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  23 <div><h2 class="title">
  24 <a name="special_function_and_distributio"></a>Special Function and Distribution Performance Report</h2></div>
  25 <div><div class="legalnotice">
  26 <a name="special_function_and_distributio.legal"></a><p>
  27         Distributed under the Boost Software License, Version 1.0. (See accompanying
  28         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
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  34 <div class="toc">
  35 <p><b>Table of Contents</b></p>
  36 <dl>
  37 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Compiler_Comparison_on_Windows_x64">Compiler
  38     Comparison on Windows x64</a></span></dt>
  39 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Compiler_Comparison_on_linux">Compiler
  40     Comparison on linux</a></span></dt>
  41 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Compiler_Option_Comparison_on_Windows_x64">Compiler
  42     Option Comparison on Windows x64</a></span></dt>
  43 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_Windows_x64">Distribution
  44     performance comparison for different performance options with GNU C++ version
  45     5.3.0 on Windows x64</a></span></dt>
  46 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_linux">Distribution
  47     performance comparison for different performance options with GNU C++ version
  48     5.3.0 on linux</a></span></dt>
  49 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64">Distribution
  50     performance comparison for different performance options with Intel C++ C++0x
  51     mode version 1600 on Windows x64</a></span></dt>
  52 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">Distribution
  53     performance comparison for different performance options with Microsoft Visual
  54     C++ version 14.0 on Windows x64</a></span></dt>
  55 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_Windows_x64">Distribution
  56     performance comparison with GNU C++ version 5.3.0 on Windows x64</a></span></dt>
  57 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_linux">Distribution
  58     performance comparison with GNU C++ version 5.3.0 on linux</a></span></dt>
  59 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64">Distribution
  60     performance comparison with Intel C++ C++0x mode version 1600 on Windows x64</a></span></dt>
  61 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">Distribution
  62     performance comparison with Microsoft Visual C++ version 14.0 on Windows x64</a></span></dt>
  63 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64">Library
  64     Comparison with GNU C++ version 5.3.0 on Windows x64</a></span></dt>
  65 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_linux">Library
  66     Comparison with GNU C++ version 5.3.0 on linux</a></span></dt>
  67 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Library_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64">Library
  68     Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a></span></dt>
  69 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Library_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">Library
  70     Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a></span></dt>
  71 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64">Polynomial
  72     Method Comparison with GNU C++ version 5.3.0 on Windows x64</a></span></dt>
  73 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_linux">Polynomial
  74     Method Comparison with GNU C++ version 5.3.0 on linux</a></span></dt>
  75 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64">Polynomial
  76     Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a></span></dt>
  77 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">Polynomial
  78     Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a></span></dt>
  79 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64">Rational
  80     Method Comparison with GNU C++ version 5.3.0 on Windows x64</a></span></dt>
  81 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_linux">Rational
  82     Method Comparison with GNU C++ version 5.3.0 on linux</a></span></dt>
  83 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64">Rational
  84     Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a></span></dt>
  85 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">Rational
  86     Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a></span></dt>
  87 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Clang_version_3_8_0_trunk_256686_on_linux">gcd
  88     method comparison with Clang version 3.8.0 (trunk 256686) on linux</a></span></dt>
  89 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_GNU_C_version_5_3_0_on_linux">gcd
  90     method comparison with GNU C++ version 5.3.0 on linux</a></span></dt>
  91 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Intel_C_C_0x_mode_version_1500_on_linux">gcd
  92     method comparison with Intel C++ C++0x mode version 1500 on linux</a></span></dt>
  93 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64">gcd
  94     method comparison with Microsoft Visual C++ version 14.0 on Windows x64</a></span></dt>
  95 <dt><span class="section"><a href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_1_on_Windows_x64">gcd
  96     method comparison with Microsoft Visual C++ version 14.1 on Windows x64</a></span></dt>
  97 </dl>
  98 </div>
  99 <div class="section">
 100 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
 101 <a name="special_function_and_distributio.section_Compiler_Comparison_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Compiler_Comparison_on_Windows_x64" title="Compiler Comparison on Windows x64">Compiler
 102     Comparison on Windows x64</a>
 103 </h2></div></div></div>
 104 <div class="table">
 105 <a name="special_function_and_distributio.section_Compiler_Comparison_on_Windows_x64.table_Compiler_Comparison_on_Windows_x64"></a><p class="title"><b>Table&#160;1.&#160;Compiler Comparison on Windows x64</b></p>
 106 <div class="table-contents"><table class="table" summary="Compiler Comparison on Windows x64">
 107 <colgroup>
 108 <col>
 109 <col>
 110 <col>
 111 <col>
 112 <col>
 113 </colgroup>
 114 <thead><tr>
 115 <th>
 116               <p>
 117                 Function
 118               </p>
 119             </th>
 120 <th>
 121               <p>
 122                 Microsoft Visual C++ version 14.0<br> boost 1.61
 123               </p>
 124             </th>
 125 <th>
 126               <p>
 127                 GNU C++ version 5.3.0<br> boost 1.61
 128               </p>
 129             </th>
 130 <th>
 131               <p>
 132                 GNU C++ version 5.3.0<br> boost 1.61<br> promote_double&lt;false&gt;
 133               </p>
 134             </th>
 135 <th>
 136               <p>
 137                 Intel C++ C++0x mode version 1600<br> boost 1.61
 138               </p>
 139             </th>
 140 </tr></thead>
 141 <tbody>
 142 <tr>
 143 <td>
 144               <p>
 145                 assoc_laguerre
 146               </p>
 147             </td>
 148 <td>
 149               <p>
 150                 <span class="green">1.16<br> (208ns)</span>
 151               </p>
 152             </td>
 153 <td>
 154               <p>
 155                 <span class="blue">1.21<br> (217ns)</span>
 156               </p>
 157             </td>
 158 <td>
 159               <p>
 160                 <span class="green">1.06<br> (190ns)</span>
 161               </p>
 162             </td>
 163 <td>
 164               <p>
 165                 <span class="green">1.00<br> (180ns)</span>
 166               </p>
 167             </td>
 168 </tr>
 169 <tr>
 170 <td>
 171               <p>
 172                 assoc_legendre
 173               </p>
 174             </td>
 175 <td>
 176               <p>
 177                 <span class="blue">1.57<br> (151ns)</span>
 178               </p>
 179             </td>
 180 <td>
 181               <p>
 182                 <span class="blue">1.80<br> (173ns)</span>
 183               </p>
 184             </td>
 185 <td>
 186               <p>
 187                 <span class="green">1.16<br> (111ns)</span>
 188               </p>
 189             </td>
 190 <td>
 191               <p>
 192                 <span class="green">1.00<br> (96ns)</span>
 193               </p>
 194             </td>
 195 </tr>
 196 <tr>
 197 <td>
 198               <p>
 199                 beta
 200               </p>
 201             </td>
 202 <td>
 203               <p>
 204                 <span class="blue">1.74<br> (176ns)</span>
 205               </p>
 206             </td>
 207 <td>
 208               <p>
 209                 <span class="red">3.78<br> (382ns)</span>
 210               </p>
 211             </td>
 212 <td>
 213               <p>
 214                 <span class="red">2.17<br> (219ns)</span>
 215               </p>
 216             </td>
 217 <td>
 218               <p>
 219                 <span class="green">1.00<br> (101ns)</span>
 220               </p>
 221             </td>
 222 </tr>
 223 <tr>
 224 <td>
 225               <p>
 226                 beta (incomplete)
 227               </p>
 228             </td>
 229 <td>
 230               <p>
 231                 <span class="blue">1.44<br> (520ns)</span>
 232               </p>
 233             </td>
 234 <td>
 235               <p>
 236                 <span class="red">3.03<br> (1096ns)</span>
 237               </p>
 238             </td>
 239 <td>
 240               <p>
 241                 <span class="blue">1.84<br> (666ns)</span>
 242               </p>
 243             </td>
 244 <td>
 245               <p>
 246                 <span class="green">1.00<br> (362ns)</span>
 247               </p>
 248             </td>
 249 </tr>
 250 <tr>
 251 <td>
 252               <p>
 253                 cbrt
 254               </p>
 255             </td>
 256 <td>
 257               <p>
 258                 <span class="red">3.21<br> (45ns)</span>
 259               </p>
 260             </td>
 261 <td>
 262               <p>
 263                 <span class="red">3.43<br> (48ns)</span>
 264               </p>
 265             </td>
 266 <td>
 267               <p>
 268                 <span class="red">3.07<br> (43ns)</span>
 269               </p>
 270             </td>
 271 <td>
 272               <p>
 273                 <span class="green">1.00<br> (14ns)</span>
 274               </p>
 275             </td>
 276 </tr>
 277 <tr>
 278 <td>
 279               <p>
 280                 cyl_bessel_i
 281               </p>
 282             </td>
 283 <td>
 284               <p>
 285                 <span class="green">1.11<br> (404ns)</span>
 286               </p>
 287             </td>
 288 <td>
 289               <p>
 290                 <span class="red">2.78<br> (1016ns)</span>
 291               </p>
 292             </td>
 293 <td>
 294               <p>
 295                 <span class="blue">1.21<br> (442ns)</span>
 296               </p>
 297             </td>
 298 <td>
 299               <p>
 300                 <span class="green">1.00<br> (365ns)</span>
 301               </p>
 302             </td>
 303 </tr>
 304 <tr>
 305 <td>
 306               <p>
 307                 cyl_bessel_i (integer order)
 308               </p>
 309             </td>
 310 <td>
 311               <p>
 312                 <span class="blue">1.29<br> (261ns)</span>
 313               </p>
 314             </td>
 315 <td>
 316               <p>
 317                 <span class="red">3.16<br> (638ns)</span>
 318               </p>
 319             </td>
 320 <td>
 321               <p>
 322                 <span class="blue">1.22<br> (247ns)</span>
 323               </p>
 324             </td>
 325 <td>
 326               <p>
 327                 <span class="green">1.00<br> (202ns)</span>
 328               </p>
 329             </td>
 330 </tr>
 331 <tr>
 332 <td>
 333               <p>
 334                 cyl_bessel_j
 335               </p>
 336             </td>
 337 <td>
 338               <p>
 339                 <span class="green">1.19<br> (488ns)</span>
 340               </p>
 341             </td>
 342 <td>
 343               <p>
 344                 <span class="red">2.06<br> (841ns)</span>
 345               </p>
 346             </td>
 347 <td>
 348               <p>
 349                 <span class="blue">1.25<br> (513ns)</span>
 350               </p>
 351             </td>
 352 <td>
 353               <p>
 354                 <span class="green">1.00<br> (409ns)</span>
 355               </p>
 356             </td>
 357 </tr>
 358 <tr>
 359 <td>
 360               <p>
 361                 cyl_bessel_j (integer order)
 362               </p>
 363             </td>
 364 <td>
 365               <p>
 366                 <span class="blue">1.36<br> (103ns)</span>
 367               </p>
 368             </td>
 369 <td>
 370               <p>
 371                 <span class="red">2.39<br> (182ns)</span>
 372               </p>
 373             </td>
 374 <td>
 375               <p>
 376                 <span class="blue">1.47<br> (112ns)</span>
 377               </p>
 378             </td>
 379 <td>
 380               <p>
 381                 <span class="green">1.00<br> (76ns)</span>
 382               </p>
 383             </td>
 384 </tr>
 385 <tr>
 386 <td>
 387               <p>
 388                 cyl_bessel_k
 389               </p>
 390             </td>
 391 <td>
 392               <p>
 393                 <span class="green">1.04<br> (747ns)</span>
 394               </p>
 395             </td>
 396 <td>
 397               <p>
 398                 <span class="red">9.43<br> (6743ns)</span>
 399               </p>
 400             </td>
 401 <td>
 402               <p>
 403                 <span class="green">1.03<br> (734ns)</span>
 404               </p>
 405             </td>
 406 <td>
 407               <p>
 408                 <span class="green">1.00<br> (715ns)</span>
 409               </p>
 410             </td>
 411 </tr>
 412 <tr>
 413 <td>
 414               <p>
 415                 cyl_bessel_k (integer order)
 416               </p>
 417             </td>
 418 <td>
 419               <p>
 420                 <span class="blue">1.26<br> (419ns)</span>
 421               </p>
 422             </td>
 423 <td>
 424               <p>
 425                 <span class="red">10.49<br> (3494ns)</span>
 426               </p>
 427             </td>
 428 <td>
 429               <p>
 430                 <span class="green">1.10<br> (367ns)</span>
 431               </p>
 432             </td>
 433 <td>
 434               <p>
 435                 <span class="green">1.00<br> (333ns)</span>
 436               </p>
 437             </td>
 438 </tr>
 439 <tr>
 440 <td>
 441               <p>
 442                 cyl_neumann
 443               </p>
 444             </td>
 445 <td>
 446               <p>
 447                 <span class="red">16.76<br> (11212ns)</span>
 448               </p>
 449             </td>
 450 <td>
 451               <p>
 452                 <span class="red">2.01<br> (1346ns)</span>
 453               </p>
 454             </td>
 455 <td>
 456               <p>
 457                 <span class="green">1.00<br> (669ns)</span>
 458               </p>
 459             </td>
 460 <td>
 461               <p>
 462                 <span class="red">15.35<br> (10266ns)</span>
 463               </p>
 464             </td>
 465 </tr>
 466 <tr>
 467 <td>
 468               <p>
 469                 cyl_neumann (integer order)
 470               </p>
 471             </td>
 472 <td>
 473               <p>
 474                 <span class="green">1.00<br> (225ns)</span>
 475               </p>
 476             </td>
 477 <td>
 478               <p>
 479                 <span class="blue">1.79<br> (403ns)</span>
 480               </p>
 481             </td>
 482 <td>
 483               <p>
 484                 <span class="blue">1.24<br> (279ns)</span>
 485               </p>
 486             </td>
 487 <td>
 488               <p>
 489                 <span class="green">1.02<br> (229ns)</span>
 490               </p>
 491             </td>
 492 </tr>
 493 <tr>
 494 <td>
 495               <p>
 496                 digamma
 497               </p>
 498             </td>
 499 <td>
 500               <p>
 501                 <span class="green">1.20<br> (24ns)</span>
 502               </p>
 503             </td>
 504 <td>
 505               <p>
 506                 <span class="red">3.75<br> (75ns)</span>
 507               </p>
 508             </td>
 509 <td>
 510               <p>
 511                 <span class="red">2.15<br> (43ns)</span>
 512               </p>
 513             </td>
 514 <td>
 515               <p>
 516                 <span class="green">1.00<br> (20ns)</span>
 517               </p>
 518             </td>
 519 </tr>
 520 <tr>
 521 <td>
 522               <p>
 523                 ellint_1
 524               </p>
 525             </td>
 526 <td>
 527               <p>
 528                 <span class="blue">1.87<br> (329ns)</span>
 529               </p>
 530             </td>
 531 <td>
 532               <p>
 533                 <span class="blue">1.99<br> (350ns)</span>
 534               </p>
 535             </td>
 536 <td>
 537               <p>
 538                 <span class="blue">1.32<br> (232ns)</span>
 539               </p>
 540             </td>
 541 <td>
 542               <p>
 543                 <span class="green">1.00<br> (176ns)</span>
 544               </p>
 545             </td>
 546 </tr>
 547 <tr>
 548 <td>
 549               <p>
 550                 ellint_1 (complete)
 551               </p>
 552             </td>
 553 <td>
 554               <p>
 555                 <span class="red">2.18<br> (61ns)</span>
 556               </p>
 557             </td>
 558 <td>
 559               <p>
 560                 <span class="red">2.57<br> (72ns)</span>
 561               </p>
 562             </td>
 563 <td>
 564               <p>
 565                 <span class="blue">1.57<br> (44ns)</span>
 566               </p>
 567             </td>
 568 <td>
 569               <p>
 570                 <span class="green">1.00<br> (28ns)</span>
 571               </p>
 572             </td>
 573 </tr>
 574 <tr>
 575 <td>
 576               <p>
 577                 ellint_2
 578               </p>
 579             </td>
 580 <td>
 581               <p>
 582                 <span class="blue">1.78<br> (525ns)</span>
 583               </p>
 584             </td>
 585 <td>
 586               <p>
 587                 <span class="red">2.17<br> (640ns)</span>
 588               </p>
 589             </td>
 590 <td>
 591               <p>
 592                 <span class="blue">1.52<br> (449ns)</span>
 593               </p>
 594             </td>
 595 <td>
 596               <p>
 597                 <span class="green">1.00<br> (295ns)</span>
 598               </p>
 599             </td>
 600 </tr>
 601 <tr>
 602 <td>
 603               <p>
 604                 ellint_2 (complete)
 605               </p>
 606             </td>
 607 <td>
 608               <p>
 609                 <span class="red">2.14<br> (62ns)</span>
 610               </p>
 611             </td>
 612 <td>
 613               <p>
 614                 <span class="red">2.07<br> (60ns)</span>
 615               </p>
 616             </td>
 617 <td>
 618               <p>
 619                 <span class="blue">1.24<br> (36ns)</span>
 620               </p>
 621             </td>
 622 <td>
 623               <p>
 624                 <span class="green">1.00<br> (29ns)</span>
 625               </p>
 626             </td>
 627 </tr>
 628 <tr>
 629 <td>
 630               <p>
 631                 ellint_3
 632               </p>
 633             </td>
 634 <td>
 635               <p>
 636                 <span class="blue">1.94<br> (1155ns)</span>
 637               </p>
 638             </td>
 639 <td>
 640               <p>
 641                 <span class="red">2.91<br> (1733ns)</span>
 642               </p>
 643             </td>
 644 <td>
 645               <p>
 646                 <span class="blue">1.65<br> (986ns)</span>
 647               </p>
 648             </td>
 649 <td>
 650               <p>
 651                 <span class="green">1.00<br> (596ns)</span>
 652               </p>
 653             </td>
 654 </tr>
 655 <tr>
 656 <td>
 657               <p>
 658                 ellint_3 (complete)
 659               </p>
 660             </td>
 661 <td>
 662               <p>
 663                 <span class="red">2.05<br> (721ns)</span>
 664               </p>
 665             </td>
 666 <td>
 667               <p>
 668                 <span class="red">3.07<br> (1079ns)</span>
 669               </p>
 670             </td>
 671 <td>
 672               <p>
 673                 <span class="blue">1.46<br> (514ns)</span>
 674               </p>
 675             </td>
 676 <td>
 677               <p>
 678                 <span class="green">1.00<br> (352ns)</span>
 679               </p>
 680             </td>
 681 </tr>
 682 <tr>
 683 <td>
 684               <p>
 685                 ellint_rc
 686               </p>
 687             </td>
 688 <td>
 689               <p>
 690                 <span class="blue">1.58<br> (49ns)</span>
 691               </p>
 692             </td>
 693 <td>
 694               <p>
 695                 <span class="red">2.68<br> (83ns)</span>
 696               </p>
 697             </td>
 698 <td>
 699               <p>
 700                 <span class="blue">1.55<br> (48ns)</span>
 701               </p>
 702             </td>
 703 <td>
 704               <p>
 705                 <span class="green">1.00<br> (31ns)</span>
 706               </p>
 707             </td>
 708 </tr>
 709 <tr>
 710 <td>
 711               <p>
 712                 ellint_rd
 713               </p>
 714             </td>
 715 <td>
 716               <p>
 717                 <span class="blue">1.75<br> (332ns)</span>
 718               </p>
 719             </td>
 720 <td>
 721               <p>
 722                 <span class="blue">1.83<br> (348ns)</span>
 723               </p>
 724             </td>
 725 <td>
 726               <p>
 727                 <span class="blue">1.40<br> (266ns)</span>
 728               </p>
 729             </td>
 730 <td>
 731               <p>
 732                 <span class="green">1.00<br> (190ns)</span>
 733               </p>
 734             </td>
 735 </tr>
 736 <tr>
 737 <td>
 738               <p>
 739                 ellint_rf
 740               </p>
 741             </td>
 742 <td>
 743               <p>
 744                 <span class="blue">1.69<br> (71ns)</span>
 745               </p>
 746             </td>
 747 <td>
 748               <p>
 749                 <span class="red">2.40<br> (101ns)</span>
 750               </p>
 751             </td>
 752 <td>
 753               <p>
 754                 <span class="blue">1.57<br> (66ns)</span>
 755               </p>
 756             </td>
 757 <td>
 758               <p>
 759                 <span class="green">1.00<br> (42ns)</span>
 760               </p>
 761             </td>
 762 </tr>
 763 <tr>
 764 <td>
 765               <p>
 766                 ellint_rj
 767               </p>
 768             </td>
 769 <td>
 770               <p>
 771                 <span class="blue">1.91<br> (344ns)</span>
 772               </p>
 773             </td>
 774 <td>
 775               <p>
 776                 <span class="red">2.96<br> (532ns)</span>
 777               </p>
 778             </td>
 779 <td>
 780               <p>
 781                 <span class="blue">1.43<br> (257ns)</span>
 782               </p>
 783             </td>
 784 <td>
 785               <p>
 786                 <span class="green">1.00<br> (180ns)</span>
 787               </p>
 788             </td>
 789 </tr>
 790 <tr>
 791 <td>
 792               <p>
 793                 erf
 794               </p>
 795             </td>
 796 <td>
 797               <p>
 798                 <span class="blue">1.77<br> (23ns)</span>
 799               </p>
 800             </td>
 801 <td>
 802               <p>
 803                 <span class="red">2.92<br> (38ns)</span>
 804               </p>
 805             </td>
 806 <td>
 807               <p>
 808                 <span class="blue">1.92<br> (25ns)</span>
 809               </p>
 810             </td>
 811 <td>
 812               <p>
 813                 <span class="green">1.00<br> (13ns)</span>
 814               </p>
 815             </td>
 816 </tr>
 817 <tr>
 818 <td>
 819               <p>
 820                 erfc
 821               </p>
 822             </td>
 823 <td>
 824               <p>
 825                 <span class="blue">1.29<br> (22ns)</span>
 826               </p>
 827             </td>
 828 <td>
 829               <p>
 830                 <span class="red">3.41<br> (58ns)</span>
 831               </p>
 832             </td>
 833 <td>
 834               <p>
 835                 <span class="red">2.06<br> (35ns)</span>
 836               </p>
 837             </td>
 838 <td>
 839               <p>
 840                 <span class="green">1.00<br> (17ns)</span>
 841               </p>
 842             </td>
 843 </tr>
 844 <tr>
 845 <td>
 846               <p>
 847                 expint
 848               </p>
 849             </td>
 850 <td>
 851               <p>
 852                 <span class="blue">1.39<br> (39ns)</span>
 853               </p>
 854             </td>
 855 <td>
 856               <p>
 857                 <span class="red">3.07<br> (86ns)</span>
 858               </p>
 859             </td>
 860 <td>
 861               <p>
 862                 <span class="red">2.14<br> (60ns)</span>
 863               </p>
 864             </td>
 865 <td>
 866               <p>
 867                 <span class="green">1.00<br> (28ns)</span>
 868               </p>
 869             </td>
 870 </tr>
 871 <tr>
 872 <td>
 873               <p>
 874                 expint (En)
 875               </p>
 876             </td>
 877 <td>
 878               <p>
 879                 <span class="green">1.10<br> (117ns)</span>
 880               </p>
 881             </td>
 882 <td>
 883               <p>
 884                 <span class="red">2.19<br> (232ns)</span>
 885               </p>
 886             </td>
 887 <td>
 888               <p>
 889                 <span class="blue">1.38<br> (146ns)</span>
 890               </p>
 891             </td>
 892 <td>
 893               <p>
 894                 <span class="green">1.00<br> (106ns)</span>
 895               </p>
 896             </td>
 897 </tr>
 898 <tr>
 899 <td>
 900               <p>
 901                 expm1
 902               </p>
 903             </td>
 904 <td>
 905               <p>
 906                 <span class="green">1.00<br> (10ns)</span>
 907               </p>
 908             </td>
 909 <td>
 910               <p>
 911                 <span class="red">3.10<br> (31ns)</span>
 912               </p>
 913             </td>
 914 <td>
 915               <p>
 916                 <span class="red">2.40<br> (24ns)</span>
 917               </p>
 918             </td>
 919 <td>
 920               <p>
 921                 <span class="green">1.10<br> (11ns)</span>
 922               </p>
 923             </td>
 924 </tr>
 925 <tr>
 926 <td>
 927               <p>
 928                 gamma_p
 929               </p>
 930             </td>
 931 <td>
 932               <p>
 933                 <span class="blue">1.29<br> (192ns)</span>
 934               </p>
 935             </td>
 936 <td>
 937               <p>
 938                 <span class="red">2.64<br> (393ns)</span>
 939               </p>
 940             </td>
 941 <td>
 942               <p>
 943                 <span class="blue">1.71<br> (255ns)</span>
 944               </p>
 945             </td>
 946 <td>
 947               <p>
 948                 <span class="green">1.00<br> (149ns)</span>
 949               </p>
 950             </td>
 951 </tr>
 952 <tr>
 953 <td>
 954               <p>
 955                 gamma_p_inv
 956               </p>
 957             </td>
 958 <td>
 959               <p>
 960                 <span class="blue">1.36<br> (706ns)</span>
 961               </p>
 962             </td>
 963 <td>
 964               <p>
 965                 <span class="red">2.47<br> (1288ns)</span>
 966               </p>
 967             </td>
 968 <td>
 969               <p>
 970                 <span class="blue">1.91<br> (997ns)</span>
 971               </p>
 972             </td>
 973 <td>
 974               <p>
 975                 <span class="green">1.00<br> (521ns)</span>
 976               </p>
 977             </td>
 978 </tr>
 979 <tr>
 980 <td>
 981               <p>
 982                 gamma_q
 983               </p>
 984             </td>
 985 <td>
 986               <p>
 987                 <span class="green">1.16<br> (179ns)</span>
 988               </p>
 989             </td>
 990 <td>
 991               <p>
 992                 <span class="red">2.79<br> (429ns)</span>
 993               </p>
 994             </td>
 995 <td>
 996               <p>
 997                 <span class="blue">1.61<br> (248ns)</span>
 998               </p>
 999             </td>
1000 <td>
1001               <p>
1002                 <span class="green">1.00<br> (154ns)</span>
1003               </p>
1004             </td>
1005 </tr>
1006 <tr>
1007 <td>
1008               <p>
1009                 gamma_q_inv
1010               </p>
1011             </td>
1012 <td>
1013               <p>
1014                 <span class="blue">1.37<br> (703ns)</span>
1015               </p>
1016             </td>
1017 <td>
1018               <p>
1019                 <span class="red">2.38<br> (1225ns)</span>
1020               </p>
1021             </td>
1022 <td>
1023               <p>
1024                 <span class="blue">1.89<br> (971ns)</span>
1025               </p>
1026             </td>
1027 <td>
1028               <p>
1029                 <span class="green">1.00<br> (515ns)</span>
1030               </p>
1031             </td>
1032 </tr>
1033 <tr>
1034 <td>
1035               <p>
1036                 ibeta
1037               </p>
1038             </td>
1039 <td>
1040               <p>
1041                 <span class="blue">1.34<br> (520ns)</span>
1042               </p>
1043             </td>
1044 <td>
1045               <p>
1046                 <span class="red">3.13<br> (1218ns)</span>
1047               </p>
1048             </td>
1049 <td>
1050               <p>
1051                 <span class="blue">1.83<br> (711ns)</span>
1052               </p>
1053             </td>
1054 <td>
1055               <p>
1056                 <span class="green">1.00<br> (389ns)</span>
1057               </p>
1058             </td>
1059 </tr>
1060 <tr>
1061 <td>
1062               <p>
1063                 ibeta_inv
1064               </p>
1065             </td>
1066 <td>
1067               <p>
1068                 <span class="blue">1.51<br> (2193ns)</span>
1069               </p>
1070             </td>
1071 <td>
1072               <p>
1073                 <span class="red">2.81<br> (4085ns)</span>
1074               </p>
1075             </td>
1076 <td>
1077               <p>
1078                 <span class="red">2.27<br> (3303ns)</span>
1079               </p>
1080             </td>
1081 <td>
1082               <p>
1083                 <span class="green">1.00<br> (1452ns)</span>
1084               </p>
1085             </td>
1086 </tr>
1087 <tr>
1088 <td>
1089               <p>
1090                 ibetac
1091               </p>
1092             </td>
1093 <td>
1094               <p>
1095                 <span class="blue">1.29<br> (518ns)</span>
1096               </p>
1097             </td>
1098 <td>
1099               <p>
1100                 <span class="red">2.94<br> (1179ns)</span>
1101               </p>
1102             </td>
1103 <td>
1104               <p>
1105                 <span class="blue">1.73<br> (694ns)</span>
1106               </p>
1107             </td>
1108 <td>
1109               <p>
1110                 <span class="green">1.00<br> (401ns)</span>
1111               </p>
1112             </td>
1113 </tr>
1114 <tr>
1115 <td>
1116               <p>
1117                 ibetac_inv
1118               </p>
1119             </td>
1120 <td>
1121               <p>
1122                 <span class="blue">1.41<br> (2045ns)</span>
1123               </p>
1124             </td>
1125 <td>
1126               <p>
1127                 <span class="red">2.80<br> (4058ns)</span>
1128               </p>
1129             </td>
1130 <td>
1131               <p>
1132                 <span class="blue">1.78<br> (2572ns)</span>
1133               </p>
1134             </td>
1135 <td>
1136               <p>
1137                 <span class="green">1.00<br> (1447ns)</span>
1138               </p>
1139             </td>
1140 </tr>
1141 <tr>
1142 <td>
1143               <p>
1144                 jacobi_cn
1145               </p>
1146             </td>
1147 <td>
1148               <p>
1149                 <span class="blue">1.36<br> (182ns)</span>
1150               </p>
1151             </td>
1152 <td>
1153               <p>
1154                 <span class="red">3.72<br> (499ns)</span>
1155               </p>
1156             </td>
1157 <td>
1158               <p>
1159                 <span class="red">2.28<br> (306ns)</span>
1160               </p>
1161             </td>
1162 <td>
1163               <p>
1164                 <span class="green">1.00<br> (134ns)</span>
1165               </p>
1166             </td>
1167 </tr>
1168 <tr>
1169 <td>
1170               <p>
1171                 jacobi_dn
1172               </p>
1173             </td>
1174 <td>
1175               <p>
1176                 <span class="blue">1.82<br> (262ns)</span>
1177               </p>
1178             </td>
1179 <td>
1180               <p>
1181                 <span class="red">3.68<br> (530ns)</span>
1182               </p>
1183             </td>
1184 <td>
1185               <p>
1186                 <span class="red">2.27<br> (327ns)</span>
1187               </p>
1188             </td>
1189 <td>
1190               <p>
1191                 <span class="green">1.00<br> (144ns)</span>
1192               </p>
1193             </td>
1194 </tr>
1195 <tr>
1196 <td>
1197               <p>
1198                 jacobi_sn
1199               </p>
1200             </td>
1201 <td>
1202               <p>
1203                 <span class="blue">1.31<br> (179ns)</span>
1204               </p>
1205             </td>
1206 <td>
1207               <p>
1208                 <span class="red">3.73<br> (511ns)</span>
1209               </p>
1210             </td>
1211 <td>
1212               <p>
1213                 <span class="red">2.43<br> (333ns)</span>
1214               </p>
1215             </td>
1216 <td>
1217               <p>
1218                 <span class="green">1.00<br> (137ns)</span>
1219               </p>
1220             </td>
1221 </tr>
1222 <tr>
1223 <td>
1224               <p>
1225                 laguerre
1226               </p>
1227             </td>
1228 <td>
1229               <p>
1230                 <span class="green">1.00<br> (121ns)</span>
1231               </p>
1232             </td>
1233 <td>
1234               <p>
1235                 <span class="green">1.15<br> (139ns)</span>
1236               </p>
1237             </td>
1238 <td>
1239               <p>
1240                 <span class="green">1.04<br> (126ns)</span>
1241               </p>
1242             </td>
1243 <td>
1244               <p>
1245                 <span class="green">1.10<br> (133ns)</span>
1246               </p>
1247             </td>
1248 </tr>
1249 <tr>
1250 <td>
1251               <p>
1252                 legendre
1253               </p>
1254             </td>
1255 <td>
1256               <p>
1257                 <span class="green">1.07<br> (364ns)</span>
1258               </p>
1259             </td>
1260 <td>
1261               <p>
1262                 <span class="green">1.16<br> (396ns)</span>
1263               </p>
1264             </td>
1265 <td>
1266               <p>
1267                 <span class="green">1.00<br> (340ns)</span>
1268               </p>
1269             </td>
1270 <td>
1271               <p>
1272                 <span class="green">1.13<br> (383ns)</span>
1273               </p>
1274             </td>
1275 </tr>
1276 <tr>
1277 <td>
1278               <p>
1279                 legendre Q
1280               </p>
1281             </td>
1282 <td>
1283               <p>
1284                 <span class="green">1.00<br> (427ns)</span>
1285               </p>
1286             </td>
1287 <td>
1288               <p>
1289                 <span class="green">1.20<br> (512ns)</span>
1290               </p>
1291             </td>
1292 <td>
1293               <p>
1294                 <span class="green">1.01<br> (430ns)</span>
1295               </p>
1296             </td>
1297 <td>
1298               <p>
1299                 <span class="green">1.07<br> (455ns)</span>
1300               </p>
1301             </td>
1302 </tr>
1303 <tr>
1304 <td>
1305               <p>
1306                 lgamma
1307               </p>
1308             </td>
1309 <td>
1310               <p>
1311                 <span class="green">1.00<br> (73ns)</span>
1312               </p>
1313             </td>
1314 <td>
1315               <p>
1316                 <span class="red">3.07<br> (224ns)</span>
1317               </p>
1318             </td>
1319 <td>
1320               <p>
1321                 <span class="blue">1.82<br> (133ns)</span>
1322               </p>
1323             </td>
1324 <td>
1325               <p>
1326                 <span class="green">1.05<br> (77ns)</span>
1327               </p>
1328             </td>
1329 </tr>
1330 <tr>
1331 <td>
1332               <p>
1333                 log1p
1334               </p>
1335             </td>
1336 <td>
1337               <p>
1338                 <span class="green">1.00<br> (14ns)</span>
1339               </p>
1340             </td>
1341 <td>
1342               <p>
1343                 <span class="blue">2.00<br> (28ns)</span>
1344               </p>
1345             </td>
1346 <td>
1347               <p>
1348                 <span class="green">1.14<br> (16ns)</span>
1349               </p>
1350             </td>
1351 <td>
1352               <p>
1353                 <span class="green">1.00<br> (14ns)</span>
1354               </p>
1355             </td>
1356 </tr>
1357 <tr>
1358 <td>
1359               <p>
1360                 polygamma
1361               </p>
1362             </td>
1363 <td>
1364               <p>
1365                 <span class="green">1.16<br> (3773ns)</span>
1366               </p>
1367             </td>
1368 <td>
1369               <p>
1370                 <span class="green">1.02<br> (3320ns)</span>
1371               </p>
1372             </td>
1373 <td>
1374               <p>
1375                 <span class="red">2.24<br> (7270ns)</span>
1376               </p>
1377             </td>
1378 <td>
1379               <p>
1380                 <span class="green">1.00<br> (3246ns)</span>
1381               </p>
1382             </td>
1383 </tr>
1384 <tr>
1385 <td>
1386               <p>
1387                 sph_bessel
1388               </p>
1389             </td>
1390 <td>
1391               <p>
1392                 <span class="green">1.17<br> (1005ns)</span>
1393               </p>
1394             </td>
1395 <td>
1396               <p>
1397                 <span class="blue">1.55<br> (1325ns)</span>
1398               </p>
1399             </td>
1400 <td>
1401               <p>
1402                 <span class="green">1.09<br> (931ns)</span>
1403               </p>
1404             </td>
1405 <td>
1406               <p>
1407                 <span class="green">1.00<br> (857ns)</span>
1408               </p>
1409             </td>
1410 </tr>
1411 <tr>
1412 <td>
1413               <p>
1414                 sph_neumann
1415               </p>
1416             </td>
1417 <td>
1418               <p>
1419                 <span class="green">1.08<br> (1827ns)</span>
1420               </p>
1421             </td>
1422 <td>
1423               <p>
1424                 <span class="red">2.07<br> (3483ns)</span>
1425               </p>
1426             </td>
1427 <td>
1428               <p>
1429                 <span class="green">1.00<br> (1685ns)</span>
1430               </p>
1431             </td>
1432 <td>
1433               <p>
1434                 <span class="green">1.01<br> (1702ns)</span>
1435               </p>
1436             </td>
1437 </tr>
1438 <tr>
1439 <td>
1440               <p>
1441                 tgamma
1442               </p>
1443             </td>
1444 <td>
1445               <p>
1446                 <span class="blue">1.31<br> (77ns)</span>
1447               </p>
1448             </td>
1449 <td>
1450               <p>
1451                 <span class="red">4.03<br> (238ns)</span>
1452               </p>
1453             </td>
1454 <td>
1455               <p>
1456                 <span class="red">2.49<br> (147ns)</span>
1457               </p>
1458             </td>
1459 <td>
1460               <p>
1461                 <span class="green">1.00<br> (59ns)</span>
1462               </p>
1463             </td>
1464 </tr>
1465 <tr>
1466 <td>
1467               <p>
1468                 tgamma (incomplete)
1469               </p>
1470             </td>
1471 <td>
1472               <p>
1473                 <span class="blue">1.26<br> (276ns)</span>
1474               </p>
1475             </td>
1476 <td>
1477               <p>
1478                 <span class="red">2.52<br> (552ns)</span>
1479               </p>
1480             </td>
1481 <td>
1482               <p>
1483                 <span class="blue">1.73<br> (379ns)</span>
1484               </p>
1485             </td>
1486 <td>
1487               <p>
1488                 <span class="green">1.00<br> (219ns)</span>
1489               </p>
1490             </td>
1491 </tr>
1492 <tr>
1493 <td>
1494               <p>
1495                 trigamma
1496               </p>
1497             </td>
1498 <td>
1499               <p>
1500                 <span class="blue">1.35<br> (23ns)</span>
1501               </p>
1502             </td>
1503 <td>
1504               <p>
1505                 <span class="red">2.88<br> (49ns)</span>
1506               </p>
1507             </td>
1508 <td>
1509               <p>
1510                 <span class="blue">1.41<br> (24ns)</span>
1511               </p>
1512             </td>
1513 <td>
1514               <p>
1515                 <span class="green">1.00<br> (17ns)</span>
1516               </p>
1517             </td>
1518 </tr>
1519 <tr>
1520 <td>
1521               <p>
1522                 zeta
1523               </p>
1524             </td>
1525 <td>
1526               <p>
1527                 <span class="blue">1.34<br> (121ns)</span>
1528               </p>
1529             </td>
1530 <td>
1531               <p>
1532                 <span class="red">3.83<br> (345ns)</span>
1533               </p>
1534             </td>
1535 <td>
1536               <p>
1537                 <span class="red">2.52<br> (227ns)</span>
1538               </p>
1539             </td>
1540 <td>
1541               <p>
1542                 <span class="green">1.00<br> (90ns)</span>
1543               </p>
1544             </td>
1545 </tr>
1546 </tbody>
1547 </table></div>
1548 </div>
1549 <br class="table-break">
1550 </div>
1551 <div class="section">
1552 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
1553 <a name="special_function_and_distributio.section_Compiler_Comparison_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Compiler_Comparison_on_linux" title="Compiler Comparison on linux">Compiler
1554     Comparison on linux</a>
1555 </h2></div></div></div>
1556 <div class="table">
1557 <a name="special_function_and_distributio.section_Compiler_Comparison_on_linux.table_Compiler_Comparison_on_linux"></a><p class="title"><b>Table&#160;2.&#160;Compiler Comparison on linux</b></p>
1558 <div class="table-contents"><table class="table" summary="Compiler Comparison on linux">
1559 <colgroup>
1560 <col>
1561 <col>
1562 <col>
1563 </colgroup>
1564 <thead><tr>
1565 <th>
1566               <p>
1567                 Function
1568               </p>
1569             </th>
1570 <th>
1571               <p>
1572                 GNU C++ version 5.3.0<br> boost 1.61
1573               </p>
1574             </th>
1575 <th>
1576               <p>
1577                 GNU C++ version 5.3.0<br> boost 1.61<br> promote_double&lt;false&gt;
1578               </p>
1579             </th>
1580 </tr></thead>
1581 <tbody>
1582 <tr>
1583 <td>
1584               <p>
1585                 assoc_laguerre
1586               </p>
1587             </td>
1588 <td>
1589               <p>
1590                 <span class="blue">1.36<br> (263ns)</span>
1591               </p>
1592             </td>
1593 <td>
1594               <p>
1595                 <span class="green">1.00<br> (194ns)</span>
1596               </p>
1597             </td>
1598 </tr>
1599 <tr>
1600 <td>
1601               <p>
1602                 assoc_legendre
1603               </p>
1604             </td>
1605 <td>
1606               <p>
1607                 <span class="red">2.55<br> (258ns)</span>
1608               </p>
1609             </td>
1610 <td>
1611               <p>
1612                 <span class="green">1.00<br> (101ns)</span>
1613               </p>
1614             </td>
1615 </tr>
1616 <tr>
1617 <td>
1618               <p>
1619                 beta
1620               </p>
1621             </td>
1622 <td>
1623               <p>
1624                 <span class="red">4.71<br> (734ns)</span>
1625               </p>
1626             </td>
1627 <td>
1628               <p>
1629                 <span class="green">1.00<br> (156ns)</span>
1630               </p>
1631             </td>
1632 </tr>
1633 <tr>
1634 <td>
1635               <p>
1636                 beta (incomplete)
1637               </p>
1638             </td>
1639 <td>
1640               <p>
1641                 <span class="red">3.12<br> (1796ns)</span>
1642               </p>
1643             </td>
1644 <td>
1645               <p>
1646                 <span class="green">1.00<br> (575ns)</span>
1647               </p>
1648             </td>
1649 </tr>
1650 <tr>
1651 <td>
1652               <p>
1653                 cbrt
1654               </p>
1655             </td>
1656 <td>
1657               <p>
1658                 <span class="red">2.53<br> (43ns)</span>
1659               </p>
1660             </td>
1661 <td>
1662               <p>
1663                 <span class="green">1.00<br> (17ns)</span>
1664               </p>
1665             </td>
1666 </tr>
1667 <tr>
1668 <td>
1669               <p>
1670                 cyl_bessel_i
1671               </p>
1672             </td>
1673 <td>
1674               <p>
1675                 <span class="red">3.47<br> (1410ns)</span>
1676               </p>
1677             </td>
1678 <td>
1679               <p>
1680                 <span class="green">1.00<br> (406ns)</span>
1681               </p>
1682             </td>
1683 </tr>
1684 <tr>
1685 <td>
1686               <p>
1687                 cyl_bessel_i (integer order)
1688               </p>
1689             </td>
1690 <td>
1691               <p>
1692                 <span class="red">3.38<br> (893ns)</span>
1693               </p>
1694             </td>
1695 <td>
1696               <p>
1697                 <span class="green">1.00<br> (264ns)</span>
1698               </p>
1699             </td>
1700 </tr>
1701 <tr>
1702 <td>
1703               <p>
1704                 cyl_bessel_j
1705               </p>
1706             </td>
1707 <td>
1708               <p>
1709                 <span class="red">2.69<br> (1071ns)</span>
1710               </p>
1711             </td>
1712 <td>
1713               <p>
1714                 <span class="green">1.00<br> (398ns)</span>
1715               </p>
1716             </td>
1717 </tr>
1718 <tr>
1719 <td>
1720               <p>
1721                 cyl_bessel_j (integer order)
1722               </p>
1723             </td>
1724 <td>
1725               <p>
1726                 <span class="red">2.59<br> (275ns)</span>
1727               </p>
1728             </td>
1729 <td>
1730               <p>
1731                 <span class="green">1.00<br> (106ns)</span>
1732               </p>
1733             </td>
1734 </tr>
1735 <tr>
1736 <td>
1737               <p>
1738                 cyl_bessel_k
1739               </p>
1740             </td>
1741 <td>
1742               <p>
1743                 <span class="red">6.86<br> (4589ns)</span>
1744               </p>
1745             </td>
1746 <td>
1747               <p>
1748                 <span class="green">1.00<br> (669ns)</span>
1749               </p>
1750             </td>
1751 </tr>
1752 <tr>
1753 <td>
1754               <p>
1755                 cyl_bessel_k (integer order)
1756               </p>
1757             </td>
1758 <td>
1759               <p>
1760                 <span class="red">10.17<br> (3673ns)</span>
1761               </p>
1762             </td>
1763 <td>
1764               <p>
1765                 <span class="green">1.00<br> (361ns)</span>
1766               </p>
1767             </td>
1768 </tr>
1769 <tr>
1770 <td>
1771               <p>
1772                 cyl_neumann
1773               </p>
1774             </td>
1775 <td>
1776               <p>
1777                 <span class="red">2.48<br> (1478ns)</span>
1778               </p>
1779             </td>
1780 <td>
1781               <p>
1782                 <span class="green">1.00<br> (597ns)</span>
1783               </p>
1784             </td>
1785 </tr>
1786 <tr>
1787 <td>
1788               <p>
1789                 cyl_neumann (integer order)
1790               </p>
1791             </td>
1792 <td>
1793               <p>
1794                 <span class="red">2.20<br> (484ns)</span>
1795               </p>
1796             </td>
1797 <td>
1798               <p>
1799                 <span class="green">1.00<br> (220ns)</span>
1800               </p>
1801             </td>
1802 </tr>
1803 <tr>
1804 <td>
1805               <p>
1806                 digamma
1807               </p>
1808             </td>
1809 <td>
1810               <p>
1811                 <span class="blue">1.92<br> (75ns)</span>
1812               </p>
1813             </td>
1814 <td>
1815               <p>
1816                 <span class="green">1.00<br> (39ns)</span>
1817               </p>
1818             </td>
1819 </tr>
1820 <tr>
1821 <td>
1822               <p>
1823                 ellint_1
1824               </p>
1825             </td>
1826 <td>
1827               <p>
1828                 <span class="blue">1.94<br> (358ns)</span>
1829               </p>
1830             </td>
1831 <td>
1832               <p>
1833                 <span class="green">1.00<br> (185ns)</span>
1834               </p>
1835             </td>
1836 </tr>
1837 <tr>
1838 <td>
1839               <p>
1840                 ellint_1 (complete)
1841               </p>
1842             </td>
1843 <td>
1844               <p>
1845                 <span class="blue">1.86<br> (52ns)</span>
1846               </p>
1847             </td>
1848 <td>
1849               <p>
1850                 <span class="green">1.00<br> (28ns)</span>
1851               </p>
1852             </td>
1853 </tr>
1854 <tr>
1855 <td>
1856               <p>
1857                 ellint_2
1858               </p>
1859             </td>
1860 <td>
1861               <p>
1862                 <span class="red">2.32<br> (805ns)</span>
1863               </p>
1864             </td>
1865 <td>
1866               <p>
1867                 <span class="green">1.00<br> (347ns)</span>
1868               </p>
1869             </td>
1870 </tr>
1871 <tr>
1872 <td>
1873               <p>
1874                 ellint_2 (complete)
1875               </p>
1876             </td>
1877 <td>
1878               <p>
1879                 <span class="blue">1.71<br> (60ns)</span>
1880               </p>
1881             </td>
1882 <td>
1883               <p>
1884                 <span class="green">1.00<br> (35ns)</span>
1885               </p>
1886             </td>
1887 </tr>
1888 <tr>
1889 <td>
1890               <p>
1891                 ellint_3
1892               </p>
1893             </td>
1894 <td>
1895               <p>
1896                 <span class="red">2.75<br> (2154ns)</span>
1897               </p>
1898             </td>
1899 <td>
1900               <p>
1901                 <span class="green">1.00<br> (783ns)</span>
1902               </p>
1903             </td>
1904 </tr>
1905 <tr>
1906 <td>
1907               <p>
1908                 ellint_3 (complete)
1909               </p>
1910             </td>
1911 <td>
1912               <p>
1913                 <span class="red">2.23<br> (1172ns)</span>
1914               </p>
1915             </td>
1916 <td>
1917               <p>
1918                 <span class="green">1.00<br> (525ns)</span>
1919               </p>
1920             </td>
1921 </tr>
1922 <tr>
1923 <td>
1924               <p>
1925                 ellint_rc
1926               </p>
1927             </td>
1928 <td>
1929               <p>
1930                 <span class="blue">1.57<br> (77ns)</span>
1931               </p>
1932             </td>
1933 <td>
1934               <p>
1935                 <span class="green">1.00<br> (49ns)</span>
1936               </p>
1937             </td>
1938 </tr>
1939 <tr>
1940 <td>
1941               <p>
1942                 ellint_rd
1943               </p>
1944             </td>
1945 <td>
1946               <p>
1947                 <span class="red">2.23<br> (520ns)</span>
1948               </p>
1949             </td>
1950 <td>
1951               <p>
1952                 <span class="green">1.00<br> (233ns)</span>
1953               </p>
1954             </td>
1955 </tr>
1956 <tr>
1957 <td>
1958               <p>
1959                 ellint_rf
1960               </p>
1961             </td>
1962 <td>
1963               <p>
1964                 <span class="blue">1.51<br> (95ns)</span>
1965               </p>
1966             </td>
1967 <td>
1968               <p>
1969                 <span class="green">1.00<br> (63ns)</span>
1970               </p>
1971             </td>
1972 </tr>
1973 <tr>
1974 <td>
1975               <p>
1976                 ellint_rj
1977               </p>
1978             </td>
1979 <td>
1980               <p>
1981                 <span class="red">2.33<br> (481ns)</span>
1982               </p>
1983             </td>
1984 <td>
1985               <p>
1986                 <span class="green">1.00<br> (206ns)</span>
1987               </p>
1988             </td>
1989 </tr>
1990 <tr>
1991 <td>
1992               <p>
1993                 erf
1994               </p>
1995             </td>
1996 <td>
1997               <p>
1998                 <span class="red">2.60<br> (39ns)</span>
1999               </p>
2000             </td>
2001 <td>
2002               <p>
2003                 <span class="green">1.00<br> (15ns)</span>
2004               </p>
2005             </td>
2006 </tr>
2007 <tr>
2008 <td>
2009               <p>
2010                 erfc
2011               </p>
2012             </td>
2013 <td>
2014               <p>
2015                 <span class="red">2.68<br> (59ns)</span>
2016               </p>
2017             </td>
2018 <td>
2019               <p>
2020                 <span class="green">1.00<br> (22ns)</span>
2021               </p>
2022             </td>
2023 </tr>
2024 <tr>
2025 <td>
2026               <p>
2027                 expint
2028               </p>
2029             </td>
2030 <td>
2031               <p>
2032                 <span class="red">2.47<br> (94ns)</span>
2033               </p>
2034             </td>
2035 <td>
2036               <p>
2037                 <span class="green">1.00<br> (38ns)</span>
2038               </p>
2039             </td>
2040 </tr>
2041 <tr>
2042 <td>
2043               <p>
2044                 expint (En)
2045               </p>
2046             </td>
2047 <td>
2048               <p>
2049                 <span class="blue">1.86<br> (273ns)</span>
2050               </p>
2051             </td>
2052 <td>
2053               <p>
2054                 <span class="green">1.00<br> (147ns)</span>
2055               </p>
2056             </td>
2057 </tr>
2058 <tr>
2059 <td>
2060               <p>
2061                 expm1
2062               </p>
2063             </td>
2064 <td>
2065               <p>
2066                 <span class="green">1.00<br> (10ns)</span>
2067               </p>
2068             </td>
2069 <td>
2070               <p>
2071                 <span class="green">1.10<br> (11ns)</span>
2072               </p>
2073             </td>
2074 </tr>
2075 <tr>
2076 <td>
2077               <p>
2078                 gamma_p
2079               </p>
2080             </td>
2081 <td>
2082               <p>
2083                 <span class="red">2.42<br> (492ns)</span>
2084               </p>
2085             </td>
2086 <td>
2087               <p>
2088                 <span class="green">1.00<br> (203ns)</span>
2089               </p>
2090             </td>
2091 </tr>
2092 <tr>
2093 <td>
2094               <p>
2095                 gamma_p_inv
2096               </p>
2097             </td>
2098 <td>
2099               <p>
2100                 <span class="red">2.24<br> (1577ns)</span>
2101               </p>
2102             </td>
2103 <td>
2104               <p>
2105                 <span class="green">1.00<br> (704ns)</span>
2106               </p>
2107             </td>
2108 </tr>
2109 <tr>
2110 <td>
2111               <p>
2112                 gamma_q
2113               </p>
2114             </td>
2115 <td>
2116               <p>
2117                 <span class="red">2.53<br> (508ns)</span>
2118               </p>
2119             </td>
2120 <td>
2121               <p>
2122                 <span class="green">1.00<br> (201ns)</span>
2123               </p>
2124             </td>
2125 </tr>
2126 <tr>
2127 <td>
2128               <p>
2129                 gamma_q_inv
2130               </p>
2131             </td>
2132 <td>
2133               <p>
2134                 <span class="red">2.45<br> (1841ns)</span>
2135               </p>
2136             </td>
2137 <td>
2138               <p>
2139                 <span class="green">1.00<br> (751ns)</span>
2140               </p>
2141             </td>
2142 </tr>
2143 <tr>
2144 <td>
2145               <p>
2146                 ibeta
2147               </p>
2148             </td>
2149 <td>
2150               <p>
2151                 <span class="red">2.71<br> (1715ns)</span>
2152               </p>
2153             </td>
2154 <td>
2155               <p>
2156                 <span class="green">1.00<br> (634ns)</span>
2157               </p>
2158             </td>
2159 </tr>
2160 <tr>
2161 <td>
2162               <p>
2163                 ibeta_inv
2164               </p>
2165             </td>
2166 <td>
2167               <p>
2168                 <span class="red">2.58<br> (5742ns)</span>
2169               </p>
2170             </td>
2171 <td>
2172               <p>
2173                 <span class="green">1.00<br> (2224ns)</span>
2174               </p>
2175             </td>
2176 </tr>
2177 <tr>
2178 <td>
2179               <p>
2180                 ibetac
2181               </p>
2182             </td>
2183 <td>
2184               <p>
2185                 <span class="red">2.66<br> (1736ns)</span>
2186               </p>
2187             </td>
2188 <td>
2189               <p>
2190                 <span class="green">1.00<br> (653ns)</span>
2191               </p>
2192             </td>
2193 </tr>
2194 <tr>
2195 <td>
2196               <p>
2197                 ibetac_inv
2198               </p>
2199             </td>
2200 <td>
2201               <p>
2202                 <span class="red">2.44<br> (5451ns)</span>
2203               </p>
2204             </td>
2205 <td>
2206               <p>
2207                 <span class="green">1.00<br> (2237ns)</span>
2208               </p>
2209             </td>
2210 </tr>
2211 <tr>
2212 <td>
2213               <p>
2214                 jacobi_cn
2215               </p>
2216             </td>
2217 <td>
2218               <p>
2219                 <span class="red">2.77<br> (476ns)</span>
2220               </p>
2221             </td>
2222 <td>
2223               <p>
2224                 <span class="green">1.00<br> (172ns)</span>
2225               </p>
2226             </td>
2227 </tr>
2228 <tr>
2229 <td>
2230               <p>
2231                 jacobi_dn
2232               </p>
2233             </td>
2234 <td>
2235               <p>
2236                 <span class="red">2.80<br> (481ns)</span>
2237               </p>
2238             </td>
2239 <td>
2240               <p>
2241                 <span class="green">1.00<br> (172ns)</span>
2242               </p>
2243             </td>
2244 </tr>
2245 <tr>
2246 <td>
2247               <p>
2248                 jacobi_sn
2249               </p>
2250             </td>
2251 <td>
2252               <p>
2253                 <span class="red">2.86<br> (492ns)</span>
2254               </p>
2255             </td>
2256 <td>
2257               <p>
2258                 <span class="green">1.00<br> (172ns)</span>
2259               </p>
2260             </td>
2261 </tr>
2262 <tr>
2263 <td>
2264               <p>
2265                 laguerre
2266               </p>
2267             </td>
2268 <td>
2269               <p>
2270                 <span class="green">1.09<br> (139ns)</span>
2271               </p>
2272             </td>
2273 <td>
2274               <p>
2275                 <span class="green">1.00<br> (128ns)</span>
2276               </p>
2277             </td>
2278 </tr>
2279 <tr>
2280 <td>
2281               <p>
2282                 legendre
2283               </p>
2284             </td>
2285 <td>
2286               <p>
2287                 <span class="green">1.16<br> (399ns)</span>
2288               </p>
2289             </td>
2290 <td>
2291               <p>
2292                 <span class="green">1.00<br> (345ns)</span>
2293               </p>
2294             </td>
2295 </tr>
2296 <tr>
2297 <td>
2298               <p>
2299                 legendre Q
2300               </p>
2301             </td>
2302 <td>
2303               <p>
2304                 <span class="green">1.18<br> (496ns)</span>
2305               </p>
2306             </td>
2307 <td>
2308               <p>
2309                 <span class="green">1.00<br> (422ns)</span>
2310               </p>
2311             </td>
2312 </tr>
2313 <tr>
2314 <td>
2315               <p>
2316                 lgamma
2317               </p>
2318             </td>
2319 <td>
2320               <p>
2321                 <span class="red">2.20<br> (257ns)</span>
2322               </p>
2323             </td>
2324 <td>
2325               <p>
2326                 <span class="green">1.00<br> (117ns)</span>
2327               </p>
2328             </td>
2329 </tr>
2330 <tr>
2331 <td>
2332               <p>
2333                 log1p
2334               </p>
2335             </td>
2336 <td>
2337               <p>
2338                 <span class="green">1.00<br> (12ns)</span>
2339               </p>
2340             </td>
2341 <td>
2342               <p>
2343                 <span class="green">1.00<br> (12ns)</span>
2344               </p>
2345             </td>
2346 </tr>
2347 <tr>
2348 <td>
2349               <p>
2350                 polygamma
2351               </p>
2352             </td>
2353 <td>
2354               <p>
2355                 <span class="red">3.93<br> (2885ns)</span>
2356               </p>
2357             </td>
2358 <td>
2359               <p>
2360                 <span class="green">1.00<br> (734ns)</span>
2361               </p>
2362             </td>
2363 </tr>
2364 <tr>
2365 <td>
2366               <p>
2367                 sph_bessel
2368               </p>
2369             </td>
2370 <td>
2371               <p>
2372                 <span class="blue">1.71<br> (1563ns)</span>
2373               </p>
2374             </td>
2375 <td>
2376               <p>
2377                 <span class="green">1.00<br> (915ns)</span>
2378               </p>
2379             </td>
2380 </tr>
2381 <tr>
2382 <td>
2383               <p>
2384                 sph_neumann
2385               </p>
2386             </td>
2387 <td>
2388               <p>
2389                 <span class="red">2.15<br> (3745ns)</span>
2390               </p>
2391             </td>
2392 <td>
2393               <p>
2394                 <span class="green">1.00<br> (1744ns)</span>
2395               </p>
2396             </td>
2397 </tr>
2398 <tr>
2399 <td>
2400               <p>
2401                 tgamma
2402               </p>
2403             </td>
2404 <td>
2405               <p>
2406                 <span class="red">3.69<br> (354ns)</span>
2407               </p>
2408             </td>
2409 <td>
2410               <p>
2411                 <span class="green">1.00<br> (96ns)</span>
2412               </p>
2413             </td>
2414 </tr>
2415 <tr>
2416 <td>
2417               <p>
2418                 tgamma (incomplete)
2419               </p>
2420             </td>
2421 <td>
2422               <p>
2423                 <span class="red">2.35<br> (744ns)</span>
2424               </p>
2425             </td>
2426 <td>
2427               <p>
2428                 <span class="green">1.00<br> (316ns)</span>
2429               </p>
2430             </td>
2431 </tr>
2432 <tr>
2433 <td>
2434               <p>
2435                 trigamma
2436               </p>
2437             </td>
2438 <td>
2439               <p>
2440                 <span class="blue">1.64<br> (36ns)</span>
2441               </p>
2442             </td>
2443 <td>
2444               <p>
2445                 <span class="green">1.00<br> (22ns)</span>
2446               </p>
2447             </td>
2448 </tr>
2449 <tr>
2450 <td>
2451               <p>
2452                 zeta
2453               </p>
2454             </td>
2455 <td>
2456               <p>
2457                 <span class="red">2.71<br> (509ns)</span>
2458               </p>
2459             </td>
2460 <td>
2461               <p>
2462                 <span class="green">1.00<br> (188ns)</span>
2463               </p>
2464             </td>
2465 </tr>
2466 </tbody>
2467 </table></div>
2468 </div>
2469 <br class="table-break">
2470 </div>
2471 <div class="section">
2472 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
2473 <a name="special_function_and_distributio.section_Compiler_Option_Comparison_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Compiler_Option_Comparison_on_Windows_x64" title="Compiler Option Comparison on Windows x64">Compiler
2474     Option Comparison on Windows x64</a>
2475 </h2></div></div></div>
2476 <div class="table">
2477 <a name="special_function_and_distributio.section_Compiler_Option_Comparison_on_Windows_x64.table_Compiler_Option_Comparison_on_Windows_x64"></a><p class="title"><b>Table&#160;3.&#160;Compiler Option Comparison on Windows x64</b></p>
2478 <div class="table-contents"><table class="table" summary="Compiler Option Comparison on Windows x64">
2479 <colgroup>
2480 <col>
2481 <col>
2482 <col>
2483 <col>
2484 <col>
2485 </colgroup>
2486 <thead><tr>
2487 <th>
2488               <p>
2489                 Function
2490               </p>
2491             </th>
2492 <th>
2493               <p>
2494                 cl /Od (x86 build)
2495               </p>
2496             </th>
2497 <th>
2498               <p>
2499                 cl /arch:sse2 /Ox (x86 build)
2500               </p>
2501             </th>
2502 <th>
2503               <p>
2504                 cl /Ox (x64 build)
2505               </p>
2506             </th>
2507 <th>
2508               <p>
2509                 icl /Ox (x64 build)
2510               </p>
2511             </th>
2512 </tr></thead>
2513 <tbody>
2514 <tr>
2515 <td>
2516               <p>
2517                 boost::math::cbrt
2518               </p>
2519             </td>
2520 <td>
2521               <p>
2522                 <span class="red">18.29<br> (256ns)</span>
2523               </p>
2524             </td>
2525 <td>
2526               <p>
2527                 <span class="red">4.29<br> (60ns)</span>
2528               </p>
2529             </td>
2530 <td>
2531               <p>
2532                 <span class="red">3.14<br> (44ns)</span>
2533               </p>
2534             </td>
2535 <td>
2536               <p>
2537                 <span class="green">1.00<br> (14ns)</span>
2538               </p>
2539             </td>
2540 </tr>
2541 <tr>
2542 <td>
2543               <p>
2544                 boost::math::cyl_bessel_j (integer orders)
2545               </p>
2546             </td>
2547 <td>
2548               <p>
2549                 <span class="red">10.03<br> (742ns)</span>
2550               </p>
2551             </td>
2552 <td>
2553               <p>
2554                 <span class="blue">1.77<br> (131ns)</span>
2555               </p>
2556             </td>
2557 <td>
2558               <p>
2559                 <span class="blue">1.36<br> (101ns)</span>
2560               </p>
2561             </td>
2562 <td>
2563               <p>
2564                 <span class="green">1.00<br> (74ns)</span>
2565               </p>
2566             </td>
2567 </tr>
2568 <tr>
2569 <td>
2570               <p>
2571                 boost::math::ibeta_inv
2572               </p>
2573             </td>
2574 <td>
2575               <p>
2576                 <span class="red">4.32<br> (6583ns)</span>
2577               </p>
2578             </td>
2579 <td>
2580               <p>
2581                 <span class="blue">1.29<br> (1963ns)</span>
2582               </p>
2583             </td>
2584 <td>
2585               <p>
2586                 <span class="blue">1.28<br> (1957ns)</span>
2587               </p>
2588             </td>
2589 <td>
2590               <p>
2591                 <span class="green">1.00<br> (1523ns)</span>
2592               </p>
2593             </td>
2594 </tr>
2595 </tbody>
2596 </table></div>
2597 </div>
2598 <br class="table-break">
2599 </div>
2600 <div class="section">
2601 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
2602 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_Windows_x64" title="Distribution performance comparison for different performance options with GNU C++ version 5.3.0 on Windows x64">Distribution
2603     performance comparison for different performance options with GNU C++ version
2604     5.3.0 on Windows x64</a>
2605 </h2></div></div></div>
2606 <div class="table">
2607 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_Windows_x64.table_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_Windows_x64"></a><p class="title"><b>Table&#160;4.&#160;Distribution performance comparison for different performance options
2608       with GNU C++ version 5.3.0 on Windows x64</b></p>
2609 <div class="table-contents"><table class="table" summary="Distribution performance comparison for different performance options
2610       with GNU C++ version 5.3.0 on Windows x64">
2611 <colgroup>
2612 <col>
2613 <col>
2614 <col>
2615 <col>
2616 <col>
2617 </colgroup>
2618 <thead><tr>
2619 <th>
2620               <p>
2621                 Function
2622               </p>
2623             </th>
2624 <th>
2625               <p>
2626                 boost 1.61
2627               </p>
2628             </th>
2629 <th>
2630               <p>
2631                 Boost<br> promote_double&lt;false&gt;
2632               </p>
2633             </th>
2634 <th>
2635               <p>
2636                 Boost<br> promote_double&lt;false&gt;<br> digits10&lt;10&gt;
2637               </p>
2638             </th>
2639 <th>
2640               <p>
2641                 Boost<br> float<br> promote_float&lt;false&gt;
2642               </p>
2643             </th>
2644 </tr></thead>
2645 <tbody>
2646 <tr>
2647 <td>
2648               <p>
2649                 ArcSine (CDF)
2650               </p>
2651             </td>
2652 <td>
2653               <p>
2654                 <span class="green">1.06<br> (33ns)</span>
2655               </p>
2656             </td>
2657 <td>
2658               <p>
2659                 <span class="green">1.00<br> (31ns)</span>
2660               </p>
2661             </td>
2662 <td>
2663               <p>
2664                 <span class="green">1.06<br> (33ns)</span>
2665               </p>
2666             </td>
2667 <td>
2668               <p>
2669                 <span class="blue">1.90<br> (59ns)</span>
2670               </p>
2671             </td>
2672 </tr>
2673 <tr>
2674 <td>
2675               <p>
2676                 ArcSine (PDF)
2677               </p>
2678             </td>
2679 <td>
2680               <p>
2681                 <span class="green">1.12<br> (9ns)</span>
2682               </p>
2683             </td>
2684 <td>
2685               <p>
2686                 <span class="green">1.00<br> (8ns)</span>
2687               </p>
2688             </td>
2689 <td>
2690               <p>
2691                 <span class="green">1.00<br> (8ns)</span>
2692               </p>
2693             </td>
2694 <td>
2695               <p>
2696                 <span class="green">1.00<br> (8ns)</span>
2697               </p>
2698             </td>
2699 </tr>
2700 <tr>
2701 <td>
2702               <p>
2703                 ArcSine (quantile)
2704               </p>
2705             </td>
2706 <td>
2707               <p>
2708                 <span class="green">1.00<br> (44ns)</span>
2709               </p>
2710             </td>
2711 <td>
2712               <p>
2713                 <span class="green">1.00<br> (44ns)</span>
2714               </p>
2715             </td>
2716 <td>
2717               <p>
2718                 <span class="green">1.02<br> (45ns)</span>
2719               </p>
2720             </td>
2721 <td>
2722               <p>
2723                 <span class="green">1.09<br> (48ns)</span>
2724               </p>
2725             </td>
2726 </tr>
2727 <tr>
2728 <td>
2729               <p>
2730                 Beta (CDF)
2731               </p>
2732             </td>
2733 <td>
2734               <p>
2735                 <span class="red">2.58<br> (379ns)</span>
2736               </p>
2737             </td>
2738 <td>
2739               <p>
2740                 <span class="blue">1.40<br> (206ns)</span>
2741               </p>
2742             </td>
2743 <td>
2744               <p>
2745                 <span class="blue">1.33<br> (195ns)</span>
2746               </p>
2747             </td>
2748 <td>
2749               <p>
2750                 <span class="green">1.00<br> (147ns)</span>
2751               </p>
2752             </td>
2753 </tr>
2754 <tr>
2755 <td>
2756               <p>
2757                 Beta (PDF)
2758               </p>
2759             </td>
2760 <td>
2761               <p>
2762                 <span class="red">2.18<br> (323ns)</span>
2763               </p>
2764             </td>
2765 <td>
2766               <p>
2767                 <span class="green">1.01<br> (150ns)</span>
2768               </p>
2769             </td>
2770 <td>
2771               <p>
2772                 <span class="green">1.05<br> (156ns)</span>
2773               </p>
2774             </td>
2775 <td>
2776               <p>
2777                 <span class="green">1.00<br> (148ns)</span>
2778               </p>
2779             </td>
2780 </tr>
2781 <tr>
2782 <td>
2783               <p>
2784                 Beta (quantile)
2785               </p>
2786             </td>
2787 <td>
2788               <p>
2789                 <span class="red">2.04<br> (2180ns)</span>
2790               </p>
2791             </td>
2792 <td>
2793               <p>
2794                 <span class="blue">1.29<br> (1382ns)</span>
2795               </p>
2796             </td>
2797 <td>
2798               <p>
2799                 <span class="green">1.05<br> (1123ns)</span>
2800               </p>
2801             </td>
2802 <td>
2803               <p>
2804                 <span class="green">1.00<br> (1071ns)</span>
2805               </p>
2806             </td>
2807 </tr>
2808 <tr>
2809 <td>
2810               <p>
2811                 Binomial (CDF)
2812               </p>
2813             </td>
2814 <td>
2815               <p>
2816                 <span class="red">4.12<br> (1122ns)</span>
2817               </p>
2818             </td>
2819 <td>
2820               <p>
2821                 <span class="red">2.42<br> (658ns)</span>
2822               </p>
2823             </td>
2824 <td>
2825               <p>
2826                 <span class="blue">1.78<br> (485ns)</span>
2827               </p>
2828             </td>
2829 <td>
2830               <p>
2831                 <span class="green">1.00<br> (272ns)</span>
2832               </p>
2833             </td>
2834 </tr>
2835 <tr>
2836 <td>
2837               <p>
2838                 Binomial (PDF)
2839               </p>
2840             </td>
2841 <td>
2842               <p>
2843                 <span class="red">2.47<br> (353ns)</span>
2844               </p>
2845             </td>
2846 <td>
2847               <p>
2848                 <span class="green">1.17<br> (167ns)</span>
2849               </p>
2850             </td>
2851 <td>
2852               <p>
2853                 <span class="blue">1.20<br> (172ns)</span>
2854               </p>
2855             </td>
2856 <td>
2857               <p>
2858                 <span class="green">1.00<br> (143ns)</span>
2859               </p>
2860             </td>
2861 </tr>
2862 <tr>
2863 <td>
2864               <p>
2865                 Binomial (quantile)
2866               </p>
2867             </td>
2868 <td>
2869               <p>
2870                 <span class="red">4.00<br> (5174ns)</span>
2871               </p>
2872             </td>
2873 <td>
2874               <p>
2875                 <span class="red">2.26<br> (2921ns)</span>
2876               </p>
2877             </td>
2878 <td>
2879               <p>
2880                 <span class="blue">1.78<br> (2301ns)</span>
2881               </p>
2882             </td>
2883 <td>
2884               <p>
2885                 <span class="green">1.00<br> (1294ns)</span>
2886               </p>
2887             </td>
2888 </tr>
2889 <tr>
2890 <td>
2891               <p>
2892                 Cauchy (CDF)
2893               </p>
2894             </td>
2895 <td>
2896               <p>
2897                 <span class="green">1.00<br> (23ns)</span>
2898               </p>
2899             </td>
2900 <td>
2901               <p>
2902                 <span class="green">1.00<br> (23ns)</span>
2903               </p>
2904             </td>
2905 <td>
2906               <p>
2907                 <span class="green">1.09<br> (25ns)</span>
2908               </p>
2909             </td>
2910 <td>
2911               <p>
2912                 <span class="red">2.43<br> (56ns)</span>
2913               </p>
2914             </td>
2915 </tr>
2916 <tr>
2917 <td>
2918               <p>
2919                 Cauchy (PDF)
2920               </p>
2921             </td>
2922 <td>
2923               <p>
2924                 <span class="green">1.17<br> (7ns)</span>
2925               </p>
2926             </td>
2927 <td>
2928               <p>
2929                 <span class="blue">1.33<br> (8ns)</span>
2930               </p>
2931             </td>
2932 <td>
2933               <p>
2934                 <span class="blue">1.33<br> (8ns)</span>
2935               </p>
2936             </td>
2937 <td>
2938               <p>
2939                 <span class="green">1.00<br> (6ns)</span>
2940               </p>
2941             </td>
2942 </tr>
2943 <tr>
2944 <td>
2945               <p>
2946                 Cauchy (quantile)
2947               </p>
2948             </td>
2949 <td>
2950               <p>
2951                 <span class="green">1.00<br> (24ns)</span>
2952               </p>
2953             </td>
2954 <td>
2955               <p>
2956                 <span class="green">1.17<br> (28ns)</span>
2957               </p>
2958             </td>
2959 <td>
2960               <p>
2961                 <span class="green">1.00<br> (24ns)</span>
2962               </p>
2963             </td>
2964 <td>
2965               <p>
2966                 <span class="blue">1.21<br> (29ns)</span>
2967               </p>
2968             </td>
2969 </tr>
2970 <tr>
2971 <td>
2972               <p>
2973                 ChiSquared (CDF)
2974               </p>
2975             </td>
2976 <td>
2977               <p>
2978                 <span class="red">2.65<br> (506ns)</span>
2979               </p>
2980             </td>
2981 <td>
2982               <p>
2983                 <span class="blue">1.49<br> (285ns)</span>
2984               </p>
2985             </td>
2986 <td>
2987               <p>
2988                 <span class="blue">1.24<br> (236ns)</span>
2989               </p>
2990             </td>
2991 <td>
2992               <p>
2993                 <span class="green">1.00<br> (191ns)</span>
2994               </p>
2995             </td>
2996 </tr>
2997 <tr>
2998 <td>
2999               <p>
3000                 ChiSquared (PDF)
3001               </p>
3002             </td>
3003 <td>
3004               <p>
3005                 <span class="blue">1.86<br> (251ns)</span>
3006               </p>
3007             </td>
3008 <td>
3009               <p>
3010                 <span class="green">1.01<br> (137ns)</span>
3011               </p>
3012             </td>
3013 <td>
3014               <p>
3015                 <span class="green">1.00<br> (135ns)</span>
3016               </p>
3017             </td>
3018 <td>
3019               <p>
3020                 <span class="green">1.07<br> (144ns)</span>
3021               </p>
3022             </td>
3023 </tr>
3024 <tr>
3025 <td>
3026               <p>
3027                 ChiSquared (quantile)
3028               </p>
3029             </td>
3030 <td>
3031               <p>
3032                 <span class="red">2.37<br> (1275ns)</span>
3033               </p>
3034             </td>
3035 <td>
3036               <p>
3037                 <span class="blue">1.44<br> (774ns)</span>
3038               </p>
3039             </td>
3040 <td>
3041               <p>
3042                 <span class="green">1.10<br> (592ns)</span>
3043               </p>
3044             </td>
3045 <td>
3046               <p>
3047                 <span class="green">1.00<br> (539ns)</span>
3048               </p>
3049             </td>
3050 </tr>
3051 <tr>
3052 <td>
3053               <p>
3054                 Exponential (CDF)
3055               </p>
3056             </td>
3057 <td>
3058               <p>
3059                 <span class="blue">1.26<br> (43ns)</span>
3060               </p>
3061             </td>
3062 <td>
3063               <p>
3064                 <span class="green">1.00<br> (34ns)</span>
3065               </p>
3066             </td>
3067 <td>
3068               <p>
3069                 <span class="green">1.00<br> (34ns)</span>
3070               </p>
3071             </td>
3072 <td>
3073               <p>
3074                 <span class="green">1.00<br> (34ns)</span>
3075               </p>
3076             </td>
3077 </tr>
3078 <tr>
3079 <td>
3080               <p>
3081                 Exponential (PDF)
3082               </p>
3083             </td>
3084 <td>
3085               <p>
3086                 <span class="green">1.07<br> (61ns)</span>
3087               </p>
3088             </td>
3089 <td>
3090               <p>
3091                 <span class="green">1.00<br> (57ns)</span>
3092               </p>
3093             </td>
3094 <td>
3095               <p>
3096                 <span class="green">1.05<br> (60ns)</span>
3097               </p>
3098             </td>
3099 <td>
3100               <p>
3101                 <span class="green">1.09<br> (62ns)</span>
3102               </p>
3103             </td>
3104 </tr>
3105 <tr>
3106 <td>
3107               <p>
3108                 Exponential (quantile)
3109               </p>
3110             </td>
3111 <td>
3112               <p>
3113                 <span class="blue">1.81<br> (47ns)</span>
3114               </p>
3115             </td>
3116 <td>
3117               <p>
3118                 <span class="green">1.00<br> (26ns)</span>
3119               </p>
3120             </td>
3121 <td>
3122               <p>
3123                 <span class="green">1.08<br> (28ns)</span>
3124               </p>
3125             </td>
3126 <td>
3127               <p>
3128                 <span class="green">1.15<br> (30ns)</span>
3129               </p>
3130             </td>
3131 </tr>
3132 <tr>
3133 <td>
3134               <p>
3135                 ExtremeValue (CDF)
3136               </p>
3137             </td>
3138 <td>
3139               <p>
3140                 <span class="green">1.05<br> (114ns)</span>
3141               </p>
3142             </td>
3143 <td>
3144               <p>
3145                 <span class="green">1.00<br> (109ns)</span>
3146               </p>
3147             </td>
3148 <td>
3149               <p>
3150                 <span class="green">1.00<br> (109ns)</span>
3151               </p>
3152             </td>
3153 <td>
3154               <p>
3155                 <span class="green">1.04<br> (113ns)</span>
3156               </p>
3157             </td>
3158 </tr>
3159 <tr>
3160 <td>
3161               <p>
3162                 ExtremeValue (PDF)
3163               </p>
3164             </td>
3165 <td>
3166               <p>
3167                 <span class="green">1.03<br> (155ns)</span>
3168               </p>
3169             </td>
3170 <td>
3171               <p>
3172                 <span class="green">1.02<br> (154ns)</span>
3173               </p>
3174             </td>
3175 <td>
3176               <p>
3177                 <span class="green">1.00<br> (151ns)</span>
3178               </p>
3179             </td>
3180 <td>
3181               <p>
3182                 <span class="green">1.03<br> (155ns)</span>
3183               </p>
3184             </td>
3185 </tr>
3186 <tr>
3187 <td>
3188               <p>
3189                 ExtremeValue (quantile)
3190               </p>
3191             </td>
3192 <td>
3193               <p>
3194                 <span class="green">1.00<br> (72ns)</span>
3195               </p>
3196             </td>
3197 <td>
3198               <p>
3199                 <span class="green">1.00<br> (72ns)</span>
3200               </p>
3201             </td>
3202 <td>
3203               <p>
3204                 <span class="green">1.00<br> (72ns)</span>
3205               </p>
3206             </td>
3207 <td>
3208               <p>
3209                 <span class="green">1.08<br> (78ns)</span>
3210               </p>
3211             </td>
3212 </tr>
3213 <tr>
3214 <td>
3215               <p>
3216                 F (CDF)
3217               </p>
3218             </td>
3219 <td>
3220               <p>
3221                 <span class="red">4.08<br> (988ns)</span>
3222               </p>
3223             </td>
3224 <td>
3225               <p>
3226                 <span class="red">2.36<br> (572ns)</span>
3227               </p>
3228             </td>
3229 <td>
3230               <p>
3231                 <span class="blue">1.90<br> (459ns)</span>
3232               </p>
3233             </td>
3234 <td>
3235               <p>
3236                 <span class="green">1.00<br> (242ns)</span>
3237               </p>
3238             </td>
3239 </tr>
3240 <tr>
3241 <td>
3242               <p>
3243                 F (PDF)
3244               </p>
3245             </td>
3246 <td>
3247               <p>
3248                 <span class="red">2.48<br> (392ns)</span>
3249               </p>
3250             </td>
3251 <td>
3252               <p>
3253                 <span class="green">1.18<br> (187ns)</span>
3254               </p>
3255             </td>
3256 <td>
3257               <p>
3258                 <span class="green">1.14<br> (180ns)</span>
3259               </p>
3260             </td>
3261 <td>
3262               <p>
3263                 <span class="green">1.00<br> (158ns)</span>
3264               </p>
3265             </td>
3266 </tr>
3267 <tr>
3268 <td>
3269               <p>
3270                 F (quantile)
3271               </p>
3272             </td>
3273 <td>
3274               <p>
3275                 <span class="red">2.28<br> (2910ns)</span>
3276               </p>
3277             </td>
3278 <td>
3279               <p>
3280                 <span class="blue">1.26<br> (1601ns)</span>
3281               </p>
3282             </td>
3283 <td>
3284               <p>
3285                 <span class="green">1.11<br> (1413ns)</span>
3286               </p>
3287             </td>
3288 <td>
3289               <p>
3290                 <span class="green">1.00<br> (1274ns)</span>
3291               </p>
3292             </td>
3293 </tr>
3294 <tr>
3295 <td>
3296               <p>
3297                 Gamma (CDF)
3298               </p>
3299             </td>
3300 <td>
3301               <p>
3302                 <span class="blue">1.98<br> (483ns)</span>
3303               </p>
3304             </td>
3305 <td>
3306               <p>
3307                 <span class="green">1.19<br> (291ns)</span>
3308               </p>
3309             </td>
3310 <td>
3311               <p>
3312                 <span class="green">1.11<br> (271ns)</span>
3313               </p>
3314             </td>
3315 <td>
3316               <p>
3317                 <span class="green">1.00<br> (244ns)</span>
3318               </p>
3319             </td>
3320 </tr>
3321 <tr>
3322 <td>
3323               <p>
3324                 Gamma (PDF)
3325               </p>
3326             </td>
3327 <td>
3328               <p>
3329                 <span class="blue">1.80<br> (316ns)</span>
3330               </p>
3331             </td>
3332 <td>
3333               <p>
3334                 <span class="green">1.16<br> (204ns)</span>
3335               </p>
3336             </td>
3337 <td>
3338               <p>
3339                 <span class="green">1.07<br> (188ns)</span>
3340               </p>
3341             </td>
3342 <td>
3343               <p>
3344                 <span class="green">1.00<br> (176ns)</span>
3345               </p>
3346             </td>
3347 </tr>
3348 <tr>
3349 <td>
3350               <p>
3351                 Gamma (quantile)
3352               </p>
3353             </td>
3354 <td>
3355               <p>
3356                 <span class="red">2.07<br> (1425ns)</span>
3357               </p>
3358             </td>
3359 <td>
3360               <p>
3361                 <span class="blue">1.40<br> (960ns)</span>
3362               </p>
3363             </td>
3364 <td>
3365               <p>
3366                 <span class="green">1.01<br> (693ns)</span>
3367               </p>
3368             </td>
3369 <td>
3370               <p>
3371                 <span class="green">1.00<br> (688ns)</span>
3372               </p>
3373             </td>
3374 </tr>
3375 <tr>
3376 <td>
3377               <p>
3378                 Geometric (CDF)
3379               </p>
3380             </td>
3381 <td>
3382               <p>
3383                 <span class="blue">1.35<br> (46ns)</span>
3384               </p>
3385             </td>
3386 <td>
3387               <p>
3388                 <span class="green">1.00<br> (34ns)</span>
3389               </p>
3390             </td>
3391 <td>
3392               <p>
3393                 <span class="green">1.00<br> (34ns)</span>
3394               </p>
3395             </td>
3396 <td>
3397               <p>
3398                 <span class="green">1.03<br> (35ns)</span>
3399               </p>
3400             </td>
3401 </tr>
3402 <tr>
3403 <td>
3404               <p>
3405                 Geometric (PDF)
3406               </p>
3407             </td>
3408 <td>
3409               <p>
3410                 <span class="green">1.06<br> (52ns)</span>
3411               </p>
3412             </td>
3413 <td>
3414               <p>
3415                 <span class="green">1.06<br> (52ns)</span>
3416               </p>
3417             </td>
3418 <td>
3419               <p>
3420                 <span class="green">1.04<br> (51ns)</span>
3421               </p>
3422             </td>
3423 <td>
3424               <p>
3425                 <span class="green">1.00<br> (49ns)</span>
3426               </p>
3427             </td>
3428 </tr>
3429 <tr>
3430 <td>
3431               <p>
3432                 Geometric (quantile)
3433               </p>
3434             </td>
3435 <td>
3436               <p>
3437                 <span class="blue">1.62<br> (42ns)</span>
3438               </p>
3439             </td>
3440 <td>
3441               <p>
3442                 <span class="green">1.00<br> (26ns)</span>
3443               </p>
3444             </td>
3445 <td>
3446               <p>
3447                 <span class="green">1.04<br> (27ns)</span>
3448               </p>
3449             </td>
3450 <td>
3451               <p>
3452                 <span class="green">1.04<br> (27ns)</span>
3453               </p>
3454             </td>
3455 </tr>
3456 <tr>
3457 <td>
3458               <p>
3459                 Hypergeometric (CDF)
3460               </p>
3461             </td>
3462 <td>
3463               <p>
3464                 <span class="blue">1.95<br> (11511ns)</span>
3465               </p>
3466             </td>
3467 <td>
3468               <p>
3469                 <span class="green">1.01<br> (5944ns)</span>
3470               </p>
3471             </td>
3472 <td>
3473               <p>
3474                 <span class="green">1.00<br> (5910ns)</span>
3475               </p>
3476             </td>
3477 <td>
3478               <p>
3479                 <span class="green">1.05<br> (6213ns)</span>
3480               </p>
3481             </td>
3482 </tr>
3483 <tr>
3484 <td>
3485               <p>
3486                 Hypergeometric (PDF)
3487               </p>
3488             </td>
3489 <td>
3490               <p>
3491                 <span class="blue">1.92<br> (11018ns)</span>
3492               </p>
3493             </td>
3494 <td>
3495               <p>
3496                 <span class="green">1.00<br> (5748ns)</span>
3497               </p>
3498             </td>
3499 <td>
3500               <p>
3501                 <span class="green">1.00<br> (5726ns)</span>
3502               </p>
3503             </td>
3504 <td>
3505               <p>
3506                 <span class="green">1.05<br> (6016ns)</span>
3507               </p>
3508             </td>
3509 </tr>
3510 <tr>
3511 <td>
3512               <p>
3513                 Hypergeometric (quantile)
3514               </p>
3515             </td>
3516 <td>
3517               <p>
3518                 <span class="green">1.00<br> (70322ns)</span>
3519               </p>
3520             </td>
3521 <td>
3522               <p>
3523                 <span class="blue">1.38<br> (96730ns)</span>
3524               </p>
3525             </td>
3526 <td>
3527               <p>
3528                 <span class="blue">1.36<br> (95955ns)</span>
3529               </p>
3530             </td>
3531 <td>
3532               <p>
3533                 <span class="blue">1.79<br> (126152ns)</span>
3534               </p>
3535             </td>
3536 </tr>
3537 <tr>
3538 <td>
3539               <p>
3540                 InverseChiSquared (CDF)
3541               </p>
3542             </td>
3543 <td>
3544               <p>
3545                 <span class="red">2.98<br> (485ns)</span>
3546               </p>
3547             </td>
3548 <td>
3549               <p>
3550                 <span class="blue">1.94<br> (317ns)</span>
3551               </p>
3552             </td>
3553 <td>
3554               <p>
3555                 <span class="blue">1.34<br> (218ns)</span>
3556               </p>
3557             </td>
3558 <td>
3559               <p>
3560                 <span class="green">1.00<br> (163ns)</span>
3561               </p>
3562             </td>
3563 </tr>
3564 <tr>
3565 <td>
3566               <p>
3567                 InverseChiSquared (PDF)
3568               </p>
3569             </td>
3570 <td>
3571               <p>
3572                 <span class="red">2.02<br> (268ns)</span>
3573               </p>
3574             </td>
3575 <td>
3576               <p>
3577                 <span class="blue">1.25<br> (166ns)</span>
3578               </p>
3579             </td>
3580 <td>
3581               <p>
3582                 <span class="green">1.11<br> (147ns)</span>
3583               </p>
3584             </td>
3585 <td>
3586               <p>
3587                 <span class="green">1.00<br> (133ns)</span>
3588               </p>
3589             </td>
3590 </tr>
3591 <tr>
3592 <td>
3593               <p>
3594                 InverseChiSquared (quantile)
3595               </p>
3596             </td>
3597 <td>
3598               <p>
3599                 <span class="red">2.28<br> (1235ns)</span>
3600               </p>
3601             </td>
3602 <td>
3603               <p>
3604                 <span class="blue">1.69<br> (917ns)</span>
3605               </p>
3606             </td>
3607 <td>
3608               <p>
3609                 <span class="green">1.11<br> (602ns)</span>
3610               </p>
3611             </td>
3612 <td>
3613               <p>
3614                 <span class="green">1.00<br> (542ns)</span>
3615               </p>
3616             </td>
3617 </tr>
3618 <tr>
3619 <td>
3620               <p>
3621                 InverseGamma (CDF)
3622               </p>
3623             </td>
3624 <td>
3625               <p>
3626                 <span class="blue">1.78<br> (484ns)</span>
3627               </p>
3628             </td>
3629 <td>
3630               <p>
3631                 <span class="blue">1.25<br> (339ns)</span>
3632               </p>
3633             </td>
3634 <td>
3635               <p>
3636                 <span class="green">1.00<br> (272ns)</span>
3637               </p>
3638             </td>
3639 <td>
3640               <p>
3641                 <span class="green">1.05<br> (285ns)</span>
3642               </p>
3643             </td>
3644 </tr>
3645 <tr>
3646 <td>
3647               <p>
3648                 InverseGamma (PDF)
3649               </p>
3650             </td>
3651 <td>
3652               <p>
3653                 <span class="blue">1.89<br> (334ns)</span>
3654               </p>
3655             </td>
3656 <td>
3657               <p>
3658                 <span class="green">1.19<br> (211ns)</span>
3659               </p>
3660             </td>
3661 <td>
3662               <p>
3663                 <span class="green">1.20<br> (212ns)</span>
3664               </p>
3665             </td>
3666 <td>
3667               <p>
3668                 <span class="green">1.00<br> (177ns)</span>
3669               </p>
3670             </td>
3671 </tr>
3672 <tr>
3673 <td>
3674               <p>
3675                 InverseGamma (quantile)
3676               </p>
3677             </td>
3678 <td>
3679               <p>
3680                 <span class="red">2.13<br> (1487ns)</span>
3681               </p>
3682             </td>
3683 <td>
3684               <p>
3685                 <span class="blue">1.51<br> (1055ns)</span>
3686               </p>
3687             </td>
3688 <td>
3689               <p>
3690                 <span class="green">1.07<br> (747ns)</span>
3691               </p>
3692             </td>
3693 <td>
3694               <p>
3695                 <span class="green">1.00<br> (699ns)</span>
3696               </p>
3697             </td>
3698 </tr>
3699 <tr>
3700 <td>
3701               <p>
3702                 InverseGaussian (CDF)
3703               </p>
3704             </td>
3705 <td>
3706               <p>
3707                 <span class="blue">1.22<br> (106ns)</span>
3708               </p>
3709             </td>
3710 <td>
3711               <p>
3712                 <span class="blue">1.29<br> (112ns)</span>
3713               </p>
3714             </td>
3715 <td>
3716               <p>
3717                 <span class="blue">1.25<br> (109ns)</span>
3718               </p>
3719             </td>
3720 <td>
3721               <p>
3722                 <span class="green">1.00<br> (87ns)</span>
3723               </p>
3724             </td>
3725 </tr>
3726 <tr>
3727 <td>
3728               <p>
3729                 InverseGaussian (PDF)
3730               </p>
3731             </td>
3732 <td>
3733               <p>
3734                 <span class="green">1.03<br> (33ns)</span>
3735               </p>
3736             </td>
3737 <td>
3738               <p>
3739                 <span class="green">1.00<br> (32ns)</span>
3740               </p>
3741             </td>
3742 <td>
3743               <p>
3744                 <span class="green">1.06<br> (34ns)</span>
3745               </p>
3746             </td>
3747 <td>
3748               <p>
3749                 <span class="green">1.06<br> (34ns)</span>
3750               </p>
3751             </td>
3752 </tr>
3753 <tr>
3754 <td>
3755               <p>
3756                 InverseGaussian (quantile)
3757               </p>
3758             </td>
3759 <td>
3760               <p>
3761                 <span class="blue">1.49<br> (2170ns)</span>
3762               </p>
3763             </td>
3764 <td>
3765               <p>
3766                 <span class="blue">1.50<br> (2189ns)</span>
3767               </p>
3768             </td>
3769 <td>
3770               <p>
3771                 <span class="blue">1.31<br> (1915ns)</span>
3772               </p>
3773             </td>
3774 <td>
3775               <p>
3776                 <span class="green">1.00<br> (1459ns)</span>
3777               </p>
3778             </td>
3779 </tr>
3780 <tr>
3781 <td>
3782               <p>
3783                 Laplace (CDF)
3784               </p>
3785             </td>
3786 <td>
3787               <p>
3788                 <span class="green">1.08<br> (56ns)</span>
3789               </p>
3790             </td>
3791 <td>
3792               <p>
3793                 <span class="green">1.04<br> (54ns)</span>
3794               </p>
3795             </td>
3796 <td>
3797               <p>
3798                 <span class="green">1.00<br> (52ns)</span>
3799               </p>
3800             </td>
3801 <td>
3802               <p>
3803                 <span class="green">1.15<br> (60ns)</span>
3804               </p>
3805             </td>
3806 </tr>
3807 <tr>
3808 <td>
3809               <p>
3810                 Laplace (PDF)
3811               </p>
3812             </td>
3813 <td>
3814               <p>
3815                 <span class="green">1.08<br> (56ns)</span>
3816               </p>
3817             </td>
3818 <td>
3819               <p>
3820                 <span class="green">1.06<br> (55ns)</span>
3821               </p>
3822             </td>
3823 <td>
3824               <p>
3825                 <span class="green">1.00<br> (52ns)</span>
3826               </p>
3827             </td>
3828 <td>
3829               <p>
3830                 <span class="green">1.12<br> (58ns)</span>
3831               </p>
3832             </td>
3833 </tr>
3834 <tr>
3835 <td>
3836               <p>
3837                 Laplace (quantile)
3838               </p>
3839             </td>
3840 <td>
3841               <p>
3842                 <span class="green">1.11<br> (40ns)</span>
3843               </p>
3844             </td>
3845 <td>
3846               <p>
3847                 <span class="green">1.19<br> (43ns)</span>
3848               </p>
3849             </td>
3850 <td>
3851               <p>
3852                 <span class="green">1.00<br> (36ns)</span>
3853               </p>
3854             </td>
3855 <td>
3856               <p>
3857                 <span class="green">1.14<br> (41ns)</span>
3858               </p>
3859             </td>
3860 </tr>
3861 <tr>
3862 <td>
3863               <p>
3864                 LogNormal (CDF)
3865               </p>
3866             </td>
3867 <td>
3868               <p>
3869                 <span class="blue">1.32<br> (121ns)</span>
3870               </p>
3871             </td>
3872 <td>
3873               <p>
3874                 <span class="green">1.08<br> (99ns)</span>
3875               </p>
3876             </td>
3877 <td>
3878               <p>
3879                 <span class="green">1.00<br> (92ns)</span>
3880               </p>
3881             </td>
3882 <td>
3883               <p>
3884                 <span class="green">1.01<br> (93ns)</span>
3885               </p>
3886             </td>
3887 </tr>
3888 <tr>
3889 <td>
3890               <p>
3891                 LogNormal (PDF)
3892               </p>
3893             </td>
3894 <td>
3895               <p>
3896                 <span class="green">1.00<br> (93ns)</span>
3897               </p>
3898             </td>
3899 <td>
3900               <p>
3901                 <span class="green">1.01<br> (94ns)</span>
3902               </p>
3903             </td>
3904 <td>
3905               <p>
3906                 <span class="green">1.02<br> (95ns)</span>
3907               </p>
3908             </td>
3909 <td>
3910               <p>
3911                 <span class="green">1.08<br> (100ns)</span>
3912               </p>
3913             </td>
3914 </tr>
3915 <tr>
3916 <td>
3917               <p>
3918                 LogNormal (quantile)
3919               </p>
3920             </td>
3921 <td>
3922               <p>
3923                 <span class="blue">1.24<br> (135ns)</span>
3924               </p>
3925             </td>
3926 <td>
3927               <p>
3928                 <span class="green">1.00<br> (109ns)</span>
3929               </p>
3930             </td>
3931 <td>
3932               <p>
3933                 <span class="green">1.03<br> (112ns)</span>
3934               </p>
3935             </td>
3936 <td>
3937               <p>
3938                 <span class="green">1.16<br> (126ns)</span>
3939               </p>
3940             </td>
3941 </tr>
3942 <tr>
3943 <td>
3944               <p>
3945                 Logistic (CDF)
3946               </p>
3947             </td>
3948 <td>
3949               <p>
3950                 <span class="green">1.00<br> (48ns)</span>
3951               </p>
3952             </td>
3953 <td>
3954               <p>
3955                 <span class="green">1.08<br> (52ns)</span>
3956               </p>
3957             </td>
3958 <td>
3959               <p>
3960                 <span class="green">1.04<br> (50ns)</span>
3961               </p>
3962             </td>
3963 <td>
3964               <p>
3965                 <span class="green">1.08<br> (52ns)</span>
3966               </p>
3967             </td>
3968 </tr>
3969 <tr>
3970 <td>
3971               <p>
3972                 Logistic (PDF)
3973               </p>
3974             </td>
3975 <td>
3976               <p>
3977                 <span class="green">1.00<br> (53ns)</span>
3978               </p>
3979             </td>
3980 <td>
3981               <p>
3982                 <span class="green">1.00<br> (53ns)</span>
3983               </p>
3984             </td>
3985 <td>
3986               <p>
3987                 <span class="green">1.08<br> (57ns)</span>
3988               </p>
3989             </td>
3990 <td>
3991               <p>
3992                 <span class="green">1.04<br> (55ns)</span>
3993               </p>
3994             </td>
3995 </tr>
3996 <tr>
3997 <td>
3998               <p>
3999                 Logistic (quantile)
4000               </p>
4001             </td>
4002 <td>
4003               <p>
4004                 <span class="green">1.05<br> (43ns)</span>
4005               </p>
4006             </td>
4007 <td>
4008               <p>
4009                 <span class="green">1.07<br> (44ns)</span>
4010               </p>
4011             </td>
4012 <td>
4013               <p>
4014                 <span class="green">1.00<br> (41ns)</span>
4015               </p>
4016             </td>
4017 <td>
4018               <p>
4019                 <span class="green">1.05<br> (43ns)</span>
4020               </p>
4021             </td>
4022 </tr>
4023 <tr>
4024 <td>
4025               <p>
4026                 NegativeBinomial (CDF)
4027               </p>
4028             </td>
4029 <td>
4030               <p>
4031                 <span class="red">4.75<br> (1713ns)</span>
4032               </p>
4033             </td>
4034 <td>
4035               <p>
4036                 <span class="red">2.77<br> (1001ns)</span>
4037               </p>
4038             </td>
4039 <td>
4040               <p>
4041                 <span class="red">2.08<br> (750ns)</span>
4042               </p>
4043             </td>
4044 <td>
4045               <p>
4046                 <span class="green">1.00<br> (361ns)</span>
4047               </p>
4048             </td>
4049 </tr>
4050 <tr>
4051 <td>
4052               <p>
4053                 NegativeBinomial (PDF)
4054               </p>
4055             </td>
4056 <td>
4057               <p>
4058                 <span class="red">2.65<br> (437ns)</span>
4059               </p>
4060             </td>
4061 <td>
4062               <p>
4063                 <span class="green">1.12<br> (184ns)</span>
4064               </p>
4065             </td>
4066 <td>
4067               <p>
4068                 <span class="green">1.10<br> (181ns)</span>
4069               </p>
4070             </td>
4071 <td>
4072               <p>
4073                 <span class="green">1.00<br> (165ns)</span>
4074               </p>
4075             </td>
4076 </tr>
4077 <tr>
4078 <td>
4079               <p>
4080                 NegativeBinomial (quantile)
4081               </p>
4082             </td>
4083 <td>
4084               <p>
4085                 <span class="red">2.48<br> (8682ns)</span>
4086               </p>
4087             </td>
4088 <td>
4089               <p>
4090                 <span class="blue">1.45<br> (5084ns)</span>
4091               </p>
4092             </td>
4093 <td>
4094               <p>
4095                 <span class="green">1.13<br> (3965ns)</span>
4096               </p>
4097             </td>
4098 <td>
4099               <p>
4100                 <span class="green">1.00<br> (3507ns)</span>
4101               </p>
4102             </td>
4103 </tr>
4104 <tr>
4105 <td>
4106               <p>
4107                 NonCentralBeta (CDF)
4108               </p>
4109             </td>
4110 <td>
4111               <p>
4112                 <span class="red">3.23<br> (2366ns)</span>
4113               </p>
4114             </td>
4115 <td>
4116               <p>
4117                 <span class="red">2.14<br> (1565ns)</span>
4118               </p>
4119             </td>
4120 <td>
4121               <p>
4122                 <span class="blue">1.76<br> (1291ns)</span>
4123               </p>
4124             </td>
4125 <td>
4126               <p>
4127                 <span class="green">1.00<br> (733ns)</span>
4128               </p>
4129             </td>
4130 </tr>
4131 <tr>
4132 <td>
4133               <p>
4134                 NonCentralBeta (PDF)
4135               </p>
4136             </td>
4137 <td>
4138               <p>
4139                 <span class="red">3.24<br> (1774ns)</span>
4140               </p>
4141             </td>
4142 <td>
4143               <p>
4144                 <span class="red">2.09<br> (1142ns)</span>
4145               </p>
4146             </td>
4147 <td>
4148               <p>
4149                 <span class="blue">1.96<br> (1073ns)</span>
4150               </p>
4151             </td>
4152 <td>
4153               <p>
4154                 <span class="green">1.00<br> (547ns)</span>
4155               </p>
4156             </td>
4157 </tr>
4158 <tr>
4159 <td>
4160               <p>
4161                 NonCentralBeta (quantile)
4162               </p>
4163             </td>
4164 <td>
4165               <p>
4166                 <span class="red">3.96<br> (50346ns)</span>
4167               </p>
4168             </td>
4169 <td>
4170               <p>
4171                 <span class="red">2.45<br> (31142ns)</span>
4172               </p>
4173             </td>
4174 <td>
4175               <p>
4176                 <span class="red">2.13<br> (27101ns)</span>
4177               </p>
4178             </td>
4179 <td>
4180               <p>
4181                 <span class="green">1.00<br> (12728ns)</span>
4182               </p>
4183             </td>
4184 </tr>
4185 <tr>
4186 <td>
4187               <p>
4188                 NonCentralChiSquared (CDF)
4189               </p>
4190             </td>
4191 <td>
4192               <p>
4193                 <span class="red">3.92<br> (6813ns)</span>
4194               </p>
4195             </td>
4196 <td>
4197               <p>
4198                 <span class="red">2.58<br> (4481ns)</span>
4199               </p>
4200             </td>
4201 <td>
4202               <p>
4203                 <span class="blue">1.99<br> (3457ns)</span>
4204               </p>
4205             </td>
4206 <td>
4207               <p>
4208                 <span class="green">1.00<br> (1736ns)</span>
4209               </p>
4210             </td>
4211 </tr>
4212 <tr>
4213 <td>
4214               <p>
4215                 NonCentralChiSquared (PDF)
4216               </p>
4217             </td>
4218 <td>
4219               <p>
4220                 <span class="red">2.50<br> (1043ns)</span>
4221               </p>
4222             </td>
4223 <td>
4224               <p>
4225                 <span class="blue">1.73<br> (722ns)</span>
4226               </p>
4227             </td>
4228 <td>
4229               <p>
4230                 <span class="blue">1.55<br> (647ns)</span>
4231               </p>
4232             </td>
4233 <td>
4234               <p>
4235                 <span class="green">1.00<br> (417ns)</span>
4236               </p>
4237             </td>
4238 </tr>
4239 <tr>
4240 <td>
4241               <p>
4242                 NonCentralChiSquared (quantile)
4243               </p>
4244             </td>
4245 <td>
4246               <p>
4247                 <span class="red">6.34<br> (49579ns)</span>
4248               </p>
4249             </td>
4250 <td>
4251               <p>
4252                 <span class="red">3.39<br> (26501ns)</span>
4253               </p>
4254             </td>
4255 <td>
4256               <p>
4257                 <span class="red">2.24<br> (17507ns)</span>
4258               </p>
4259             </td>
4260 <td>
4261               <p>
4262                 <span class="green">1.00<br> (7817ns)</span>
4263               </p>
4264             </td>
4265 </tr>
4266 <tr>
4267 <td>
4268               <p>
4269                 NonCentralF (CDF)
4270               </p>
4271             </td>
4272 <td>
4273               <p>
4274                 <span class="red">3.39<br> (2083ns)</span>
4275               </p>
4276             </td>
4277 <td>
4278               <p>
4279                 <span class="red">2.09<br> (1286ns)</span>
4280               </p>
4281             </td>
4282 <td>
4283               <p>
4284                 <span class="blue">1.75<br> (1079ns)</span>
4285               </p>
4286             </td>
4287 <td>
4288               <p>
4289                 <span class="green">1.00<br> (615ns)</span>
4290               </p>
4291             </td>
4292 </tr>
4293 <tr>
4294 <td>
4295               <p>
4296                 NonCentralF (PDF)
4297               </p>
4298             </td>
4299 <td>
4300               <p>
4301                 <span class="red">3.07<br> (1689ns)</span>
4302               </p>
4303             </td>
4304 <td>
4305               <p>
4306                 <span class="blue">1.87<br> (1031ns)</span>
4307               </p>
4308             </td>
4309 <td>
4310               <p>
4311                 <span class="blue">1.61<br> (887ns)</span>
4312               </p>
4313             </td>
4314 <td>
4315               <p>
4316                 <span class="green">1.00<br> (550ns)</span>
4317               </p>
4318             </td>
4319 </tr>
4320 <tr>
4321 <td>
4322               <p>
4323                 NonCentralF (quantile)
4324               </p>
4325             </td>
4326 <td>
4327               <p>
4328                 <span class="red">3.94<br> (33446ns)</span>
4329               </p>
4330             </td>
4331 <td>
4332               <p>
4333                 <span class="red">2.21<br> (18763ns)</span>
4334               </p>
4335             </td>
4336 <td>
4337               <p>
4338                 <span class="blue">1.72<br> (14570ns)</span>
4339               </p>
4340             </td>
4341 <td>
4342               <p>
4343                 <span class="green">1.00<br> (8483ns)</span>
4344               </p>
4345             </td>
4346 </tr>
4347 <tr>
4348 <td>
4349               <p>
4350                 NonCentralT (CDF)
4351               </p>
4352             </td>
4353 <td>
4354               <p>
4355                 <span class="red">3.82<br> (8822ns)</span>
4356               </p>
4357             </td>
4358 <td>
4359               <p>
4360                 <span class="red">2.44<br> (5639ns)</span>
4361               </p>
4362             </td>
4363 <td>
4364               <p>
4365                 <span class="red">2.01<br> (4634ns)</span>
4366               </p>
4367             </td>
4368 <td>
4369               <p>
4370                 <span class="green">1.00<br> (2311ns)</span>
4371               </p>
4372             </td>
4373 </tr>
4374 <tr>
4375 <td>
4376               <p>
4377                 NonCentralT (PDF)
4378               </p>
4379             </td>
4380 <td>
4381               <p>
4382                 <span class="red">3.72<br> (6702ns)</span>
4383               </p>
4384             </td>
4385 <td>
4386               <p>
4387                 <span class="red">2.43<br> (4382ns)</span>
4388               </p>
4389             </td>
4390 <td>
4391               <p>
4392                 <span class="red">2.05<br> (3688ns)</span>
4393               </p>
4394             </td>
4395 <td>
4396               <p>
4397                 <span class="green">1.00<br> (1803ns)</span>
4398               </p>
4399             </td>
4400 </tr>
4401 <tr>
4402 <td>
4403               <p>
4404                 NonCentralT (quantile)
4405               </p>
4406             </td>
4407 <td>
4408               <p>
4409                 <span class="red">4.76<br> (91176ns)</span>
4410               </p>
4411             </td>
4412 <td>
4413               <p>
4414                 <span class="red">2.79<br> (53475ns)</span>
4415               </p>
4416             </td>
4417 <td>
4418               <p>
4419                 <span class="red">2.03<br> (38889ns)</span>
4420               </p>
4421             </td>
4422 <td>
4423               <p>
4424                 <span class="green">1.00<br> (19158ns)</span>
4425               </p>
4426             </td>
4427 </tr>
4428 <tr>
4429 <td>
4430               <p>
4431                 Normal (CDF)
4432               </p>
4433             </td>
4434 <td>
4435               <p>
4436                 <span class="blue">1.52<br> (76ns)</span>
4437               </p>
4438             </td>
4439 <td>
4440               <p>
4441                 <span class="green">1.00<br> (50ns)</span>
4442               </p>
4443             </td>
4444 <td>
4445               <p>
4446                 <span class="green">1.06<br> (53ns)</span>
4447               </p>
4448             </td>
4449 <td>
4450               <p>
4451                 <span class="green">1.06<br> (53ns)</span>
4452               </p>
4453             </td>
4454 </tr>
4455 <tr>
4456 <td>
4457               <p>
4458                 Normal (PDF)
4459               </p>
4460             </td>
4461 <td>
4462               <p>
4463                 <span class="green">1.10<br> (57ns)</span>
4464               </p>
4465             </td>
4466 <td>
4467               <p>
4468                 <span class="green">1.06<br> (55ns)</span>
4469               </p>
4470             </td>
4471 <td>
4472               <p>
4473                 <span class="green">1.00<br> (52ns)</span>
4474               </p>
4475             </td>
4476 <td>
4477               <p>
4478                 <span class="green">1.13<br> (59ns)</span>
4479               </p>
4480             </td>
4481 </tr>
4482 <tr>
4483 <td>
4484               <p>
4485                 Normal (quantile)
4486               </p>
4487             </td>
4488 <td>
4489               <p>
4490                 <span class="blue">1.78<br> (89ns)</span>
4491               </p>
4492             </td>
4493 <td>
4494               <p>
4495                 <span class="green">1.00<br> (50ns)</span>
4496               </p>
4497             </td>
4498 <td>
4499               <p>
4500                 <span class="green">1.04<br> (52ns)</span>
4501               </p>
4502             </td>
4503 <td>
4504               <p>
4505                 <span class="green">1.08<br> (54ns)</span>
4506               </p>
4507             </td>
4508 </tr>
4509 <tr>
4510 <td>
4511               <p>
4512                 Pareto (CDF)
4513               </p>
4514             </td>
4515 <td>
4516               <p>
4517                 <span class="green">1.09<br> (59ns)</span>
4518               </p>
4519             </td>
4520 <td>
4521               <p>
4522                 <span class="green">1.11<br> (60ns)</span>
4523               </p>
4524             </td>
4525 <td>
4526               <p>
4527                 <span class="green">1.11<br> (60ns)</span>
4528               </p>
4529             </td>
4530 <td>
4531               <p>
4532                 <span class="green">1.00<br> (54ns)</span>
4533               </p>
4534             </td>
4535 </tr>
4536 <tr>
4537 <td>
4538               <p>
4539                 Pareto (PDF)
4540               </p>
4541             </td>
4542 <td>
4543               <p>
4544                 <span class="green">1.00<br> (88ns)</span>
4545               </p>
4546             </td>
4547 <td>
4548               <p>
4549                 <span class="green">1.00<br> (88ns)</span>
4550               </p>
4551             </td>
4552 <td>
4553               <p>
4554                 <span class="green">1.03<br> (91ns)</span>
4555               </p>
4556             </td>
4557 <td>
4558               <p>
4559                 <span class="green">1.03<br> (91ns)</span>
4560               </p>
4561             </td>
4562 </tr>
4563 <tr>
4564 <td>
4565               <p>
4566                 Pareto (quantile)
4567               </p>
4568             </td>
4569 <td>
4570               <p>
4571                 <span class="green">1.04<br> (78ns)</span>
4572               </p>
4573             </td>
4574 <td>
4575               <p>
4576                 <span class="green">1.00<br> (75ns)</span>
4577               </p>
4578             </td>
4579 <td>
4580               <p>
4581                 <span class="green">1.00<br> (75ns)</span>
4582               </p>
4583             </td>
4584 <td>
4585               <p>
4586                 <span class="green">1.05<br> (79ns)</span>
4587               </p>
4588             </td>
4589 </tr>
4590 <tr>
4591 <td>
4592               <p>
4593                 Poisson (CDF)
4594               </p>
4595             </td>
4596 <td>
4597               <p>
4598                 <span class="red">2.09<br> (247ns)</span>
4599               </p>
4600             </td>
4601 <td>
4602               <p>
4603                 <span class="blue">1.28<br> (151ns)</span>
4604               </p>
4605             </td>
4606 <td>
4607               <p>
4608                 <span class="green">1.15<br> (136ns)</span>
4609               </p>
4610             </td>
4611 <td>
4612               <p>
4613                 <span class="green">1.00<br> (118ns)</span>
4614               </p>
4615             </td>
4616 </tr>
4617 <tr>
4618 <td>
4619               <p>
4620                 Poisson (PDF)
4621               </p>
4622             </td>
4623 <td>
4624               <p>
4625                 <span class="blue">1.81<br> (170ns)</span>
4626               </p>
4627             </td>
4628 <td>
4629               <p>
4630                 <span class="green">1.12<br> (105ns)</span>
4631               </p>
4632             </td>
4633 <td>
4634               <p>
4635                 <span class="green">1.07<br> (101ns)</span>
4636               </p>
4637             </td>
4638 <td>
4639               <p>
4640                 <span class="green">1.00<br> (94ns)</span>
4641               </p>
4642             </td>
4643 </tr>
4644 <tr>
4645 <td>
4646               <p>
4647                 Poisson (quantile)
4648               </p>
4649             </td>
4650 <td>
4651               <p>
4652                 <span class="blue">1.98<br> (1094ns)</span>
4653               </p>
4654             </td>
4655 <td>
4656               <p>
4657                 <span class="green">1.19<br> (655ns)</span>
4658               </p>
4659             </td>
4660 <td>
4661               <p>
4662                 <span class="green">1.07<br> (592ns)</span>
4663               </p>
4664             </td>
4665 <td>
4666               <p>
4667                 <span class="green">1.00<br> (552ns)</span>
4668               </p>
4669             </td>
4670 </tr>
4671 <tr>
4672 <td>
4673               <p>
4674                 Rayleigh (CDF)
4675               </p>
4676             </td>
4677 <td>
4678               <p>
4679                 <span class="blue">1.22<br> (44ns)</span>
4680               </p>
4681             </td>
4682 <td>
4683               <p>
4684                 <span class="green">1.00<br> (36ns)</span>
4685               </p>
4686             </td>
4687 <td>
4688               <p>
4689                 <span class="green">1.06<br> (38ns)</span>
4690               </p>
4691             </td>
4692 <td>
4693               <p>
4694                 <span class="green">1.06<br> (38ns)</span>
4695               </p>
4696             </td>
4697 </tr>
4698 <tr>
4699 <td>
4700               <p>
4701                 Rayleigh (PDF)
4702               </p>
4703             </td>
4704 <td>
4705               <p>
4706                 <span class="green">1.03<br> (62ns)</span>
4707               </p>
4708             </td>
4709 <td>
4710               <p>
4711                 <span class="green">1.00<br> (60ns)</span>
4712               </p>
4713             </td>
4714 <td>
4715               <p>
4716                 <span class="green">1.05<br> (63ns)</span>
4717               </p>
4718             </td>
4719 <td>
4720               <p>
4721                 <span class="green">1.03<br> (62ns)</span>
4722               </p>
4723             </td>
4724 </tr>
4725 <tr>
4726 <td>
4727               <p>
4728                 Rayleigh (quantile)
4729               </p>
4730             </td>
4731 <td>
4732               <p>
4733                 <span class="blue">1.66<br> (48ns)</span>
4734               </p>
4735             </td>
4736 <td>
4737               <p>
4738                 <span class="green">1.00<br> (29ns)</span>
4739               </p>
4740             </td>
4741 <td>
4742               <p>
4743                 <span class="green">1.00<br> (29ns)</span>
4744               </p>
4745             </td>
4746 <td>
4747               <p>
4748                 <span class="green">1.00<br> (29ns)</span>
4749               </p>
4750             </td>
4751 </tr>
4752 <tr>
4753 <td>
4754               <p>
4755                 SkewNormal (CDF)
4756               </p>
4757             </td>
4758 <td>
4759               <p>
4760                 <span class="blue">1.38<br> (438ns)</span>
4761               </p>
4762             </td>
4763 <td>
4764               <p>
4765                 <span class="blue">1.30<br> (414ns)</span>
4766               </p>
4767             </td>
4768 <td>
4769               <p>
4770                 <span class="blue">1.37<br> (435ns)</span>
4771               </p>
4772             </td>
4773 <td>
4774               <p>
4775                 <span class="green">1.00<br> (318ns)</span>
4776               </p>
4777             </td>
4778 </tr>
4779 <tr>
4780 <td>
4781               <p>
4782                 SkewNormal (PDF)
4783               </p>
4784             </td>
4785 <td>
4786               <p>
4787                 <span class="blue">1.24<br> (123ns)</span>
4788               </p>
4789             </td>
4790 <td>
4791               <p>
4792                 <span class="green">1.02<br> (101ns)</span>
4793               </p>
4794             </td>
4795 <td>
4796               <p>
4797                 <span class="green">1.03<br> (102ns)</span>
4798               </p>
4799             </td>
4800 <td>
4801               <p>
4802                 <span class="green">1.00<br> (99ns)</span>
4803               </p>
4804             </td>
4805 </tr>
4806 <tr>
4807 <td>
4808               <p>
4809                 SkewNormal (quantile)
4810               </p>
4811             </td>
4812 <td>
4813               <p>
4814                 <span class="blue">1.94<br> (3849ns)</span>
4815               </p>
4816             </td>
4817 <td>
4818               <p>
4819                 <span class="blue">1.77<br> (3502ns)</span>
4820               </p>
4821             </td>
4822 <td>
4823               <p>
4824                 <span class="blue">1.25<br> (2485ns)</span>
4825               </p>
4826             </td>
4827 <td>
4828               <p>
4829                 <span class="green">1.00<br> (1981ns)</span>
4830               </p>
4831             </td>
4832 </tr>
4833 <tr>
4834 <td>
4835               <p>
4836                 StudentsT (CDF)
4837               </p>
4838             </td>
4839 <td>
4840               <p>
4841                 <span class="red">2.38<br> (877ns)</span>
4842               </p>
4843             </td>
4844 <td>
4845               <p>
4846                 <span class="blue">1.27<br> (466ns)</span>
4847               </p>
4848             </td>
4849 <td>
4850               <p>
4851                 <span class="blue">1.21<br> (444ns)</span>
4852               </p>
4853             </td>
4854 <td>
4855               <p>
4856                 <span class="green">1.00<br> (368ns)</span>
4857               </p>
4858             </td>
4859 </tr>
4860 <tr>
4861 <td>
4862               <p>
4863                 StudentsT (PDF)
4864               </p>
4865             </td>
4866 <td>
4867               <p>
4868                 <span class="red">2.30<br> (387ns)</span>
4869               </p>
4870             </td>
4871 <td>
4872               <p>
4873                 <span class="green">1.08<br> (182ns)</span>
4874               </p>
4875             </td>
4876 <td>
4877               <p>
4878                 <span class="green">1.12<br> (188ns)</span>
4879               </p>
4880             </td>
4881 <td>
4882               <p>
4883                 <span class="green">1.00<br> (168ns)</span>
4884               </p>
4885             </td>
4886 </tr>
4887 <tr>
4888 <td>
4889               <p>
4890                 StudentsT (quantile)
4891               </p>
4892             </td>
4893 <td>
4894               <p>
4895                 <span class="red">2.01<br> (1549ns)</span>
4896               </p>
4897             </td>
4898 <td>
4899               <p>
4900                 <span class="green">1.19<br> (915ns)</span>
4901               </p>
4902             </td>
4903 <td>
4904               <p>
4905                 <span class="green">1.14<br> (883ns)</span>
4906               </p>
4907             </td>
4908 <td>
4909               <p>
4910                 <span class="green">1.00<br> (772ns)</span>
4911               </p>
4912             </td>
4913 </tr>
4914 <tr>
4915 <td>
4916               <p>
4917                 Weibull (CDF)
4918               </p>
4919             </td>
4920 <td>
4921               <p>
4922                 <span class="green">1.16<br> (92ns)</span>
4923               </p>
4924             </td>
4925 <td>
4926               <p>
4927                 <span class="green">1.00<br> (79ns)</span>
4928               </p>
4929             </td>
4930 <td>
4931               <p>
4932                 <span class="green">1.01<br> (80ns)</span>
4933               </p>
4934             </td>
4935 <td>
4936               <p>
4937                 <span class="green">1.03<br> (81ns)</span>
4938               </p>
4939             </td>
4940 </tr>
4941 <tr>
4942 <td>
4943               <p>
4944                 Weibull (PDF)
4945               </p>
4946             </td>
4947 <td>
4948               <p>
4949                 <span class="green">1.02<br> (146ns)</span>
4950               </p>
4951             </td>
4952 <td>
4953               <p>
4954                 <span class="green">1.01<br> (144ns)</span>
4955               </p>
4956             </td>
4957 <td>
4958               <p>
4959                 <span class="green">1.00<br> (143ns)</span>
4960               </p>
4961             </td>
4962 <td>
4963               <p>
4964                 <span class="green">1.03<br> (147ns)</span>
4965               </p>
4966             </td>
4967 </tr>
4968 <tr>
4969 <td>
4970               <p>
4971                 Weibull (quantile)
4972               </p>
4973             </td>
4974 <td>
4975               <p>
4976                 <span class="green">1.14<br> (128ns)</span>
4977               </p>
4978             </td>
4979 <td>
4980               <p>
4981                 <span class="green">1.00<br> (112ns)</span>
4982               </p>
4983             </td>
4984 <td>
4985               <p>
4986                 <span class="green">1.03<br> (115ns)</span>
4987               </p>
4988             </td>
4989 <td>
4990               <p>
4991                 <span class="green">1.04<br> (117ns)</span>
4992               </p>
4993             </td>
4994 </tr>
4995 </tbody>
4996 </table></div>
4997 </div>
4998 <br class="table-break">
4999 </div>
5000 <div class="section">
5001 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
5002 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_linux" title="Distribution performance comparison for different performance options with GNU C++ version 5.3.0 on linux">Distribution
5003     performance comparison for different performance options with GNU C++ version
5004     5.3.0 on linux</a>
5005 </h2></div></div></div>
5006 <div class="table">
5007 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_linux.table_Distribution_performance_comparison_for_different_performance_options_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;5.&#160;Distribution performance comparison for different performance options
5008       with GNU C++ version 5.3.0 on linux</b></p>
5009 <div class="table-contents"><table class="table" summary="Distribution performance comparison for different performance options
5010       with GNU C++ version 5.3.0 on linux">
5011 <colgroup>
5012 <col>
5013 <col>
5014 <col>
5015 <col>
5016 <col>
5017 </colgroup>
5018 <thead><tr>
5019 <th>
5020               <p>
5021                 Function
5022               </p>
5023             </th>
5024 <th>
5025               <p>
5026                 boost 1.61
5027               </p>
5028             </th>
5029 <th>
5030               <p>
5031                 Boost<br> promote_double&lt;false&gt;
5032               </p>
5033             </th>
5034 <th>
5035               <p>
5036                 Boost<br> promote_double&lt;false&gt;<br> digits10&lt;10&gt;
5037               </p>
5038             </th>
5039 <th>
5040               <p>
5041                 Boost<br> float<br> promote_float&lt;false&gt;
5042               </p>
5043             </th>
5044 </tr></thead>
5045 <tbody>
5046 <tr>
5047 <td>
5048               <p>
5049                 ArcSine (CDF)
5050               </p>
5051             </td>
5052 <td>
5053               <p>
5054                 <span class="blue">1.74<br> (33ns)</span>
5055               </p>
5056             </td>
5057 <td>
5058               <p>
5059                 <span class="blue">1.79<br> (34ns)</span>
5060               </p>
5061             </td>
5062 <td>
5063               <p>
5064                 <span class="blue">1.79<br> (34ns)</span>
5065               </p>
5066             </td>
5067 <td>
5068               <p>
5069                 <span class="green">1.00<br> (19ns)</span>
5070               </p>
5071             </td>
5072 </tr>
5073 <tr>
5074 <td>
5075               <p>
5076                 ArcSine (PDF)
5077               </p>
5078             </td>
5079 <td>
5080               <p>
5081                 <span class="blue">1.29<br> (9ns)</span>
5082               </p>
5083             </td>
5084 <td>
5085               <p>
5086                 <span class="blue">1.29<br> (9ns)</span>
5087               </p>
5088             </td>
5089 <td>
5090               <p>
5091                 <span class="blue">1.29<br> (9ns)</span>
5092               </p>
5093             </td>
5094 <td>
5095               <p>
5096                 <span class="green">1.00<br> (7ns)</span>
5097               </p>
5098             </td>
5099 </tr>
5100 <tr>
5101 <td>
5102               <p>
5103                 ArcSine (quantile)
5104               </p>
5105             </td>
5106 <td>
5107               <p>
5108                 <span class="blue">1.24<br> (21ns)</span>
5109               </p>
5110             </td>
5111 <td>
5112               <p>
5113                 <span class="blue">1.29<br> (22ns)</span>
5114               </p>
5115             </td>
5116 <td>
5117               <p>
5118                 <span class="blue">1.24<br> (21ns)</span>
5119               </p>
5120             </td>
5121 <td>
5122               <p>
5123                 <span class="green">1.00<br> (17ns)</span>
5124               </p>
5125             </td>
5126 </tr>
5127 <tr>
5128 <td>
5129               <p>
5130                 Beta (CDF)
5131               </p>
5132             </td>
5133 <td>
5134               <p>
5135                 <span class="red">3.32<br> (452ns)</span>
5136               </p>
5137             </td>
5138 <td>
5139               <p>
5140                 <span class="blue">1.38<br> (188ns)</span>
5141               </p>
5142             </td>
5143 <td>
5144               <p>
5145                 <span class="blue">1.28<br> (174ns)</span>
5146               </p>
5147             </td>
5148 <td>
5149               <p>
5150                 <span class="green">1.00<br> (136ns)</span>
5151               </p>
5152             </td>
5153 </tr>
5154 <tr>
5155 <td>
5156               <p>
5157                 Beta (PDF)
5158               </p>
5159             </td>
5160 <td>
5161               <p>
5162                 <span class="red">2.93<br> (355ns)</span>
5163               </p>
5164             </td>
5165 <td>
5166               <p>
5167                 <span class="green">1.17<br> (141ns)</span>
5168               </p>
5169             </td>
5170 <td>
5171               <p>
5172                 <span class="green">1.15<br> (139ns)</span>
5173               </p>
5174             </td>
5175 <td>
5176               <p>
5177                 <span class="green">1.00<br> (121ns)</span>
5178               </p>
5179             </td>
5180 </tr>
5181 <tr>
5182 <td>
5183               <p>
5184                 Beta (quantile)
5185               </p>
5186             </td>
5187 <td>
5188               <p>
5189                 <span class="red">3.72<br> (2863ns)</span>
5190               </p>
5191             </td>
5192 <td>
5193               <p>
5194                 <span class="blue">1.55<br> (1192ns)</span>
5195               </p>
5196             </td>
5197 <td>
5198               <p>
5199                 <span class="blue">1.27<br> (976ns)</span>
5200               </p>
5201             </td>
5202 <td>
5203               <p>
5204                 <span class="green">1.00<br> (769ns)</span>
5205               </p>
5206             </td>
5207 </tr>
5208 <tr>
5209 <td>
5210               <p>
5211                 Binomial (CDF)
5212               </p>
5213             </td>
5214 <td>
5215               <p>
5216                 <span class="red">4.12<br> (1133ns)</span>
5217               </p>
5218             </td>
5219 <td>
5220               <p>
5221                 <span class="red">2.39<br> (657ns)</span>
5222               </p>
5223             </td>
5224 <td>
5225               <p>
5226                 <span class="blue">1.85<br> (509ns)</span>
5227               </p>
5228             </td>
5229 <td>
5230               <p>
5231                 <span class="green">1.00<br> (275ns)</span>
5232               </p>
5233             </td>
5234 </tr>
5235 <tr>
5236 <td>
5237               <p>
5238                 Binomial (PDF)
5239               </p>
5240             </td>
5241 <td>
5242               <p>
5243                 <span class="red">2.58<br> (376ns)</span>
5244               </p>
5245             </td>
5246 <td>
5247               <p>
5248                 <span class="green">1.14<br> (167ns)</span>
5249               </p>
5250             </td>
5251 <td>
5252               <p>
5253                 <span class="green">1.13<br> (165ns)</span>
5254               </p>
5255             </td>
5256 <td>
5257               <p>
5258                 <span class="green">1.00<br> (146ns)</span>
5259               </p>
5260             </td>
5261 </tr>
5262 <tr>
5263 <td>
5264               <p>
5265                 Binomial (quantile)
5266               </p>
5267             </td>
5268 <td>
5269               <p>
5270                 <span class="red">3.66<br> (5047ns)</span>
5271               </p>
5272             </td>
5273 <td>
5274               <p>
5275                 <span class="red">2.19<br> (3017ns)</span>
5276               </p>
5277             </td>
5278 <td>
5279               <p>
5280                 <span class="blue">1.77<br> (2444ns)</span>
5281               </p>
5282             </td>
5283 <td>
5284               <p>
5285                 <span class="green">1.00<br> (1378ns)</span>
5286               </p>
5287             </td>
5288 </tr>
5289 <tr>
5290 <td>
5291               <p>
5292                 Cauchy (CDF)
5293               </p>
5294             </td>
5295 <td>
5296               <p>
5297                 <span class="blue">1.21<br> (29ns)</span>
5298               </p>
5299             </td>
5300 <td>
5301               <p>
5302                 <span class="green">1.17<br> (28ns)</span>
5303               </p>
5304             </td>
5305 <td>
5306               <p>
5307                 <span class="blue">1.21<br> (29ns)</span>
5308               </p>
5309             </td>
5310 <td>
5311               <p>
5312                 <span class="green">1.00<br> (24ns)</span>
5313               </p>
5314             </td>
5315 </tr>
5316 <tr>
5317 <td>
5318               <p>
5319                 Cauchy (PDF)
5320               </p>
5321             </td>
5322 <td>
5323               <p>
5324                 <span class="blue">1.29<br> (9ns)</span>
5325               </p>
5326             </td>
5327 <td>
5328               <p>
5329                 <span class="green">1.14<br> (8ns)</span>
5330               </p>
5331             </td>
5332 <td>
5333               <p>
5334                 <span class="green">1.14<br> (8ns)</span>
5335               </p>
5336             </td>
5337 <td>
5338               <p>
5339                 <span class="green">1.00<br> (7ns)</span>
5340               </p>
5341             </td>
5342 </tr>
5343 <tr>
5344 <td>
5345               <p>
5346                 Cauchy (quantile)
5347               </p>
5348             </td>
5349 <td>
5350               <p>
5351                 <span class="blue">1.39<br> (43ns)</span>
5352               </p>
5353             </td>
5354 <td>
5355               <p>
5356                 <span class="blue">1.39<br> (43ns)</span>
5357               </p>
5358             </td>
5359 <td>
5360               <p>
5361                 <span class="blue">1.45<br> (45ns)</span>
5362               </p>
5363             </td>
5364 <td>
5365               <p>
5366                 <span class="green">1.00<br> (31ns)</span>
5367               </p>
5368             </td>
5369 </tr>
5370 <tr>
5371 <td>
5372               <p>
5373                 ChiSquared (CDF)
5374               </p>
5375             </td>
5376 <td>
5377               <p>
5378                 <span class="red">4.01<br> (545ns)</span>
5379               </p>
5380             </td>
5381 <td>
5382               <p>
5383                 <span class="blue">1.86<br> (253ns)</span>
5384               </p>
5385             </td>
5386 <td>
5387               <p>
5388                 <span class="blue">1.53<br> (208ns)</span>
5389               </p>
5390             </td>
5391 <td>
5392               <p>
5393                 <span class="green">1.00<br> (136ns)</span>
5394               </p>
5395             </td>
5396 </tr>
5397 <tr>
5398 <td>
5399               <p>
5400                 ChiSquared (PDF)
5401               </p>
5402             </td>
5403 <td>
5404               <p>
5405                 <span class="red">3.81<br> (362ns)</span>
5406               </p>
5407             </td>
5408 <td>
5409               <p>
5410                 <span class="blue">1.47<br> (140ns)</span>
5411               </p>
5412             </td>
5413 <td>
5414               <p>
5415                 <span class="blue">1.38<br> (131ns)</span>
5416               </p>
5417             </td>
5418 <td>
5419               <p>
5420                 <span class="green">1.00<br> (95ns)</span>
5421               </p>
5422             </td>
5423 </tr>
5424 <tr>
5425 <td>
5426               <p>
5427                 ChiSquared (quantile)
5428               </p>
5429             </td>
5430 <td>
5431               <p>
5432                 <span class="red">3.88<br> (1416ns)</span>
5433               </p>
5434             </td>
5435 <td>
5436               <p>
5437                 <span class="blue">2.00<br> (729ns)</span>
5438               </p>
5439             </td>
5440 <td>
5441               <p>
5442                 <span class="blue">1.46<br> (533ns)</span>
5443               </p>
5444             </td>
5445 <td>
5446               <p>
5447                 <span class="green">1.00<br> (365ns)</span>
5448               </p>
5449             </td>
5450 </tr>
5451 <tr>
5452 <td>
5453               <p>
5454                 Exponential (CDF)
5455               </p>
5456             </td>
5457 <td>
5458               <p>
5459                 <span class="blue">1.33<br> (20ns)</span>
5460               </p>
5461             </td>
5462 <td>
5463               <p>
5464                 <span class="blue">1.27<br> (19ns)</span>
5465               </p>
5466             </td>
5467 <td>
5468               <p>
5469                 <span class="blue">1.27<br> (19ns)</span>
5470               </p>
5471             </td>
5472 <td>
5473               <p>
5474                 <span class="green">1.00<br> (15ns)</span>
5475               </p>
5476             </td>
5477 </tr>
5478 <tr>
5479 <td>
5480               <p>
5481                 Exponential (PDF)
5482               </p>
5483             </td>
5484 <td>
5485               <p>
5486                 <span class="blue">1.53<br> (26ns)</span>
5487               </p>
5488             </td>
5489 <td>
5490               <p>
5491                 <span class="blue">1.53<br> (26ns)</span>
5492               </p>
5493             </td>
5494 <td>
5495               <p>
5496                 <span class="blue">1.59<br> (27ns)</span>
5497               </p>
5498             </td>
5499 <td>
5500               <p>
5501                 <span class="green">1.00<br> (17ns)</span>
5502               </p>
5503             </td>
5504 </tr>
5505 <tr>
5506 <td>
5507               <p>
5508                 Exponential (quantile)
5509               </p>
5510             </td>
5511 <td>
5512               <p>
5513                 <span class="green">1.09<br> (25ns)</span>
5514               </p>
5515             </td>
5516 <td>
5517               <p>
5518                 <span class="green">1.00<br> (23ns)</span>
5519               </p>
5520             </td>
5521 <td>
5522               <p>
5523                 <span class="green">1.00<br> (23ns)</span>
5524               </p>
5525             </td>
5526 <td>
5527               <p>
5528                 <span class="green">1.00<br> (23ns)</span>
5529               </p>
5530             </td>
5531 </tr>
5532 <tr>
5533 <td>
5534               <p>
5535                 ExtremeValue (CDF)
5536               </p>
5537             </td>
5538 <td>
5539               <p>
5540                 <span class="blue">1.23<br> (48ns)</span>
5541               </p>
5542             </td>
5543 <td>
5544               <p>
5545                 <span class="blue">1.23<br> (48ns)</span>
5546               </p>
5547             </td>
5548 <td>
5549               <p>
5550                 <span class="blue">1.26<br> (49ns)</span>
5551               </p>
5552             </td>
5553 <td>
5554               <p>
5555                 <span class="green">1.00<br> (39ns)</span>
5556               </p>
5557             </td>
5558 </tr>
5559 <tr>
5560 <td>
5561               <p>
5562                 ExtremeValue (PDF)
5563               </p>
5564             </td>
5565 <td>
5566               <p>
5567                 <span class="blue">1.42<br> (68ns)</span>
5568               </p>
5569             </td>
5570 <td>
5571               <p>
5572                 <span class="blue">1.40<br> (67ns)</span>
5573               </p>
5574             </td>
5575 <td>
5576               <p>
5577                 <span class="blue">1.42<br> (68ns)</span>
5578               </p>
5579             </td>
5580 <td>
5581               <p>
5582                 <span class="green">1.00<br> (48ns)</span>
5583               </p>
5584             </td>
5585 </tr>
5586 <tr>
5587 <td>
5588               <p>
5589                 ExtremeValue (quantile)
5590               </p>
5591             </td>
5592 <td>
5593               <p>
5594                 <span class="blue">1.66<br> (68ns)</span>
5595               </p>
5596             </td>
5597 <td>
5598               <p>
5599                 <span class="blue">1.59<br> (65ns)</span>
5600               </p>
5601             </td>
5602 <td>
5603               <p>
5604                 <span class="blue">1.59<br> (65ns)</span>
5605               </p>
5606             </td>
5607 <td>
5608               <p>
5609                 <span class="green">1.00<br> (41ns)</span>
5610               </p>
5611             </td>
5612 </tr>
5613 <tr>
5614 <td>
5615               <p>
5616                 F (CDF)
5617               </p>
5618             </td>
5619 <td>
5620               <p>
5621                 <span class="red">4.28<br> (1028ns)</span>
5622               </p>
5623             </td>
5624 <td>
5625               <p>
5626                 <span class="red">2.42<br> (580ns)</span>
5627               </p>
5628             </td>
5629 <td>
5630               <p>
5631                 <span class="blue">1.90<br> (456ns)</span>
5632               </p>
5633             </td>
5634 <td>
5635               <p>
5636                 <span class="green">1.00<br> (240ns)</span>
5637               </p>
5638             </td>
5639 </tr>
5640 <tr>
5641 <td>
5642               <p>
5643                 F (PDF)
5644               </p>
5645             </td>
5646 <td>
5647               <p>
5648                 <span class="red">2.92<br> (409ns)</span>
5649               </p>
5650             </td>
5651 <td>
5652               <p>
5653                 <span class="blue">1.22<br> (171ns)</span>
5654               </p>
5655             </td>
5656 <td>
5657               <p>
5658                 <span class="blue">1.24<br> (174ns)</span>
5659               </p>
5660             </td>
5661 <td>
5662               <p>
5663                 <span class="green">1.00<br> (140ns)</span>
5664               </p>
5665             </td>
5666 </tr>
5667 <tr>
5668 <td>
5669               <p>
5670                 F (quantile)
5671               </p>
5672             </td>
5673 <td>
5674               <p>
5675                 <span class="red">2.59<br> (2899ns)</span>
5676               </p>
5677             </td>
5678 <td>
5679               <p>
5680                 <span class="blue">1.39<br> (1556ns)</span>
5681               </p>
5682             </td>
5683 <td>
5684               <p>
5685                 <span class="blue">1.27<br> (1420ns)</span>
5686               </p>
5687             </td>
5688 <td>
5689               <p>
5690                 <span class="green">1.00<br> (1118ns)</span>
5691               </p>
5692             </td>
5693 </tr>
5694 <tr>
5695 <td>
5696               <p>
5697                 Gamma (CDF)
5698               </p>
5699             </td>
5700 <td>
5701               <p>
5702                 <span class="red">3.60<br> (619ns)</span>
5703               </p>
5704             </td>
5705 <td>
5706               <p>
5707                 <span class="blue">1.47<br> (253ns)</span>
5708               </p>
5709             </td>
5710 <td>
5711               <p>
5712                 <span class="blue">1.33<br> (228ns)</span>
5713               </p>
5714             </td>
5715 <td>
5716               <p>
5717                 <span class="green">1.00<br> (172ns)</span>
5718               </p>
5719             </td>
5720 </tr>
5721 <tr>
5722 <td>
5723               <p>
5724                 Gamma (PDF)
5725               </p>
5726             </td>
5727 <td>
5728               <p>
5729                 <span class="red">4.00<br> (480ns)</span>
5730               </p>
5731             </td>
5732 <td>
5733               <p>
5734                 <span class="blue">1.41<br> (169ns)</span>
5735               </p>
5736             </td>
5737 <td>
5738               <p>
5739                 <span class="blue">1.34<br> (161ns)</span>
5740               </p>
5741             </td>
5742 <td>
5743               <p>
5744                 <span class="green">1.00<br> (120ns)</span>
5745               </p>
5746             </td>
5747 </tr>
5748 <tr>
5749 <td>
5750               <p>
5751                 Gamma (quantile)
5752               </p>
5753             </td>
5754 <td>
5755               <p>
5756                 <span class="red">4.14<br> (1971ns)</span>
5757               </p>
5758             </td>
5759 <td>
5760               <p>
5761                 <span class="blue">1.81<br> (860ns)</span>
5762               </p>
5763             </td>
5764 <td>
5765               <p>
5766                 <span class="blue">1.28<br> (611ns)</span>
5767               </p>
5768             </td>
5769 <td>
5770               <p>
5771                 <span class="green">1.00<br> (476ns)</span>
5772               </p>
5773             </td>
5774 </tr>
5775 <tr>
5776 <td>
5777               <p>
5778                 Geometric (CDF)
5779               </p>
5780             </td>
5781 <td>
5782               <p>
5783                 <span class="green">1.08<br> (26ns)</span>
5784               </p>
5785             </td>
5786 <td>
5787               <p>
5788                 <span class="green">1.17<br> (28ns)</span>
5789               </p>
5790             </td>
5791 <td>
5792               <p>
5793                 <span class="green">1.00<br> (24ns)</span>
5794               </p>
5795             </td>
5796 <td>
5797               <p>
5798                 <span class="green">1.00<br> (24ns)</span>
5799               </p>
5800             </td>
5801 </tr>
5802 <tr>
5803 <td>
5804               <p>
5805                 Geometric (PDF)
5806               </p>
5807             </td>
5808 <td>
5809               <p>
5810                 <span class="green">1.00<br> (33ns)</span>
5811               </p>
5812             </td>
5813 <td>
5814               <p>
5815                 <span class="green">1.06<br> (35ns)</span>
5816               </p>
5817             </td>
5818 <td>
5819               <p>
5820                 <span class="green">1.03<br> (34ns)</span>
5821               </p>
5822             </td>
5823 <td>
5824               <p>
5825                 <span class="blue">1.21<br> (40ns)</span>
5826               </p>
5827             </td>
5828 </tr>
5829 <tr>
5830 <td>
5831               <p>
5832                 Geometric (quantile)
5833               </p>
5834             </td>
5835 <td>
5836               <p>
5837                 <span class="green">1.00<br> (22ns)</span>
5838               </p>
5839             </td>
5840 <td>
5841               <p>
5842                 <span class="green">1.00<br> (22ns)</span>
5843               </p>
5844             </td>
5845 <td>
5846               <p>
5847                 <span class="green">1.00<br> (22ns)</span>
5848               </p>
5849             </td>
5850 <td>
5851               <p>
5852                 <span class="green">1.00<br> (22ns)</span>
5853               </p>
5854             </td>
5855 </tr>
5856 <tr>
5857 <td>
5858               <p>
5859                 Hypergeometric (CDF)
5860               </p>
5861             </td>
5862 <td>
5863               <p>
5864                 <span class="blue">1.87<br> (11779ns)</span>
5865               </p>
5866             </td>
5867 <td>
5868               <p>
5869                 <span class="green">1.02<br> (6423ns)</span>
5870               </p>
5871             </td>
5872 <td>
5873               <p>
5874                 <span class="green">1.03<br> (6458ns)</span>
5875               </p>
5876             </td>
5877 <td>
5878               <p>
5879                 <span class="green">1.00<br> (6294ns)</span>
5880               </p>
5881             </td>
5882 </tr>
5883 <tr>
5884 <td>
5885               <p>
5886                 Hypergeometric (PDF)
5887               </p>
5888             </td>
5889 <td>
5890               <p>
5891                 <span class="blue">1.88<br> (11384ns)</span>
5892               </p>
5893             </td>
5894 <td>
5895               <p>
5896                 <span class="green">1.00<br> (6054ns)</span>
5897               </p>
5898             </td>
5899 <td>
5900               <p>
5901                 <span class="green">1.01<br> (6107ns)</span>
5902               </p>
5903             </td>
5904 <td>
5905               <p>
5906                 <span class="green">1.08<br> (6534ns)</span>
5907               </p>
5908             </td>
5909 </tr>
5910 <tr>
5911 <td>
5912               <p>
5913                 Hypergeometric (quantile)
5914               </p>
5915             </td>
5916 <td>
5917               <p>
5918                 <span class="green">1.09<br> (57820ns)</span>
5919               </p>
5920             </td>
5921 <td>
5922               <p>
5923                 <span class="blue">1.69<br> (89233ns)</span>
5924               </p>
5925             </td>
5926 <td>
5927               <p>
5928                 <span class="blue">1.70<br> (89729ns)</span>
5929               </p>
5930             </td>
5931 <td>
5932               <p>
5933                 <span class="green">1.00<br> (52921ns)</span>
5934               </p>
5935             </td>
5936 </tr>
5937 <tr>
5938 <td>
5939               <p>
5940                 InverseChiSquared (CDF)
5941               </p>
5942             </td>
5943 <td>
5944               <p>
5945                 <span class="red">4.55<br> (546ns)</span>
5946               </p>
5947             </td>
5948 <td>
5949               <p>
5950                 <span class="red">2.04<br> (245ns)</span>
5951               </p>
5952             </td>
5953 <td>
5954               <p>
5955                 <span class="blue">1.52<br> (183ns)</span>
5956               </p>
5957             </td>
5958 <td>
5959               <p>
5960                 <span class="green">1.00<br> (120ns)</span>
5961               </p>
5962             </td>
5963 </tr>
5964 <tr>
5965 <td>
5966               <p>
5967                 InverseChiSquared (PDF)
5968               </p>
5969             </td>
5970 <td>
5971               <p>
5972                 <span class="red">3.42<br> (342ns)</span>
5973               </p>
5974             </td>
5975 <td>
5976               <p>
5977                 <span class="blue">1.50<br> (150ns)</span>
5978               </p>
5979             </td>
5980 <td>
5981               <p>
5982                 <span class="blue">1.42<br> (142ns)</span>
5983               </p>
5984             </td>
5985 <td>
5986               <p>
5987                 <span class="green">1.00<br> (100ns)</span>
5988               </p>
5989             </td>
5990 </tr>
5991 <tr>
5992 <td>
5993               <p>
5994                 InverseChiSquared (quantile)
5995               </p>
5996             </td>
5997 <td>
5998               <p>
5999                 <span class="red">3.59<br> (1378ns)</span>
6000               </p>
6001             </td>
6002 <td>
6003               <p>
6004                 <span class="blue">1.93<br> (740ns)</span>
6005               </p>
6006             </td>
6007 <td>
6008               <p>
6009                 <span class="blue">1.45<br> (555ns)</span>
6010               </p>
6011             </td>
6012 <td>
6013               <p>
6014                 <span class="green">1.00<br> (384ns)</span>
6015               </p>
6016             </td>
6017 </tr>
6018 <tr>
6019 <td>
6020               <p>
6021                 InverseGamma (CDF)
6022               </p>
6023             </td>
6024 <td>
6025               <p>
6026                 <span class="red">3.53<br> (610ns)</span>
6027               </p>
6028             </td>
6029 <td>
6030               <p>
6031                 <span class="blue">1.41<br> (244ns)</span>
6032               </p>
6033             </td>
6034 <td>
6035               <p>
6036                 <span class="blue">1.22<br> (211ns)</span>
6037               </p>
6038             </td>
6039 <td>
6040               <p>
6041                 <span class="green">1.00<br> (173ns)</span>
6042               </p>
6043             </td>
6044 </tr>
6045 <tr>
6046 <td>
6047               <p>
6048                 InverseGamma (PDF)
6049               </p>
6050             </td>
6051 <td>
6052               <p>
6053                 <span class="red">3.94<br> (477ns)</span>
6054               </p>
6055             </td>
6056 <td>
6057               <p>
6058                 <span class="blue">1.43<br> (173ns)</span>
6059               </p>
6060             </td>
6061 <td>
6062               <p>
6063                 <span class="blue">1.33<br> (161ns)</span>
6064               </p>
6065             </td>
6066 <td>
6067               <p>
6068                 <span class="green">1.00<br> (121ns)</span>
6069               </p>
6070             </td>
6071 </tr>
6072 <tr>
6073 <td>
6074               <p>
6075                 InverseGamma (quantile)
6076               </p>
6077             </td>
6078 <td>
6079               <p>
6080                 <span class="red">3.65<br> (1870ns)</span>
6081               </p>
6082             </td>
6083 <td>
6084               <p>
6085                 <span class="blue">1.64<br> (838ns)</span>
6086               </p>
6087             </td>
6088 <td>
6089               <p>
6090                 <span class="green">1.12<br> (573ns)</span>
6091               </p>
6092             </td>
6093 <td>
6094               <p>
6095                 <span class="green">1.00<br> (512ns)</span>
6096               </p>
6097             </td>
6098 </tr>
6099 <tr>
6100 <td>
6101               <p>
6102                 InverseGaussian (CDF)
6103               </p>
6104             </td>
6105 <td>
6106               <p>
6107                 <span class="red">2.08<br> (108ns)</span>
6108               </p>
6109             </td>
6110 <td>
6111               <p>
6112                 <span class="red">2.08<br> (108ns)</span>
6113               </p>
6114             </td>
6115 <td>
6116               <p>
6117                 <span class="red">2.04<br> (106ns)</span>
6118               </p>
6119             </td>
6120 <td>
6121               <p>
6122                 <span class="green">1.00<br> (52ns)</span>
6123               </p>
6124             </td>
6125 </tr>
6126 <tr>
6127 <td>
6128               <p>
6129                 InverseGaussian (PDF)
6130               </p>
6131             </td>
6132 <td>
6133               <p>
6134                 <span class="blue">1.46<br> (19ns)</span>
6135               </p>
6136             </td>
6137 <td>
6138               <p>
6139                 <span class="blue">1.46<br> (19ns)</span>
6140               </p>
6141             </td>
6142 <td>
6143               <p>
6144                 <span class="blue">1.38<br> (18ns)</span>
6145               </p>
6146             </td>
6147 <td>
6148               <p>
6149                 <span class="green">1.00<br> (13ns)</span>
6150               </p>
6151             </td>
6152 </tr>
6153 <tr>
6154 <td>
6155               <p>
6156                 InverseGaussian (quantile)
6157               </p>
6158             </td>
6159 <td>
6160               <p>
6161                 <span class="red">2.46<br> (2105ns)</span>
6162               </p>
6163             </td>
6164 <td>
6165               <p>
6166                 <span class="red">2.43<br> (2074ns)</span>
6167               </p>
6168             </td>
6169 <td>
6170               <p>
6171                 <span class="red">2.22<br> (1894ns)</span>
6172               </p>
6173             </td>
6174 <td>
6175               <p>
6176                 <span class="green">1.00<br> (854ns)</span>
6177               </p>
6178             </td>
6179 </tr>
6180 <tr>
6181 <td>
6182               <p>
6183                 Laplace (CDF)
6184               </p>
6185             </td>
6186 <td>
6187               <p>
6188                 <span class="blue">1.29<br> (27ns)</span>
6189               </p>
6190             </td>
6191 <td>
6192               <p>
6193                 <span class="blue">1.29<br> (27ns)</span>
6194               </p>
6195             </td>
6196 <td>
6197               <p>
6198                 <span class="blue">1.29<br> (27ns)</span>
6199               </p>
6200             </td>
6201 <td>
6202               <p>
6203                 <span class="green">1.00<br> (21ns)</span>
6204               </p>
6205             </td>
6206 </tr>
6207 <tr>
6208 <td>
6209               <p>
6210                 Laplace (PDF)
6211               </p>
6212             </td>
6213 <td>
6214               <p>
6215                 <span class="blue">1.33<br> (28ns)</span>
6216               </p>
6217             </td>
6218 <td>
6219               <p>
6220                 <span class="blue">1.33<br> (28ns)</span>
6221               </p>
6222             </td>
6223 <td>
6224               <p>
6225                 <span class="blue">1.33<br> (28ns)</span>
6226               </p>
6227             </td>
6228 <td>
6229               <p>
6230                 <span class="green">1.00<br> (21ns)</span>
6231               </p>
6232             </td>
6233 </tr>
6234 <tr>
6235 <td>
6236               <p>
6237                 Laplace (quantile)
6238               </p>
6239             </td>
6240 <td>
6241               <p>
6242                 <span class="blue">1.39<br> (32ns)</span>
6243               </p>
6244             </td>
6245 <td>
6246               <p>
6247                 <span class="blue">1.43<br> (33ns)</span>
6248               </p>
6249             </td>
6250 <td>
6251               <p>
6252                 <span class="blue">1.39<br> (32ns)</span>
6253               </p>
6254             </td>
6255 <td>
6256               <p>
6257                 <span class="green">1.00<br> (23ns)</span>
6258               </p>
6259             </td>
6260 </tr>
6261 <tr>
6262 <td>
6263               <p>
6264                 LogNormal (CDF)
6265               </p>
6266             </td>
6267 <td>
6268               <p>
6269                 <span class="red">2.02<br> (115ns)</span>
6270               </p>
6271             </td>
6272 <td>
6273               <p>
6274                 <span class="blue">1.21<br> (69ns)</span>
6275               </p>
6276             </td>
6277 <td>
6278               <p>
6279                 <span class="blue">1.21<br> (69ns)</span>
6280               </p>
6281             </td>
6282 <td>
6283               <p>
6284                 <span class="green">1.00<br> (57ns)</span>
6285               </p>
6286             </td>
6287 </tr>
6288 <tr>
6289 <td>
6290               <p>
6291                 LogNormal (PDF)
6292               </p>
6293             </td>
6294 <td>
6295               <p>
6296                 <span class="blue">1.43<br> (66ns)</span>
6297               </p>
6298             </td>
6299 <td>
6300               <p>
6301                 <span class="blue">1.46<br> (67ns)</span>
6302               </p>
6303             </td>
6304 <td>
6305               <p>
6306                 <span class="blue">1.43<br> (66ns)</span>
6307               </p>
6308             </td>
6309 <td>
6310               <p>
6311                 <span class="green">1.00<br> (46ns)</span>
6312               </p>
6313             </td>
6314 </tr>
6315 <tr>
6316 <td>
6317               <p>
6318                 LogNormal (quantile)
6319               </p>
6320             </td>
6321 <td>
6322               <p>
6323                 <span class="blue">1.39<br> (103ns)</span>
6324               </p>
6325             </td>
6326 <td>
6327               <p>
6328                 <span class="blue">1.27<br> (94ns)</span>
6329               </p>
6330             </td>
6331 <td>
6332               <p>
6333                 <span class="blue">1.30<br> (96ns)</span>
6334               </p>
6335             </td>
6336 <td>
6337               <p>
6338                 <span class="green">1.00<br> (74ns)</span>
6339               </p>
6340             </td>
6341 </tr>
6342 <tr>
6343 <td>
6344               <p>
6345                 Logistic (CDF)
6346               </p>
6347             </td>
6348 <td>
6349               <p>
6350                 <span class="blue">1.27<br> (28ns)</span>
6351               </p>
6352             </td>
6353 <td>
6354               <p>
6355                 <span class="blue">1.32<br> (29ns)</span>
6356               </p>
6357             </td>
6358 <td>
6359               <p>
6360                 <span class="blue">1.32<br> (29ns)</span>
6361               </p>
6362             </td>
6363 <td>
6364               <p>
6365                 <span class="green">1.00<br> (22ns)</span>
6366               </p>
6367             </td>
6368 </tr>
6369 <tr>
6370 <td>
6371               <p>
6372                 Logistic (PDF)
6373               </p>
6374             </td>
6375 <td>
6376               <p>
6377                 <span class="blue">1.29<br> (31ns)</span>
6378               </p>
6379             </td>
6380 <td>
6381               <p>
6382                 <span class="blue">1.33<br> (32ns)</span>
6383               </p>
6384             </td>
6385 <td>
6386               <p>
6387                 <span class="blue">1.33<br> (32ns)</span>
6388               </p>
6389             </td>
6390 <td>
6391               <p>
6392                 <span class="green">1.00<br> (24ns)</span>
6393               </p>
6394             </td>
6395 </tr>
6396 <tr>
6397 <td>
6398               <p>
6399                 Logistic (quantile)
6400               </p>
6401             </td>
6402 <td>
6403               <p>
6404                 <span class="blue">1.50<br> (36ns)</span>
6405               </p>
6406             </td>
6407 <td>
6408               <p>
6409                 <span class="blue">1.54<br> (37ns)</span>
6410               </p>
6411             </td>
6412 <td>
6413               <p>
6414                 <span class="blue">1.54<br> (37ns)</span>
6415               </p>
6416             </td>
6417 <td>
6418               <p>
6419                 <span class="green">1.00<br> (24ns)</span>
6420               </p>
6421             </td>
6422 </tr>
6423 <tr>
6424 <td>
6425               <p>
6426                 NegativeBinomial (CDF)
6427               </p>
6428             </td>
6429 <td>
6430               <p>
6431                 <span class="red">4.48<br> (1733ns)</span>
6432               </p>
6433             </td>
6434 <td>
6435               <p>
6436                 <span class="red">2.66<br> (1028ns)</span>
6437               </p>
6438             </td>
6439 <td>
6440               <p>
6441                 <span class="blue">1.98<br> (768ns)</span>
6442               </p>
6443             </td>
6444 <td>
6445               <p>
6446                 <span class="green">1.00<br> (387ns)</span>
6447               </p>
6448             </td>
6449 </tr>
6450 <tr>
6451 <td>
6452               <p>
6453                 NegativeBinomial (PDF)
6454               </p>
6455             </td>
6456 <td>
6457               <p>
6458                 <span class="red">2.51<br> (384ns)</span>
6459               </p>
6460             </td>
6461 <td>
6462               <p>
6463                 <span class="green">1.14<br> (175ns)</span>
6464               </p>
6465             </td>
6466 <td>
6467               <p>
6468                 <span class="green">1.16<br> (178ns)</span>
6469               </p>
6470             </td>
6471 <td>
6472               <p>
6473                 <span class="green">1.00<br> (153ns)</span>
6474               </p>
6475             </td>
6476 </tr>
6477 <tr>
6478 <td>
6479               <p>
6480                 NegativeBinomial (quantile)
6481               </p>
6482             </td>
6483 <td>
6484               <p>
6485                 <span class="red">2.79<br> (9167ns)</span>
6486               </p>
6487             </td>
6488 <td>
6489               <p>
6490                 <span class="blue">1.60<br> (5278ns)</span>
6491               </p>
6492             </td>
6493 <td>
6494               <p>
6495                 <span class="blue">1.20<br> (3953ns)</span>
6496               </p>
6497             </td>
6498 <td>
6499               <p>
6500                 <span class="green">1.00<br> (3291ns)</span>
6501               </p>
6502             </td>
6503 </tr>
6504 <tr>
6505 <td>
6506               <p>
6507                 NonCentralBeta (CDF)
6508               </p>
6509             </td>
6510 <td>
6511               <p>
6512                 <span class="red">3.86<br> (2715ns)</span>
6513               </p>
6514             </td>
6515 <td>
6516               <p>
6517                 <span class="red">2.02<br> (1421ns)</span>
6518               </p>
6519             </td>
6520 <td>
6521               <p>
6522                 <span class="blue">1.70<br> (1196ns)</span>
6523               </p>
6524             </td>
6525 <td>
6526               <p>
6527                 <span class="green">1.00<br> (703ns)</span>
6528               </p>
6529             </td>
6530 </tr>
6531 <tr>
6532 <td>
6533               <p>
6534                 NonCentralBeta (PDF)
6535               </p>
6536             </td>
6537 <td>
6538               <p>
6539                 <span class="red">3.99<br> (2036ns)</span>
6540               </p>
6541             </td>
6542 <td>
6543               <p>
6544                 <span class="red">2.31<br> (1179ns)</span>
6545               </p>
6546             </td>
6547 <td>
6548               <p>
6549                 <span class="red">2.04<br> (1041ns)</span>
6550               </p>
6551             </td>
6552 <td>
6553               <p>
6554                 <span class="green">1.00<br> (510ns)</span>
6555               </p>
6556             </td>
6557 </tr>
6558 <tr>
6559 <td>
6560               <p>
6561                 NonCentralBeta (quantile)
6562               </p>
6563             </td>
6564 <td>
6565               <p>
6566                 <span class="red">5.19<br> (63495ns)</span>
6567               </p>
6568             </td>
6569 <td>
6570               <p>
6571                 <span class="red">2.42<br> (29566ns)</span>
6572               </p>
6573             </td>
6574 <td>
6575               <p>
6576                 <span class="red">2.00<br> (24524ns)</span>
6577               </p>
6578             </td>
6579 <td>
6580               <p>
6581                 <span class="green">1.00<br> (12234ns)</span>
6582               </p>
6583             </td>
6584 </tr>
6585 <tr>
6586 <td>
6587               <p>
6588                 NonCentralChiSquared (CDF)
6589               </p>
6590             </td>
6591 <td>
6592               <p>
6593                 <span class="red">4.22<br> (7258ns)</span>
6594               </p>
6595             </td>
6596 <td>
6597               <p>
6598                 <span class="red">2.63<br> (4515ns)</span>
6599               </p>
6600             </td>
6601 <td>
6602               <p>
6603                 <span class="red">2.03<br> (3492ns)</span>
6604               </p>
6605             </td>
6606 <td>
6607               <p>
6608                 <span class="green">1.00<br> (1719ns)</span>
6609               </p>
6610             </td>
6611 </tr>
6612 <tr>
6613 <td>
6614               <p>
6615                 NonCentralChiSquared (PDF)
6616               </p>
6617             </td>
6618 <td>
6619               <p>
6620                 <span class="red">3.29<br> (1275ns)</span>
6621               </p>
6622             </td>
6623 <td>
6624               <p>
6625                 <span class="blue">1.82<br> (705ns)</span>
6626               </p>
6627             </td>
6628 <td>
6629               <p>
6630                 <span class="blue">1.67<br> (645ns)</span>
6631               </p>
6632             </td>
6633 <td>
6634               <p>
6635                 <span class="green">1.00<br> (387ns)</span>
6636               </p>
6637             </td>
6638 </tr>
6639 <tr>
6640 <td>
6641               <p>
6642                 NonCentralChiSquared (quantile)
6643               </p>
6644             </td>
6645 <td>
6646               <p>
6647                 <span class="red">7.10<br> (51391ns)</span>
6648               </p>
6649             </td>
6650 <td>
6651               <p>
6652                 <span class="red">3.72<br> (26920ns)</span>
6653               </p>
6654             </td>
6655 <td>
6656               <p>
6657                 <span class="red">2.42<br> (17494ns)</span>
6658               </p>
6659             </td>
6660 <td>
6661               <p>
6662                 <span class="green">1.00<br> (7241ns)</span>
6663               </p>
6664             </td>
6665 </tr>
6666 <tr>
6667 <td>
6668               <p>
6669                 NonCentralF (CDF)
6670               </p>
6671             </td>
6672 <td>
6673               <p>
6674                 <span class="red">3.95<br> (2583ns)</span>
6675               </p>
6676             </td>
6677 <td>
6678               <p>
6679                 <span class="red">2.09<br> (1364ns)</span>
6680               </p>
6681             </td>
6682 <td>
6683               <p>
6684                 <span class="blue">1.73<br> (1131ns)</span>
6685               </p>
6686             </td>
6687 <td>
6688               <p>
6689                 <span class="green">1.00<br> (654ns)</span>
6690               </p>
6691             </td>
6692 </tr>
6693 <tr>
6694 <td>
6695               <p>
6696                 NonCentralF (PDF)
6697               </p>
6698             </td>
6699 <td>
6700               <p>
6701                 <span class="red">3.91<br> (2102ns)</span>
6702               </p>
6703             </td>
6704 <td>
6705               <p>
6706                 <span class="red">2.05<br> (1099ns)</span>
6707               </p>
6708             </td>
6709 <td>
6710               <p>
6711                 <span class="blue">1.83<br> (985ns)</span>
6712               </p>
6713             </td>
6714 <td>
6715               <p>
6716                 <span class="green">1.00<br> (537ns)</span>
6717               </p>
6718             </td>
6719 </tr>
6720 <tr>
6721 <td>
6722               <p>
6723                 NonCentralF (quantile)
6724               </p>
6725             </td>
6726 <td>
6727               <p>
6728                 <span class="red">4.47<br> (39838ns)</span>
6729               </p>
6730             </td>
6731 <td>
6732               <p>
6733                 <span class="red">2.24<br> (19939ns)</span>
6734               </p>
6735             </td>
6736 <td>
6737               <p>
6738                 <span class="blue">1.71<br> (15247ns)</span>
6739               </p>
6740             </td>
6741 <td>
6742               <p>
6743                 <span class="green">1.00<br> (8916ns)</span>
6744               </p>
6745             </td>
6746 </tr>
6747 <tr>
6748 <td>
6749               <p>
6750                 NonCentralT (CDF)
6751               </p>
6752             </td>
6753 <td>
6754               <p>
6755                 <span class="red">4.50<br> (9817ns)</span>
6756               </p>
6757             </td>
6758 <td>
6759               <p>
6760                 <span class="red">2.77<br> (6036ns)</span>
6761               </p>
6762             </td>
6763 <td>
6764               <p>
6765                 <span class="red">2.49<br> (5428ns)</span>
6766               </p>
6767             </td>
6768 <td>
6769               <p>
6770                 <span class="green">1.00<br> (2180ns)</span>
6771               </p>
6772             </td>
6773 </tr>
6774 <tr>
6775 <td>
6776               <p>
6777                 NonCentralT (PDF)
6778               </p>
6779             </td>
6780 <td>
6781               <p>
6782                 <span class="red">4.25<br> (7422ns)</span>
6783               </p>
6784             </td>
6785 <td>
6786               <p>
6787                 <span class="red">2.77<br> (4838ns)</span>
6788               </p>
6789             </td>
6790 <td>
6791               <p>
6792                 <span class="red">2.32<br> (4054ns)</span>
6793               </p>
6794             </td>
6795 <td>
6796               <p>
6797                 <span class="green">1.00<br> (1745ns)</span>
6798               </p>
6799             </td>
6800 </tr>
6801 <tr>
6802 <td>
6803               <p>
6804                 NonCentralT (quantile)
6805               </p>
6806             </td>
6807 <td>
6808               <p>
6809                 <span class="red">5.46<br> (100206ns)</span>
6810               </p>
6811             </td>
6812 <td>
6813               <p>
6814                 <span class="red">3.24<br> (59572ns)</span>
6815               </p>
6816             </td>
6817 <td>
6818               <p>
6819                 <span class="red">2.26<br> (41463ns)</span>
6820               </p>
6821             </td>
6822 <td>
6823               <p>
6824                 <span class="green">1.00<br> (18366ns)</span>
6825               </p>
6826             </td>
6827 </tr>
6828 <tr>
6829 <td>
6830               <p>
6831                 Normal (CDF)
6832               </p>
6833             </td>
6834 <td>
6835               <p>
6836                 <span class="red">2.39<br> (79ns)</span>
6837               </p>
6838             </td>
6839 <td>
6840               <p>
6841                 <span class="green">1.06<br> (35ns)</span>
6842               </p>
6843             </td>
6844 <td>
6845               <p>
6846                 <span class="green">1.06<br> (35ns)</span>
6847               </p>
6848             </td>
6849 <td>
6850               <p>
6851                 <span class="green">1.00<br> (33ns)</span>
6852               </p>
6853             </td>
6854 </tr>
6855 <tr>
6856 <td>
6857               <p>
6858                 Normal (PDF)
6859               </p>
6860             </td>
6861 <td>
6862               <p>
6863                 <span class="blue">1.43<br> (33ns)</span>
6864               </p>
6865             </td>
6866 <td>
6867               <p>
6868                 <span class="blue">1.39<br> (32ns)</span>
6869               </p>
6870             </td>
6871 <td>
6872               <p>
6873                 <span class="blue">1.43<br> (33ns)</span>
6874               </p>
6875             </td>
6876 <td>
6877               <p>
6878                 <span class="green">1.00<br> (23ns)</span>
6879               </p>
6880             </td>
6881 </tr>
6882 <tr>
6883 <td>
6884               <p>
6885                 Normal (quantile)
6886               </p>
6887             </td>
6888 <td>
6889               <p>
6890                 <span class="blue">1.56<br> (67ns)</span>
6891               </p>
6892             </td>
6893 <td>
6894               <p>
6895                 <span class="blue">1.21<br> (52ns)</span>
6896               </p>
6897             </td>
6898 <td>
6899               <p>
6900                 <span class="blue">1.21<br> (52ns)</span>
6901               </p>
6902             </td>
6903 <td>
6904               <p>
6905                 <span class="green">1.00<br> (43ns)</span>
6906               </p>
6907             </td>
6908 </tr>
6909 <tr>
6910 <td>
6911               <p>
6912                 Pareto (CDF)
6913               </p>
6914             </td>
6915 <td>
6916               <p>
6917                 <span class="green">1.04<br> (52ns)</span>
6918               </p>
6919             </td>
6920 <td>
6921               <p>
6922                 <span class="green">1.06<br> (53ns)</span>
6923               </p>
6924             </td>
6925 <td>
6926               <p>
6927                 <span class="green">1.04<br> (52ns)</span>
6928               </p>
6929             </td>
6930 <td>
6931               <p>
6932                 <span class="green">1.00<br> (50ns)</span>
6933               </p>
6934             </td>
6935 </tr>
6936 <tr>
6937 <td>
6938               <p>
6939                 Pareto (PDF)
6940               </p>
6941             </td>
6942 <td>
6943               <p>
6944                 <span class="green">1.01<br> (91ns)</span>
6945               </p>
6946             </td>
6947 <td>
6948               <p>
6949                 <span class="green">1.00<br> (90ns)</span>
6950               </p>
6951             </td>
6952 <td>
6953               <p>
6954                 <span class="green">1.02<br> (92ns)</span>
6955               </p>
6956             </td>
6957 <td>
6958               <p>
6959                 <span class="blue">1.22<br> (110ns)</span>
6960               </p>
6961             </td>
6962 </tr>
6963 <tr>
6964 <td>
6965               <p>
6966                 Pareto (quantile)
6967               </p>
6968             </td>
6969 <td>
6970               <p>
6971                 <span class="green">1.00<br> (55ns)</span>
6972               </p>
6973             </td>
6974 <td>
6975               <p>
6976                 <span class="green">1.20<br> (66ns)</span>
6977               </p>
6978             </td>
6979 <td>
6980               <p>
6981                 <span class="green">1.00<br> (55ns)</span>
6982               </p>
6983             </td>
6984 <td>
6985               <p>
6986                 <span class="blue">1.22<br> (67ns)</span>
6987               </p>
6988             </td>
6989 </tr>
6990 <tr>
6991 <td>
6992               <p>
6993                 Poisson (CDF)
6994               </p>
6995             </td>
6996 <td>
6997               <p>
6998                 <span class="red">3.39<br> (251ns)</span>
6999               </p>
7000             </td>
7001 <td>
7002               <p>
7003                 <span class="blue">1.69<br> (125ns)</span>
7004               </p>
7005             </td>
7006 <td>
7007               <p>
7008                 <span class="blue">1.43<br> (106ns)</span>
7009               </p>
7010             </td>
7011 <td>
7012               <p>
7013                 <span class="green">1.00<br> (74ns)</span>
7014               </p>
7015             </td>
7016 </tr>
7017 <tr>
7018 <td>
7019               <p>
7020                 Poisson (PDF)
7021               </p>
7022             </td>
7023 <td>
7024               <p>
7025                 <span class="red">3.06<br> (196ns)</span>
7026               </p>
7027             </td>
7028 <td>
7029               <p>
7030                 <span class="blue">1.47<br> (94ns)</span>
7031               </p>
7032             </td>
7033 <td>
7034               <p>
7035                 <span class="blue">1.34<br> (86ns)</span>
7036               </p>
7037             </td>
7038 <td>
7039               <p>
7040                 <span class="green">1.00<br> (64ns)</span>
7041               </p>
7042             </td>
7043 </tr>
7044 <tr>
7045 <td>
7046               <p>
7047                 Poisson (quantile)
7048               </p>
7049             </td>
7050 <td>
7051               <p>
7052                 <span class="red">2.97<br> (1120ns)</span>
7053               </p>
7054             </td>
7055 <td>
7056               <p>
7057                 <span class="blue">1.49<br> (562ns)</span>
7058               </p>
7059             </td>
7060 <td>
7061               <p>
7062                 <span class="blue">1.29<br> (487ns)</span>
7063               </p>
7064             </td>
7065 <td>
7066               <p>
7067                 <span class="green">1.00<br> (377ns)</span>
7068               </p>
7069             </td>
7070 </tr>
7071 <tr>
7072 <td>
7073               <p>
7074                 Rayleigh (CDF)
7075               </p>
7076             </td>
7077 <td>
7078               <p>
7079                 <span class="blue">1.21<br> (23ns)</span>
7080               </p>
7081             </td>
7082 <td>
7083               <p>
7084                 <span class="green">1.16<br> (22ns)</span>
7085               </p>
7086             </td>
7087 <td>
7088               <p>
7089                 <span class="green">1.16<br> (22ns)</span>
7090               </p>
7091             </td>
7092 <td>
7093               <p>
7094                 <span class="green">1.00<br> (19ns)</span>
7095               </p>
7096             </td>
7097 </tr>
7098 <tr>
7099 <td>
7100               <p>
7101                 Rayleigh (PDF)
7102               </p>
7103             </td>
7104 <td>
7105               <p>
7106                 <span class="blue">1.48<br> (31ns)</span>
7107               </p>
7108             </td>
7109 <td>
7110               <p>
7111                 <span class="blue">1.29<br> (27ns)</span>
7112               </p>
7113             </td>
7114 <td>
7115               <p>
7116                 <span class="blue">1.29<br> (27ns)</span>
7117               </p>
7118             </td>
7119 <td>
7120               <p>
7121                 <span class="green">1.00<br> (21ns)</span>
7122               </p>
7123             </td>
7124 </tr>
7125 <tr>
7126 <td>
7127               <p>
7128                 Rayleigh (quantile)
7129               </p>
7130             </td>
7131 <td>
7132               <p>
7133                 <span class="green">1.04<br> (25ns)</span>
7134               </p>
7135             </td>
7136 <td>
7137               <p>
7138                 <span class="green">1.00<br> (24ns)</span>
7139               </p>
7140             </td>
7141 <td>
7142               <p>
7143                 <span class="green">1.04<br> (25ns)</span>
7144               </p>
7145             </td>
7146 <td>
7147               <p>
7148                 <span class="green">1.04<br> (25ns)</span>
7149               </p>
7150             </td>
7151 </tr>
7152 <tr>
7153 <td>
7154               <p>
7155                 SkewNormal (CDF)
7156               </p>
7157             </td>
7158 <td>
7159               <p>
7160                 <span class="blue">1.68<br> (471ns)</span>
7161               </p>
7162             </td>
7163 <td>
7164               <p>
7165                 <span class="blue">1.54<br> (433ns)</span>
7166               </p>
7167             </td>
7168 <td>
7169               <p>
7170                 <span class="blue">1.52<br> (428ns)</span>
7171               </p>
7172             </td>
7173 <td>
7174               <p>
7175                 <span class="green">1.00<br> (281ns)</span>
7176               </p>
7177             </td>
7178 </tr>
7179 <tr>
7180 <td>
7181               <p>
7182                 SkewNormal (PDF)
7183               </p>
7184             </td>
7185 <td>
7186               <p>
7187                 <span class="blue">1.91<br> (90ns)</span>
7188               </p>
7189             </td>
7190 <td>
7191               <p>
7192                 <span class="blue">1.26<br> (59ns)</span>
7193               </p>
7194             </td>
7195 <td>
7196               <p>
7197                 <span class="blue">1.28<br> (60ns)</span>
7198               </p>
7199             </td>
7200 <td>
7201               <p>
7202                 <span class="green">1.00<br> (47ns)</span>
7203               </p>
7204             </td>
7205 </tr>
7206 <tr>
7207 <td>
7208               <p>
7209                 SkewNormal (quantile)
7210               </p>
7211             </td>
7212 <td>
7213               <p>
7214                 <span class="red">2.12<br> (3697ns)</span>
7215               </p>
7216             </td>
7217 <td>
7218               <p>
7219                 <span class="blue">1.98<br> (3440ns)</span>
7220               </p>
7221             </td>
7222 <td>
7223               <p>
7224                 <span class="blue">1.34<br> (2339ns)</span>
7225               </p>
7226             </td>
7227 <td>
7228               <p>
7229                 <span class="green">1.00<br> (1740ns)</span>
7230               </p>
7231             </td>
7232 </tr>
7233 <tr>
7234 <td>
7235               <p>
7236                 StudentsT (CDF)
7237               </p>
7238             </td>
7239 <td>
7240               <p>
7241                 <span class="red">6.37<br> (1517ns)</span>
7242               </p>
7243             </td>
7244 <td>
7245               <p>
7246                 <span class="red">2.02<br> (481ns)</span>
7247               </p>
7248             </td>
7249 <td>
7250               <p>
7251                 <span class="blue">1.95<br> (463ns)</span>
7252               </p>
7253             </td>
7254 <td>
7255               <p>
7256                 <span class="green">1.00<br> (238ns)</span>
7257               </p>
7258             </td>
7259 </tr>
7260 <tr>
7261 <td>
7262               <p>
7263                 StudentsT (PDF)
7264               </p>
7265             </td>
7266 <td>
7267               <p>
7268                 <span class="red">5.55<br> (716ns)</span>
7269               </p>
7270             </td>
7271 <td>
7272               <p>
7273                 <span class="blue">1.53<br> (198ns)</span>
7274               </p>
7275             </td>
7276 <td>
7277               <p>
7278                 <span class="blue">1.57<br> (202ns)</span>
7279               </p>
7280             </td>
7281 <td>
7282               <p>
7283                 <span class="green">1.00<br> (129ns)</span>
7284               </p>
7285             </td>
7286 </tr>
7287 <tr>
7288 <td>
7289               <p>
7290                 StudentsT (quantile)
7291               </p>
7292             </td>
7293 <td>
7294               <p>
7295                 <span class="red">4.85<br> (2557ns)</span>
7296               </p>
7297             </td>
7298 <td>
7299               <p>
7300                 <span class="blue">1.60<br> (841ns)</span>
7301               </p>
7302             </td>
7303 <td>
7304               <p>
7305                 <span class="blue">1.55<br> (817ns)</span>
7306               </p>
7307             </td>
7308 <td>
7309               <p>
7310                 <span class="green">1.00<br> (527ns)</span>
7311               </p>
7312             </td>
7313 </tr>
7314 <tr>
7315 <td>
7316               <p>
7317                 Weibull (CDF)
7318               </p>
7319             </td>
7320 <td>
7321               <p>
7322                 <span class="green">1.07<br> (91ns)</span>
7323               </p>
7324             </td>
7325 <td>
7326               <p>
7327                 <span class="green">1.00<br> (85ns)</span>
7328               </p>
7329             </td>
7330 <td>
7331               <p>
7332                 <span class="green">1.00<br> (85ns)</span>
7333               </p>
7334             </td>
7335 <td>
7336               <p>
7337                 <span class="blue">1.27<br> (108ns)</span>
7338               </p>
7339             </td>
7340 </tr>
7341 <tr>
7342 <td>
7343               <p>
7344                 Weibull (PDF)
7345               </p>
7346             </td>
7347 <td>
7348               <p>
7349                 <span class="green">1.01<br> (155ns)</span>
7350               </p>
7351             </td>
7352 <td>
7353               <p>
7354                 <span class="green">1.00<br> (154ns)</span>
7355               </p>
7356             </td>
7357 <td>
7358               <p>
7359                 <span class="green">1.01<br> (155ns)</span>
7360               </p>
7361             </td>
7362 <td>
7363               <p>
7364                 <span class="blue">1.23<br> (189ns)</span>
7365               </p>
7366             </td>
7367 </tr>
7368 <tr>
7369 <td>
7370               <p>
7371                 Weibull (quantile)
7372               </p>
7373             </td>
7374 <td>
7375               <p>
7376                 <span class="green">1.00<br> (89ns)</span>
7377               </p>
7378             </td>
7379 <td>
7380               <p>
7381                 <span class="green">1.00<br> (89ns)</span>
7382               </p>
7383             </td>
7384 <td>
7385               <p>
7386                 <span class="green">1.00<br> (89ns)</span>
7387               </p>
7388             </td>
7389 <td>
7390               <p>
7391                 <span class="blue">1.22<br> (109ns)</span>
7392               </p>
7393             </td>
7394 </tr>
7395 </tbody>
7396 </table></div>
7397 </div>
7398 <br class="table-break">
7399 </div>
7400 <div class="section">
7401 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
7402 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64" title="Distribution performance comparison for different performance options with Intel C++ C++0x mode version 1600 on Windows x64">Distribution
7403     performance comparison for different performance options with Intel C++ C++0x
7404     mode version 1600 on Windows x64</a>
7405 </h2></div></div></div>
7406 <div class="table">
7407 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64.table_Distribution_performance_comparison_for_different_performance_options_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><p class="title"><b>Table&#160;6.&#160;Distribution performance comparison for different performance options
7408       with Intel C++ C++0x mode version 1600 on Windows x64</b></p>
7409 <div class="table-contents"><table class="table" summary="Distribution performance comparison for different performance options
7410       with Intel C++ C++0x mode version 1600 on Windows x64">
7411 <colgroup>
7412 <col>
7413 <col>
7414 <col>
7415 <col>
7416 </colgroup>
7417 <thead><tr>
7418 <th>
7419               <p>
7420                 Function
7421               </p>
7422             </th>
7423 <th>
7424               <p>
7425                 boost 1.61
7426               </p>
7427             </th>
7428 <th>
7429               <p>
7430                 Boost<br> promote_double&lt;false&gt;<br> digits10&lt;10&gt;
7431               </p>
7432             </th>
7433 <th>
7434               <p>
7435                 Boost<br> float<br> promote_float&lt;false&gt;
7436               </p>
7437             </th>
7438 </tr></thead>
7439 <tbody>
7440 <tr>
7441 <td>
7442               <p>
7443                 ArcSine (CDF)
7444               </p>
7445             </td>
7446 <td>
7447               <p>
7448                 <span class="blue">1.33<br> (36ns)</span>
7449               </p>
7450             </td>
7451 <td>
7452               <p>
7453                 <span class="blue">1.26<br> (34ns)</span>
7454               </p>
7455             </td>
7456 <td>
7457               <p>
7458                 <span class="green">1.00<br> (27ns)</span>
7459               </p>
7460             </td>
7461 </tr>
7462 <tr>
7463 <td>
7464               <p>
7465                 ArcSine (PDF)
7466               </p>
7467             </td>
7468 <td>
7469               <p>
7470                 <span class="green">1.19<br> (19ns)</span>
7471               </p>
7472             </td>
7473 <td>
7474               <p>
7475                 <span class="green">1.00<br> (16ns)</span>
7476               </p>
7477             </td>
7478 <td>
7479               <p>
7480                 <span class="green">1.00<br> (16ns)</span>
7481               </p>
7482             </td>
7483 </tr>
7484 <tr>
7485 <td>
7486               <p>
7487                 ArcSine (quantile)
7488               </p>
7489             </td>
7490 <td>
7491               <p>
7492                 <span class="green">1.00<br> (24ns)</span>
7493               </p>
7494             </td>
7495 <td>
7496               <p>
7497                 <span class="green">1.00<br> (24ns)</span>
7498               </p>
7499             </td>
7500 <td>
7501               <p>
7502                 <span class="green">1.13<br> (27ns)</span>
7503               </p>
7504             </td>
7505 </tr>
7506 <tr>
7507 <td>
7508               <p>
7509                 Beta (CDF)
7510               </p>
7511             </td>
7512 <td>
7513               <p>
7514                 <span class="red">2.30<br> (170ns)</span>
7515               </p>
7516             </td>
7517 <td>
7518               <p>
7519                 <span class="blue">1.80<br> (133ns)</span>
7520               </p>
7521             </td>
7522 <td>
7523               <p>
7524                 <span class="green">1.00<br> (74ns)</span>
7525               </p>
7526             </td>
7527 </tr>
7528 <tr>
7529 <td>
7530               <p>
7531                 Beta (PDF)
7532               </p>
7533             </td>
7534 <td>
7535               <p>
7536                 <span class="red">2.38<br> (152ns)</span>
7537               </p>
7538             </td>
7539 <td>
7540               <p>
7541                 <span class="blue">1.61<br> (103ns)</span>
7542               </p>
7543             </td>
7544 <td>
7545               <p>
7546                 <span class="green">1.00<br> (64ns)</span>
7547               </p>
7548             </td>
7549 </tr>
7550 <tr>
7551 <td>
7552               <p>
7553                 Beta (quantile)
7554               </p>
7555             </td>
7556 <td>
7557               <p>
7558                 <span class="red">2.15<br> (871ns)</span>
7559               </p>
7560             </td>
7561 <td>
7562               <p>
7563                 <span class="blue">1.49<br> (603ns)</span>
7564               </p>
7565             </td>
7566 <td>
7567               <p>
7568                 <span class="green">1.00<br> (405ns)</span>
7569               </p>
7570             </td>
7571 </tr>
7572 <tr>
7573 <td>
7574               <p>
7575                 Binomial (CDF)
7576               </p>
7577             </td>
7578 <td>
7579               <p>
7580                 <span class="red">2.66<br> (644ns)</span>
7581               </p>
7582             </td>
7583 <td>
7584               <p>
7585                 <span class="blue">1.95<br> (473ns)</span>
7586               </p>
7587             </td>
7588 <td>
7589               <p>
7590                 <span class="green">1.00<br> (242ns)</span>
7591               </p>
7592             </td>
7593 </tr>
7594 <tr>
7595 <td>
7596               <p>
7597                 Binomial (PDF)
7598               </p>
7599             </td>
7600 <td>
7601               <p>
7602                 <span class="blue">1.95<br> (187ns)</span>
7603               </p>
7604             </td>
7605 <td>
7606               <p>
7607                 <span class="blue">1.35<br> (130ns)</span>
7608               </p>
7609             </td>
7610 <td>
7611               <p>
7612                 <span class="green">1.00<br> (96ns)</span>
7613               </p>
7614             </td>
7615 </tr>
7616 <tr>
7617 <td>
7618               <p>
7619                 Binomial (quantile)
7620               </p>
7621             </td>
7622 <td>
7623               <p>
7624                 <span class="red">2.64<br> (3067ns)</span>
7625               </p>
7626             </td>
7627 <td>
7628               <p>
7629                 <span class="blue">1.90<br> (2201ns)</span>
7630               </p>
7631             </td>
7632 <td>
7633               <p>
7634                 <span class="green">1.00<br> (1160ns)</span>
7635               </p>
7636             </td>
7637 </tr>
7638 <tr>
7639 <td>
7640               <p>
7641                 Cauchy (CDF)
7642               </p>
7643             </td>
7644 <td>
7645               <p>
7646                 <span class="blue">1.28<br> (23ns)</span>
7647               </p>
7648             </td>
7649 <td>
7650               <p>
7651                 <span class="blue">1.28<br> (23ns)</span>
7652               </p>
7653             </td>
7654 <td>
7655               <p>
7656                 <span class="green">1.00<br> (18ns)</span>
7657               </p>
7658             </td>
7659 </tr>
7660 <tr>
7661 <td>
7662               <p>
7663                 Cauchy (PDF)
7664               </p>
7665             </td>
7666 <td>
7667               <p>
7668                 <span class="green">1.00<br> (9ns)</span>
7669               </p>
7670             </td>
7671 <td>
7672               <p>
7673                 <span class="green">1.00<br> (9ns)</span>
7674               </p>
7675             </td>
7676 <td>
7677               <p>
7678                 <span class="green">1.00<br> (9ns)</span>
7679               </p>
7680             </td>
7681 </tr>
7682 <tr>
7683 <td>
7684               <p>
7685                 Cauchy (quantile)
7686               </p>
7687             </td>
7688 <td>
7689               <p>
7690                 <span class="blue">1.23<br> (27ns)</span>
7691               </p>
7692             </td>
7693 <td>
7694               <p>
7695                 <span class="green">1.18<br> (26ns)</span>
7696               </p>
7697             </td>
7698 <td>
7699               <p>
7700                 <span class="green">1.00<br> (22ns)</span>
7701               </p>
7702             </td>
7703 </tr>
7704 <tr>
7705 <td>
7706               <p>
7707                 ChiSquared (CDF)
7708               </p>
7709             </td>
7710 <td>
7711               <p>
7712                 <span class="blue">2.00<br> (226ns)</span>
7713               </p>
7714             </td>
7715 <td>
7716               <p>
7717                 <span class="blue">1.71<br> (193ns)</span>
7718               </p>
7719             </td>
7720 <td>
7721               <p>
7722                 <span class="green">1.00<br> (113ns)</span>
7723               </p>
7724             </td>
7725 </tr>
7726 <tr>
7727 <td>
7728               <p>
7729                 ChiSquared (PDF)
7730               </p>
7731             </td>
7732 <td>
7733               <p>
7734                 <span class="blue">1.75<br> (103ns)</span>
7735               </p>
7736             </td>
7737 <td>
7738               <p>
7739                 <span class="blue">1.37<br> (81ns)</span>
7740               </p>
7741             </td>
7742 <td>
7743               <p>
7744                 <span class="green">1.00<br> (59ns)</span>
7745               </p>
7746             </td>
7747 </tr>
7748 <tr>
7749 <td>
7750               <p>
7751                 ChiSquared (quantile)
7752               </p>
7753             </td>
7754 <td>
7755               <p>
7756                 <span class="red">2.10<br> (610ns)</span>
7757               </p>
7758             </td>
7759 <td>
7760               <p>
7761                 <span class="blue">1.54<br> (449ns)</span>
7762               </p>
7763             </td>
7764 <td>
7765               <p>
7766                 <span class="green">1.00<br> (291ns)</span>
7767               </p>
7768             </td>
7769 </tr>
7770 <tr>
7771 <td>
7772               <p>
7773                 Exponential (CDF)
7774               </p>
7775             </td>
7776 <td>
7777               <p>
7778                 <span class="blue">1.36<br> (19ns)</span>
7779               </p>
7780             </td>
7781 <td>
7782               <p>
7783                 <span class="green">1.00<br> (14ns)</span>
7784               </p>
7785             </td>
7786 <td>
7787               <p>
7788                 <span class="green">1.00<br> (14ns)</span>
7789               </p>
7790             </td>
7791 </tr>
7792 <tr>
7793 <td>
7794               <p>
7795                 Exponential (PDF)
7796               </p>
7797             </td>
7798 <td>
7799               <p>
7800                 <span class="green">1.00<br> (17ns)</span>
7801               </p>
7802             </td>
7803 <td>
7804               <p>
7805                 <span class="green">1.00<br> (17ns)</span>
7806               </p>
7807             </td>
7808 <td>
7809               <p>
7810                 <span class="green">1.00<br> (17ns)</span>
7811               </p>
7812             </td>
7813 </tr>
7814 <tr>
7815 <td>
7816               <p>
7817                 Exponential (quantile)
7818               </p>
7819             </td>
7820 <td>
7821               <p>
7822                 <span class="blue">1.24<br> (21ns)</span>
7823               </p>
7824             </td>
7825 <td>
7826               <p>
7827                 <span class="blue">1.24<br> (21ns)</span>
7828               </p>
7829             </td>
7830 <td>
7831               <p>
7832                 <span class="green">1.00<br> (17ns)</span>
7833               </p>
7834             </td>
7835 </tr>
7836 <tr>
7837 <td>
7838               <p>
7839                 ExtremeValue (CDF)
7840               </p>
7841             </td>
7842 <td>
7843               <p>
7844                 <span class="green">1.00<br> (24ns)</span>
7845               </p>
7846             </td>
7847 <td>
7848               <p>
7849                 <span class="green">1.00<br> (24ns)</span>
7850               </p>
7851             </td>
7852 <td>
7853               <p>
7854                 <span class="green">1.04<br> (25ns)</span>
7855               </p>
7856             </td>
7857 </tr>
7858 <tr>
7859 <td>
7860               <p>
7861                 ExtremeValue (PDF)
7862               </p>
7863             </td>
7864 <td>
7865               <p>
7866                 <span class="green">1.08<br> (27ns)</span>
7867               </p>
7868             </td>
7869 <td>
7870               <p>
7871                 <span class="green">1.08<br> (27ns)</span>
7872               </p>
7873             </td>
7874 <td>
7875               <p>
7876                 <span class="green">1.00<br> (25ns)</span>
7877               </p>
7878             </td>
7879 </tr>
7880 <tr>
7881 <td>
7882               <p>
7883                 ExtremeValue (quantile)
7884               </p>
7885             </td>
7886 <td>
7887               <p>
7888                 <span class="blue">1.32<br> (29ns)</span>
7889               </p>
7890             </td>
7891 <td>
7892               <p>
7893                 <span class="blue">1.41<br> (31ns)</span>
7894               </p>
7895             </td>
7896 <td>
7897               <p>
7898                 <span class="green">1.00<br> (22ns)</span>
7899               </p>
7900             </td>
7901 </tr>
7902 <tr>
7903 <td>
7904               <p>
7905                 F (CDF)
7906               </p>
7907             </td>
7908 <td>
7909               <p>
7910                 <span class="red">2.95<br> (566ns)</span>
7911               </p>
7912             </td>
7913 <td>
7914               <p>
7915                 <span class="red">2.10<br> (403ns)</span>
7916               </p>
7917             </td>
7918 <td>
7919               <p>
7920                 <span class="green">1.00<br> (192ns)</span>
7921               </p>
7922             </td>
7923 </tr>
7924 <tr>
7925 <td>
7926               <p>
7927                 F (PDF)
7928               </p>
7929             </td>
7930 <td>
7931               <p>
7932                 <span class="red">2.33<br> (214ns)</span>
7933               </p>
7934             </td>
7935 <td>
7936               <p>
7937                 <span class="blue">1.52<br> (140ns)</span>
7938               </p>
7939             </td>
7940 <td>
7941               <p>
7942                 <span class="green">1.00<br> (92ns)</span>
7943               </p>
7944             </td>
7945 </tr>
7946 <tr>
7947 <td>
7948               <p>
7949                 F (quantile)
7950               </p>
7951             </td>
7952 <td>
7953               <p>
7954                 <span class="blue">1.61<br> (1265ns)</span>
7955               </p>
7956             </td>
7957 <td>
7958               <p>
7959                 <span class="blue">1.24<br> (972ns)</span>
7960               </p>
7961             </td>
7962 <td>
7963               <p>
7964                 <span class="green">1.00<br> (785ns)</span>
7965               </p>
7966             </td>
7967 </tr>
7968 <tr>
7969 <td>
7970               <p>
7971                 Gamma (CDF)
7972               </p>
7973             </td>
7974 <td>
7975               <p>
7976                 <span class="blue">1.68<br> (190ns)</span>
7977               </p>
7978             </td>
7979 <td>
7980               <p>
7981                 <span class="blue">1.57<br> (177ns)</span>
7982               </p>
7983             </td>
7984 <td>
7985               <p>
7986                 <span class="green">1.00<br> (113ns)</span>
7987               </p>
7988             </td>
7989 </tr>
7990 <tr>
7991 <td>
7992               <p>
7993                 Gamma (PDF)
7994               </p>
7995             </td>
7996 <td>
7997               <p>
7998                 <span class="blue">1.81<br> (112ns)</span>
7999               </p>
8000             </td>
8001 <td>
8002               <p>
8003                 <span class="blue">1.44<br> (89ns)</span>
8004               </p>
8005             </td>
8006 <td>
8007               <p>
8008                 <span class="green">1.00<br> (62ns)</span>
8009               </p>
8010             </td>
8011 </tr>
8012 <tr>
8013 <td>
8014               <p>
8015                 Gamma (quantile)
8016               </p>
8017             </td>
8018 <td>
8019               <p>
8020                 <span class="red">2.02<br> (625ns)</span>
8021               </p>
8022             </td>
8023 <td>
8024               <p>
8025                 <span class="blue">1.35<br> (417ns)</span>
8026               </p>
8027             </td>
8028 <td>
8029               <p>
8030                 <span class="green">1.00<br> (309ns)</span>
8031               </p>
8032             </td>
8033 </tr>
8034 <tr>
8035 <td>
8036               <p>
8037                 Geometric (CDF)
8038               </p>
8039             </td>
8040 <td>
8041               <p>
8042                 <span class="blue">1.41<br> (24ns)</span>
8043               </p>
8044             </td>
8045 <td>
8046               <p>
8047                 <span class="green">1.18<br> (20ns)</span>
8048               </p>
8049             </td>
8050 <td>
8051               <p>
8052                 <span class="green">1.00<br> (17ns)</span>
8053               </p>
8054             </td>
8055 </tr>
8056 <tr>
8057 <td>
8058               <p>
8059                 Geometric (PDF)
8060               </p>
8061             </td>
8062 <td>
8063               <p>
8064                 <span class="blue">1.25<br> (15ns)</span>
8065               </p>
8066             </td>
8067 <td>
8068               <p>
8069                 <span class="green">1.17<br> (14ns)</span>
8070               </p>
8071             </td>
8072 <td>
8073               <p>
8074                 <span class="green">1.00<br> (12ns)</span>
8075               </p>
8076             </td>
8077 </tr>
8078 <tr>
8079 <td>
8080               <p>
8081                 Geometric (quantile)
8082               </p>
8083             </td>
8084 <td>
8085               <p>
8086                 <span class="blue">1.22<br> (22ns)</span>
8087               </p>
8088             </td>
8089 <td>
8090               <p>
8091                 <span class="blue">1.22<br> (22ns)</span>
8092               </p>
8093             </td>
8094 <td>
8095               <p>
8096                 <span class="green">1.00<br> (18ns)</span>
8097               </p>
8098             </td>
8099 </tr>
8100 <tr>
8101 <td>
8102               <p>
8103                 Hypergeometric (CDF)
8104               </p>
8105             </td>
8106 <td>
8107               <p>
8108                 <span class="green">1.01<br> (5958ns)</span>
8109               </p>
8110             </td>
8111 <td>
8112               <p>
8113                 <span class="green">1.00<br> (5921ns)</span>
8114               </p>
8115             </td>
8116 <td>
8117               <p>
8118                 <span class="green">1.03<br> (6119ns)</span>
8119               </p>
8120             </td>
8121 </tr>
8122 <tr>
8123 <td>
8124               <p>
8125                 Hypergeometric (PDF)
8126               </p>
8127             </td>
8128 <td>
8129               <p>
8130                 <span class="green">1.01<br> (5681ns)</span>
8131               </p>
8132             </td>
8133 <td>
8134               <p>
8135                 <span class="green">1.00<br> (5646ns)</span>
8136               </p>
8137             </td>
8138 <td>
8139               <p>
8140                 <span class="green">1.05<br> (5949ns)</span>
8141               </p>
8142             </td>
8143 </tr>
8144 <tr>
8145 <td>
8146               <p>
8147                 Hypergeometric (quantile)
8148               </p>
8149             </td>
8150 <td>
8151               <p>
8152                 <span class="green">1.01<br> (35994ns)</span>
8153               </p>
8154             </td>
8155 <td>
8156               <p>
8157                 <span class="green">1.00<br> (35580ns)</span>
8158               </p>
8159             </td>
8160 <td>
8161               <p>
8162                 <span class="green">1.01<br> (35907ns)</span>
8163               </p>
8164             </td>
8165 </tr>
8166 <tr>
8167 <td>
8168               <p>
8169                 InverseChiSquared (CDF)
8170               </p>
8171             </td>
8172 <td>
8173               <p>
8174                 <span class="red">2.30<br> (214ns)</span>
8175               </p>
8176             </td>
8177 <td>
8178               <p>
8179                 <span class="blue">1.66<br> (154ns)</span>
8180               </p>
8181             </td>
8182 <td>
8183               <p>
8184                 <span class="green">1.00<br> (93ns)</span>
8185               </p>
8186             </td>
8187 </tr>
8188 <tr>
8189 <td>
8190               <p>
8191                 InverseChiSquared (PDF)
8192               </p>
8193             </td>
8194 <td>
8195               <p>
8196                 <span class="red">2.03<br> (118ns)</span>
8197               </p>
8198             </td>
8199 <td>
8200               <p>
8201                 <span class="blue">1.55<br> (90ns)</span>
8202               </p>
8203             </td>
8204 <td>
8205               <p>
8206                 <span class="green">1.00<br> (58ns)</span>
8207               </p>
8208             </td>
8209 </tr>
8210 <tr>
8211 <td>
8212               <p>
8213                 InverseChiSquared (quantile)
8214               </p>
8215             </td>
8216 <td>
8217               <p>
8218                 <span class="red">2.36<br> (647ns)</span>
8219               </p>
8220             </td>
8221 <td>
8222               <p>
8223                 <span class="blue">1.55<br> (424ns)</span>
8224               </p>
8225             </td>
8226 <td>
8227               <p>
8228                 <span class="green">1.00<br> (274ns)</span>
8229               </p>
8230             </td>
8231 </tr>
8232 <tr>
8233 <td>
8234               <p>
8235                 InverseGamma (CDF)
8236               </p>
8237             </td>
8238 <td>
8239               <p>
8240                 <span class="blue">1.63<br> (187ns)</span>
8241               </p>
8242             </td>
8243 <td>
8244               <p>
8245                 <span class="blue">1.42<br> (163ns)</span>
8246               </p>
8247             </td>
8248 <td>
8249               <p>
8250                 <span class="green">1.00<br> (115ns)</span>
8251               </p>
8252             </td>
8253 </tr>
8254 <tr>
8255 <td>
8256               <p>
8257                 InverseGamma (PDF)
8258               </p>
8259             </td>
8260 <td>
8261               <p>
8262                 <span class="blue">1.87<br> (116ns)</span>
8263               </p>
8264             </td>
8265 <td>
8266               <p>
8267                 <span class="blue">1.50<br> (93ns)</span>
8268               </p>
8269             </td>
8270 <td>
8271               <p>
8272                 <span class="green">1.00<br> (62ns)</span>
8273               </p>
8274             </td>
8275 </tr>
8276 <tr>
8277 <td>
8278               <p>
8279                 InverseGamma (quantile)
8280               </p>
8281             </td>
8282 <td>
8283               <p>
8284                 <span class="blue">1.93<br> (620ns)</span>
8285               </p>
8286             </td>
8287 <td>
8288               <p>
8289                 <span class="blue">1.38<br> (443ns)</span>
8290               </p>
8291             </td>
8292 <td>
8293               <p>
8294                 <span class="green">1.00<br> (321ns)</span>
8295               </p>
8296             </td>
8297 </tr>
8298 <tr>
8299 <td>
8300               <p>
8301                 InverseGaussian (CDF)
8302               </p>
8303             </td>
8304 <td>
8305               <p>
8306                 <span class="blue">1.36<br> (53ns)</span>
8307               </p>
8308             </td>
8309 <td>
8310               <p>
8311                 <span class="blue">1.38<br> (54ns)</span>
8312               </p>
8313             </td>
8314 <td>
8315               <p>
8316                 <span class="green">1.00<br> (39ns)</span>
8317               </p>
8318             </td>
8319 </tr>
8320 <tr>
8321 <td>
8322               <p>
8323                 InverseGaussian (PDF)
8324               </p>
8325             </td>
8326 <td>
8327               <p>
8328                 <span class="green">1.18<br> (13ns)</span>
8329               </p>
8330             </td>
8331 <td>
8332               <p>
8333                 <span class="green">1.09<br> (12ns)</span>
8334               </p>
8335             </td>
8336 <td>
8337               <p>
8338                 <span class="green">1.00<br> (11ns)</span>
8339               </p>
8340             </td>
8341 </tr>
8342 <tr>
8343 <td>
8344               <p>
8345                 InverseGaussian (quantile)
8346               </p>
8347             </td>
8348 <td>
8349               <p>
8350                 <span class="blue">1.53<br> (902ns)</span>
8351               </p>
8352             </td>
8353 <td>
8354               <p>
8355                 <span class="blue">1.44<br> (844ns)</span>
8356               </p>
8357             </td>
8358 <td>
8359               <p>
8360                 <span class="green">1.00<br> (588ns)</span>
8361               </p>
8362             </td>
8363 </tr>
8364 <tr>
8365 <td>
8366               <p>
8367                 Laplace (CDF)
8368               </p>
8369             </td>
8370 <td>
8371               <p>
8372                 <span class="green">1.00<br> (15ns)</span>
8373               </p>
8374             </td>
8375 <td>
8376               <p>
8377                 <span class="green">1.00<br> (15ns)</span>
8378               </p>
8379             </td>
8380 <td>
8381               <p>
8382                 <span class="green">1.13<br> (17ns)</span>
8383               </p>
8384             </td>
8385 </tr>
8386 <tr>
8387 <td>
8388               <p>
8389                 Laplace (PDF)
8390               </p>
8391             </td>
8392 <td>
8393               <p>
8394                 <span class="green">1.00<br> (16ns)</span>
8395               </p>
8396             </td>
8397 <td>
8398               <p>
8399                 <span class="green">1.00<br> (16ns)</span>
8400               </p>
8401             </td>
8402 <td>
8403               <p>
8404                 <span class="green">1.00<br> (16ns)</span>
8405               </p>
8406             </td>
8407 </tr>
8408 <tr>
8409 <td>
8410               <p>
8411                 Laplace (quantile)
8412               </p>
8413             </td>
8414 <td>
8415               <p>
8416                 <span class="green">1.06<br> (17ns)</span>
8417               </p>
8418             </td>
8419 <td>
8420               <p>
8421                 <span class="green">1.06<br> (17ns)</span>
8422               </p>
8423             </td>
8424 <td>
8425               <p>
8426                 <span class="green">1.00<br> (16ns)</span>
8427               </p>
8428             </td>
8429 </tr>
8430 <tr>
8431 <td>
8432               <p>
8433                 LogNormal (CDF)
8434               </p>
8435             </td>
8436 <td>
8437               <p>
8438                 <span class="green">1.20<br> (42ns)</span>
8439               </p>
8440             </td>
8441 <td>
8442               <p>
8443                 <span class="green">1.20<br> (42ns)</span>
8444               </p>
8445             </td>
8446 <td>
8447               <p>
8448                 <span class="green">1.00<br> (35ns)</span>
8449               </p>
8450             </td>
8451 </tr>
8452 <tr>
8453 <td>
8454               <p>
8455                 LogNormal (PDF)
8456               </p>
8457             </td>
8458 <td>
8459               <p>
8460                 <span class="blue">1.28<br> (32ns)</span>
8461               </p>
8462             </td>
8463 <td>
8464               <p>
8465                 <span class="blue">1.28<br> (32ns)</span>
8466               </p>
8467             </td>
8468 <td>
8469               <p>
8470                 <span class="green">1.00<br> (25ns)</span>
8471               </p>
8472             </td>
8473 </tr>
8474 <tr>
8475 <td>
8476               <p>
8477                 LogNormal (quantile)
8478               </p>
8479             </td>
8480 <td>
8481               <p>
8482                 <span class="green">1.15<br> (61ns)</span>
8483               </p>
8484             </td>
8485 <td>
8486               <p>
8487                 <span class="green">1.15<br> (61ns)</span>
8488               </p>
8489             </td>
8490 <td>
8491               <p>
8492                 <span class="green">1.00<br> (53ns)</span>
8493               </p>
8494             </td>
8495 </tr>
8496 <tr>
8497 <td>
8498               <p>
8499                 Logistic (CDF)
8500               </p>
8501             </td>
8502 <td>
8503               <p>
8504                 <span class="green">1.06<br> (17ns)</span>
8505               </p>
8506             </td>
8507 <td>
8508               <p>
8509                 <span class="green">1.06<br> (17ns)</span>
8510               </p>
8511             </td>
8512 <td>
8513               <p>
8514                 <span class="green">1.00<br> (16ns)</span>
8515               </p>
8516             </td>
8517 </tr>
8518 <tr>
8519 <td>
8520               <p>
8521                 Logistic (PDF)
8522               </p>
8523             </td>
8524 <td>
8525               <p>
8526                 <span class="green">1.11<br> (20ns)</span>
8527               </p>
8528             </td>
8529 <td>
8530               <p>
8531                 <span class="green">1.11<br> (20ns)</span>
8532               </p>
8533             </td>
8534 <td>
8535               <p>
8536                 <span class="green">1.00<br> (18ns)</span>
8537               </p>
8538             </td>
8539 </tr>
8540 <tr>
8541 <td>
8542               <p>
8543                 Logistic (quantile)
8544               </p>
8545             </td>
8546 <td>
8547               <p>
8548                 <span class="blue">1.25<br> (20ns)</span>
8549               </p>
8550             </td>
8551 <td>
8552               <p>
8553                 <span class="green">1.19<br> (19ns)</span>
8554               </p>
8555             </td>
8556 <td>
8557               <p>
8558                 <span class="green">1.00<br> (16ns)</span>
8559               </p>
8560             </td>
8561 </tr>
8562 <tr>
8563 <td>
8564               <p>
8565                 NegativeBinomial (CDF)
8566               </p>
8567             </td>
8568 <td>
8569               <p>
8570                 <span class="red">3.21<br> (964ns)</span>
8571               </p>
8572             </td>
8573 <td>
8574               <p>
8575                 <span class="red">2.29<br> (686ns)</span>
8576               </p>
8577             </td>
8578 <td>
8579               <p>
8580                 <span class="green">1.00<br> (300ns)</span>
8581               </p>
8582             </td>
8583 </tr>
8584 <tr>
8585 <td>
8586               <p>
8587                 NegativeBinomial (PDF)
8588               </p>
8589             </td>
8590 <td>
8591               <p>
8592                 <span class="blue">1.97<br> (187ns)</span>
8593               </p>
8594             </td>
8595 <td>
8596               <p>
8597                 <span class="blue">1.37<br> (130ns)</span>
8598               </p>
8599             </td>
8600 <td>
8601               <p>
8602                 <span class="green">1.00<br> (95ns)</span>
8603               </p>
8604             </td>
8605 </tr>
8606 <tr>
8607 <td>
8608               <p>
8609                 NegativeBinomial (quantile)
8610               </p>
8611             </td>
8612 <td>
8613               <p>
8614                 <span class="blue">1.80<br> (4806ns)</span>
8615               </p>
8616             </td>
8617 <td>
8618               <p>
8619                 <span class="blue">1.32<br> (3526ns)</span>
8620               </p>
8621             </td>
8622 <td>
8623               <p>
8624                 <span class="green">1.00<br> (2665ns)</span>
8625               </p>
8626             </td>
8627 </tr>
8628 <tr>
8629 <td>
8630               <p>
8631                 NonCentralBeta (CDF)
8632               </p>
8633             </td>
8634 <td>
8635               <p>
8636                 <span class="red">2.73<br> (1240ns)</span>
8637               </p>
8638             </td>
8639 <td>
8640               <p>
8641                 <span class="red">2.14<br> (975ns)</span>
8642               </p>
8643             </td>
8644 <td>
8645               <p>
8646                 <span class="green">1.00<br> (455ns)</span>
8647               </p>
8648             </td>
8649 </tr>
8650 <tr>
8651 <td>
8652               <p>
8653                 NonCentralBeta (PDF)
8654               </p>
8655             </td>
8656 <td>
8657               <p>
8658                 <span class="red">2.73<br> (1053ns)</span>
8659               </p>
8660             </td>
8661 <td>
8662               <p>
8663                 <span class="red">2.17<br> (836ns)</span>
8664               </p>
8665             </td>
8666 <td>
8667               <p>
8668                 <span class="green">1.00<br> (386ns)</span>
8669               </p>
8670             </td>
8671 </tr>
8672 <tr>
8673 <td>
8674               <p>
8675                 NonCentralBeta (quantile)
8676               </p>
8677             </td>
8678 <td>
8679               <p>
8680                 <span class="red">3.43<br> (24612ns)</span>
8681               </p>
8682             </td>
8683 <td>
8684               <p>
8685                 <span class="red">2.58<br> (18500ns)</span>
8686               </p>
8687             </td>
8688 <td>
8689               <p>
8690                 <span class="green">1.00<br> (7178ns)</span>
8691               </p>
8692             </td>
8693 </tr>
8694 <tr>
8695 <td>
8696               <p>
8697                 NonCentralChiSquared (CDF)
8698               </p>
8699             </td>
8700 <td>
8701               <p>
8702                 <span class="red">2.79<br> (3877ns)</span>
8703               </p>
8704             </td>
8705 <td>
8706               <p>
8707                 <span class="red">2.20<br> (3057ns)</span>
8708               </p>
8709             </td>
8710 <td>
8711               <p>
8712                 <span class="green">1.00<br> (1389ns)</span>
8713               </p>
8714             </td>
8715 </tr>
8716 <tr>
8717 <td>
8718               <p>
8719                 NonCentralChiSquared (PDF)
8720               </p>
8721             </td>
8722 <td>
8723               <p>
8724                 <span class="blue">1.78<br> (555ns)</span>
8725               </p>
8726             </td>
8727 <td>
8728               <p>
8729                 <span class="blue">1.59<br> (495ns)</span>
8730               </p>
8731             </td>
8732 <td>
8733               <p>
8734                 <span class="green">1.00<br> (312ns)</span>
8735               </p>
8736             </td>
8737 </tr>
8738 <tr>
8739 <td>
8740               <p>
8741                 NonCentralChiSquared (quantile)
8742               </p>
8743             </td>
8744 <td>
8745               <p>
8746                 <span class="red">3.85<br> (22440ns)</span>
8747               </p>
8748             </td>
8749 <td>
8750               <p>
8751                 <span class="red">2.65<br> (15474ns)</span>
8752               </p>
8753             </td>
8754 <td>
8755               <p>
8756                 <span class="green">1.00<br> (5830ns)</span>
8757               </p>
8758             </td>
8759 </tr>
8760 <tr>
8761 <td>
8762               <p>
8763                 NonCentralF (CDF)
8764               </p>
8765             </td>
8766 <td>
8767               <p>
8768                 <span class="red">2.75<br> (1278ns)</span>
8769               </p>
8770             </td>
8771 <td>
8772               <p>
8773                 <span class="red">2.01<br> (935ns)</span>
8774               </p>
8775             </td>
8776 <td>
8777               <p>
8778                 <span class="green">1.00<br> (465ns)</span>
8779               </p>
8780             </td>
8781 </tr>
8782 <tr>
8783 <td>
8784               <p>
8785                 NonCentralF (PDF)
8786               </p>
8787             </td>
8788 <td>
8789               <p>
8790                 <span class="red">2.64<br> (1035ns)</span>
8791               </p>
8792             </td>
8793 <td>
8794               <p>
8795                 <span class="blue">1.92<br> (753ns)</span>
8796               </p>
8797             </td>
8798 <td>
8799               <p>
8800                 <span class="green">1.00<br> (392ns)</span>
8801               </p>
8802             </td>
8803 </tr>
8804 <tr>
8805 <td>
8806               <p>
8807                 NonCentralF (quantile)
8808               </p>
8809             </td>
8810 <td>
8811               <p>
8812                 <span class="red">3.08<br> (18251ns)</span>
8813               </p>
8814             </td>
8815 <td>
8816               <p>
8817                 <span class="red">2.14<br> (12664ns)</span>
8818               </p>
8819             </td>
8820 <td>
8821               <p>
8822                 <span class="green">1.00<br> (5924ns)</span>
8823               </p>
8824             </td>
8825 </tr>
8826 <tr>
8827 <td>
8828               <p>
8829                 NonCentralT (CDF)
8830               </p>
8831             </td>
8832 <td>
8833               <p>
8834                 <span class="red">2.86<br> (5298ns)</span>
8835               </p>
8836             </td>
8837 <td>
8838               <p>
8839                 <span class="red">2.22<br> (4117ns)</span>
8840               </p>
8841             </td>
8842 <td>
8843               <p>
8844                 <span class="green">1.00<br> (1853ns)</span>
8845               </p>
8846             </td>
8847 </tr>
8848 <tr>
8849 <td>
8850               <p>
8851                 NonCentralT (PDF)
8852               </p>
8853             </td>
8854 <td>
8855               <p>
8856                 <span class="red">2.84<br> (4062ns)</span>
8857               </p>
8858             </td>
8859 <td>
8860               <p>
8861                 <span class="red">2.26<br> (3229ns)</span>
8862               </p>
8863             </td>
8864 <td>
8865               <p>
8866                 <span class="green">1.00<br> (1429ns)</span>
8867               </p>
8868             </td>
8869 </tr>
8870 <tr>
8871 <td>
8872               <p>
8873                 NonCentralT (quantile)
8874               </p>
8875             </td>
8876 <td>
8877               <p>
8878                 <span class="red">3.48<br> (48842ns)</span>
8879               </p>
8880             </td>
8881 <td>
8882               <p>
8883                 <span class="red">2.47<br> (34580ns)</span>
8884               </p>
8885             </td>
8886 <td>
8887               <p>
8888                 <span class="green">1.00<br> (14027ns)</span>
8889               </p>
8890             </td>
8891 </tr>
8892 <tr>
8893 <td>
8894               <p>
8895                 Normal (CDF)
8896               </p>
8897             </td>
8898 <td>
8899               <p>
8900                 <span class="green">1.07<br> (31ns)</span>
8901               </p>
8902             </td>
8903 <td>
8904               <p>
8905                 <span class="green">1.07<br> (31ns)</span>
8906               </p>
8907             </td>
8908 <td>
8909               <p>
8910                 <span class="green">1.00<br> (29ns)</span>
8911               </p>
8912             </td>
8913 </tr>
8914 <tr>
8915 <td>
8916               <p>
8917                 Normal (PDF)
8918               </p>
8919             </td>
8920 <td>
8921               <p>
8922                 <span class="green">1.00<br> (19ns)</span>
8923               </p>
8924             </td>
8925 <td>
8926               <p>
8927                 <span class="green">1.00<br> (19ns)</span>
8928               </p>
8929             </td>
8930 <td>
8931               <p>
8932                 <span class="green">1.00<br> (19ns)</span>
8933               </p>
8934             </td>
8935 </tr>
8936 <tr>
8937 <td>
8938               <p>
8939                 Normal (quantile)
8940               </p>
8941             </td>
8942 <td>
8943               <p>
8944                 <span class="green">1.17<br> (42ns)</span>
8945               </p>
8946             </td>
8947 <td>
8948               <p>
8949                 <span class="green">1.11<br> (40ns)</span>
8950               </p>
8951             </td>
8952 <td>
8953               <p>
8954                 <span class="green">1.00<br> (36ns)</span>
8955               </p>
8956             </td>
8957 </tr>
8958 <tr>
8959 <td>
8960               <p>
8961                 Pareto (CDF)
8962               </p>
8963             </td>
8964 <td>
8965               <p>
8966                 <span class="blue">1.32<br> (33ns)</span>
8967               </p>
8968             </td>
8969 <td>
8970               <p>
8971                 <span class="blue">1.32<br> (33ns)</span>
8972               </p>
8973             </td>
8974 <td>
8975               <p>
8976                 <span class="green">1.00<br> (25ns)</span>
8977               </p>
8978             </td>
8979 </tr>
8980 <tr>
8981 <td>
8982               <p>
8983                 Pareto (PDF)
8984               </p>
8985             </td>
8986 <td>
8987               <p>
8988                 <span class="blue">1.24<br> (62ns)</span>
8989               </p>
8990             </td>
8991 <td>
8992               <p>
8993                 <span class="blue">1.26<br> (63ns)</span>
8994               </p>
8995             </td>
8996 <td>
8997               <p>
8998                 <span class="green">1.00<br> (50ns)</span>
8999               </p>
9000             </td>
9001 </tr>
9002 <tr>
9003 <td>
9004               <p>
9005                 Pareto (quantile)
9006               </p>
9007             </td>
9008 <td>
9009               <p>
9010                 <span class="green">1.07<br> (29ns)</span>
9011               </p>
9012             </td>
9013 <td>
9014               <p>
9015                 <span class="green">1.07<br> (29ns)</span>
9016               </p>
9017             </td>
9018 <td>
9019               <p>
9020                 <span class="green">1.00<br> (27ns)</span>
9021               </p>
9022             </td>
9023 </tr>
9024 <tr>
9025 <td>
9026               <p>
9027                 Poisson (CDF)
9028               </p>
9029             </td>
9030 <td>
9031               <p>
9032                 <span class="blue">1.71<br> (96ns)</span>
9033               </p>
9034             </td>
9035 <td>
9036               <p>
9037                 <span class="blue">1.41<br> (79ns)</span>
9038               </p>
9039             </td>
9040 <td>
9041               <p>
9042                 <span class="green">1.00<br> (56ns)</span>
9043               </p>
9044             </td>
9045 </tr>
9046 <tr>
9047 <td>
9048               <p>
9049                 Poisson (PDF)
9050               </p>
9051             </td>
9052 <td>
9053               <p>
9054                 <span class="blue">1.69<br> (61ns)</span>
9055               </p>
9056             </td>
9057 <td>
9058               <p>
9059                 <span class="blue">1.44<br> (52ns)</span>
9060               </p>
9061             </td>
9062 <td>
9063               <p>
9064                 <span class="green">1.00<br> (36ns)</span>
9065               </p>
9066             </td>
9067 </tr>
9068 <tr>
9069 <td>
9070               <p>
9071                 Poisson (quantile)
9072               </p>
9073             </td>
9074 <td>
9075               <p>
9076                 <span class="blue">1.54<br> (446ns)</span>
9077               </p>
9078             </td>
9079 <td>
9080               <p>
9081                 <span class="blue">1.33<br> (387ns)</span>
9082               </p>
9083             </td>
9084 <td>
9085               <p>
9086                 <span class="green">1.00<br> (290ns)</span>
9087               </p>
9088             </td>
9089 </tr>
9090 <tr>
9091 <td>
9092               <p>
9093                 Rayleigh (CDF)
9094               </p>
9095             </td>
9096 <td>
9097               <p>
9098                 <span class="blue">1.41<br> (24ns)</span>
9099               </p>
9100             </td>
9101 <td>
9102               <p>
9103                 <span class="green">1.06<br> (18ns)</span>
9104               </p>
9105             </td>
9106 <td>
9107               <p>
9108                 <span class="green">1.00<br> (17ns)</span>
9109               </p>
9110             </td>
9111 </tr>
9112 <tr>
9113 <td>
9114               <p>
9115                 Rayleigh (PDF)
9116               </p>
9117             </td>
9118 <td>
9119               <p>
9120                 <span class="green">1.17<br> (21ns)</span>
9121               </p>
9122             </td>
9123 <td>
9124               <p>
9125                 <span class="green">1.17<br> (21ns)</span>
9126               </p>
9127             </td>
9128 <td>
9129               <p>
9130                 <span class="green">1.00<br> (18ns)</span>
9131               </p>
9132             </td>
9133 </tr>
9134 <tr>
9135 <td>
9136               <p>
9137                 Rayleigh (quantile)
9138               </p>
9139             </td>
9140 <td>
9141               <p>
9142                 <span class="blue">1.22<br> (22ns)</span>
9143               </p>
9144             </td>
9145 <td>
9146               <p>
9147                 <span class="blue">1.22<br> (22ns)</span>
9148               </p>
9149             </td>
9150 <td>
9151               <p>
9152                 <span class="green">1.00<br> (18ns)</span>
9153               </p>
9154             </td>
9155 </tr>
9156 <tr>
9157 <td>
9158               <p>
9159                 SkewNormal (CDF)
9160               </p>
9161             </td>
9162 <td>
9163               <p>
9164                 <span class="green">1.01<br> (187ns)</span>
9165               </p>
9166             </td>
9167 <td>
9168               <p>
9169                 <span class="green">1.00<br> (186ns)</span>
9170               </p>
9171             </td>
9172 <td>
9173               <p>
9174                 <span class="green">1.01<br> (187ns)</span>
9175               </p>
9176             </td>
9177 </tr>
9178 <tr>
9179 <td>
9180               <p>
9181                 SkewNormal (PDF)
9182               </p>
9183             </td>
9184 <td>
9185               <p>
9186                 <span class="green">1.04<br> (49ns)</span>
9187               </p>
9188             </td>
9189 <td>
9190               <p>
9191                 <span class="green">1.06<br> (50ns)</span>
9192               </p>
9193             </td>
9194 <td>
9195               <p>
9196                 <span class="green">1.00<br> (47ns)</span>
9197               </p>
9198             </td>
9199 </tr>
9200 <tr>
9201 <td>
9202               <p>
9203                 SkewNormal (quantile)
9204               </p>
9205             </td>
9206 <td>
9207               <p>
9208                 <span class="blue">1.44<br> (1409ns)</span>
9209               </p>
9210             </td>
9211 <td>
9212               <p>
9213                 <span class="green">1.10<br> (1078ns)</span>
9214               </p>
9215             </td>
9216 <td>
9217               <p>
9218                 <span class="green">1.00<br> (979ns)</span>
9219               </p>
9220             </td>
9221 </tr>
9222 <tr>
9223 <td>
9224               <p>
9225                 StudentsT (CDF)
9226               </p>
9227             </td>
9228 <td>
9229               <p>
9230                 <span class="blue">1.72<br> (331ns)</span>
9231               </p>
9232             </td>
9233 <td>
9234               <p>
9235                 <span class="blue">1.57<br> (302ns)</span>
9236               </p>
9237             </td>
9238 <td>
9239               <p>
9240                 <span class="green">1.00<br> (192ns)</span>
9241               </p>
9242             </td>
9243 </tr>
9244 <tr>
9245 <td>
9246               <p>
9247                 StudentsT (PDF)
9248               </p>
9249             </td>
9250 <td>
9251               <p>
9252                 <span class="blue">1.57<br> (132ns)</span>
9253               </p>
9254             </td>
9255 <td>
9256               <p>
9257                 <span class="blue">1.55<br> (130ns)</span>
9258               </p>
9259             </td>
9260 <td>
9261               <p>
9262                 <span class="green">1.00<br> (84ns)</span>
9263               </p>
9264             </td>
9265 </tr>
9266 <tr>
9267 <td>
9268               <p>
9269                 StudentsT (quantile)
9270               </p>
9271             </td>
9272 <td>
9273               <p>
9274                 <span class="blue">1.40<br> (623ns)</span>
9275               </p>
9276             </td>
9277 <td>
9278               <p>
9279                 <span class="blue">1.39<br> (619ns)</span>
9280               </p>
9281             </td>
9282 <td>
9283               <p>
9284                 <span class="green">1.00<br> (444ns)</span>
9285               </p>
9286             </td>
9287 </tr>
9288 <tr>
9289 <td>
9290               <p>
9291                 Weibull (CDF)
9292               </p>
9293             </td>
9294 <td>
9295               <p>
9296                 <span class="blue">1.39<br> (46ns)</span>
9297               </p>
9298             </td>
9299 <td>
9300               <p>
9301                 <span class="blue">1.24<br> (41ns)</span>
9302               </p>
9303             </td>
9304 <td>
9305               <p>
9306                 <span class="green">1.00<br> (33ns)</span>
9307               </p>
9308             </td>
9309 </tr>
9310 <tr>
9311 <td>
9312               <p>
9313                 Weibull (PDF)
9314               </p>
9315             </td>
9316 <td>
9317               <p>
9318                 <span class="blue">1.50<br> (63ns)</span>
9319               </p>
9320             </td>
9321 <td>
9322               <p>
9323                 <span class="blue">1.40<br> (59ns)</span>
9324               </p>
9325             </td>
9326 <td>
9327               <p>
9328                 <span class="green">1.00<br> (42ns)</span>
9329               </p>
9330             </td>
9331 </tr>
9332 <tr>
9333 <td>
9334               <p>
9335                 Weibull (quantile)
9336               </p>
9337             </td>
9338 <td>
9339               <p>
9340                 <span class="blue">1.29<br> (44ns)</span>
9341               </p>
9342             </td>
9343 <td>
9344               <p>
9345                 <span class="blue">1.29<br> (44ns)</span>
9346               </p>
9347             </td>
9348 <td>
9349               <p>
9350                 <span class="green">1.00<br> (34ns)</span>
9351               </p>
9352             </td>
9353 </tr>
9354 </tbody>
9355 </table></div>
9356 </div>
9357 <br class="table-break">
9358 </div>
9359 <div class="section">
9360 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
9361 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="Distribution performance comparison for different performance options with Microsoft Visual C++ version 14.0 on Windows x64">Distribution
9362     performance comparison for different performance options with Microsoft Visual
9363     C++ version 14.0 on Windows x64</a>
9364 </h2></div></div></div>
9365 <div class="table">
9366 <a name="special_function_and_distributio.section_Distribution_performance_comparison_for_different_performance_options_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_Distribution_performance_comparison_for_different_performance_options_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;7.&#160;Distribution performance comparison for different performance options
9367       with Microsoft Visual C++ version 14.0 on Windows x64</b></p>
9368 <div class="table-contents"><table class="table" summary="Distribution performance comparison for different performance options
9369       with Microsoft Visual C++ version 14.0 on Windows x64">
9370 <colgroup>
9371 <col>
9372 <col>
9373 <col>
9374 <col>
9375 </colgroup>
9376 <thead><tr>
9377 <th>
9378               <p>
9379                 Function
9380               </p>
9381             </th>
9382 <th>
9383               <p>
9384                 boost 1.61
9385               </p>
9386             </th>
9387 <th>
9388               <p>
9389                 Boost<br> promote_double&lt;false&gt;<br> digits10&lt;10&gt;
9390               </p>
9391             </th>
9392 <th>
9393               <p>
9394                 Boost<br> float<br> promote_float&lt;false&gt;
9395               </p>
9396             </th>
9397 </tr></thead>
9398 <tbody>
9399 <tr>
9400 <td>
9401               <p>
9402                 ArcSine (CDF)
9403               </p>
9404             </td>
9405 <td>
9406               <p>
9407                 <span class="blue">1.36<br> (45ns)</span>
9408               </p>
9409             </td>
9410 <td>
9411               <p>
9412                 <span class="blue">1.45<br> (48ns)</span>
9413               </p>
9414             </td>
9415 <td>
9416               <p>
9417                 <span class="green">1.00<br> (33ns)</span>
9418               </p>
9419             </td>
9420 </tr>
9421 <tr>
9422 <td>
9423               <p>
9424                 ArcSine (PDF)
9425               </p>
9426             </td>
9427 <td>
9428               <p>
9429                 <span class="green">1.00<br> (16ns)</span>
9430               </p>
9431             </td>
9432 <td>
9433               <p>
9434                 <span class="green">1.13<br> (18ns)</span>
9435               </p>
9436             </td>
9437 <td>
9438               <p>
9439                 <span class="green">1.06<br> (17ns)</span>
9440               </p>
9441             </td>
9442 </tr>
9443 <tr>
9444 <td>
9445               <p>
9446                 ArcSine (quantile)
9447               </p>
9448             </td>
9449 <td>
9450               <p>
9451                 <span class="green">1.00<br> (21ns)</span>
9452               </p>
9453             </td>
9454 <td>
9455               <p>
9456                 <span class="green">1.05<br> (22ns)</span>
9457               </p>
9458             </td>
9459 <td>
9460               <p>
9461                 <span class="blue">1.38<br> (29ns)</span>
9462               </p>
9463             </td>
9464 </tr>
9465 <tr>
9466 <td>
9467               <p>
9468                 Beta (CDF)
9469               </p>
9470             </td>
9471 <td>
9472               <p>
9473                 <span class="blue">1.87<br> (196ns)</span>
9474               </p>
9475             </td>
9476 <td>
9477               <p>
9478                 <span class="blue">1.71<br> (180ns)</span>
9479               </p>
9480             </td>
9481 <td>
9482               <p>
9483                 <span class="green">1.00<br> (105ns)</span>
9484               </p>
9485             </td>
9486 </tr>
9487 <tr>
9488 <td>
9489               <p>
9490                 Beta (PDF)
9491               </p>
9492             </td>
9493 <td>
9494               <p>
9495                 <span class="blue">1.64<br> (143ns)</span>
9496               </p>
9497             </td>
9498 <td>
9499               <p>
9500                 <span class="blue">1.70<br> (148ns)</span>
9501               </p>
9502             </td>
9503 <td>
9504               <p>
9505                 <span class="green">1.00<br> (87ns)</span>
9506               </p>
9507             </td>
9508 </tr>
9509 <tr>
9510 <td>
9511               <p>
9512                 Beta (quantile)
9513               </p>
9514             </td>
9515 <td>
9516               <p>
9517                 <span class="blue">1.80<br> (1127ns)</span>
9518               </p>
9519             </td>
9520 <td>
9521               <p>
9522                 <span class="blue">1.43<br> (894ns)</span>
9523               </p>
9524             </td>
9525 <td>
9526               <p>
9527                 <span class="green">1.00<br> (627ns)</span>
9528               </p>
9529             </td>
9530 </tr>
9531 <tr>
9532 <td>
9533               <p>
9534                 Binomial (CDF)
9535               </p>
9536             </td>
9537 <td>
9538               <p>
9539                 <span class="red">2.32<br> (682ns)</span>
9540               </p>
9541             </td>
9542 <td>
9543               <p>
9544                 <span class="blue">1.95<br> (573ns)</span>
9545               </p>
9546             </td>
9547 <td>
9548               <p>
9549                 <span class="green">1.00<br> (294ns)</span>
9550               </p>
9551             </td>
9552 </tr>
9553 <tr>
9554 <td>
9555               <p>
9556                 Binomial (PDF)
9557               </p>
9558             </td>
9559 <td>
9560               <p>
9561                 <span class="blue">1.63<br> (184ns)</span>
9562               </p>
9563             </td>
9564 <td>
9565               <p>
9566                 <span class="blue">1.73<br> (196ns)</span>
9567               </p>
9568             </td>
9569 <td>
9570               <p>
9571                 <span class="green">1.00<br> (113ns)</span>
9572               </p>
9573             </td>
9574 </tr>
9575 <tr>
9576 <td>
9577               <p>
9578                 Binomial (quantile)
9579               </p>
9580             </td>
9581 <td>
9582               <p>
9583                 <span class="red">2.28<br> (3249ns)</span>
9584               </p>
9585             </td>
9586 <td>
9587               <p>
9588                 <span class="blue">1.82<br> (2602ns)</span>
9589               </p>
9590             </td>
9591 <td>
9592               <p>
9593                 <span class="green">1.00<br> (1428ns)</span>
9594               </p>
9595             </td>
9596 </tr>
9597 <tr>
9598 <td>
9599               <p>
9600                 Cauchy (CDF)
9601               </p>
9602             </td>
9603 <td>
9604               <p>
9605                 <span class="green">1.14<br> (32ns)</span>
9606               </p>
9607             </td>
9608 <td>
9609               <p>
9610                 <span class="green">1.14<br> (32ns)</span>
9611               </p>
9612             </td>
9613 <td>
9614               <p>
9615                 <span class="green">1.00<br> (28ns)</span>
9616               </p>
9617             </td>
9618 </tr>
9619 <tr>
9620 <td>
9621               <p>
9622                 Cauchy (PDF)
9623               </p>
9624             </td>
9625 <td>
9626               <p>
9627                 <span class="green">1.10<br> (11ns)</span>
9628               </p>
9629             </td>
9630 <td>
9631               <p>
9632                 <span class="green">1.10<br> (11ns)</span>
9633               </p>
9634             </td>
9635 <td>
9636               <p>
9637                 <span class="green">1.00<br> (10ns)</span>
9638               </p>
9639             </td>
9640 </tr>
9641 <tr>
9642 <td>
9643               <p>
9644                 Cauchy (quantile)
9645               </p>
9646             </td>
9647 <td>
9648               <p>
9649                 <span class="green">1.10<br> (23ns)</span>
9650               </p>
9651             </td>
9652 <td>
9653               <p>
9654                 <span class="green">1.05<br> (22ns)</span>
9655               </p>
9656             </td>
9657 <td>
9658               <p>
9659                 <span class="green">1.00<br> (21ns)</span>
9660               </p>
9661             </td>
9662 </tr>
9663 <tr>
9664 <td>
9665               <p>
9666                 ChiSquared (CDF)
9667               </p>
9668             </td>
9669 <td>
9670               <p>
9671                 <span class="blue">1.60<br> (268ns)</span>
9672               </p>
9673             </td>
9674 <td>
9675               <p>
9676                 <span class="blue">1.38<br> (231ns)</span>
9677               </p>
9678             </td>
9679 <td>
9680               <p>
9681                 <span class="green">1.00<br> (168ns)</span>
9682               </p>
9683             </td>
9684 </tr>
9685 <tr>
9686 <td>
9687               <p>
9688                 ChiSquared (PDF)
9689               </p>
9690             </td>
9691 <td>
9692               <p>
9693                 <span class="blue">1.95<br> (129ns)</span>
9694               </p>
9695             </td>
9696 <td>
9697               <p>
9698                 <span class="blue">1.89<br> (125ns)</span>
9699               </p>
9700             </td>
9701 <td>
9702               <p>
9703                 <span class="green">1.00<br> (66ns)</span>
9704               </p>
9705             </td>
9706 </tr>
9707 <tr>
9708 <td>
9709               <p>
9710                 ChiSquared (quantile)
9711               </p>
9712             </td>
9713 <td>
9714               <p>
9715                 <span class="blue">1.98<br> (741ns)</span>
9716               </p>
9717             </td>
9718 <td>
9719               <p>
9720                 <span class="blue">1.47<br> (551ns)</span>
9721               </p>
9722             </td>
9723 <td>
9724               <p>
9725                 <span class="green">1.00<br> (375ns)</span>
9726               </p>
9727             </td>
9728 </tr>
9729 <tr>
9730 <td>
9731               <p>
9732                 Exponential (CDF)
9733               </p>
9734             </td>
9735 <td>
9736               <p>
9737                 <span class="green">1.18<br> (20ns)</span>
9738               </p>
9739             </td>
9740 <td>
9741               <p>
9742                 <span class="green">1.06<br> (18ns)</span>
9743               </p>
9744             </td>
9745 <td>
9746               <p>
9747                 <span class="green">1.00<br> (17ns)</span>
9748               </p>
9749             </td>
9750 </tr>
9751 <tr>
9752 <td>
9753               <p>
9754                 Exponential (PDF)
9755               </p>
9756             </td>
9757 <td>
9758               <p>
9759                 <span class="green">1.00<br> (16ns)</span>
9760               </p>
9761             </td>
9762 <td>
9763               <p>
9764                 <span class="green">1.06<br> (17ns)</span>
9765               </p>
9766             </td>
9767 <td>
9768               <p>
9769                 <span class="blue">1.31<br> (21ns)</span>
9770               </p>
9771             </td>
9772 </tr>
9773 <tr>
9774 <td>
9775               <p>
9776                 Exponential (quantile)
9777               </p>
9778             </td>
9779 <td>
9780               <p>
9781                 <span class="blue">1.26<br> (29ns)</span>
9782               </p>
9783             </td>
9784 <td>
9785               <p>
9786                 <span class="green">1.00<br> (23ns)</span>
9787               </p>
9788             </td>
9789 <td>
9790               <p>
9791                 <span class="blue">1.26<br> (29ns)</span>
9792               </p>
9793             </td>
9794 </tr>
9795 <tr>
9796 <td>
9797               <p>
9798                 ExtremeValue (CDF)
9799               </p>
9800             </td>
9801 <td>
9802               <p>
9803                 <span class="blue">1.29<br> (45ns)</span>
9804               </p>
9805             </td>
9806 <td>
9807               <p>
9808                 <span class="blue">1.26<br> (44ns)</span>
9809               </p>
9810             </td>
9811 <td>
9812               <p>
9813                 <span class="green">1.00<br> (35ns)</span>
9814               </p>
9815             </td>
9816 </tr>
9817 <tr>
9818 <td>
9819               <p>
9820                 ExtremeValue (PDF)
9821               </p>
9822             </td>
9823 <td>
9824               <p>
9825                 <span class="blue">1.26<br> (44ns)</span>
9826               </p>
9827             </td>
9828 <td>
9829               <p>
9830                 <span class="blue">1.37<br> (48ns)</span>
9831               </p>
9832             </td>
9833 <td>
9834               <p>
9835                 <span class="green">1.00<br> (35ns)</span>
9836               </p>
9837             </td>
9838 </tr>
9839 <tr>
9840 <td>
9841               <p>
9842                 ExtremeValue (quantile)
9843               </p>
9844             </td>
9845 <td>
9846               <p>
9847                 <span class="blue">1.24<br> (36ns)</span>
9848               </p>
9849             </td>
9850 <td>
9851               <p>
9852                 <span class="blue">1.21<br> (35ns)</span>
9853               </p>
9854             </td>
9855 <td>
9856               <p>
9857                 <span class="green">1.00<br> (29ns)</span>
9858               </p>
9859             </td>
9860 </tr>
9861 <tr>
9862 <td>
9863               <p>
9864                 F (CDF)
9865               </p>
9866             </td>
9867 <td>
9868               <p>
9869                 <span class="red">2.43<br> (643ns)</span>
9870               </p>
9871             </td>
9872 <td>
9873               <p>
9874                 <span class="blue">1.95<br> (516ns)</span>
9875               </p>
9876             </td>
9877 <td>
9878               <p>
9879                 <span class="green">1.00<br> (265ns)</span>
9880               </p>
9881             </td>
9882 </tr>
9883 <tr>
9884 <td>
9885               <p>
9886                 F (PDF)
9887               </p>
9888             </td>
9889 <td>
9890               <p>
9891                 <span class="blue">1.74<br> (202ns)</span>
9892               </p>
9893             </td>
9894 <td>
9895               <p>
9896                 <span class="blue">1.69<br> (196ns)</span>
9897               </p>
9898             </td>
9899 <td>
9900               <p>
9901                 <span class="green">1.00<br> (116ns)</span>
9902               </p>
9903             </td>
9904 </tr>
9905 <tr>
9906 <td>
9907               <p>
9908                 F (quantile)
9909               </p>
9910             </td>
9911 <td>
9912               <p>
9913                 <span class="blue">1.31<br> (1464ns)</span>
9914               </p>
9915             </td>
9916 <td>
9917               <p>
9918                 <span class="blue">1.34<br> (1503ns)</span>
9919               </p>
9920             </td>
9921 <td>
9922               <p>
9923                 <span class="green">1.00<br> (1121ns)</span>
9924               </p>
9925             </td>
9926 </tr>
9927 <tr>
9928 <td>
9929               <p>
9930                 Gamma (CDF)
9931               </p>
9932             </td>
9933 <td>
9934               <p>
9935                 <span class="blue">2.00<br> (294ns)</span>
9936               </p>
9937             </td>
9938 <td>
9939               <p>
9940                 <span class="blue">1.47<br> (216ns)</span>
9941               </p>
9942             </td>
9943 <td>
9944               <p>
9945                 <span class="green">1.00<br> (147ns)</span>
9946               </p>
9947             </td>
9948 </tr>
9949 <tr>
9950 <td>
9951               <p>
9952                 Gamma (PDF)
9953               </p>
9954             </td>
9955 <td>
9956               <p>
9957                 <span class="blue">1.71<br> (159ns)</span>
9958               </p>
9959             </td>
9960 <td>
9961               <p>
9962                 <span class="blue">1.57<br> (146ns)</span>
9963               </p>
9964             </td>
9965 <td>
9966               <p>
9967                 <span class="green">1.00<br> (93ns)</span>
9968               </p>
9969             </td>
9970 </tr>
9971 <tr>
9972 <td>
9973               <p>
9974                 Gamma (quantile)
9975               </p>
9976             </td>
9977 <td>
9978               <p>
9979                 <span class="blue">1.67<br> (841ns)</span>
9980               </p>
9981             </td>
9982 <td>
9983               <p>
9984                 <span class="green">1.17<br> (586ns)</span>
9985               </p>
9986             </td>
9987 <td>
9988               <p>
9989                 <span class="green">1.00<br> (503ns)</span>
9990               </p>
9991             </td>
9992 </tr>
9993 <tr>
9994 <td>
9995               <p>
9996                 Geometric (CDF)
9997               </p>
9998             </td>
9999 <td>
10000               <p>
10001                 <span class="blue">1.24<br> (26ns)</span>
10002               </p>
10003             </td>
10004 <td>
10005               <p>
10006                 <span class="green">1.19<br> (25ns)</span>
10007               </p>
10008             </td>
10009 <td>
10010               <p>
10011                 <span class="green">1.00<br> (21ns)</span>
10012               </p>
10013             </td>
10014 </tr>
10015 <tr>
10016 <td>
10017               <p>
10018                 Geometric (PDF)
10019               </p>
10020             </td>
10021 <td>
10022               <p>
10023                 <span class="blue">1.61<br> (29ns)</span>
10024               </p>
10025             </td>
10026 <td>
10027               <p>
10028                 <span class="blue">1.72<br> (31ns)</span>
10029               </p>
10030             </td>
10031 <td>
10032               <p>
10033                 <span class="green">1.00<br> (18ns)</span>
10034               </p>
10035             </td>
10036 </tr>
10037 <tr>
10038 <td>
10039               <p>
10040                 Geometric (quantile)
10041               </p>
10042             </td>
10043 <td>
10044               <p>
10045                 <span class="green">1.14<br> (25ns)</span>
10046               </p>
10047             </td>
10048 <td>
10049               <p>
10050                 <span class="green">1.09<br> (24ns)</span>
10051               </p>
10052             </td>
10053 <td>
10054               <p>
10055                 <span class="green">1.00<br> (22ns)</span>
10056               </p>
10057             </td>
10058 </tr>
10059 <tr>
10060 <td>
10061               <p>
10062                 Hypergeometric (CDF)
10063               </p>
10064             </td>
10065 <td>
10066               <p>
10067                 <span class="green">1.05<br> (6896ns)</span>
10068               </p>
10069             </td>
10070 <td>
10071               <p>
10072                 <span class="green">1.04<br> (6830ns)</span>
10073               </p>
10074             </td>
10075 <td>
10076               <p>
10077                 <span class="green">1.00<br> (6577ns)</span>
10078               </p>
10079             </td>
10080 </tr>
10081 <tr>
10082 <td>
10083               <p>
10084                 Hypergeometric (PDF)
10085               </p>
10086             </td>
10087 <td>
10088               <p>
10089                 <span class="green">1.00<br> (6565ns)</span>
10090               </p>
10091             </td>
10092 <td>
10093               <p>
10094                 <span class="green">1.04<br> (6855ns)</span>
10095               </p>
10096             </td>
10097 <td>
10098               <p>
10099                 <span class="green">1.03<br> (6774ns)</span>
10100               </p>
10101             </td>
10102 </tr>
10103 <tr>
10104 <td>
10105               <p>
10106                 Hypergeometric (quantile)
10107               </p>
10108             </td>
10109 <td>
10110               <p>
10111                 <span class="green">1.00<br> (34866ns)</span>
10112               </p>
10113             </td>
10114 <td>
10115               <p>
10116                 <span class="green">1.12<br> (38984ns)</span>
10117               </p>
10118             </td>
10119 <td>
10120               <p>
10121                 <span class="green">1.00<br> (35017ns)</span>
10122               </p>
10123             </td>
10124 </tr>
10125 <tr>
10126 <td>
10127               <p>
10128                 InverseChiSquared (CDF)
10129               </p>
10130             </td>
10131 <td>
10132               <p>
10133                 <span class="red">2.26<br> (269ns)</span>
10134               </p>
10135             </td>
10136 <td>
10137               <p>
10138                 <span class="blue">1.84<br> (219ns)</span>
10139               </p>
10140             </td>
10141 <td>
10142               <p>
10143                 <span class="green">1.00<br> (119ns)</span>
10144               </p>
10145             </td>
10146 </tr>
10147 <tr>
10148 <td>
10149               <p>
10150                 InverseChiSquared (PDF)
10151               </p>
10152             </td>
10153 <td>
10154               <p>
10155                 <span class="blue">1.90<br> (156ns)</span>
10156               </p>
10157             </td>
10158 <td>
10159               <p>
10160                 <span class="blue">1.71<br> (140ns)</span>
10161               </p>
10162             </td>
10163 <td>
10164               <p>
10165                 <span class="green">1.00<br> (82ns)</span>
10166               </p>
10167             </td>
10168 </tr>
10169 <tr>
10170 <td>
10171               <p>
10172                 InverseChiSquared (quantile)
10173               </p>
10174             </td>
10175 <td>
10176               <p>
10177                 <span class="blue">1.55<br> (778ns)</span>
10178               </p>
10179             </td>
10180 <td>
10181               <p>
10182                 <span class="green">1.17<br> (587ns)</span>
10183               </p>
10184             </td>
10185 <td>
10186               <p>
10187                 <span class="green">1.00<br> (501ns)</span>
10188               </p>
10189             </td>
10190 </tr>
10191 <tr>
10192 <td>
10193               <p>
10194                 InverseGamma (CDF)
10195               </p>
10196             </td>
10197 <td>
10198               <p>
10199                 <span class="blue">1.85<br> (279ns)</span>
10200               </p>
10201             </td>
10202 <td>
10203               <p>
10204                 <span class="blue">1.44<br> (217ns)</span>
10205               </p>
10206             </td>
10207 <td>
10208               <p>
10209                 <span class="green">1.00<br> (151ns)</span>
10210               </p>
10211             </td>
10212 </tr>
10213 <tr>
10214 <td>
10215               <p>
10216                 InverseGamma (PDF)
10217               </p>
10218             </td>
10219 <td>
10220               <p>
10221                 <span class="red">2.52<br> (217ns)</span>
10222               </p>
10223             </td>
10224 <td>
10225               <p>
10226                 <span class="blue">1.85<br> (159ns)</span>
10227               </p>
10228             </td>
10229 <td>
10230               <p>
10231                 <span class="green">1.00<br> (86ns)</span>
10232               </p>
10233             </td>
10234 </tr>
10235 <tr>
10236 <td>
10237               <p>
10238                 InverseGamma (quantile)
10239               </p>
10240             </td>
10241 <td>
10242               <p>
10243                 <span class="red">2.34<br> (946ns)</span>
10244               </p>
10245             </td>
10246 <td>
10247               <p>
10248                 <span class="blue">1.41<br> (571ns)</span>
10249               </p>
10250             </td>
10251 <td>
10252               <p>
10253                 <span class="green">1.00<br> (404ns)</span>
10254               </p>
10255             </td>
10256 </tr>
10257 <tr>
10258 <td>
10259               <p>
10260                 InverseGaussian (CDF)
10261               </p>
10262             </td>
10263 <td>
10264               <p>
10265                 <span class="green">1.05<br> (63ns)</span>
10266               </p>
10267             </td>
10268 <td>
10269               <p>
10270                 <span class="green">1.03<br> (62ns)</span>
10271               </p>
10272             </td>
10273 <td>
10274               <p>
10275                 <span class="green">1.00<br> (60ns)</span>
10276               </p>
10277             </td>
10278 </tr>
10279 <tr>
10280 <td>
10281               <p>
10282                 InverseGaussian (PDF)
10283               </p>
10284             </td>
10285 <td>
10286               <p>
10287                 <span class="green">1.00<br> (16ns)</span>
10288               </p>
10289             </td>
10290 <td>
10291               <p>
10292                 <span class="green">1.00<br> (16ns)</span>
10293               </p>
10294             </td>
10295 <td>
10296               <p>
10297                 <span class="green">1.06<br> (17ns)</span>
10298               </p>
10299             </td>
10300 </tr>
10301 <tr>
10302 <td>
10303               <p>
10304                 InverseGaussian (quantile)
10305               </p>
10306             </td>
10307 <td>
10308               <p>
10309                 <span class="blue">1.28<br> (1138ns)</span>
10310               </p>
10311             </td>
10312 <td>
10313               <p>
10314                 <span class="green">1.19<br> (1053ns)</span>
10315               </p>
10316             </td>
10317 <td>
10318               <p>
10319                 <span class="green">1.00<br> (888ns)</span>
10320               </p>
10321             </td>
10322 </tr>
10323 <tr>
10324 <td>
10325               <p>
10326                 Laplace (CDF)
10327               </p>
10328             </td>
10329 <td>
10330               <p>
10331                 <span class="blue">1.22<br> (22ns)</span>
10332               </p>
10333             </td>
10334 <td>
10335               <p>
10336                 <span class="blue">1.22<br> (22ns)</span>
10337               </p>
10338             </td>
10339 <td>
10340               <p>
10341                 <span class="green">1.00<br> (18ns)</span>
10342               </p>
10343             </td>
10344 </tr>
10345 <tr>
10346 <td>
10347               <p>
10348                 Laplace (PDF)
10349               </p>
10350             </td>
10351 <td>
10352               <p>
10353                 <span class="blue">1.44<br> (23ns)</span>
10354               </p>
10355             </td>
10356 <td>
10357               <p>
10358                 <span class="blue">1.50<br> (24ns)</span>
10359               </p>
10360             </td>
10361 <td>
10362               <p>
10363                 <span class="green">1.00<br> (16ns)</span>
10364               </p>
10365             </td>
10366 </tr>
10367 <tr>
10368 <td>
10369               <p>
10370                 Laplace (quantile)
10371               </p>
10372             </td>
10373 <td>
10374               <p>
10375                 <span class="blue">1.22<br> (22ns)</span>
10376               </p>
10377             </td>
10378 <td>
10379               <p>
10380                 <span class="blue">1.22<br> (22ns)</span>
10381               </p>
10382             </td>
10383 <td>
10384               <p>
10385                 <span class="green">1.00<br> (18ns)</span>
10386               </p>
10387             </td>
10388 </tr>
10389 <tr>
10390 <td>
10391               <p>
10392                 LogNormal (CDF)
10393               </p>
10394             </td>
10395 <td>
10396               <p>
10397                 <span class="blue">1.26<br> (49ns)</span>
10398               </p>
10399             </td>
10400 <td>
10401               <p>
10402                 <span class="blue">1.26<br> (49ns)</span>
10403               </p>
10404             </td>
10405 <td>
10406               <p>
10407                 <span class="green">1.00<br> (39ns)</span>
10408               </p>
10409             </td>
10410 </tr>
10411 <tr>
10412 <td>
10413               <p>
10414                 LogNormal (PDF)
10415               </p>
10416             </td>
10417 <td>
10418               <p>
10419                 <span class="green">1.16<br> (43ns)</span>
10420               </p>
10421             </td>
10422 <td>
10423               <p>
10424                 <span class="green">1.14<br> (42ns)</span>
10425               </p>
10426             </td>
10427 <td>
10428               <p>
10429                 <span class="green">1.00<br> (37ns)</span>
10430               </p>
10431             </td>
10432 </tr>
10433 <tr>
10434 <td>
10435               <p>
10436                 LogNormal (quantile)
10437               </p>
10438             </td>
10439 <td>
10440               <p>
10441                 <span class="blue">1.30<br> (82ns)</span>
10442               </p>
10443             </td>
10444 <td>
10445               <p>
10446                 <span class="blue">1.30<br> (82ns)</span>
10447               </p>
10448             </td>
10449 <td>
10450               <p>
10451                 <span class="green">1.00<br> (63ns)</span>
10452               </p>
10453             </td>
10454 </tr>
10455 <tr>
10456 <td>
10457               <p>
10458                 Logistic (CDF)
10459               </p>
10460             </td>
10461 <td>
10462               <p>
10463                 <span class="blue">1.50<br> (24ns)</span>
10464               </p>
10465             </td>
10466 <td>
10467               <p>
10468                 <span class="blue">1.50<br> (24ns)</span>
10469               </p>
10470             </td>
10471 <td>
10472               <p>
10473                 <span class="green">1.00<br> (16ns)</span>
10474               </p>
10475             </td>
10476 </tr>
10477 <tr>
10478 <td>
10479               <p>
10480                 Logistic (PDF)
10481               </p>
10482             </td>
10483 <td>
10484               <p>
10485                 <span class="blue">1.26<br> (29ns)</span>
10486               </p>
10487             </td>
10488 <td>
10489               <p>
10490                 <span class="blue">1.26<br> (29ns)</span>
10491               </p>
10492             </td>
10493 <td>
10494               <p>
10495                 <span class="green">1.00<br> (23ns)</span>
10496               </p>
10497             </td>
10498 </tr>
10499 <tr>
10500 <td>
10501               <p>
10502                 Logistic (quantile)
10503               </p>
10504             </td>
10505 <td>
10506               <p>
10507                 <span class="green">1.11<br> (21ns)</span>
10508               </p>
10509             </td>
10510 <td>
10511               <p>
10512                 <span class="green">1.05<br> (20ns)</span>
10513               </p>
10514             </td>
10515 <td>
10516               <p>
10517                 <span class="green">1.00<br> (19ns)</span>
10518               </p>
10519             </td>
10520 </tr>
10521 <tr>
10522 <td>
10523               <p>
10524                 NegativeBinomial (CDF)
10525               </p>
10526             </td>
10527 <td>
10528               <p>
10529                 <span class="red">2.62<br> (1081ns)</span>
10530               </p>
10531             </td>
10532 <td>
10533               <p>
10534                 <span class="red">2.02<br> (832ns)</span>
10535               </p>
10536             </td>
10537 <td>
10538               <p>
10539                 <span class="green">1.00<br> (412ns)</span>
10540               </p>
10541             </td>
10542 </tr>
10543 <tr>
10544 <td>
10545               <p>
10546                 NegativeBinomial (PDF)
10547               </p>
10548             </td>
10549 <td>
10550               <p>
10551                 <span class="blue">1.67<br> (200ns)</span>
10552               </p>
10553             </td>
10554 <td>
10555               <p>
10556                 <span class="blue">1.71<br> (205ns)</span>
10557               </p>
10558             </td>
10559 <td>
10560               <p>
10561                 <span class="green">1.00<br> (120ns)</span>
10562               </p>
10563             </td>
10564 </tr>
10565 <tr>
10566 <td>
10567               <p>
10568                 NegativeBinomial (quantile)
10569               </p>
10570             </td>
10571 <td>
10572               <p>
10573                 <span class="blue">1.53<br> (5462ns)</span>
10574               </p>
10575             </td>
10576 <td>
10577               <p>
10578                 <span class="blue">1.22<br> (4355ns)</span>
10579               </p>
10580             </td>
10581 <td>
10582               <p>
10583                 <span class="green">1.00<br> (3571ns)</span>
10584               </p>
10585             </td>
10586 </tr>
10587 <tr>
10588 <td>
10589               <p>
10590                 NonCentralBeta (CDF)
10591               </p>
10592             </td>
10593 <td>
10594               <p>
10595                 <span class="red">2.67<br> (1449ns)</span>
10596               </p>
10597             </td>
10598 <td>
10599               <p>
10600                 <span class="red">2.23<br> (1212ns)</span>
10601               </p>
10602             </td>
10603 <td>
10604               <p>
10605                 <span class="green">1.00<br> (543ns)</span>
10606               </p>
10607             </td>
10608 </tr>
10609 <tr>
10610 <td>
10611               <p>
10612                 NonCentralBeta (PDF)
10613               </p>
10614             </td>
10615 <td>
10616               <p>
10617                 <span class="red">2.64<br> (1186ns)</span>
10618               </p>
10619             </td>
10620 <td>
10621               <p>
10622                 <span class="red">2.24<br> (1009ns)</span>
10623               </p>
10624             </td>
10625 <td>
10626               <p>
10627                 <span class="green">1.00<br> (450ns)</span>
10628               </p>
10629             </td>
10630 </tr>
10631 <tr>
10632 <td>
10633               <p>
10634                 NonCentralBeta (quantile)
10635               </p>
10636             </td>
10637 <td>
10638               <p>
10639                 <span class="red">3.39<br> (29111ns)</span>
10640               </p>
10641             </td>
10642 <td>
10643               <p>
10644                 <span class="red">2.81<br> (24149ns)</span>
10645               </p>
10646             </td>
10647 <td>
10648               <p>
10649                 <span class="green">1.00<br> (8580ns)</span>
10650               </p>
10651             </td>
10652 </tr>
10653 <tr>
10654 <td>
10655               <p>
10656                 NonCentralChiSquared (CDF)
10657               </p>
10658             </td>
10659 <td>
10660               <p>
10661                 <span class="red">2.78<br> (4617ns)</span>
10662               </p>
10663             </td>
10664 <td>
10665               <p>
10666                 <span class="red">2.19<br> (3633ns)</span>
10667               </p>
10668             </td>
10669 <td>
10670               <p>
10671                 <span class="green">1.00<br> (1662ns)</span>
10672               </p>
10673             </td>
10674 </tr>
10675 <tr>
10676 <td>
10677               <p>
10678                 NonCentralChiSquared (PDF)
10679               </p>
10680             </td>
10681 <td>
10682               <p>
10683                 <span class="blue">1.73<br> (607ns)</span>
10684               </p>
10685             </td>
10686 <td>
10687               <p>
10688                 <span class="blue">1.58<br> (552ns)</span>
10689               </p>
10690             </td>
10691 <td>
10692               <p>
10693                 <span class="green">1.00<br> (350ns)</span>
10694               </p>
10695             </td>
10696 </tr>
10697 <tr>
10698 <td>
10699               <p>
10700                 NonCentralChiSquared (quantile)
10701               </p>
10702             </td>
10703 <td>
10704               <p>
10705                 <span class="red">3.89<br> (27110ns)</span>
10706               </p>
10707             </td>
10708 <td>
10709               <p>
10710                 <span class="red">2.60<br> (18124ns)</span>
10711               </p>
10712             </td>
10713 <td>
10714               <p>
10715                 <span class="green">1.00<br> (6974ns)</span>
10716               </p>
10717             </td>
10718 </tr>
10719 <tr>
10720 <td>
10721               <p>
10722                 NonCentralF (CDF)
10723               </p>
10724             </td>
10725 <td>
10726               <p>
10727                 <span class="red">2.45<br> (1382ns)</span>
10728               </p>
10729             </td>
10730 <td>
10731               <p>
10732                 <span class="red">2.07<br> (1167ns)</span>
10733               </p>
10734             </td>
10735 <td>
10736               <p>
10737                 <span class="green">1.00<br> (564ns)</span>
10738               </p>
10739             </td>
10740 </tr>
10741 <tr>
10742 <td>
10743               <p>
10744                 NonCentralF (PDF)
10745               </p>
10746             </td>
10747 <td>
10748               <p>
10749                 <span class="red">2.43<br> (1087ns)</span>
10750               </p>
10751             </td>
10752 <td>
10753               <p>
10754                 <span class="red">2.13<br> (952ns)</span>
10755               </p>
10756             </td>
10757 <td>
10758               <p>
10759                 <span class="green">1.00<br> (447ns)</span>
10760               </p>
10761             </td>
10762 </tr>
10763 <tr>
10764 <td>
10765               <p>
10766                 NonCentralF (quantile)
10767               </p>
10768             </td>
10769 <td>
10770               <p>
10771                 <span class="red">2.76<br> (20066ns)</span>
10772               </p>
10773             </td>
10774 <td>
10775               <p>
10776                 <span class="red">2.18<br> (15826ns)</span>
10777               </p>
10778             </td>
10779 <td>
10780               <p>
10781                 <span class="green">1.00<br> (7268ns)</span>
10782               </p>
10783             </td>
10784 </tr>
10785 <tr>
10786 <td>
10787               <p>
10788                 NonCentralT (CDF)
10789               </p>
10790             </td>
10791 <td>
10792               <p>
10793                 <span class="red">2.26<br> (6005ns)</span>
10794               </p>
10795             </td>
10796 <td>
10797               <p>
10798                 <span class="blue">1.84<br> (4878ns)</span>
10799               </p>
10800             </td>
10801 <td>
10802               <p>
10803                 <span class="green">1.00<br> (2655ns)</span>
10804               </p>
10805             </td>
10806 </tr>
10807 <tr>
10808 <td>
10809               <p>
10810                 NonCentralT (PDF)
10811               </p>
10812             </td>
10813 <td>
10814               <p>
10815                 <span class="red">2.53<br> (4582ns)</span>
10816               </p>
10817             </td>
10818 <td>
10819               <p>
10820                 <span class="red">2.11<br> (3828ns)</span>
10821               </p>
10822             </td>
10823 <td>
10824               <p>
10825                 <span class="green">1.00<br> (1813ns)</span>
10826               </p>
10827             </td>
10828 </tr>
10829 <tr>
10830 <td>
10831               <p>
10832                 NonCentralT (quantile)
10833               </p>
10834             </td>
10835 <td>
10836               <p>
10837                 <span class="red">2.91<br> (56269ns)</span>
10838               </p>
10839             </td>
10840 <td>
10841               <p>
10842                 <span class="red">2.10<br> (40598ns)</span>
10843               </p>
10844             </td>
10845 <td>
10846               <p>
10847                 <span class="green">1.00<br> (19366ns)</span>
10848               </p>
10849             </td>
10850 </tr>
10851 <tr>
10852 <td>
10853               <p>
10854                 Normal (CDF)
10855               </p>
10856             </td>
10857 <td>
10858               <p>
10859                 <span class="blue">1.52<br> (38ns)</span>
10860               </p>
10861             </td>
10862 <td>
10863               <p>
10864                 <span class="blue">1.44<br> (36ns)</span>
10865               </p>
10866             </td>
10867 <td>
10868               <p>
10869                 <span class="green">1.00<br> (25ns)</span>
10870               </p>
10871             </td>
10872 </tr>
10873 <tr>
10874 <td>
10875               <p>
10876                 Normal (PDF)
10877               </p>
10878             </td>
10879 <td>
10880               <p>
10881                 <span class="green">1.16<br> (29ns)</span>
10882               </p>
10883             </td>
10884 <td>
10885               <p>
10886                 <span class="green">1.16<br> (29ns)</span>
10887               </p>
10888             </td>
10889 <td>
10890               <p>
10891                 <span class="green">1.00<br> (25ns)</span>
10892               </p>
10893             </td>
10894 </tr>
10895 <tr>
10896 <td>
10897               <p>
10898                 Normal (quantile)
10899               </p>
10900             </td>
10901 <td>
10902               <p>
10903                 <span class="green">1.08<br> (40ns)</span>
10904               </p>
10905             </td>
10906 <td>
10907               <p>
10908                 <span class="green">1.14<br> (42ns)</span>
10909               </p>
10910             </td>
10911 <td>
10912               <p>
10913                 <span class="green">1.00<br> (37ns)</span>
10914               </p>
10915             </td>
10916 </tr>
10917 <tr>
10918 <td>
10919               <p>
10920                 Pareto (CDF)
10921               </p>
10922             </td>
10923 <td>
10924               <p>
10925                 <span class="blue">1.60<br> (48ns)</span>
10926               </p>
10927             </td>
10928 <td>
10929               <p>
10930                 <span class="blue">1.67<br> (50ns)</span>
10931               </p>
10932             </td>
10933 <td>
10934               <p>
10935                 <span class="green">1.00<br> (30ns)</span>
10936               </p>
10937             </td>
10938 </tr>
10939 <tr>
10940 <td>
10941               <p>
10942                 Pareto (PDF)
10943               </p>
10944             </td>
10945 <td>
10946               <p>
10947                 <span class="blue">1.44<br> (111ns)</span>
10948               </p>
10949             </td>
10950 <td>
10951               <p>
10952                 <span class="blue">1.40<br> (108ns)</span>
10953               </p>
10954             </td>
10955 <td>
10956               <p>
10957                 <span class="green">1.00<br> (77ns)</span>
10958               </p>
10959             </td>
10960 </tr>
10961 <tr>
10962 <td>
10963               <p>
10964                 Pareto (quantile)
10965               </p>
10966             </td>
10967 <td>
10968               <p>
10969                 <span class="blue">1.34<br> (43ns)</span>
10970               </p>
10971             </td>
10972 <td>
10973               <p>
10974                 <span class="blue">1.38<br> (44ns)</span>
10975               </p>
10976             </td>
10977 <td>
10978               <p>
10979                 <span class="green">1.00<br> (32ns)</span>
10980               </p>
10981             </td>
10982 </tr>
10983 <tr>
10984 <td>
10985               <p>
10986                 Poisson (CDF)
10987               </p>
10988             </td>
10989 <td>
10990               <p>
10991                 <span class="blue">1.72<br> (122ns)</span>
10992               </p>
10993             </td>
10994 <td>
10995               <p>
10996                 <span class="blue">1.51<br> (107ns)</span>
10997               </p>
10998             </td>
10999 <td>
11000               <p>
11001                 <span class="green">1.00<br> (71ns)</span>
11002               </p>
11003             </td>
11004 </tr>
11005 <tr>
11006 <td>
11007               <p>
11008                 Poisson (PDF)
11009               </p>
11010             </td>
11011 <td>
11012               <p>
11013                 <span class="blue">1.91<br> (82ns)</span>
11014               </p>
11015             </td>
11016 <td>
11017               <p>
11018                 <span class="blue">1.88<br> (81ns)</span>
11019               </p>
11020             </td>
11021 <td>
11022               <p>
11023                 <span class="green">1.00<br> (43ns)</span>
11024               </p>
11025             </td>
11026 </tr>
11027 <tr>
11028 <td>
11029               <p>
11030                 Poisson (quantile)
11031               </p>
11032             </td>
11033 <td>
11034               <p>
11035                 <span class="blue">1.65<br> (599ns)</span>
11036               </p>
11037             </td>
11038 <td>
11039               <p>
11040                 <span class="blue">1.47<br> (532ns)</span>
11041               </p>
11042             </td>
11043 <td>
11044               <p>
11045                 <span class="green">1.00<br> (362ns)</span>
11046               </p>
11047             </td>
11048 </tr>
11049 <tr>
11050 <td>
11051               <p>
11052                 Rayleigh (CDF)
11053               </p>
11054             </td>
11055 <td>
11056               <p>
11057                 <span class="blue">1.28<br> (23ns)</span>
11058               </p>
11059             </td>
11060 <td>
11061               <p>
11062                 <span class="green">1.17<br> (21ns)</span>
11063               </p>
11064             </td>
11065 <td>
11066               <p>
11067                 <span class="green">1.00<br> (18ns)</span>
11068               </p>
11069             </td>
11070 </tr>
11071 <tr>
11072 <td>
11073               <p>
11074                 Rayleigh (PDF)
11075               </p>
11076             </td>
11077 <td>
11078               <p>
11079                 <span class="blue">1.24<br> (21ns)</span>
11080               </p>
11081             </td>
11082 <td>
11083               <p>
11084                 <span class="blue">1.24<br> (21ns)</span>
11085               </p>
11086             </td>
11087 <td>
11088               <p>
11089                 <span class="green">1.00<br> (17ns)</span>
11090               </p>
11091             </td>
11092 </tr>
11093 <tr>
11094 <td>
11095               <p>
11096                 Rayleigh (quantile)
11097               </p>
11098             </td>
11099 <td>
11100               <p>
11101                 <span class="green">1.08<br> (27ns)</span>
11102               </p>
11103             </td>
11104 <td>
11105               <p>
11106                 <span class="green">1.08<br> (27ns)</span>
11107               </p>
11108             </td>
11109 <td>
11110               <p>
11111                 <span class="green">1.00<br> (25ns)</span>
11112               </p>
11113             </td>
11114 </tr>
11115 <tr>
11116 <td>
11117               <p>
11118                 SkewNormal (CDF)
11119               </p>
11120             </td>
11121 <td>
11122               <p>
11123                 <span class="green">1.05<br> (232ns)</span>
11124               </p>
11125             </td>
11126 <td>
11127               <p>
11128                 <span class="green">1.04<br> (230ns)</span>
11129               </p>
11130             </td>
11131 <td>
11132               <p>
11133                 <span class="green">1.00<br> (221ns)</span>
11134               </p>
11135             </td>
11136 </tr>
11137 <tr>
11138 <td>
11139               <p>
11140                 SkewNormal (PDF)
11141               </p>
11142             </td>
11143 <td>
11144               <p>
11145                 <span class="blue">1.21<br> (81ns)</span>
11146               </p>
11147             </td>
11148 <td>
11149               <p>
11150                 <span class="blue">1.21<br> (81ns)</span>
11151               </p>
11152             </td>
11153 <td>
11154               <p>
11155                 <span class="green">1.00<br> (67ns)</span>
11156               </p>
11157             </td>
11158 </tr>
11159 <tr>
11160 <td>
11161               <p>
11162                 SkewNormal (quantile)
11163               </p>
11164             </td>
11165 <td>
11166               <p>
11167                 <span class="blue">1.45<br> (2020ns)</span>
11168               </p>
11169             </td>
11170 <td>
11171               <p>
11172                 <span class="green">1.05<br> (1464ns)</span>
11173               </p>
11174             </td>
11175 <td>
11176               <p>
11177                 <span class="green">1.00<br> (1391ns)</span>
11178               </p>
11179             </td>
11180 </tr>
11181 <tr>
11182 <td>
11183               <p>
11184                 StudentsT (CDF)
11185               </p>
11186             </td>
11187 <td>
11188               <p>
11189                 <span class="blue">1.95<br> (464ns)</span>
11190               </p>
11191             </td>
11192 <td>
11193               <p>
11194                 <span class="blue">1.95<br> (463ns)</span>
11195               </p>
11196             </td>
11197 <td>
11198               <p>
11199                 <span class="green">1.00<br> (238ns)</span>
11200               </p>
11201             </td>
11202 </tr>
11203 <tr>
11204 <td>
11205               <p>
11206                 StudentsT (PDF)
11207               </p>
11208             </td>
11209 <td>
11210               <p>
11211                 <span class="blue">1.95<br> (216ns)</span>
11212               </p>
11213             </td>
11214 <td>
11215               <p>
11216                 <span class="red">2.17<br> (241ns)</span>
11217               </p>
11218             </td>
11219 <td>
11220               <p>
11221                 <span class="green">1.00<br> (111ns)</span>
11222               </p>
11223             </td>
11224 </tr>
11225 <tr>
11226 <td>
11227               <p>
11228                 StudentsT (quantile)
11229               </p>
11230             </td>
11231 <td>
11232               <p>
11233                 <span class="blue">1.72<br> (839ns)</span>
11234               </p>
11235             </td>
11236 <td>
11237               <p>
11238                 <span class="blue">1.78<br> (868ns)</span>
11239               </p>
11240             </td>
11241 <td>
11242               <p>
11243                 <span class="green">1.00<br> (487ns)</span>
11244               </p>
11245             </td>
11246 </tr>
11247 <tr>
11248 <td>
11249               <p>
11250                 Weibull (CDF)
11251               </p>
11252             </td>
11253 <td>
11254               <p>
11255                 <span class="blue">1.53<br> (75ns)</span>
11256               </p>
11257             </td>
11258 <td>
11259               <p>
11260                 <span class="blue">1.47<br> (72ns)</span>
11261               </p>
11262             </td>
11263 <td>
11264               <p>
11265                 <span class="green">1.00<br> (49ns)</span>
11266               </p>
11267             </td>
11268 </tr>
11269 <tr>
11270 <td>
11271               <p>
11272                 Weibull (PDF)
11273               </p>
11274             </td>
11275 <td>
11276               <p>
11277                 <span class="blue">1.82<br> (120ns)</span>
11278               </p>
11279             </td>
11280 <td>
11281               <p>
11282                 <span class="blue">1.79<br> (118ns)</span>
11283               </p>
11284             </td>
11285 <td>
11286               <p>
11287                 <span class="green">1.00<br> (66ns)</span>
11288               </p>
11289             </td>
11290 </tr>
11291 <tr>
11292 <td>
11293               <p>
11294                 Weibull (quantile)
11295               </p>
11296             </td>
11297 <td>
11298               <p>
11299                 <span class="blue">1.49<br> (73ns)</span>
11300               </p>
11301             </td>
11302 <td>
11303               <p>
11304                 <span class="blue">1.53<br> (75ns)</span>
11305               </p>
11306             </td>
11307 <td>
11308               <p>
11309                 <span class="green">1.00<br> (49ns)</span>
11310               </p>
11311             </td>
11312 </tr>
11313 </tbody>
11314 </table></div>
11315 </div>
11316 <br class="table-break">
11317 </div>
11318 <div class="section">
11319 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
11320 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_Windows_x64" title="Distribution performance comparison with GNU C++ version 5.3.0 on Windows x64">Distribution
11321     performance comparison with GNU C++ version 5.3.0 on Windows x64</a>
11322 </h2></div></div></div>
11323 <div class="table">
11324 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_Windows_x64.table_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><p class="title"><b>Table&#160;8.&#160;Distribution performance comparison with GNU C++ version 5.3.0 on Windows
11325       x64</b></p>
11326 <div class="table-contents"><table class="table" summary="Distribution performance comparison with GNU C++ version 5.3.0 on Windows
11327       x64">
11328 <colgroup>
11329 <col>
11330 <col>
11331 <col>
11332 <col>
11333 </colgroup>
11334 <thead><tr>
11335 <th>
11336               <p>
11337                 Function
11338               </p>
11339             </th>
11340 <th>
11341               <p>
11342                 boost 1.61
11343               </p>
11344             </th>
11345 <th>
11346               <p>
11347                 Boost<br> promote_double&lt;false&gt;
11348               </p>
11349             </th>
11350 <th>
11351               <p>
11352                 DCDFLIB
11353               </p>
11354             </th>
11355 </tr></thead>
11356 <tbody>
11357 <tr>
11358 <td>
11359               <p>
11360                 ArcSine (CDF)
11361               </p>
11362             </td>
11363 <td>
11364               <p>
11365                 <span class="green">1.06<br> (33ns)</span>
11366               </p>
11367             </td>
11368 <td>
11369               <p>
11370                 <span class="green">1.00<br> (31ns)</span>
11371               </p>
11372             </td>
11373 <td>
11374             </td>
11375 </tr>
11376 <tr>
11377 <td>
11378               <p>
11379                 ArcSine (PDF)
11380               </p>
11381             </td>
11382 <td>
11383               <p>
11384                 <span class="green">1.12<br> (9ns)</span>
11385               </p>
11386             </td>
11387 <td>
11388               <p>
11389                 <span class="green">1.00<br> (8ns)</span>
11390               </p>
11391             </td>
11392 <td>
11393             </td>
11394 </tr>
11395 <tr>
11396 <td>
11397               <p>
11398                 ArcSine (quantile)
11399               </p>
11400             </td>
11401 <td>
11402               <p>
11403                 <span class="green">1.00<br> (44ns)</span>
11404               </p>
11405             </td>
11406 <td>
11407               <p>
11408                 <span class="green">1.00<br> (44ns)</span>
11409               </p>
11410             </td>
11411 <td>
11412             </td>
11413 </tr>
11414 <tr>
11415 <td>
11416               <p>
11417                 Beta (CDF)
11418               </p>
11419             </td>
11420 <td>
11421               <p>
11422                 <span class="blue">1.84<br> (379ns)</span>
11423               </p>
11424             </td>
11425 <td>
11426               <p>
11427                 <span class="green">1.00<br> (206ns)</span>
11428               </p>
11429             </td>
11430 <td>
11431               <p>
11432                 <span class="red">2.55<br> (526ns)</span>
11433               </p>
11434             </td>
11435 </tr>
11436 <tr>
11437 <td>
11438               <p>
11439                 Beta (PDF)
11440               </p>
11441             </td>
11442 <td>
11443               <p>
11444                 <span class="red">2.15<br> (323ns)</span>
11445               </p>
11446             </td>
11447 <td>
11448               <p>
11449                 <span class="green">1.00<br> (150ns)</span>
11450               </p>
11451             </td>
11452 <td>
11453             </td>
11454 </tr>
11455 <tr>
11456 <td>
11457               <p>
11458                 Beta (quantile)
11459               </p>
11460             </td>
11461 <td>
11462               <p>
11463                 <span class="blue">1.58<br> (2180ns)</span>
11464               </p>
11465             </td>
11466 <td>
11467               <p>
11468                 <span class="green">1.00<br> (1382ns)</span>
11469               </p>
11470             </td>
11471 <td>
11472               <p>
11473                 <span class="red">8.32<br> (11501ns)</span>
11474               </p>
11475             </td>
11476 </tr>
11477 <tr>
11478 <td>
11479               <p>
11480                 Binomial (CDF)
11481               </p>
11482             </td>
11483 <td>
11484               <p>
11485                 <span class="blue">1.71<br> (1122ns)</span>
11486               </p>
11487             </td>
11488 <td>
11489               <p>
11490                 <span class="green">1.00<br> (658ns)</span>
11491               </p>
11492             </td>
11493 <td>
11494               <p>
11495                 <span class="blue">1.25<br> (822ns)</span>
11496               </p>
11497             </td>
11498 </tr>
11499 <tr>
11500 <td>
11501               <p>
11502                 Binomial (PDF)
11503               </p>
11504             </td>
11505 <td>
11506               <p>
11507                 <span class="red">2.11<br> (353ns)</span>
11508               </p>
11509             </td>
11510 <td>
11511               <p>
11512                 <span class="green">1.00<br> (167ns)</span>
11513               </p>
11514             </td>
11515 <td>
11516             </td>
11517 </tr>
11518 <tr>
11519 <td>
11520               <p>
11521                 Binomial (quantile)
11522               </p>
11523             </td>
11524 <td>
11525               <p>
11526                 <span class="blue">1.77<br> (5174ns)</span>
11527               </p>
11528             </td>
11529 <td>
11530               <p>
11531                 <span class="green">1.00<br> (2921ns)</span>
11532               </p>
11533             </td>
11534 <td>
11535               <p>
11536                 <span class="red">4.38<br> (12786ns)</span>
11537               </p>
11538             </td>
11539 </tr>
11540 <tr>
11541 <td>
11542               <p>
11543                 Cauchy (CDF)
11544               </p>
11545             </td>
11546 <td>
11547               <p>
11548                 <span class="green">1.00<br> (23ns)</span>
11549               </p>
11550             </td>
11551 <td>
11552               <p>
11553                 <span class="green">1.00<br> (23ns)</span>
11554               </p>
11555             </td>
11556 <td>
11557             </td>
11558 </tr>
11559 <tr>
11560 <td>
11561               <p>
11562                 Cauchy (PDF)
11563               </p>
11564             </td>
11565 <td>
11566               <p>
11567                 <span class="green">1.00<br> (7ns)</span>
11568               </p>
11569             </td>
11570 <td>
11571               <p>
11572                 <span class="green">1.14<br> (8ns)</span>
11573               </p>
11574             </td>
11575 <td>
11576             </td>
11577 </tr>
11578 <tr>
11579 <td>
11580               <p>
11581                 Cauchy (quantile)
11582               </p>
11583             </td>
11584 <td>
11585               <p>
11586                 <span class="green">1.00<br> (24ns)</span>
11587               </p>
11588             </td>
11589 <td>
11590               <p>
11591                 <span class="green">1.17<br> (28ns)</span>
11592               </p>
11593             </td>
11594 <td>
11595             </td>
11596 </tr>
11597 <tr>
11598 <td>
11599               <p>
11600                 ChiSquared (CDF)
11601               </p>
11602             </td>
11603 <td>
11604               <p>
11605                 <span class="red">2.04<br> (506ns)</span>
11606               </p>
11607             </td>
11608 <td>
11609               <p>
11610                 <span class="green">1.15<br> (285ns)</span>
11611               </p>
11612             </td>
11613 <td>
11614               <p>
11615                 <span class="green">1.00<br> (248ns)</span>
11616               </p>
11617             </td>
11618 </tr>
11619 <tr>
11620 <td>
11621               <p>
11622                 ChiSquared (PDF)
11623               </p>
11624             </td>
11625 <td>
11626               <p>
11627                 <span class="blue">1.83<br> (251ns)</span>
11628               </p>
11629             </td>
11630 <td>
11631               <p>
11632                 <span class="green">1.00<br> (137ns)</span>
11633               </p>
11634             </td>
11635 <td>
11636             </td>
11637 </tr>
11638 <tr>
11639 <td>
11640               <p>
11641                 ChiSquared (quantile)
11642               </p>
11643             </td>
11644 <td>
11645               <p>
11646                 <span class="blue">1.65<br> (1275ns)</span>
11647               </p>
11648             </td>
11649 <td>
11650               <p>
11651                 <span class="green">1.00<br> (774ns)</span>
11652               </p>
11653             </td>
11654 <td>
11655               <p>
11656                 <span class="red">7.13<br> (5518ns)</span>
11657               </p>
11658             </td>
11659 </tr>
11660 <tr>
11661 <td>
11662               <p>
11663                 Exponential (CDF)
11664               </p>
11665             </td>
11666 <td>
11667               <p>
11668                 <span class="blue">1.26<br> (43ns)</span>
11669               </p>
11670             </td>
11671 <td>
11672               <p>
11673                 <span class="green">1.00<br> (34ns)</span>
11674               </p>
11675             </td>
11676 <td>
11677             </td>
11678 </tr>
11679 <tr>
11680 <td>
11681               <p>
11682                 Exponential (PDF)
11683               </p>
11684             </td>
11685 <td>
11686               <p>
11687                 <span class="green">1.07<br> (61ns)</span>
11688               </p>
11689             </td>
11690 <td>
11691               <p>
11692                 <span class="green">1.00<br> (57ns)</span>
11693               </p>
11694             </td>
11695 <td>
11696             </td>
11697 </tr>
11698 <tr>
11699 <td>
11700               <p>
11701                 Exponential (quantile)
11702               </p>
11703             </td>
11704 <td>
11705               <p>
11706                 <span class="blue">1.81<br> (47ns)</span>
11707               </p>
11708             </td>
11709 <td>
11710               <p>
11711                 <span class="green">1.00<br> (26ns)</span>
11712               </p>
11713             </td>
11714 <td>
11715             </td>
11716 </tr>
11717 <tr>
11718 <td>
11719               <p>
11720                 ExtremeValue (CDF)
11721               </p>
11722             </td>
11723 <td>
11724               <p>
11725                 <span class="green">1.05<br> (114ns)</span>
11726               </p>
11727             </td>
11728 <td>
11729               <p>
11730                 <span class="green">1.00<br> (109ns)</span>
11731               </p>
11732             </td>
11733 <td>
11734             </td>
11735 </tr>
11736 <tr>
11737 <td>
11738               <p>
11739                 ExtremeValue (PDF)
11740               </p>
11741             </td>
11742 <td>
11743               <p>
11744                 <span class="green">1.01<br> (155ns)</span>
11745               </p>
11746             </td>
11747 <td>
11748               <p>
11749                 <span class="green">1.00<br> (154ns)</span>
11750               </p>
11751             </td>
11752 <td>
11753             </td>
11754 </tr>
11755 <tr>
11756 <td>
11757               <p>
11758                 ExtremeValue (quantile)
11759               </p>
11760             </td>
11761 <td>
11762               <p>
11763                 <span class="green">1.00<br> (72ns)</span>
11764               </p>
11765             </td>
11766 <td>
11767               <p>
11768                 <span class="green">1.00<br> (72ns)</span>
11769               </p>
11770             </td>
11771 <td>
11772             </td>
11773 </tr>
11774 <tr>
11775 <td>
11776               <p>
11777                 F (CDF)
11778               </p>
11779             </td>
11780 <td>
11781               <p>
11782                 <span class="blue">1.73<br> (988ns)</span>
11783               </p>
11784             </td>
11785 <td>
11786               <p>
11787                 <span class="green">1.00<br> (572ns)</span>
11788               </p>
11789             </td>
11790 <td>
11791               <p>
11792                 <span class="blue">1.31<br> (747ns)</span>
11793               </p>
11794             </td>
11795 </tr>
11796 <tr>
11797 <td>
11798               <p>
11799                 F (PDF)
11800               </p>
11801             </td>
11802 <td>
11803               <p>
11804                 <span class="red">2.10<br> (392ns)</span>
11805               </p>
11806             </td>
11807 <td>
11808               <p>
11809                 <span class="green">1.00<br> (187ns)</span>
11810               </p>
11811             </td>
11812 <td>
11813             </td>
11814 </tr>
11815 <tr>
11816 <td>
11817               <p>
11818                 F (quantile)
11819               </p>
11820             </td>
11821 <td>
11822               <p>
11823                 <span class="blue">1.82<br> (2910ns)</span>
11824               </p>
11825             </td>
11826 <td>
11827               <p>
11828                 <span class="green">1.00<br> (1601ns)</span>
11829               </p>
11830             </td>
11831 <td>
11832               <p>
11833                 <span class="red">6.08<br> (9729ns)</span>
11834               </p>
11835             </td>
11836 </tr>
11837 <tr>
11838 <td>
11839               <p>
11840                 Gamma (CDF)
11841               </p>
11842             </td>
11843 <td>
11844               <p>
11845                 <span class="blue">2.00<br> (483ns)</span>
11846               </p>
11847             </td>
11848 <td>
11849               <p>
11850                 <span class="blue">1.20<br> (291ns)</span>
11851               </p>
11852             </td>
11853 <td>
11854               <p>
11855                 <span class="green">1.00<br> (242ns)</span>
11856               </p>
11857             </td>
11858 </tr>
11859 <tr>
11860 <td>
11861               <p>
11862                 Gamma (PDF)
11863               </p>
11864             </td>
11865 <td>
11866               <p>
11867                 <span class="blue">1.55<br> (316ns)</span>
11868               </p>
11869             </td>
11870 <td>
11871               <p>
11872                 <span class="green">1.00<br> (204ns)</span>
11873               </p>
11874             </td>
11875 <td>
11876             </td>
11877 </tr>
11878 <tr>
11879 <td>
11880               <p>
11881                 Gamma (quantile)
11882               </p>
11883             </td>
11884 <td>
11885               <p>
11886                 <span class="blue">1.95<br> (1425ns)</span>
11887               </p>
11888             </td>
11889 <td>
11890               <p>
11891                 <span class="blue">1.31<br> (960ns)</span>
11892               </p>
11893             </td>
11894 <td>
11895               <p>
11896                 <span class="green">1.00<br> (731ns)</span>
11897               </p>
11898             </td>
11899 </tr>
11900 <tr>
11901 <td>
11902               <p>
11903                 Geometric (CDF)
11904               </p>
11905             </td>
11906 <td>
11907               <p>
11908                 <span class="blue">1.35<br> (46ns)</span>
11909               </p>
11910             </td>
11911 <td>
11912               <p>
11913                 <span class="green">1.00<br> (34ns)</span>
11914               </p>
11915             </td>
11916 <td>
11917             </td>
11918 </tr>
11919 <tr>
11920 <td>
11921               <p>
11922                 Geometric (PDF)
11923               </p>
11924             </td>
11925 <td>
11926               <p>
11927                 <span class="green">1.00<br> (52ns)</span>
11928               </p>
11929             </td>
11930 <td>
11931               <p>
11932                 <span class="green">1.00<br> (52ns)</span>
11933               </p>
11934             </td>
11935 <td>
11936             </td>
11937 </tr>
11938 <tr>
11939 <td>
11940               <p>
11941                 Geometric (quantile)
11942               </p>
11943             </td>
11944 <td>
11945               <p>
11946                 <span class="blue">1.62<br> (42ns)</span>
11947               </p>
11948             </td>
11949 <td>
11950               <p>
11951                 <span class="green">1.00<br> (26ns)</span>
11952               </p>
11953             </td>
11954 <td>
11955             </td>
11956 </tr>
11957 <tr>
11958 <td>
11959               <p>
11960                 Hypergeometric (CDF)
11961               </p>
11962             </td>
11963 <td>
11964               <p>
11965                 <span class="blue">1.94<br> (11511ns)</span>
11966               </p>
11967             </td>
11968 <td>
11969               <p>
11970                 <span class="green">1.00<br> (5944ns)</span>
11971               </p>
11972             </td>
11973 <td>
11974             </td>
11975 </tr>
11976 <tr>
11977 <td>
11978               <p>
11979                 Hypergeometric (PDF)
11980               </p>
11981             </td>
11982 <td>
11983               <p>
11984                 <span class="blue">1.92<br> (11018ns)</span>
11985               </p>
11986             </td>
11987 <td>
11988               <p>
11989                 <span class="green">1.00<br> (5748ns)</span>
11990               </p>
11991             </td>
11992 <td>
11993             </td>
11994 </tr>
11995 <tr>
11996 <td>
11997               <p>
11998                 Hypergeometric (quantile)
11999               </p>
12000             </td>
12001 <td>
12002               <p>
12003                 <span class="green">1.00<br> (70322ns)</span>
12004               </p>
12005             </td>
12006 <td>
12007               <p>
12008                 <span class="blue">1.38<br> (96730ns)</span>
12009               </p>
12010             </td>
12011 <td>
12012             </td>
12013 </tr>
12014 <tr>
12015 <td>
12016               <p>
12017                 InverseChiSquared (CDF)
12018               </p>
12019             </td>
12020 <td>
12021               <p>
12022                 <span class="blue">1.53<br> (485ns)</span>
12023               </p>
12024             </td>
12025 <td>
12026               <p>
12027                 <span class="green">1.00<br> (317ns)</span>
12028               </p>
12029             </td>
12030 <td>
12031             </td>
12032 </tr>
12033 <tr>
12034 <td>
12035               <p>
12036                 InverseChiSquared (PDF)
12037               </p>
12038             </td>
12039 <td>
12040               <p>
12041                 <span class="blue">1.61<br> (268ns)</span>
12042               </p>
12043             </td>
12044 <td>
12045               <p>
12046                 <span class="green">1.00<br> (166ns)</span>
12047               </p>
12048             </td>
12049 <td>
12050             </td>
12051 </tr>
12052 <tr>
12053 <td>
12054               <p>
12055                 InverseChiSquared (quantile)
12056               </p>
12057             </td>
12058 <td>
12059               <p>
12060                 <span class="blue">1.35<br> (1235ns)</span>
12061               </p>
12062             </td>
12063 <td>
12064               <p>
12065                 <span class="green">1.00<br> (917ns)</span>
12066               </p>
12067             </td>
12068 <td>
12069             </td>
12070 </tr>
12071 <tr>
12072 <td>
12073               <p>
12074                 InverseGamma (CDF)
12075               </p>
12076             </td>
12077 <td>
12078               <p>
12079                 <span class="blue">1.43<br> (484ns)</span>
12080               </p>
12081             </td>
12082 <td>
12083               <p>
12084                 <span class="green">1.00<br> (339ns)</span>
12085               </p>
12086             </td>
12087 <td>
12088             </td>
12089 </tr>
12090 <tr>
12091 <td>
12092               <p>
12093                 InverseGamma (PDF)
12094               </p>
12095             </td>
12096 <td>
12097               <p>
12098                 <span class="blue">1.58<br> (334ns)</span>
12099               </p>
12100             </td>
12101 <td>
12102               <p>
12103                 <span class="green">1.00<br> (211ns)</span>
12104               </p>
12105             </td>
12106 <td>
12107             </td>
12108 </tr>
12109 <tr>
12110 <td>
12111               <p>
12112                 InverseGamma (quantile)
12113               </p>
12114             </td>
12115 <td>
12116               <p>
12117                 <span class="blue">1.41<br> (1487ns)</span>
12118               </p>
12119             </td>
12120 <td>
12121               <p>
12122                 <span class="green">1.00<br> (1055ns)</span>
12123               </p>
12124             </td>
12125 <td>
12126             </td>
12127 </tr>
12128 <tr>
12129 <td>
12130               <p>
12131                 InverseGaussian (CDF)
12132               </p>
12133             </td>
12134 <td>
12135               <p>
12136                 <span class="green">1.00<br> (106ns)</span>
12137               </p>
12138             </td>
12139 <td>
12140               <p>
12141                 <span class="green">1.06<br> (112ns)</span>
12142               </p>
12143             </td>
12144 <td>
12145             </td>
12146 </tr>
12147 <tr>
12148 <td>
12149               <p>
12150                 InverseGaussian (PDF)
12151               </p>
12152             </td>
12153 <td>
12154               <p>
12155                 <span class="green">1.03<br> (33ns)</span>
12156               </p>
12157             </td>
12158 <td>
12159               <p>
12160                 <span class="green">1.00<br> (32ns)</span>
12161               </p>
12162             </td>
12163 <td>
12164             </td>
12165 </tr>
12166 <tr>
12167 <td>
12168               <p>
12169                 InverseGaussian (quantile)
12170               </p>
12171             </td>
12172 <td>
12173               <p>
12174                 <span class="green">1.00<br> (2170ns)</span>
12175               </p>
12176             </td>
12177 <td>
12178               <p>
12179                 <span class="green">1.01<br> (2189ns)</span>
12180               </p>
12181             </td>
12182 <td>
12183             </td>
12184 </tr>
12185 <tr>
12186 <td>
12187               <p>
12188                 Laplace (CDF)
12189               </p>
12190             </td>
12191 <td>
12192               <p>
12193                 <span class="green">1.04<br> (56ns)</span>
12194               </p>
12195             </td>
12196 <td>
12197               <p>
12198                 <span class="green">1.00<br> (54ns)</span>
12199               </p>
12200             </td>
12201 <td>
12202             </td>
12203 </tr>
12204 <tr>
12205 <td>
12206               <p>
12207                 Laplace (PDF)
12208               </p>
12209             </td>
12210 <td>
12211               <p>
12212                 <span class="green">1.02<br> (56ns)</span>
12213               </p>
12214             </td>
12215 <td>
12216               <p>
12217                 <span class="green">1.00<br> (55ns)</span>
12218               </p>
12219             </td>
12220 <td>
12221             </td>
12222 </tr>
12223 <tr>
12224 <td>
12225               <p>
12226                 Laplace (quantile)
12227               </p>
12228             </td>
12229 <td>
12230               <p>
12231                 <span class="green">1.00<br> (40ns)</span>
12232               </p>
12233             </td>
12234 <td>
12235               <p>
12236                 <span class="green">1.07<br> (43ns)</span>
12237               </p>
12238             </td>
12239 <td>
12240             </td>
12241 </tr>
12242 <tr>
12243 <td>
12244               <p>
12245                 LogNormal (CDF)
12246               </p>
12247             </td>
12248 <td>
12249               <p>
12250                 <span class="blue">1.22<br> (121ns)</span>
12251               </p>
12252             </td>
12253 <td>
12254               <p>
12255                 <span class="green">1.00<br> (99ns)</span>
12256               </p>
12257             </td>
12258 <td>
12259             </td>
12260 </tr>
12261 <tr>
12262 <td>
12263               <p>
12264                 LogNormal (PDF)
12265               </p>
12266             </td>
12267 <td>
12268               <p>
12269                 <span class="green">1.00<br> (93ns)</span>
12270               </p>
12271             </td>
12272 <td>
12273               <p>
12274                 <span class="green">1.01<br> (94ns)</span>
12275               </p>
12276             </td>
12277 <td>
12278             </td>
12279 </tr>
12280 <tr>
12281 <td>
12282               <p>
12283                 LogNormal (quantile)
12284               </p>
12285             </td>
12286 <td>
12287               <p>
12288                 <span class="blue">1.24<br> (135ns)</span>
12289               </p>
12290             </td>
12291 <td>
12292               <p>
12293                 <span class="green">1.00<br> (109ns)</span>
12294               </p>
12295             </td>
12296 <td>
12297             </td>
12298 </tr>
12299 <tr>
12300 <td>
12301               <p>
12302                 Logistic (CDF)
12303               </p>
12304             </td>
12305 <td>
12306               <p>
12307                 <span class="green">1.00<br> (48ns)</span>
12308               </p>
12309             </td>
12310 <td>
12311               <p>
12312                 <span class="green">1.08<br> (52ns)</span>
12313               </p>
12314             </td>
12315 <td>
12316             </td>
12317 </tr>
12318 <tr>
12319 <td>
12320               <p>
12321                 Logistic (PDF)
12322               </p>
12323             </td>
12324 <td>
12325               <p>
12326                 <span class="green">1.00<br> (53ns)</span>
12327               </p>
12328             </td>
12329 <td>
12330               <p>
12331                 <span class="green">1.00<br> (53ns)</span>
12332               </p>
12333             </td>
12334 <td>
12335             </td>
12336 </tr>
12337 <tr>
12338 <td>
12339               <p>
12340                 Logistic (quantile)
12341               </p>
12342             </td>
12343 <td>
12344               <p>
12345                 <span class="green">1.00<br> (43ns)</span>
12346               </p>
12347             </td>
12348 <td>
12349               <p>
12350                 <span class="green">1.02<br> (44ns)</span>
12351               </p>
12352             </td>
12353 <td>
12354             </td>
12355 </tr>
12356 <tr>
12357 <td>
12358               <p>
12359                 NegativeBinomial (CDF)
12360               </p>
12361             </td>
12362 <td>
12363               <p>
12364                 <span class="red">2.04<br> (1713ns)</span>
12365               </p>
12366             </td>
12367 <td>
12368               <p>
12369                 <span class="green">1.19<br> (1001ns)</span>
12370               </p>
12371             </td>
12372 <td>
12373               <p>
12374                 <span class="green">1.00<br> (840ns)</span>
12375               </p>
12376             </td>
12377 </tr>
12378 <tr>
12379 <td>
12380               <p>
12381                 NegativeBinomial (PDF)
12382               </p>
12383             </td>
12384 <td>
12385               <p>
12386                 <span class="red">2.38<br> (437ns)</span>
12387               </p>
12388             </td>
12389 <td>
12390               <p>
12391                 <span class="green">1.00<br> (184ns)</span>
12392               </p>
12393             </td>
12394 <td>
12395             </td>
12396 </tr>
12397 <tr>
12398 <td>
12399               <p>
12400                 NegativeBinomial (quantile)
12401               </p>
12402             </td>
12403 <td>
12404               <p>
12405                 <span class="blue">1.71<br> (8682ns)</span>
12406               </p>
12407             </td>
12408 <td>
12409               <p>
12410                 <span class="green">1.00<br> (5084ns)</span>
12411               </p>
12412             </td>
12413 <td>
12414               <p>
12415                 <span class="red">3.36<br> (17091ns)</span>
12416               </p>
12417             </td>
12418 </tr>
12419 <tr>
12420 <td>
12421               <p>
12422                 NonCentralBeta (CDF)
12423               </p>
12424             </td>
12425 <td>
12426               <p>
12427                 <span class="blue">1.51<br> (2366ns)</span>
12428               </p>
12429             </td>
12430 <td>
12431               <p>
12432                 <span class="green">1.00<br> (1565ns)</span>
12433               </p>
12434             </td>
12435 <td>
12436             </td>
12437 </tr>
12438 <tr>
12439 <td>
12440               <p>
12441                 NonCentralBeta (PDF)
12442               </p>
12443             </td>
12444 <td>
12445               <p>
12446                 <span class="blue">1.55<br> (1774ns)</span>
12447               </p>
12448             </td>
12449 <td>
12450               <p>
12451                 <span class="green">1.00<br> (1142ns)</span>
12452               </p>
12453             </td>
12454 <td>
12455             </td>
12456 </tr>
12457 <tr>
12458 <td>
12459               <p>
12460                 NonCentralBeta (quantile)
12461               </p>
12462             </td>
12463 <td>
12464               <p>
12465                 <span class="blue">1.62<br> (50346ns)</span>
12466               </p>
12467             </td>
12468 <td>
12469               <p>
12470                 <span class="green">1.00<br> (31142ns)</span>
12471               </p>
12472             </td>
12473 <td>
12474             </td>
12475 </tr>
12476 <tr>
12477 <td>
12478               <p>
12479                 NonCentralChiSquared (CDF)
12480               </p>
12481             </td>
12482 <td>
12483               <p>
12484                 <span class="red">9.45<br> (6813ns)</span>
12485               </p>
12486             </td>
12487 <td>
12488               <p>
12489                 <span class="red">6.21<br> (4481ns)</span>
12490               </p>
12491             </td>
12492 <td>
12493               <p>
12494                 <span class="green">1.00<br> (721ns)</span>
12495               </p>
12496             </td>
12497 </tr>
12498 <tr>
12499 <td>
12500               <p>
12501                 NonCentralChiSquared (PDF)
12502               </p>
12503             </td>
12504 <td>
12505               <p>
12506                 <span class="blue">1.44<br> (1043ns)</span>
12507               </p>
12508             </td>
12509 <td>
12510               <p>
12511                 <span class="green">1.00<br> (722ns)</span>
12512               </p>
12513             </td>
12514 <td>
12515             </td>
12516 </tr>
12517 <tr>
12518 <td>
12519               <p>
12520                 NonCentralChiSquared (quantile)
12521               </p>
12522             </td>
12523 <td>
12524               <p>
12525                 <span class="red">3.26<br> (49579ns)</span>
12526               </p>
12527             </td>
12528 <td>
12529               <p>
12530                 <span class="blue">1.74<br> (26501ns)</span>
12531               </p>
12532             </td>
12533 <td>
12534               <p>
12535                 <span class="green">1.00<br> (15221ns)</span>
12536               </p>
12537             </td>
12538 </tr>
12539 <tr>
12540 <td>
12541               <p>
12542                 NonCentralF (CDF)
12543               </p>
12544             </td>
12545 <td>
12546               <p>
12547                 <span class="blue">1.62<br> (2083ns)</span>
12548               </p>
12549             </td>
12550 <td>
12551               <p>
12552                 <span class="green">1.00<br> (1286ns)</span>
12553               </p>
12554             </td>
12555 <td>
12556               <p>
12557                 <span class="blue">1.23<br> (1581ns)</span>
12558               </p>
12559             </td>
12560 </tr>
12561 <tr>
12562 <td>
12563               <p>
12564                 NonCentralF (PDF)
12565               </p>
12566             </td>
12567 <td>
12568               <p>
12569                 <span class="blue">1.64<br> (1689ns)</span>
12570               </p>
12571             </td>
12572 <td>
12573               <p>
12574                 <span class="green">1.00<br> (1031ns)</span>
12575               </p>
12576             </td>
12577 <td>
12578             </td>
12579 </tr>
12580 <tr>
12581 <td>
12582               <p>
12583                 NonCentralF (quantile)
12584               </p>
12585             </td>
12586 <td>
12587               <p>
12588                 <span class="blue">1.78<br> (33446ns)</span>
12589               </p>
12590             </td>
12591 <td>
12592               <p>
12593                 <span class="green">1.00<br> (18763ns)</span>
12594               </p>
12595             </td>
12596 <td>
12597               <p>
12598                 <span class="green">1.00<br> (18799ns)</span>
12599               </p>
12600             </td>
12601 </tr>
12602 <tr>
12603 <td>
12604               <p>
12605                 NonCentralT (CDF)
12606               </p>
12607             </td>
12608 <td>
12609               <p>
12610                 <span class="red">2.36<br> (8822ns)</span>
12611               </p>
12612             </td>
12613 <td>
12614               <p>
12615                 <span class="blue">1.51<br> (5639ns)</span>
12616               </p>
12617             </td>
12618 <td>
12619               <p>
12620                 <span class="green">1.00<br> (3743ns)</span>
12621               </p>
12622             </td>
12623 </tr>
12624 <tr>
12625 <td>
12626               <p>
12627                 NonCentralT (PDF)
12628               </p>
12629             </td>
12630 <td>
12631               <p>
12632                 <span class="blue">1.53<br> (6702ns)</span>
12633               </p>
12634             </td>
12635 <td>
12636               <p>
12637                 <span class="green">1.00<br> (4382ns)</span>
12638               </p>
12639             </td>
12640 <td>
12641             </td>
12642 </tr>
12643 <tr>
12644 <td>
12645               <p>
12646                 NonCentralT (quantile)
12647               </p>
12648             </td>
12649 <td>
12650               <p>
12651                 <span class="blue">1.71<br> (91176ns)</span>
12652               </p>
12653             </td>
12654 <td>
12655               <p>
12656                 <span class="green">1.00<br> (53475ns)</span>
12657               </p>
12658             </td>
12659 <td>
12660               <p>
12661                 <span class="green">1.05<br> (56248ns)</span>
12662               </p>
12663             </td>
12664 </tr>
12665 <tr>
12666 <td>
12667               <p>
12668                 Normal (CDF)
12669               </p>
12670             </td>
12671 <td>
12672               <p>
12673                 <span class="blue">1.52<br> (76ns)</span>
12674               </p>
12675             </td>
12676 <td>
12677               <p>
12678                 <span class="green">1.00<br> (50ns)</span>
12679               </p>
12680             </td>
12681 <td>
12682               <p>
12683                 <span class="red">4.62<br> (231ns)</span>
12684               </p>
12685             </td>
12686 </tr>
12687 <tr>
12688 <td>
12689               <p>
12690                 Normal (PDF)
12691               </p>
12692             </td>
12693 <td>
12694               <p>
12695                 <span class="green">1.04<br> (57ns)</span>
12696               </p>
12697             </td>
12698 <td>
12699               <p>
12700                 <span class="green">1.00<br> (55ns)</span>
12701               </p>
12702             </td>
12703 <td>
12704             </td>
12705 </tr>
12706 <tr>
12707 <td>
12708               <p>
12709                 Normal (quantile)
12710               </p>
12711             </td>
12712 <td>
12713               <p>
12714                 <span class="blue">1.78<br> (89ns)</span>
12715               </p>
12716             </td>
12717 <td>
12718               <p>
12719                 <span class="green">1.00<br> (50ns)</span>
12720               </p>
12721             </td>
12722 <td>
12723               <p>
12724                 <span class="red">12.96<br> (648ns)</span>
12725               </p>
12726             </td>
12727 </tr>
12728 <tr>
12729 <td>
12730               <p>
12731                 Pareto (CDF)
12732               </p>
12733             </td>
12734 <td>
12735               <p>
12736                 <span class="green">1.00<br> (59ns)</span>
12737               </p>
12738             </td>
12739 <td>
12740               <p>
12741                 <span class="green">1.02<br> (60ns)</span>
12742               </p>
12743             </td>
12744 <td>
12745             </td>
12746 </tr>
12747 <tr>
12748 <td>
12749               <p>
12750                 Pareto (PDF)
12751               </p>
12752             </td>
12753 <td>
12754               <p>
12755                 <span class="green">1.00<br> (88ns)</span>
12756               </p>
12757             </td>
12758 <td>
12759               <p>
12760                 <span class="green">1.00<br> (88ns)</span>
12761               </p>
12762             </td>
12763 <td>
12764             </td>
12765 </tr>
12766 <tr>
12767 <td>
12768               <p>
12769                 Pareto (quantile)
12770               </p>
12771             </td>
12772 <td>
12773               <p>
12774                 <span class="green">1.04<br> (78ns)</span>
12775               </p>
12776             </td>
12777 <td>
12778               <p>
12779                 <span class="green">1.00<br> (75ns)</span>
12780               </p>
12781             </td>
12782 <td>
12783             </td>
12784 </tr>
12785 <tr>
12786 <td>
12787               <p>
12788                 Poisson (CDF)
12789               </p>
12790             </td>
12791 <td>
12792               <p>
12793                 <span class="blue">1.64<br> (247ns)</span>
12794               </p>
12795             </td>
12796 <td>
12797               <p>
12798                 <span class="green">1.00<br> (151ns)</span>
12799               </p>
12800             </td>
12801 <td>
12802               <p>
12803                 <span class="blue">1.66<br> (251ns)</span>
12804               </p>
12805             </td>
12806 </tr>
12807 <tr>
12808 <td>
12809               <p>
12810                 Poisson (PDF)
12811               </p>
12812             </td>
12813 <td>
12814               <p>
12815                 <span class="blue">1.62<br> (170ns)</span>
12816               </p>
12817             </td>
12818 <td>
12819               <p>
12820                 <span class="green">1.00<br> (105ns)</span>
12821               </p>
12822             </td>
12823 <td>
12824             </td>
12825 </tr>
12826 <tr>
12827 <td>
12828               <p>
12829                 Poisson (quantile)
12830               </p>
12831             </td>
12832 <td>
12833               <p>
12834                 <span class="blue">1.67<br> (1094ns)</span>
12835               </p>
12836             </td>
12837 <td>
12838               <p>
12839                 <span class="green">1.00<br> (655ns)</span>
12840               </p>
12841             </td>
12842 <td>
12843               <p>
12844                 <span class="red">4.63<br> (3032ns)</span>
12845               </p>
12846             </td>
12847 </tr>
12848 <tr>
12849 <td>
12850               <p>
12851                 Rayleigh (CDF)
12852               </p>
12853             </td>
12854 <td>
12855               <p>
12856                 <span class="blue">1.22<br> (44ns)</span>
12857               </p>
12858             </td>
12859 <td>
12860               <p>
12861                 <span class="green">1.00<br> (36ns)</span>
12862               </p>
12863             </td>
12864 <td>
12865             </td>
12866 </tr>
12867 <tr>
12868 <td>
12869               <p>
12870                 Rayleigh (PDF)
12871               </p>
12872             </td>
12873 <td>
12874               <p>
12875                 <span class="green">1.03<br> (62ns)</span>
12876               </p>
12877             </td>
12878 <td>
12879               <p>
12880                 <span class="green">1.00<br> (60ns)</span>
12881               </p>
12882             </td>
12883 <td>
12884             </td>
12885 </tr>
12886 <tr>
12887 <td>
12888               <p>
12889                 Rayleigh (quantile)
12890               </p>
12891             </td>
12892 <td>
12893               <p>
12894                 <span class="blue">1.66<br> (48ns)</span>
12895               </p>
12896             </td>
12897 <td>
12898               <p>
12899                 <span class="green">1.00<br> (29ns)</span>
12900               </p>
12901             </td>
12902 <td>
12903             </td>
12904 </tr>
12905 <tr>
12906 <td>
12907               <p>
12908                 SkewNormal (CDF)
12909               </p>
12910             </td>
12911 <td>
12912               <p>
12913                 <span class="green">1.06<br> (438ns)</span>
12914               </p>
12915             </td>
12916 <td>
12917               <p>
12918                 <span class="green">1.00<br> (414ns)</span>
12919               </p>
12920             </td>
12921 <td>
12922             </td>
12923 </tr>
12924 <tr>
12925 <td>
12926               <p>
12927                 SkewNormal (PDF)
12928               </p>
12929             </td>
12930 <td>
12931               <p>
12932                 <span class="blue">1.22<br> (123ns)</span>
12933               </p>
12934             </td>
12935 <td>
12936               <p>
12937                 <span class="green">1.00<br> (101ns)</span>
12938               </p>
12939             </td>
12940 <td>
12941             </td>
12942 </tr>
12943 <tr>
12944 <td>
12945               <p>
12946                 SkewNormal (quantile)
12947               </p>
12948             </td>
12949 <td>
12950               <p>
12951                 <span class="green">1.10<br> (3849ns)</span>
12952               </p>
12953             </td>
12954 <td>
12955               <p>
12956                 <span class="green">1.00<br> (3502ns)</span>
12957               </p>
12958             </td>
12959 <td>
12960             </td>
12961 </tr>
12962 <tr>
12963 <td>
12964               <p>
12965                 StudentsT (CDF)
12966               </p>
12967             </td>
12968 <td>
12969               <p>
12970                 <span class="blue">1.88<br> (877ns)</span>
12971               </p>
12972             </td>
12973 <td>
12974               <p>
12975                 <span class="green">1.00<br> (466ns)</span>
12976               </p>
12977             </td>
12978 <td>
12979               <p>
12980                 <span class="green">1.16<br> (541ns)</span>
12981               </p>
12982             </td>
12983 </tr>
12984 <tr>
12985 <td>
12986               <p>
12987                 StudentsT (PDF)
12988               </p>
12989             </td>
12990 <td>
12991               <p>
12992                 <span class="red">2.13<br> (387ns)</span>
12993               </p>
12994             </td>
12995 <td>
12996               <p>
12997                 <span class="green">1.00<br> (182ns)</span>
12998               </p>
12999             </td>
13000 <td>
13001             </td>
13002 </tr>
13003 <tr>
13004 <td>
13005               <p>
13006                 StudentsT (quantile)
13007               </p>
13008             </td>
13009 <td>
13010               <p>
13011                 <span class="blue">1.69<br> (1549ns)</span>
13012               </p>
13013             </td>
13014 <td>
13015               <p>
13016                 <span class="green">1.00<br> (915ns)</span>
13017               </p>
13018             </td>
13019 <td>
13020               <p>
13021                 <span class="red">4.26<br> (3894ns)</span>
13022               </p>
13023             </td>
13024 </tr>
13025 <tr>
13026 <td>
13027               <p>
13028                 Weibull (CDF)
13029               </p>
13030             </td>
13031 <td>
13032               <p>
13033                 <span class="green">1.16<br> (92ns)</span>
13034               </p>
13035             </td>
13036 <td>
13037               <p>
13038                 <span class="green">1.00<br> (79ns)</span>
13039               </p>
13040             </td>
13041 <td>
13042             </td>
13043 </tr>
13044 <tr>
13045 <td>
13046               <p>
13047                 Weibull (PDF)
13048               </p>
13049             </td>
13050 <td>
13051               <p>
13052                 <span class="green">1.01<br> (146ns)</span>
13053               </p>
13054             </td>
13055 <td>
13056               <p>
13057                 <span class="green">1.00<br> (144ns)</span>
13058               </p>
13059             </td>
13060 <td>
13061             </td>
13062 </tr>
13063 <tr>
13064 <td>
13065               <p>
13066                 Weibull (quantile)
13067               </p>
13068             </td>
13069 <td>
13070               <p>
13071                 <span class="green">1.14<br> (128ns)</span>
13072               </p>
13073             </td>
13074 <td>
13075               <p>
13076                 <span class="green">1.00<br> (112ns)</span>
13077               </p>
13078             </td>
13079 <td>
13080             </td>
13081 </tr>
13082 </tbody>
13083 </table></div>
13084 </div>
13085 <br class="table-break">
13086 </div>
13087 <div class="section">
13088 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
13089 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_linux" title="Distribution performance comparison with GNU C++ version 5.3.0 on linux">Distribution
13090     performance comparison with GNU C++ version 5.3.0 on linux</a>
13091 </h2></div></div></div>
13092 <div class="table">
13093 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_linux.table_Distribution_performance_comparison_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;9.&#160;Distribution performance comparison with GNU C++ version 5.3.0 on linux</b></p>
13094 <div class="table-contents"><table class="table" summary="Distribution performance comparison with GNU C++ version 5.3.0 on linux">
13095 <colgroup>
13096 <col>
13097 <col>
13098 <col>
13099 <col>
13100 <col>
13101 <col>
13102 </colgroup>
13103 <thead><tr>
13104 <th>
13105               <p>
13106                 Function
13107               </p>
13108             </th>
13109 <th>
13110               <p>
13111                 boost 1.61
13112               </p>
13113             </th>
13114 <th>
13115               <p>
13116                 Boost<br> promote_double&lt;false&gt;
13117               </p>
13118             </th>
13119 <th>
13120               <p>
13121                 GSL
13122               </p>
13123             </th>
13124 <th>
13125               <p>
13126                 Rmath 3.0.2
13127               </p>
13128             </th>
13129 <th>
13130               <p>
13131                 DCDFLIB
13132               </p>
13133             </th>
13134 </tr></thead>
13135 <tbody>
13136 <tr>
13137 <td>
13138               <p>
13139                 ArcSine (CDF)
13140               </p>
13141             </td>
13142 <td>
13143               <p>
13144                 <span class="green">1.00<br> (33ns)</span>
13145               </p>
13146             </td>
13147 <td>
13148               <p>
13149                 <span class="green">1.03<br> (34ns)</span>
13150               </p>
13151             </td>
13152 <td>
13153             </td>
13154 <td>
13155             </td>
13156 <td>
13157             </td>
13158 </tr>
13159 <tr>
13160 <td>
13161               <p>
13162                 ArcSine (PDF)
13163               </p>
13164             </td>
13165 <td>
13166               <p>
13167                 <span class="green">1.00<br> (9ns)</span>
13168               </p>
13169             </td>
13170 <td>
13171               <p>
13172                 <span class="green">1.00<br> (9ns)</span>
13173               </p>
13174             </td>
13175 <td>
13176             </td>
13177 <td>
13178             </td>
13179 <td>
13180             </td>
13181 </tr>
13182 <tr>
13183 <td>
13184               <p>
13185                 ArcSine (quantile)
13186               </p>
13187             </td>
13188 <td>
13189               <p>
13190                 <span class="green">1.00<br> (21ns)</span>
13191               </p>
13192             </td>
13193 <td>
13194               <p>
13195                 <span class="green">1.05<br> (22ns)</span>
13196               </p>
13197             </td>
13198 <td>
13199             </td>
13200 <td>
13201             </td>
13202 <td>
13203             </td>
13204 </tr>
13205 <tr>
13206 <td>
13207               <p>
13208                 Beta (CDF)
13209               </p>
13210             </td>
13211 <td>
13212               <p>
13213                 <span class="red">2.40<br> (452ns)</span>
13214               </p>
13215             </td>
13216 <td>
13217               <p>
13218                 <span class="green">1.00<br> (188ns)</span>
13219               </p>
13220             </td>
13221 <td>
13222               <p>
13223                 <span class="red">2.66<br> (500ns)</span>
13224               </p>
13225             </td>
13226 <td>
13227               <p>
13228                 <span class="blue">1.64<br> (308ns)</span>
13229               </p>
13230             </td>
13231 <td>
13232               <p>
13233                 <span class="red">2.39<br> (449ns)</span>
13234               </p>
13235             </td>
13236 </tr>
13237 <tr>
13238 <td>
13239               <p>
13240                 Beta (PDF)
13241               </p>
13242             </td>
13243 <td>
13244               <p>
13245                 <span class="red">2.52<br> (355ns)</span>
13246               </p>
13247             </td>
13248 <td>
13249               <p>
13250                 <span class="green">1.00<br> (141ns)</span>
13251               </p>
13252             </td>
13253 <td>
13254               <p>
13255                 <span class="grey">-</span>
13256               </p>
13257             </td>
13258 <td>
13259               <p>
13260                 <span class="blue">1.71<br> (241ns)</span>
13261               </p>
13262             </td>
13263 <td>
13264             </td>
13265 </tr>
13266 <tr>
13267 <td>
13268               <p>
13269                 Beta (quantile)
13270               </p>
13271             </td>
13272 <td>
13273               <p>
13274                 <span class="red">2.40<br> (2863ns)</span>
13275               </p>
13276             </td>
13277 <td>
13278               <p>
13279                 <span class="green">1.00<br> (1192ns)</span>
13280               </p>
13281             </td>
13282 <td>
13283               <p>
13284                 <span class="red">13.48<br> (16063ns)</span>
13285               </p>
13286             </td>
13287 <td>
13288               <p>
13289                 <span class="red">15.15<br> (18064ns)</span>
13290               </p>
13291             </td>
13292 <td>
13293               <p>
13294                 <span class="red">7.43<br> (8852ns)</span>
13295               </p>
13296             </td>
13297 </tr>
13298 <tr>
13299 <td>
13300               <p>
13301                 Binomial (CDF)
13302               </p>
13303             </td>
13304 <td>
13305               <p>
13306                 <span class="blue">1.72<br> (1133ns)</span>
13307               </p>
13308             </td>
13309 <td>
13310               <p>
13311                 <span class="green">1.00<br> (657ns)</span>
13312               </p>
13313             </td>
13314 <td>
13315               <p>
13316                 <span class="blue">1.40<br> (920ns)</span>
13317               </p>
13318             </td>
13319 <td>
13320               <p>
13321                 <span class="green">1.17<br> (768ns)</span>
13322               </p>
13323             </td>
13324 <td>
13325               <p>
13326                 <span class="blue">1.23<br> (807ns)</span>
13327               </p>
13328             </td>
13329 </tr>
13330 <tr>
13331 <td>
13332               <p>
13333                 Binomial (PDF)
13334               </p>
13335             </td>
13336 <td>
13337               <p>
13338                 <span class="red">2.25<br> (376ns)</span>
13339               </p>
13340             </td>
13341 <td>
13342               <p>
13343                 <span class="green">1.00<br> (167ns)</span>
13344               </p>
13345             </td>
13346 <td>
13347               <p>
13348                 <span class="grey">-</span>
13349               </p>
13350             </td>
13351 <td>
13352               <p>
13353                 <span class="green">1.07<br> (179ns)</span>
13354               </p>
13355             </td>
13356 <td>
13357             </td>
13358 </tr>
13359 <tr>
13360 <td>
13361               <p>
13362                 Binomial (quantile)
13363               </p>
13364             </td>
13365 <td>
13366               <p>
13367                 <span class="red">2.47<br> (5047ns)</span>
13368               </p>
13369             </td>
13370 <td>
13371               <p>
13372                 <span class="blue">1.48<br> (3017ns)</span>
13373               </p>
13374             </td>
13375 <td>
13376               <p>
13377                 <span class="grey">-</span>
13378               </p>
13379             </td>
13380 <td>
13381               <p>
13382                 <span class="green">1.00<br> (2040ns)</span>
13383               </p>
13384             </td>
13385 <td>
13386               <p>
13387                 <span class="red">6.21<br> (12659ns)</span>
13388               </p>
13389             </td>
13390 </tr>
13391 <tr>
13392 <td>
13393               <p>
13394                 Cauchy (CDF)
13395               </p>
13396             </td>
13397 <td>
13398               <p>
13399                 <span class="blue">1.38<br> (29ns)</span>
13400               </p>
13401             </td>
13402 <td>
13403               <p>
13404                 <span class="blue">1.33<br> (28ns)</span>
13405               </p>
13406             </td>
13407 <td>
13408               <p>
13409                 <span class="green">1.00<br> (21ns)</span>
13410               </p>
13411             </td>
13412 <td>
13413               <p>
13414                 <span class="blue">1.81<br> (38ns)</span>
13415               </p>
13416             </td>
13417 <td>
13418             </td>
13419 </tr>
13420 <tr>
13421 <td>
13422               <p>
13423                 Cauchy (PDF)
13424               </p>
13425             </td>
13426 <td>
13427               <p>
13428                 <span class="green">1.12<br> (9ns)</span>
13429               </p>
13430             </td>
13431 <td>
13432               <p>
13433                 <span class="green">1.00<br> (8ns)</span>
13434               </p>
13435             </td>
13436 <td>
13437               <p>
13438                 <span class="grey">-</span>
13439               </p>
13440             </td>
13441 <td>
13442               <p>
13443                 <span class="blue">1.50<br> (12ns)</span>
13444               </p>
13445             </td>
13446 <td>
13447             </td>
13448 </tr>
13449 <tr>
13450 <td>
13451               <p>
13452                 Cauchy (quantile)
13453               </p>
13454             </td>
13455 <td>
13456               <p>
13457                 <span class="green">1.00<br> (43ns)</span>
13458               </p>
13459             </td>
13460 <td>
13461               <p>
13462                 <span class="green">1.00<br> (43ns)</span>
13463               </p>
13464             </td>
13465 <td>
13466               <p>
13467                 <span class="red">59.65<br> (2565ns)</span>
13468               </p>
13469             </td>
13470 <td>
13471               <p>
13472                 <span class="red">59.21<br> (2546ns)</span>
13473               </p>
13474             </td>
13475 <td>
13476             </td>
13477 </tr>
13478 <tr>
13479 <td>
13480               <p>
13481                 ChiSquared (CDF)
13482               </p>
13483             </td>
13484 <td>
13485               <p>
13486                 <span class="red">2.28<br> (545ns)</span>
13487               </p>
13488             </td>
13489 <td>
13490               <p>
13491                 <span class="green">1.06<br> (253ns)</span>
13492               </p>
13493             </td>
13494 <td>
13495               <p>
13496                 <span class="red">16.73<br> (3999ns)</span>
13497               </p>
13498             </td>
13499 <td>
13500               <p>
13501                 <span class="blue">1.23<br> (293ns)</span>
13502               </p>
13503             </td>
13504 <td>
13505               <p>
13506                 <span class="green">1.00<br> (239ns)</span>
13507               </p>
13508             </td>
13509 </tr>
13510 <tr>
13511 <td>
13512               <p>
13513                 ChiSquared (PDF)
13514               </p>
13515             </td>
13516 <td>
13517               <p>
13518                 <span class="red">3.20<br> (362ns)</span>
13519               </p>
13520             </td>
13521 <td>
13522               <p>
13523                 <span class="blue">1.24<br> (140ns)</span>
13524               </p>
13525             </td>
13526 <td>
13527               <p>
13528                 <span class="grey">-</span>
13529               </p>
13530             </td>
13531 <td>
13532               <p>
13533                 <span class="green">1.00<br> (113ns)</span>
13534               </p>
13535             </td>
13536 <td>
13537             </td>
13538 </tr>
13539 <tr>
13540 <td>
13541               <p>
13542                 ChiSquared (quantile)
13543               </p>
13544             </td>
13545 <td>
13546               <p>
13547                 <span class="blue">1.94<br> (1416ns)</span>
13548               </p>
13549             </td>
13550 <td>
13551               <p>
13552                 <span class="green">1.00<br> (729ns)</span>
13553               </p>
13554             </td>
13555 <td>
13556               <p>
13557                 <span class="red">51.52<br> (37557ns)</span>
13558               </p>
13559             </td>
13560 <td>
13561               <p>
13562                 <span class="red">2.26<br> (1644ns)</span>
13563               </p>
13564             </td>
13565 <td>
13566               <p>
13567                 <span class="red">7.71<br> (5623ns)</span>
13568               </p>
13569             </td>
13570 </tr>
13571 <tr>
13572 <td>
13573               <p>
13574                 Exponential (CDF)
13575               </p>
13576             </td>
13577 <td>
13578               <p>
13579                 <span class="green">1.05<br> (20ns)</span>
13580               </p>
13581             </td>
13582 <td>
13583               <p>
13584                 <span class="green">1.00<br> (19ns)</span>
13585               </p>
13586             </td>
13587 <td>
13588               <p>
13589                 <span class="blue">1.21<br> (23ns)</span>
13590               </p>
13591             </td>
13592 <td>
13593               <p>
13594                 <span class="blue">1.53<br> (29ns)</span>
13595               </p>
13596             </td>
13597 <td>
13598             </td>
13599 </tr>
13600 <tr>
13601 <td>
13602               <p>
13603                 Exponential (PDF)
13604               </p>
13605             </td>
13606 <td>
13607               <p>
13608                 <span class="green">1.00<br> (26ns)</span>
13609               </p>
13610             </td>
13611 <td>
13612               <p>
13613                 <span class="green">1.00<br> (26ns)</span>
13614               </p>
13615             </td>
13616 <td>
13617               <p>
13618                 <span class="grey">-</span>
13619               </p>
13620             </td>
13621 <td>
13622               <p>
13623                 <span class="blue">1.27<br> (33ns)</span>
13624               </p>
13625             </td>
13626 <td>
13627             </td>
13628 </tr>
13629 <tr>
13630 <td>
13631               <p>
13632                 Exponential (quantile)
13633               </p>
13634             </td>
13635 <td>
13636               <p>
13637                 <span class="blue">1.56<br> (25ns)</span>
13638               </p>
13639             </td>
13640 <td>
13641               <p>
13642                 <span class="blue">1.44<br> (23ns)</span>
13643               </p>
13644             </td>
13645 <td>
13646               <p>
13647                 <span class="green">1.00<br> (16ns)</span>
13648               </p>
13649             </td>
13650 <td>
13651               <p>
13652                 <span class="blue">1.44<br> (23ns)</span>
13653               </p>
13654             </td>
13655 <td>
13656             </td>
13657 </tr>
13658 <tr>
13659 <td>
13660               <p>
13661                 ExtremeValue (CDF)
13662               </p>
13663             </td>
13664 <td>
13665               <p>
13666                 <span class="green">1.00<br> (48ns)</span>
13667               </p>
13668             </td>
13669 <td>
13670               <p>
13671                 <span class="green">1.00<br> (48ns)</span>
13672               </p>
13673             </td>
13674 <td>
13675             </td>
13676 <td>
13677             </td>
13678 <td>
13679             </td>
13680 </tr>
13681 <tr>
13682 <td>
13683               <p>
13684                 ExtremeValue (PDF)
13685               </p>
13686             </td>
13687 <td>
13688               <p>
13689                 <span class="green">1.01<br> (68ns)</span>
13690               </p>
13691             </td>
13692 <td>
13693               <p>
13694                 <span class="green">1.00<br> (67ns)</span>
13695               </p>
13696             </td>
13697 <td>
13698             </td>
13699 <td>
13700             </td>
13701 <td>
13702             </td>
13703 </tr>
13704 <tr>
13705 <td>
13706               <p>
13707                 ExtremeValue (quantile)
13708               </p>
13709             </td>
13710 <td>
13711               <p>
13712                 <span class="green">1.05<br> (68ns)</span>
13713               </p>
13714             </td>
13715 <td>
13716               <p>
13717                 <span class="green">1.00<br> (65ns)</span>
13718               </p>
13719             </td>
13720 <td>
13721             </td>
13722 <td>
13723             </td>
13724 <td>
13725             </td>
13726 </tr>
13727 <tr>
13728 <td>
13729               <p>
13730                 F (CDF)
13731               </p>
13732             </td>
13733 <td>
13734               <p>
13735                 <span class="blue">1.77<br> (1028ns)</span>
13736               </p>
13737             </td>
13738 <td>
13739               <p>
13740                 <span class="green">1.00<br> (580ns)</span>
13741               </p>
13742             </td>
13743 <td>
13744               <p>
13745                 <span class="blue">1.59<br> (921ns)</span>
13746               </p>
13747             </td>
13748 <td>
13749               <p>
13750                 <span class="green">1.13<br> (653ns)</span>
13751               </p>
13752             </td>
13753 <td>
13754               <p>
13755                 <span class="green">1.10<br> (637ns)</span>
13756               </p>
13757             </td>
13758 </tr>
13759 <tr>
13760 <td>
13761               <p>
13762                 F (PDF)
13763               </p>
13764             </td>
13765 <td>
13766               <p>
13767                 <span class="red">2.39<br> (409ns)</span>
13768               </p>
13769             </td>
13770 <td>
13771               <p>
13772                 <span class="green">1.00<br> (171ns)</span>
13773               </p>
13774             </td>
13775 <td>
13776               <p>
13777                 <span class="grey">-</span>
13778               </p>
13779             </td>
13780 <td>
13781               <p>
13782                 <span class="green">1.12<br> (192ns)</span>
13783               </p>
13784             </td>
13785 <td>
13786             </td>
13787 </tr>
13788 <tr>
13789 <td>
13790               <p>
13791                 F (quantile)
13792               </p>
13793             </td>
13794 <td>
13795               <p>
13796                 <span class="blue">1.86<br> (2899ns)</span>
13797               </p>
13798             </td>
13799 <td>
13800               <p>
13801                 <span class="green">1.00<br> (1556ns)</span>
13802               </p>
13803             </td>
13804 <td>
13805               <p>
13806                 <span class="red">9.67<br> (15050ns)</span>
13807               </p>
13808             </td>
13809 <td>
13810               <p>
13811                 <span class="blue">1.98<br> (3083ns)</span>
13812               </p>
13813             </td>
13814 <td>
13815               <p>
13816                 <span class="red">5.85<br> (9110ns)</span>
13817               </p>
13818             </td>
13819 </tr>
13820 <tr>
13821 <td>
13822               <p>
13823                 Gamma (CDF)
13824               </p>
13825             </td>
13826 <td>
13827               <p>
13828                 <span class="red">2.48<br> (619ns)</span>
13829               </p>
13830             </td>
13831 <td>
13832               <p>
13833                 <span class="green">1.01<br> (253ns)</span>
13834               </p>
13835             </td>
13836 <td>
13837               <p>
13838                 <span class="red">6.12<br> (1529ns)</span>
13839               </p>
13840             </td>
13841 <td>
13842               <p>
13843                 <span class="blue">1.40<br> (349ns)</span>
13844               </p>
13845             </td>
13846 <td>
13847               <p>
13848                 <span class="green">1.00<br> (250ns)</span>
13849               </p>
13850             </td>
13851 </tr>
13852 <tr>
13853 <td>
13854               <p>
13855                 Gamma (PDF)
13856               </p>
13857             </td>
13858 <td>
13859               <p>
13860                 <span class="red">2.91<br> (480ns)</span>
13861               </p>
13862             </td>
13863 <td>
13864               <p>
13865                 <span class="green">1.02<br> (169ns)</span>
13866               </p>
13867             </td>
13868 <td>
13869               <p>
13870                 <span class="grey">-</span>
13871               </p>
13872             </td>
13873 <td>
13874               <p>
13875                 <span class="green">1.00<br> (165ns)</span>
13876               </p>
13877             </td>
13878 <td>
13879             </td>
13880 </tr>
13881 <tr>
13882 <td>
13883               <p>
13884                 Gamma (quantile)
13885               </p>
13886             </td>
13887 <td>
13888               <p>
13889                 <span class="red">2.29<br> (1971ns)</span>
13890               </p>
13891             </td>
13892 <td>
13893               <p>
13894                 <span class="green">1.00<br> (860ns)</span>
13895               </p>
13896             </td>
13897 <td>
13898               <p>
13899                 <span class="red">13.93<br> (11979ns)</span>
13900               </p>
13901             </td>
13902 <td>
13903               <p>
13904                 <span class="red">2.13<br> (1829ns)</span>
13905               </p>
13906             </td>
13907 <td>
13908               <p>
13909                 <span class="green">1.03<br> (886ns)</span>
13910               </p>
13911             </td>
13912 </tr>
13913 <tr>
13914 <td>
13915               <p>
13916                 Geometric (CDF)
13917               </p>
13918             </td>
13919 <td>
13920               <p>
13921                 <span class="green">1.00<br> (26ns)</span>
13922               </p>
13923             </td>
13924 <td>
13925               <p>
13926                 <span class="green">1.08<br> (28ns)</span>
13927               </p>
13928             </td>
13929 <td>
13930               <p>
13931                 <span class="green">1.00<br> (26ns)</span>
13932               </p>
13933             </td>
13934 <td>
13935               <p>
13936                 <span class="red">2.08<br> (54ns)</span>
13937               </p>
13938             </td>
13939 <td>
13940             </td>
13941 </tr>
13942 <tr>
13943 <td>
13944               <p>
13945                 Geometric (PDF)
13946               </p>
13947             </td>
13948 <td>
13949               <p>
13950                 <span class="green">1.00<br> (33ns)</span>
13951               </p>
13952             </td>
13953 <td>
13954               <p>
13955                 <span class="green">1.06<br> (35ns)</span>
13956               </p>
13957             </td>
13958 <td>
13959               <p>
13960                 <span class="grey">-</span>
13961               </p>
13962             </td>
13963 <td>
13964               <p>
13965                 <span class="red">7.15<br> (236ns)</span>
13966               </p>
13967             </td>
13968 <td>
13969             </td>
13970 </tr>
13971 <tr>
13972 <td>
13973               <p>
13974                 Geometric (quantile)
13975               </p>
13976             </td>
13977 <td>
13978               <p>
13979                 <span class="green">1.00<br> (22ns)</span>
13980               </p>
13981             </td>
13982 <td>
13983               <p>
13984                 <span class="green">1.00<br> (22ns)</span>
13985               </p>
13986             </td>
13987 <td>
13988               <p>
13989                 <span class="grey">-</span>
13990               </p>
13991             </td>
13992 <td>
13993               <p>
13994                 <span class="red">2.18<br> (48ns)</span>
13995               </p>
13996             </td>
13997 <td>
13998             </td>
13999 </tr>
14000 <tr>
14001 <td>
14002               <p>
14003                 Hypergeometric (CDF)
14004               </p>
14005             </td>
14006 <td>
14007               <p>
14008                 <span class="red">12.07<br> (11779ns)</span>
14009               </p>
14010             </td>
14011 <td>
14012               <p>
14013                 <span class="red">6.58<br> (6423ns)</span>
14014               </p>
14015             </td>
14016 <td>
14017               <p>
14018                 <span class="blue">1.61<br> (1568ns)</span>
14019               </p>
14020             </td>
14021 <td>
14022               <p>
14023                 <span class="green">1.00<br> (976ns)</span>
14024               </p>
14025             </td>
14026 <td>
14027             </td>
14028 </tr>
14029 <tr>
14030 <td>
14031               <p>
14032                 Hypergeometric (PDF)
14033               </p>
14034             </td>
14035 <td>
14036               <p>
14037                 <span class="red">25.41<br> (11384ns)</span>
14038               </p>
14039             </td>
14040 <td>
14041               <p>
14042                 <span class="red">13.51<br> (6054ns)</span>
14043               </p>
14044             </td>
14045 <td>
14046               <p>
14047                 <span class="grey">-</span>
14048               </p>
14049             </td>
14050 <td>
14051               <p>
14052                 <span class="green">1.00<br> (448ns)</span>
14053               </p>
14054             </td>
14055 <td>
14056             </td>
14057 </tr>
14058 <tr>
14059 <td>
14060               <p>
14061                 Hypergeometric (quantile)
14062               </p>
14063             </td>
14064 <td>
14065               <p>
14066                 <span class="green">1.00<br> (57820ns)</span>
14067               </p>
14068             </td>
14069 <td>
14070               <p>
14071                 <span class="blue">1.54<br> (89233ns)</span>
14072               </p>
14073             </td>
14074 <td>
14075               <p>
14076                 <span class="grey">-</span>
14077               </p>
14078             </td>
14079 <td>
14080               <p>
14081                 <span class="blue">1.60<br> (92679ns)</span>
14082               </p>
14083             </td>
14084 <td>
14085             </td>
14086 </tr>
14087 <tr>
14088 <td>
14089               <p>
14090                 InverseChiSquared (CDF)
14091               </p>
14092             </td>
14093 <td>
14094               <p>
14095                 <span class="red">2.23<br> (546ns)</span>
14096               </p>
14097             </td>
14098 <td>
14099               <p>
14100                 <span class="green">1.00<br> (245ns)</span>
14101               </p>
14102             </td>
14103 <td>
14104             </td>
14105 <td>
14106             </td>
14107 <td>
14108             </td>
14109 </tr>
14110 <tr>
14111 <td>
14112               <p>
14113                 InverseChiSquared (PDF)
14114               </p>
14115             </td>
14116 <td>
14117               <p>
14118                 <span class="red">2.28<br> (342ns)</span>
14119               </p>
14120             </td>
14121 <td>
14122               <p>
14123                 <span class="green">1.00<br> (150ns)</span>
14124               </p>
14125             </td>
14126 <td>
14127             </td>
14128 <td>
14129             </td>
14130 <td>
14131             </td>
14132 </tr>
14133 <tr>
14134 <td>
14135               <p>
14136                 InverseChiSquared (quantile)
14137               </p>
14138             </td>
14139 <td>
14140               <p>
14141                 <span class="blue">1.86<br> (1378ns)</span>
14142               </p>
14143             </td>
14144 <td>
14145               <p>
14146                 <span class="green">1.00<br> (740ns)</span>
14147               </p>
14148             </td>
14149 <td>
14150             </td>
14151 <td>
14152             </td>
14153 <td>
14154             </td>
14155 </tr>
14156 <tr>
14157 <td>
14158               <p>
14159                 InverseGamma (CDF)
14160               </p>
14161             </td>
14162 <td>
14163               <p>
14164                 <span class="red">2.50<br> (610ns)</span>
14165               </p>
14166             </td>
14167 <td>
14168               <p>
14169                 <span class="green">1.00<br> (244ns)</span>
14170               </p>
14171             </td>
14172 <td>
14173             </td>
14174 <td>
14175             </td>
14176 <td>
14177             </td>
14178 </tr>
14179 <tr>
14180 <td>
14181               <p>
14182                 InverseGamma (PDF)
14183               </p>
14184             </td>
14185 <td>
14186               <p>
14187                 <span class="red">2.76<br> (477ns)</span>
14188               </p>
14189             </td>
14190 <td>
14191               <p>
14192                 <span class="green">1.00<br> (173ns)</span>
14193               </p>
14194             </td>
14195 <td>
14196             </td>
14197 <td>
14198             </td>
14199 <td>
14200             </td>
14201 </tr>
14202 <tr>
14203 <td>
14204               <p>
14205                 InverseGamma (quantile)
14206               </p>
14207             </td>
14208 <td>
14209               <p>
14210                 <span class="red">2.23<br> (1870ns)</span>
14211               </p>
14212             </td>
14213 <td>
14214               <p>
14215                 <span class="green">1.00<br> (838ns)</span>
14216               </p>
14217             </td>
14218 <td>
14219             </td>
14220 <td>
14221             </td>
14222 <td>
14223             </td>
14224 </tr>
14225 <tr>
14226 <td>
14227               <p>
14228                 InverseGaussian (CDF)
14229               </p>
14230             </td>
14231 <td>
14232               <p>
14233                 <span class="green">1.00<br> (108ns)</span>
14234               </p>
14235             </td>
14236 <td>
14237               <p>
14238                 <span class="green">1.00<br> (108ns)</span>
14239               </p>
14240             </td>
14241 <td>
14242             </td>
14243 <td>
14244             </td>
14245 <td>
14246             </td>
14247 </tr>
14248 <tr>
14249 <td>
14250               <p>
14251                 InverseGaussian (PDF)
14252               </p>
14253             </td>
14254 <td>
14255               <p>
14256                 <span class="green">1.00<br> (19ns)</span>
14257               </p>
14258             </td>
14259 <td>
14260               <p>
14261                 <span class="green">1.00<br> (19ns)</span>
14262               </p>
14263             </td>
14264 <td>
14265             </td>
14266 <td>
14267             </td>
14268 <td>
14269             </td>
14270 </tr>
14271 <tr>
14272 <td>
14273               <p>
14274                 InverseGaussian (quantile)
14275               </p>
14276             </td>
14277 <td>
14278               <p>
14279                 <span class="green">1.01<br> (2105ns)</span>
14280               </p>
14281             </td>
14282 <td>
14283               <p>
14284                 <span class="green">1.00<br> (2074ns)</span>
14285               </p>
14286             </td>
14287 <td>
14288             </td>
14289 <td>
14290             </td>
14291 <td>
14292             </td>
14293 </tr>
14294 <tr>
14295 <td>
14296               <p>
14297                 Laplace (CDF)
14298               </p>
14299             </td>
14300 <td>
14301               <p>
14302                 <span class="blue">1.35<br> (27ns)</span>
14303               </p>
14304             </td>
14305 <td>
14306               <p>
14307                 <span class="blue">1.35<br> (27ns)</span>
14308               </p>
14309             </td>
14310 <td>
14311               <p>
14312                 <span class="green">1.00<br> (20ns)</span>
14313               </p>
14314             </td>
14315 <td>
14316             </td>
14317 <td>
14318             </td>
14319 </tr>
14320 <tr>
14321 <td>
14322               <p>
14323                 Laplace (PDF)
14324               </p>
14325             </td>
14326 <td>
14327               <p>
14328                 <span class="green">1.00<br> (28ns)</span>
14329               </p>
14330             </td>
14331 <td>
14332               <p>
14333                 <span class="green">1.00<br> (28ns)</span>
14334               </p>
14335             </td>
14336 <td>
14337             </td>
14338 <td>
14339             </td>
14340 <td>
14341             </td>
14342 </tr>
14343 <tr>
14344 <td>
14345               <p>
14346                 Laplace (quantile)
14347               </p>
14348             </td>
14349 <td>
14350               <p>
14351                 <span class="green">1.14<br> (32ns)</span>
14352               </p>
14353             </td>
14354 <td>
14355               <p>
14356                 <span class="green">1.18<br> (33ns)</span>
14357               </p>
14358             </td>
14359 <td>
14360               <p>
14361                 <span class="green">1.00<br> (28ns)</span>
14362               </p>
14363             </td>
14364 <td>
14365             </td>
14366 <td>
14367             </td>
14368 </tr>
14369 <tr>
14370 <td>
14371               <p>
14372                 LogNormal (CDF)
14373               </p>
14374             </td>
14375 <td>
14376               <p>
14377                 <span class="blue">1.67<br> (115ns)</span>
14378               </p>
14379             </td>
14380 <td>
14381               <p>
14382                 <span class="green">1.00<br> (69ns)</span>
14383               </p>
14384             </td>
14385 <td>
14386               <p>
14387                 <span class="green">1.13<br> (78ns)</span>
14388               </p>
14389             </td>
14390 <td>
14391               <p>
14392                 <span class="blue">1.46<br> (101ns)</span>
14393               </p>
14394             </td>
14395 <td>
14396             </td>
14397 </tr>
14398 <tr>
14399 <td>
14400               <p>
14401                 LogNormal (PDF)
14402               </p>
14403             </td>
14404 <td>
14405               <p>
14406                 <span class="green">1.00<br> (66ns)</span>
14407               </p>
14408             </td>
14409 <td>
14410               <p>
14411                 <span class="green">1.02<br> (67ns)</span>
14412               </p>
14413             </td>
14414 <td>
14415               <p>
14416                 <span class="grey">-</span>
14417               </p>
14418             </td>
14419 <td>
14420               <p>
14421                 <span class="green">1.08<br> (71ns)</span>
14422               </p>
14423             </td>
14424 <td>
14425             </td>
14426 </tr>
14427 <tr>
14428 <td>
14429               <p>
14430                 LogNormal (quantile)
14431               </p>
14432             </td>
14433 <td>
14434               <p>
14435                 <span class="blue">1.45<br> (103ns)</span>
14436               </p>
14437             </td>
14438 <td>
14439               <p>
14440                 <span class="blue">1.32<br> (94ns)</span>
14441               </p>
14442             </td>
14443 <td>
14444               <p>
14445                 <span class="green">1.00<br> (71ns)</span>
14446               </p>
14447             </td>
14448 <td>
14449               <p>
14450                 <span class="blue">1.32<br> (94ns)</span>
14451               </p>
14452             </td>
14453 <td>
14454             </td>
14455 </tr>
14456 <tr>
14457 <td>
14458               <p>
14459                 Logistic (CDF)
14460               </p>
14461             </td>
14462 <td>
14463               <p>
14464                 <span class="green">1.00<br> (28ns)</span>
14465               </p>
14466             </td>
14467 <td>
14468               <p>
14469                 <span class="green">1.04<br> (29ns)</span>
14470               </p>
14471             </td>
14472 <td>
14473               <p>
14474                 <span class="green">1.04<br> (29ns)</span>
14475               </p>
14476             </td>
14477 <td>
14478               <p>
14479                 <span class="blue">1.25<br> (35ns)</span>
14480               </p>
14481             </td>
14482 <td>
14483             </td>
14484 </tr>
14485 <tr>
14486 <td>
14487               <p>
14488                 Logistic (PDF)
14489               </p>
14490             </td>
14491 <td>
14492               <p>
14493                 <span class="green">1.00<br> (31ns)</span>
14494               </p>
14495             </td>
14496 <td>
14497               <p>
14498                 <span class="green">1.03<br> (32ns)</span>
14499               </p>
14500             </td>
14501 <td>
14502               <p>
14503                 <span class="grey">-</span>
14504               </p>
14505             </td>
14506 <td>
14507               <p>
14508                 <span class="green">1.03<br> (32ns)</span>
14509               </p>
14510             </td>
14511 <td>
14512             </td>
14513 </tr>
14514 <tr>
14515 <td>
14516               <p>
14517                 Logistic (quantile)
14518               </p>
14519             </td>
14520 <td>
14521               <p>
14522                 <span class="green">1.09<br> (36ns)</span>
14523               </p>
14524             </td>
14525 <td>
14526               <p>
14527                 <span class="green">1.12<br> (37ns)</span>
14528               </p>
14529             </td>
14530 <td>
14531               <p>
14532                 <span class="green">1.00<br> (33ns)</span>
14533               </p>
14534             </td>
14535 <td>
14536               <p>
14537                 <span class="blue">1.27<br> (42ns)</span>
14538               </p>
14539             </td>
14540 <td>
14541             </td>
14542 </tr>
14543 <tr>
14544 <td>
14545               <p>
14546                 NegativeBinomial (CDF)
14547               </p>
14548             </td>
14549 <td>
14550               <p>
14551                 <span class="red">2.08<br> (1733ns)</span>
14552               </p>
14553             </td>
14554 <td>
14555               <p>
14556                 <span class="blue">1.23<br> (1028ns)</span>
14557               </p>
14558             </td>
14559 <td>
14560               <p>
14561                 <span class="blue">1.58<br> (1317ns)</span>
14562               </p>
14563             </td>
14564 <td>
14565               <p>
14566                 <span class="green">1.10<br> (916ns)</span>
14567               </p>
14568             </td>
14569 <td>
14570               <p>
14571                 <span class="green">1.00<br> (833ns)</span>
14572               </p>
14573             </td>
14574 </tr>
14575 <tr>
14576 <td>
14577               <p>
14578                 NegativeBinomial (PDF)
14579               </p>
14580             </td>
14581 <td>
14582               <p>
14583                 <span class="red">2.19<br> (384ns)</span>
14584               </p>
14585             </td>
14586 <td>
14587               <p>
14588                 <span class="green">1.00<br> (175ns)</span>
14589               </p>
14590             </td>
14591 <td>
14592               <p>
14593                 <span class="grey">-</span>
14594               </p>
14595             </td>
14596 <td>
14597               <p>
14598                 <span class="green">1.12<br> (196ns)</span>
14599               </p>
14600             </td>
14601 <td>
14602             </td>
14603 </tr>
14604 <tr>
14605 <td>
14606               <p>
14607                 NegativeBinomial (quantile)
14608               </p>
14609             </td>
14610 <td>
14611               <p>
14612                 <span class="blue">1.74<br> (9167ns)</span>
14613               </p>
14614             </td>
14615 <td>
14616               <p>
14617                 <span class="green">1.00<br> (5278ns)</span>
14618               </p>
14619             </td>
14620 <td>
14621               <p>
14622                 <span class="grey">-</span>
14623               </p>
14624             </td>
14625 <td>
14626               <p>
14627                 <span class="red">3.35<br> (17681ns)</span>
14628               </p>
14629             </td>
14630 <td>
14631               <p>
14632                 <span class="red">3.01<br> (15887ns)</span>
14633               </p>
14634             </td>
14635 </tr>
14636 <tr>
14637 <td>
14638               <p>
14639                 NonCentralBeta (CDF)
14640               </p>
14641             </td>
14642 <td>
14643               <p>
14644                 <span class="red">2.25<br> (2715ns)</span>
14645               </p>
14646             </td>
14647 <td>
14648               <p>
14649                 <span class="green">1.18<br> (1421ns)</span>
14650               </p>
14651             </td>
14652 <td>
14653               <p>
14654                 <span class="grey">-</span>
14655               </p>
14656             </td>
14657 <td>
14658               <p>
14659                 <span class="green">1.00<br> (1205ns)</span>
14660               </p>
14661             </td>
14662 <td>
14663             </td>
14664 </tr>
14665 <tr>
14666 <td>
14667               <p>
14668                 NonCentralBeta (PDF)
14669               </p>
14670             </td>
14671 <td>
14672               <p>
14673                 <span class="red">2.13<br> (2036ns)</span>
14674               </p>
14675             </td>
14676 <td>
14677               <p>
14678                 <span class="blue">1.23<br> (1179ns)</span>
14679               </p>
14680             </td>
14681 <td>
14682               <p>
14683                 <span class="grey">-</span>
14684               </p>
14685             </td>
14686 <td>
14687               <p>
14688                 <span class="green">1.00<br> (956ns)</span>
14689               </p>
14690             </td>
14691 <td>
14692             </td>
14693 </tr>
14694 <tr>
14695 <td>
14696               <p>
14697                 NonCentralBeta (quantile)
14698               </p>
14699             </td>
14700 <td>
14701               <p>
14702                 <span class="red">2.15<br> (63495ns)</span>
14703               </p>
14704             </td>
14705 <td>
14706               <p>
14707                 <span class="green">1.00<br> (29566ns)</span>
14708               </p>
14709             </td>
14710 <td>
14711               <p>
14712                 <span class="grey">-</span>
14713               </p>
14714             </td>
14715 <td>
14716               <p>
14717                 <span class="red">2.89<br> (85371ns)</span>
14718               </p>
14719             </td>
14720 <td>
14721             </td>
14722 </tr>
14723 <tr>
14724 <td>
14725               <p>
14726                 NonCentralChiSquared (CDF)
14727               </p>
14728             </td>
14729 <td>
14730               <p>
14731                 <span class="red">10.17<br> (7258ns)</span>
14732               </p>
14733             </td>
14734 <td>
14735               <p>
14736                 <span class="red">6.32<br> (4515ns)</span>
14737               </p>
14738             </td>
14739 <td>
14740               <p>
14741                 <span class="grey">-</span>
14742               </p>
14743             </td>
14744 <td>
14745               <p>
14746                 <span class="red">15.17<br> (10828ns)</span>
14747               </p>
14748             </td>
14749 <td>
14750               <p>
14751                 <span class="green">1.00<br> (714ns)</span>
14752               </p>
14753             </td>
14754 </tr>
14755 <tr>
14756 <td>
14757               <p>
14758                 NonCentralChiSquared (PDF)
14759               </p>
14760             </td>
14761 <td>
14762               <p>
14763                 <span class="red">2.81<br> (1275ns)</span>
14764               </p>
14765             </td>
14766 <td>
14767               <p>
14768                 <span class="blue">1.55<br> (705ns)</span>
14769               </p>
14770             </td>
14771 <td>
14772               <p>
14773                 <span class="grey">-</span>
14774               </p>
14775             </td>
14776 <td>
14777               <p>
14778                 <span class="green">1.00<br> (454ns)</span>
14779               </p>
14780             </td>
14781 <td>
14782             </td>
14783 </tr>
14784 <tr>
14785 <td>
14786               <p>
14787                 NonCentralChiSquared (quantile)
14788               </p>
14789             </td>
14790 <td>
14791               <p>
14792                 <span class="red">3.29<br> (51391ns)</span>
14793               </p>
14794             </td>
14795 <td>
14796               <p>
14797                 <span class="blue">1.72<br> (26920ns)</span>
14798               </p>
14799             </td>
14800 <td>
14801               <p>
14802                 <span class="grey">-</span>
14803               </p>
14804             </td>
14805 <td>
14806               <p>
14807                 <span class="red">34.31<br> (536514ns)</span>
14808               </p>
14809             </td>
14810 <td>
14811               <p>
14812                 <span class="green">1.00<br> (15636ns)</span>
14813               </p>
14814             </td>
14815 </tr>
14816 <tr>
14817 <td>
14818               <p>
14819                 NonCentralF (CDF)
14820               </p>
14821             </td>
14822 <td>
14823               <p>
14824                 <span class="blue">1.96<br> (2583ns)</span>
14825               </p>
14826             </td>
14827 <td>
14828               <p>
14829                 <span class="green">1.04<br> (1364ns)</span>
14830               </p>
14831             </td>
14832 <td>
14833               <p>
14834                 <span class="grey">-</span>
14835               </p>
14836             </td>
14837 <td>
14838               <p>
14839                 <span class="green">1.00<br> (1316ns)</span>
14840               </p>
14841             </td>
14842 <td>
14843               <p>
14844                 <span class="green">1.15<br> (1512ns)</span>
14845               </p>
14846             </td>
14847 </tr>
14848 <tr>
14849 <td>
14850               <p>
14851                 NonCentralF (PDF)
14852               </p>
14853             </td>
14854 <td>
14855               <p>
14856                 <span class="red">2.39<br> (2102ns)</span>
14857               </p>
14858             </td>
14859 <td>
14860               <p>
14861                 <span class="blue">1.25<br> (1099ns)</span>
14862               </p>
14863             </td>
14864 <td>
14865               <p>
14866                 <span class="grey">-</span>
14867               </p>
14868             </td>
14869 <td>
14870               <p>
14871                 <span class="green">1.00<br> (878ns)</span>
14872               </p>
14873             </td>
14874 <td>
14875             </td>
14876 </tr>
14877 <tr>
14878 <td>
14879               <p>
14880                 NonCentralF (quantile)
14881               </p>
14882             </td>
14883 <td>
14884               <p>
14885                 <span class="red">2.30<br> (39838ns)</span>
14886               </p>
14887             </td>
14888 <td>
14889               <p>
14890                 <span class="green">1.15<br> (19939ns)</span>
14891               </p>
14892             </td>
14893 <td>
14894               <p>
14895                 <span class="grey">-</span>
14896               </p>
14897             </td>
14898 <td>
14899               <p>
14900                 <span class="red">4.06<br> (70302ns)</span>
14901               </p>
14902             </td>
14903 <td>
14904               <p>
14905                 <span class="green">1.00<br> (17331ns)</span>
14906               </p>
14907             </td>
14908 </tr>
14909 <tr>
14910 <td>
14911               <p>
14912                 NonCentralT (CDF)
14913               </p>
14914             </td>
14915 <td>
14916               <p>
14917                 <span class="red">5.04<br> (9817ns)</span>
14918               </p>
14919             </td>
14920 <td>
14921               <p>
14922                 <span class="red">3.10<br> (6036ns)</span>
14923               </p>
14924             </td>
14925 <td>
14926               <p>
14927                 <span class="grey">-</span>
14928               </p>
14929             </td>
14930 <td>
14931               <p>
14932                 <span class="green">1.00<br> (1949ns)</span>
14933               </p>
14934             </td>
14935 <td>
14936               <p>
14937                 <span class="blue">1.84<br> (3591ns)</span>
14938               </p>
14939             </td>
14940 </tr>
14941 <tr>
14942 <td>
14943               <p>
14944                 NonCentralT (PDF)
14945               </p>
14946             </td>
14947 <td>
14948               <p>
14949                 <span class="blue">1.82<br> (7422ns)</span>
14950               </p>
14951             </td>
14952 <td>
14953               <p>
14954                 <span class="green">1.19<br> (4838ns)</span>
14955               </p>
14956             </td>
14957 <td>
14958               <p>
14959                 <span class="grey">-</span>
14960               </p>
14961             </td>
14962 <td>
14963               <p>
14964                 <span class="green">1.00<br> (4078ns)</span>
14965               </p>
14966             </td>
14967 <td>
14968             </td>
14969 </tr>
14970 <tr>
14971 <td>
14972               <p>
14973                 NonCentralT (quantile)
14974               </p>
14975             </td>
14976 <td>
14977               <p>
14978                 <span class="blue">1.88<br> (100206ns)</span>
14979               </p>
14980             </td>
14981 <td>
14982               <p>
14983                 <span class="green">1.12<br> (59572ns)</span>
14984               </p>
14985             </td>
14986 <td>
14987               <p>
14988                 <span class="grey">-</span>
14989               </p>
14990             </td>
14991 <td>
14992               <p>
14993                 <span class="blue">1.70<br> (90848ns)</span>
14994               </p>
14995             </td>
14996 <td>
14997               <p>
14998                 <span class="green">1.00<br> (53399ns)</span>
14999               </p>
15000             </td>
15001 </tr>
15002 <tr>
15003 <td>
15004               <p>
15005                 Normal (CDF)
15006               </p>
15007             </td>
15008 <td>
15009               <p>
15010                 <span class="red">2.55<br> (79ns)</span>
15011               </p>
15012             </td>
15013 <td>
15014               <p>
15015                 <span class="green">1.13<br> (35ns)</span>
15016               </p>
15017             </td>
15018 <td>
15019               <p>
15020                 <span class="green">1.00<br> (31ns)</span>
15021               </p>
15022             </td>
15023 <td>
15024               <p>
15025                 <span class="red">2.06<br> (64ns)</span>
15026               </p>
15027             </td>
15028 <td>
15029               <p>
15030                 <span class="red">6.61<br> (205ns)</span>
15031               </p>
15032             </td>
15033 </tr>
15034 <tr>
15035 <td>
15036               <p>
15037                 Normal (PDF)
15038               </p>
15039             </td>
15040 <td>
15041               <p>
15042                 <span class="green">1.03<br> (33ns)</span>
15043               </p>
15044             </td>
15045 <td>
15046               <p>
15047                 <span class="green">1.00<br> (32ns)</span>
15048               </p>
15049             </td>
15050 <td>
15051               <p>
15052                 <span class="grey">-</span>
15053               </p>
15054             </td>
15055 <td>
15056               <p>
15057                 <span class="blue">1.25<br> (40ns)</span>
15058               </p>
15059             </td>
15060 <td>
15061             </td>
15062 </tr>
15063 <tr>
15064 <td>
15065               <p>
15066                 Normal (quantile)
15067               </p>
15068             </td>
15069 <td>
15070               <p>
15071                 <span class="red">2.03<br> (67ns)</span>
15072               </p>
15073             </td>
15074 <td>
15075               <p>
15076                 <span class="blue">1.58<br> (52ns)</span>
15077               </p>
15078             </td>
15079 <td>
15080               <p>
15081                 <span class="green">1.00<br> (33ns)</span>
15082               </p>
15083             </td>
15084 <td>
15085               <p>
15086                 <span class="blue">1.36<br> (45ns)</span>
15087               </p>
15088             </td>
15089 <td>
15090               <p>
15091                 <span class="red">17.58<br> (580ns)</span>
15092               </p>
15093             </td>
15094 </tr>
15095 <tr>
15096 <td>
15097               <p>
15098                 Pareto (CDF)
15099               </p>
15100             </td>
15101 <td>
15102               <p>
15103                 <span class="green">1.00<br> (52ns)</span>
15104               </p>
15105             </td>
15106 <td>
15107               <p>
15108                 <span class="green">1.02<br> (53ns)</span>
15109               </p>
15110             </td>
15111 <td>
15112               <p>
15113                 <span class="blue">1.21<br> (63ns)</span>
15114               </p>
15115             </td>
15116 <td>
15117             </td>
15118 <td>
15119             </td>
15120 </tr>
15121 <tr>
15122 <td>
15123               <p>
15124                 Pareto (PDF)
15125               </p>
15126             </td>
15127 <td>
15128               <p>
15129                 <span class="green">1.01<br> (91ns)</span>
15130               </p>
15131             </td>
15132 <td>
15133               <p>
15134                 <span class="green">1.00<br> (90ns)</span>
15135               </p>
15136             </td>
15137 <td>
15138             </td>
15139 <td>
15140             </td>
15141 <td>
15142             </td>
15143 </tr>
15144 <tr>
15145 <td>
15146               <p>
15147                 Pareto (quantile)
15148               </p>
15149             </td>
15150 <td>
15151               <p>
15152                 <span class="green">1.04<br> (55ns)</span>
15153               </p>
15154             </td>
15155 <td>
15156               <p>
15157                 <span class="blue">1.25<br> (66ns)</span>
15158               </p>
15159             </td>
15160 <td>
15161               <p>
15162                 <span class="green">1.00<br> (53ns)</span>
15163               </p>
15164             </td>
15165 <td>
15166             </td>
15167 <td>
15168             </td>
15169 </tr>
15170 <tr>
15171 <td>
15172               <p>
15173                 Poisson (CDF)
15174               </p>
15175             </td>
15176 <td>
15177               <p>
15178                 <span class="red">2.01<br> (251ns)</span>
15179               </p>
15180             </td>
15181 <td>
15182               <p>
15183                 <span class="green">1.00<br> (125ns)</span>
15184               </p>
15185             </td>
15186 <td>
15187               <p>
15188                 <span class="red">5.84<br> (730ns)</span>
15189               </p>
15190             </td>
15191 <td>
15192               <p>
15193                 <span class="red">2.22<br> (278ns)</span>
15194               </p>
15195             </td>
15196 <td>
15197               <p>
15198                 <span class="blue">1.68<br> (210ns)</span>
15199               </p>
15200             </td>
15201 </tr>
15202 <tr>
15203 <td>
15204               <p>
15205                 Poisson (PDF)
15206               </p>
15207             </td>
15208 <td>
15209               <p>
15210                 <span class="red">2.09<br> (196ns)</span>
15211               </p>
15212             </td>
15213 <td>
15214               <p>
15215                 <span class="green">1.00<br> (94ns)</span>
15216               </p>
15217             </td>
15218 <td>
15219               <p>
15220                 <span class="grey">-</span>
15221               </p>
15222             </td>
15223 <td>
15224               <p>
15225                 <span class="green">1.01<br> (95ns)</span>
15226               </p>
15227             </td>
15228 <td>
15229             </td>
15230 </tr>
15231 <tr>
15232 <td>
15233               <p>
15234                 Poisson (quantile)
15235               </p>
15236             </td>
15237 <td>
15238               <p>
15239                 <span class="blue">1.99<br> (1120ns)</span>
15240               </p>
15241             </td>
15242 <td>
15243               <p>
15244                 <span class="green">1.00<br> (562ns)</span>
15245               </p>
15246             </td>
15247 <td>
15248               <p>
15249                 <span class="grey">-</span>
15250               </p>
15251             </td>
15252 <td>
15253               <p>
15254                 <span class="blue">1.21<br> (682ns)</span>
15255               </p>
15256             </td>
15257 <td>
15258               <p>
15259                 <span class="red">5.51<br> (3097ns)</span>
15260               </p>
15261             </td>
15262 </tr>
15263 <tr>
15264 <td>
15265               <p>
15266                 Rayleigh (CDF)
15267               </p>
15268             </td>
15269 <td>
15270               <p>
15271                 <span class="green">1.10<br> (23ns)</span>
15272               </p>
15273             </td>
15274 <td>
15275               <p>
15276                 <span class="green">1.05<br> (22ns)</span>
15277               </p>
15278             </td>
15279 <td>
15280               <p>
15281                 <span class="green">1.00<br> (21ns)</span>
15282               </p>
15283             </td>
15284 <td>
15285             </td>
15286 <td>
15287             </td>
15288 </tr>
15289 <tr>
15290 <td>
15291               <p>
15292                 Rayleigh (PDF)
15293               </p>
15294             </td>
15295 <td>
15296               <p>
15297                 <span class="green">1.15<br> (31ns)</span>
15298               </p>
15299             </td>
15300 <td>
15301               <p>
15302                 <span class="green">1.00<br> (27ns)</span>
15303               </p>
15304             </td>
15305 <td>
15306             </td>
15307 <td>
15308             </td>
15309 <td>
15310             </td>
15311 </tr>
15312 <tr>
15313 <td>
15314               <p>
15315                 Rayleigh (quantile)
15316               </p>
15317             </td>
15318 <td>
15319               <p>
15320                 <span class="blue">1.25<br> (25ns)</span>
15321               </p>
15322             </td>
15323 <td>
15324               <p>
15325                 <span class="green">1.20<br> (24ns)</span>
15326               </p>
15327             </td>
15328 <td>
15329               <p>
15330                 <span class="green">1.00<br> (20ns)</span>
15331               </p>
15332             </td>
15333 <td>
15334             </td>
15335 <td>
15336             </td>
15337 </tr>
15338 <tr>
15339 <td>
15340               <p>
15341                 SkewNormal (CDF)
15342               </p>
15343             </td>
15344 <td>
15345               <p>
15346                 <span class="green">1.09<br> (471ns)</span>
15347               </p>
15348             </td>
15349 <td>
15350               <p>
15351                 <span class="green">1.00<br> (433ns)</span>
15352               </p>
15353             </td>
15354 <td>
15355             </td>
15356 <td>
15357             </td>
15358 <td>
15359             </td>
15360 </tr>
15361 <tr>
15362 <td>
15363               <p>
15364                 SkewNormal (PDF)
15365               </p>
15366             </td>
15367 <td>
15368               <p>
15369                 <span class="blue">1.53<br> (90ns)</span>
15370               </p>
15371             </td>
15372 <td>
15373               <p>
15374                 <span class="green">1.00<br> (59ns)</span>
15375               </p>
15376             </td>
15377 <td>
15378             </td>
15379 <td>
15380             </td>
15381 <td>
15382             </td>
15383 </tr>
15384 <tr>
15385 <td>
15386               <p>
15387                 SkewNormal (quantile)
15388               </p>
15389             </td>
15390 <td>
15391               <p>
15392                 <span class="green">1.07<br> (3697ns)</span>
15393               </p>
15394             </td>
15395 <td>
15396               <p>
15397                 <span class="green">1.00<br> (3440ns)</span>
15398               </p>
15399             </td>
15400 <td>
15401             </td>
15402 <td>
15403             </td>
15404 <td>
15405             </td>
15406 </tr>
15407 <tr>
15408 <td>
15409               <p>
15410                 StudentsT (CDF)
15411               </p>
15412             </td>
15413 <td>
15414               <p>
15415                 <span class="red">5.72<br> (1517ns)</span>
15416               </p>
15417             </td>
15418 <td>
15419               <p>
15420                 <span class="blue">1.82<br> (481ns)</span>
15421               </p>
15422             </td>
15423 <td>
15424               <p>
15425                 <span class="green">1.00<br> (265ns)</span>
15426               </p>
15427             </td>
15428 <td>
15429               <p>
15430                 <span class="blue">1.42<br> (375ns)</span>
15431               </p>
15432             </td>
15433 <td>
15434               <p>
15435                 <span class="blue">1.68<br> (446ns)</span>
15436               </p>
15437             </td>
15438 </tr>
15439 <tr>
15440 <td>
15441               <p>
15442                 StudentsT (PDF)
15443               </p>
15444             </td>
15445 <td>
15446               <p>
15447                 <span class="red">5.23<br> (716ns)</span>
15448               </p>
15449             </td>
15450 <td>
15451               <p>
15452                 <span class="blue">1.45<br> (198ns)</span>
15453               </p>
15454             </td>
15455 <td>
15456               <p>
15457                 <span class="grey">-</span>
15458               </p>
15459             </td>
15460 <td>
15461               <p>
15462                 <span class="green">1.00<br> (137ns)</span>
15463               </p>
15464             </td>
15465 <td>
15466             </td>
15467 </tr>
15468 <tr>
15469 <td>
15470               <p>
15471                 StudentsT (quantile)
15472               </p>
15473             </td>
15474 <td>
15475               <p>
15476                 <span class="red">3.04<br> (2557ns)</span>
15477               </p>
15478             </td>
15479 <td>
15480               <p>
15481                 <span class="green">1.00<br> (841ns)</span>
15482               </p>
15483             </td>
15484 <td>
15485               <p>
15486                 <span class="blue">1.37<br> (1148ns)</span>
15487               </p>
15488             </td>
15489 <td>
15490               <p>
15491                 <span class="green">1.16<br> (977ns)</span>
15492               </p>
15493             </td>
15494 <td>
15495               <p>
15496                 <span class="red">4.48<br> (3770ns)</span>
15497               </p>
15498             </td>
15499 </tr>
15500 <tr>
15501 <td>
15502               <p>
15503                 Weibull (CDF)
15504               </p>
15505             </td>
15506 <td>
15507               <p>
15508                 <span class="green">1.07<br> (91ns)</span>
15509               </p>
15510             </td>
15511 <td>
15512               <p>
15513                 <span class="green">1.00<br> (85ns)</span>
15514               </p>
15515             </td>
15516 <td>
15517               <p>
15518                 <span class="green">1.00<br> (85ns)</span>
15519               </p>
15520             </td>
15521 <td>
15522               <p>
15523                 <span class="green">1.19<br> (101ns)</span>
15524               </p>
15525             </td>
15526 <td>
15527             </td>
15528 </tr>
15529 <tr>
15530 <td>
15531               <p>
15532                 Weibull (PDF)
15533               </p>
15534             </td>
15535 <td>
15536               <p>
15537                 <span class="blue">1.48<br> (155ns)</span>
15538               </p>
15539             </td>
15540 <td>
15541               <p>
15542                 <span class="blue">1.47<br> (154ns)</span>
15543               </p>
15544             </td>
15545 <td>
15546               <p>
15547                 <span class="grey">-</span>
15548               </p>
15549             </td>
15550 <td>
15551               <p>
15552                 <span class="green">1.00<br> (105ns)</span>
15553               </p>
15554             </td>
15555 <td>
15556             </td>
15557 </tr>
15558 <tr>
15559 <td>
15560               <p>
15561                 Weibull (quantile)
15562               </p>
15563             </td>
15564 <td>
15565               <p>
15566                 <span class="green">1.00<br> (89ns)</span>
15567               </p>
15568             </td>
15569 <td>
15570               <p>
15571                 <span class="green">1.00<br> (89ns)</span>
15572               </p>
15573             </td>
15574 <td>
15575               <p>
15576                 <span class="green">1.16<br> (103ns)</span>
15577               </p>
15578             </td>
15579 <td>
15580               <p>
15581                 <span class="green">1.08<br> (96ns)</span>
15582               </p>
15583             </td>
15584 <td>
15585             </td>
15586 </tr>
15587 </tbody>
15588 </table></div>
15589 </div>
15590 <br class="table-break">
15591 </div>
15592 <div class="section">
15593 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
15594 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64" title="Distribution performance comparison with Intel C++ C++0x mode version 1600 on Windows x64">Distribution
15595     performance comparison with Intel C++ C++0x mode version 1600 on Windows x64</a>
15596 </h2></div></div></div>
15597 <div class="table">
15598 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64.table_Distribution_performance_comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><p class="title"><b>Table&#160;10.&#160;Distribution performance comparison with Intel C++ C++0x mode version
15599       1600 on Windows x64</b></p>
15600 <div class="table-contents"><table class="table" summary="Distribution performance comparison with Intel C++ C++0x mode version
15601       1600 on Windows x64">
15602 <colgroup>
15603 <col>
15604 <col>
15605 <col>
15606 </colgroup>
15607 <thead><tr>
15608 <th>
15609               <p>
15610                 Function
15611               </p>
15612             </th>
15613 <th>
15614               <p>
15615                 boost 1.61
15616               </p>
15617             </th>
15618 <th>
15619               <p>
15620                 DCDFLIB
15621               </p>
15622             </th>
15623 </tr></thead>
15624 <tbody>
15625 <tr>
15626 <td>
15627               <p>
15628                 ArcSine (CDF)
15629               </p>
15630             </td>
15631 <td>
15632               <p>
15633                 <span class="green">1.00<br> (36ns)</span>
15634               </p>
15635             </td>
15636 <td>
15637             </td>
15638 </tr>
15639 <tr>
15640 <td>
15641               <p>
15642                 ArcSine (PDF)
15643               </p>
15644             </td>
15645 <td>
15646               <p>
15647                 <span class="green">1.00<br> (19ns)</span>
15648               </p>
15649             </td>
15650 <td>
15651             </td>
15652 </tr>
15653 <tr>
15654 <td>
15655               <p>
15656                 ArcSine (quantile)
15657               </p>
15658             </td>
15659 <td>
15660               <p>
15661                 <span class="green">1.00<br> (24ns)</span>
15662               </p>
15663             </td>
15664 <td>
15665             </td>
15666 </tr>
15667 <tr>
15668 <td>
15669               <p>
15670                 Beta (CDF)
15671               </p>
15672             </td>
15673 <td>
15674               <p>
15675                 <span class="green">1.00<br> (170ns)</span>
15676               </p>
15677             </td>
15678 <td>
15679               <p>
15680                 <span class="blue">1.61<br> (273ns)</span>
15681               </p>
15682             </td>
15683 </tr>
15684 <tr>
15685 <td>
15686               <p>
15687                 Beta (PDF)
15688               </p>
15689             </td>
15690 <td>
15691               <p>
15692                 <span class="green">1.00<br> (152ns)</span>
15693               </p>
15694             </td>
15695 <td>
15696             </td>
15697 </tr>
15698 <tr>
15699 <td>
15700               <p>
15701                 Beta (quantile)
15702               </p>
15703             </td>
15704 <td>
15705               <p>
15706                 <span class="green">1.00<br> (871ns)</span>
15707               </p>
15708             </td>
15709 <td>
15710               <p>
15711                 <span class="red">6.36<br> (5536ns)</span>
15712               </p>
15713             </td>
15714 </tr>
15715 <tr>
15716 <td>
15717               <p>
15718                 Binomial (CDF)
15719               </p>
15720             </td>
15721 <td>
15722               <p>
15723                 <span class="green">1.05<br> (644ns)</span>
15724               </p>
15725             </td>
15726 <td>
15727               <p>
15728                 <span class="green">1.00<br> (613ns)</span>
15729               </p>
15730             </td>
15731 </tr>
15732 <tr>
15733 <td>
15734               <p>
15735                 Binomial (PDF)
15736               </p>
15737             </td>
15738 <td>
15739               <p>
15740                 <span class="green">1.00<br> (187ns)</span>
15741               </p>
15742             </td>
15743 <td>
15744             </td>
15745 </tr>
15746 <tr>
15747 <td>
15748               <p>
15749                 Binomial (quantile)
15750               </p>
15751             </td>
15752 <td>
15753               <p>
15754                 <span class="green">1.00<br> (3067ns)</span>
15755               </p>
15756             </td>
15757 <td>
15758               <p>
15759                 <span class="red">3.10<br> (9515ns)</span>
15760               </p>
15761             </td>
15762 </tr>
15763 <tr>
15764 <td>
15765               <p>
15766                 Cauchy (CDF)
15767               </p>
15768             </td>
15769 <td>
15770               <p>
15771                 <span class="green">1.00<br> (23ns)</span>
15772               </p>
15773             </td>
15774 <td>
15775             </td>
15776 </tr>
15777 <tr>
15778 <td>
15779               <p>
15780                 Cauchy (PDF)
15781               </p>
15782             </td>
15783 <td>
15784               <p>
15785                 <span class="green">1.00<br> (9ns)</span>
15786               </p>
15787             </td>
15788 <td>
15789             </td>
15790 </tr>
15791 <tr>
15792 <td>
15793               <p>
15794                 Cauchy (quantile)
15795               </p>
15796             </td>
15797 <td>
15798               <p>
15799                 <span class="green">1.00<br> (27ns)</span>
15800               </p>
15801             </td>
15802 <td>
15803             </td>
15804 </tr>
15805 <tr>
15806 <td>
15807               <p>
15808                 ChiSquared (CDF)
15809               </p>
15810             </td>
15811 <td>
15812               <p>
15813                 <span class="blue">1.57<br> (226ns)</span>
15814               </p>
15815             </td>
15816 <td>
15817               <p>
15818                 <span class="green">1.00<br> (144ns)</span>
15819               </p>
15820             </td>
15821 </tr>
15822 <tr>
15823 <td>
15824               <p>
15825                 ChiSquared (PDF)
15826               </p>
15827             </td>
15828 <td>
15829               <p>
15830                 <span class="green">1.00<br> (103ns)</span>
15831               </p>
15832             </td>
15833 <td>
15834             </td>
15835 </tr>
15836 <tr>
15837 <td>
15838               <p>
15839                 ChiSquared (quantile)
15840               </p>
15841             </td>
15842 <td>
15843               <p>
15844                 <span class="green">1.00<br> (610ns)</span>
15845               </p>
15846             </td>
15847 <td>
15848               <p>
15849                 <span class="red">5.60<br> (3416ns)</span>
15850               </p>
15851             </td>
15852 </tr>
15853 <tr>
15854 <td>
15855               <p>
15856                 Exponential (CDF)
15857               </p>
15858             </td>
15859 <td>
15860               <p>
15861                 <span class="green">1.00<br> (19ns)</span>
15862               </p>
15863             </td>
15864 <td>
15865             </td>
15866 </tr>
15867 <tr>
15868 <td>
15869               <p>
15870                 Exponential (PDF)
15871               </p>
15872             </td>
15873 <td>
15874               <p>
15875                 <span class="green">1.00<br> (17ns)</span>
15876               </p>
15877             </td>
15878 <td>
15879             </td>
15880 </tr>
15881 <tr>
15882 <td>
15883               <p>
15884                 Exponential (quantile)
15885               </p>
15886             </td>
15887 <td>
15888               <p>
15889                 <span class="green">1.00<br> (21ns)</span>
15890               </p>
15891             </td>
15892 <td>
15893             </td>
15894 </tr>
15895 <tr>
15896 <td>
15897               <p>
15898                 ExtremeValue (CDF)
15899               </p>
15900             </td>
15901 <td>
15902               <p>
15903                 <span class="green">1.00<br> (24ns)</span>
15904               </p>
15905             </td>
15906 <td>
15907             </td>
15908 </tr>
15909 <tr>
15910 <td>
15911               <p>
15912                 ExtremeValue (PDF)
15913               </p>
15914             </td>
15915 <td>
15916               <p>
15917                 <span class="green">1.00<br> (27ns)</span>
15918               </p>
15919             </td>
15920 <td>
15921             </td>
15922 </tr>
15923 <tr>
15924 <td>
15925               <p>
15926                 ExtremeValue (quantile)
15927               </p>
15928             </td>
15929 <td>
15930               <p>
15931                 <span class="green">1.00<br> (29ns)</span>
15932               </p>
15933             </td>
15934 <td>
15935             </td>
15936 </tr>
15937 <tr>
15938 <td>
15939               <p>
15940                 F (CDF)
15941               </p>
15942             </td>
15943 <td>
15944               <p>
15945                 <span class="green">1.03<br> (566ns)</span>
15946               </p>
15947             </td>
15948 <td>
15949               <p>
15950                 <span class="green">1.00<br> (547ns)</span>
15951               </p>
15952             </td>
15953 </tr>
15954 <tr>
15955 <td>
15956               <p>
15957                 F (PDF)
15958               </p>
15959             </td>
15960 <td>
15961               <p>
15962                 <span class="green">1.00<br> (214ns)</span>
15963               </p>
15964             </td>
15965 <td>
15966             </td>
15967 </tr>
15968 <tr>
15969 <td>
15970               <p>
15971                 F (quantile)
15972               </p>
15973             </td>
15974 <td>
15975               <p>
15976                 <span class="green">1.00<br> (1265ns)</span>
15977               </p>
15978             </td>
15979 <td>
15980               <p>
15981                 <span class="red">6.54<br> (8271ns)</span>
15982               </p>
15983             </td>
15984 </tr>
15985 <tr>
15986 <td>
15987               <p>
15988                 Gamma (CDF)
15989               </p>
15990             </td>
15991 <td>
15992               <p>
15993                 <span class="green">1.14<br> (190ns)</span>
15994               </p>
15995             </td>
15996 <td>
15997               <p>
15998                 <span class="green">1.00<br> (166ns)</span>
15999               </p>
16000             </td>
16001 </tr>
16002 <tr>
16003 <td>
16004               <p>
16005                 Gamma (PDF)
16006               </p>
16007             </td>
16008 <td>
16009               <p>
16010                 <span class="green">1.00<br> (112ns)</span>
16011               </p>
16012             </td>
16013 <td>
16014             </td>
16015 </tr>
16016 <tr>
16017 <td>
16018               <p>
16019                 Gamma (quantile)
16020               </p>
16021             </td>
16022 <td>
16023               <p>
16024                 <span class="green">1.16<br> (625ns)</span>
16025               </p>
16026             </td>
16027 <td>
16028               <p>
16029                 <span class="green">1.00<br> (541ns)</span>
16030               </p>
16031             </td>
16032 </tr>
16033 <tr>
16034 <td>
16035               <p>
16036                 Geometric (CDF)
16037               </p>
16038             </td>
16039 <td>
16040               <p>
16041                 <span class="green">1.00<br> (24ns)</span>
16042               </p>
16043             </td>
16044 <td>
16045             </td>
16046 </tr>
16047 <tr>
16048 <td>
16049               <p>
16050                 Geometric (PDF)
16051               </p>
16052             </td>
16053 <td>
16054               <p>
16055                 <span class="green">1.00<br> (15ns)</span>
16056               </p>
16057             </td>
16058 <td>
16059             </td>
16060 </tr>
16061 <tr>
16062 <td>
16063               <p>
16064                 Geometric (quantile)
16065               </p>
16066             </td>
16067 <td>
16068               <p>
16069                 <span class="green">1.00<br> (22ns)</span>
16070               </p>
16071             </td>
16072 <td>
16073             </td>
16074 </tr>
16075 <tr>
16076 <td>
16077               <p>
16078                 Hypergeometric (CDF)
16079               </p>
16080             </td>
16081 <td>
16082               <p>
16083                 <span class="green">1.00<br> (5958ns)</span>
16084               </p>
16085             </td>
16086 <td>
16087             </td>
16088 </tr>
16089 <tr>
16090 <td>
16091               <p>
16092                 Hypergeometric (PDF)
16093               </p>
16094             </td>
16095 <td>
16096               <p>
16097                 <span class="green">1.00<br> (5681ns)</span>
16098               </p>
16099             </td>
16100 <td>
16101             </td>
16102 </tr>
16103 <tr>
16104 <td>
16105               <p>
16106                 Hypergeometric (quantile)
16107               </p>
16108             </td>
16109 <td>
16110               <p>
16111                 <span class="green">1.00<br> (35994ns)</span>
16112               </p>
16113             </td>
16114 <td>
16115             </td>
16116 </tr>
16117 <tr>
16118 <td>
16119               <p>
16120                 InverseChiSquared (CDF)
16121               </p>
16122             </td>
16123 <td>
16124               <p>
16125                 <span class="green">1.00<br> (214ns)</span>
16126               </p>
16127             </td>
16128 <td>
16129             </td>
16130 </tr>
16131 <tr>
16132 <td>
16133               <p>
16134                 InverseChiSquared (PDF)
16135               </p>
16136             </td>
16137 <td>
16138               <p>
16139                 <span class="green">1.00<br> (118ns)</span>
16140               </p>
16141             </td>
16142 <td>
16143             </td>
16144 </tr>
16145 <tr>
16146 <td>
16147               <p>
16148                 InverseChiSquared (quantile)
16149               </p>
16150             </td>
16151 <td>
16152               <p>
16153                 <span class="green">1.00<br> (647ns)</span>
16154               </p>
16155             </td>
16156 <td>
16157             </td>
16158 </tr>
16159 <tr>
16160 <td>
16161               <p>
16162                 InverseGamma (CDF)
16163               </p>
16164             </td>
16165 <td>
16166               <p>
16167                 <span class="green">1.00<br> (187ns)</span>
16168               </p>
16169             </td>
16170 <td>
16171             </td>
16172 </tr>
16173 <tr>
16174 <td>
16175               <p>
16176                 InverseGamma (PDF)
16177               </p>
16178             </td>
16179 <td>
16180               <p>
16181                 <span class="green">1.00<br> (116ns)</span>
16182               </p>
16183             </td>
16184 <td>
16185             </td>
16186 </tr>
16187 <tr>
16188 <td>
16189               <p>
16190                 InverseGamma (quantile)
16191               </p>
16192             </td>
16193 <td>
16194               <p>
16195                 <span class="green">1.00<br> (620ns)</span>
16196               </p>
16197             </td>
16198 <td>
16199             </td>
16200 </tr>
16201 <tr>
16202 <td>
16203               <p>
16204                 InverseGaussian (CDF)
16205               </p>
16206             </td>
16207 <td>
16208               <p>
16209                 <span class="green">1.00<br> (53ns)</span>
16210               </p>
16211             </td>
16212 <td>
16213             </td>
16214 </tr>
16215 <tr>
16216 <td>
16217               <p>
16218                 InverseGaussian (PDF)
16219               </p>
16220             </td>
16221 <td>
16222               <p>
16223                 <span class="green">1.00<br> (13ns)</span>
16224               </p>
16225             </td>
16226 <td>
16227             </td>
16228 </tr>
16229 <tr>
16230 <td>
16231               <p>
16232                 InverseGaussian (quantile)
16233               </p>
16234             </td>
16235 <td>
16236               <p>
16237                 <span class="green">1.00<br> (902ns)</span>
16238               </p>
16239             </td>
16240 <td>
16241             </td>
16242 </tr>
16243 <tr>
16244 <td>
16245               <p>
16246                 Laplace (CDF)
16247               </p>
16248             </td>
16249 <td>
16250               <p>
16251                 <span class="green">1.00<br> (15ns)</span>
16252               </p>
16253             </td>
16254 <td>
16255             </td>
16256 </tr>
16257 <tr>
16258 <td>
16259               <p>
16260                 Laplace (PDF)
16261               </p>
16262             </td>
16263 <td>
16264               <p>
16265                 <span class="green">1.00<br> (16ns)</span>
16266               </p>
16267             </td>
16268 <td>
16269             </td>
16270 </tr>
16271 <tr>
16272 <td>
16273               <p>
16274                 Laplace (quantile)
16275               </p>
16276             </td>
16277 <td>
16278               <p>
16279                 <span class="green">1.00<br> (17ns)</span>
16280               </p>
16281             </td>
16282 <td>
16283             </td>
16284 </tr>
16285 <tr>
16286 <td>
16287               <p>
16288                 LogNormal (CDF)
16289               </p>
16290             </td>
16291 <td>
16292               <p>
16293                 <span class="green">1.00<br> (42ns)</span>
16294               </p>
16295             </td>
16296 <td>
16297             </td>
16298 </tr>
16299 <tr>
16300 <td>
16301               <p>
16302                 LogNormal (PDF)
16303               </p>
16304             </td>
16305 <td>
16306               <p>
16307                 <span class="green">1.00<br> (32ns)</span>
16308               </p>
16309             </td>
16310 <td>
16311             </td>
16312 </tr>
16313 <tr>
16314 <td>
16315               <p>
16316                 LogNormal (quantile)
16317               </p>
16318             </td>
16319 <td>
16320               <p>
16321                 <span class="green">1.00<br> (61ns)</span>
16322               </p>
16323             </td>
16324 <td>
16325             </td>
16326 </tr>
16327 <tr>
16328 <td>
16329               <p>
16330                 Logistic (CDF)
16331               </p>
16332             </td>
16333 <td>
16334               <p>
16335                 <span class="green">1.00<br> (17ns)</span>
16336               </p>
16337             </td>
16338 <td>
16339             </td>
16340 </tr>
16341 <tr>
16342 <td>
16343               <p>
16344                 Logistic (PDF)
16345               </p>
16346             </td>
16347 <td>
16348               <p>
16349                 <span class="green">1.00<br> (20ns)</span>
16350               </p>
16351             </td>
16352 <td>
16353             </td>
16354 </tr>
16355 <tr>
16356 <td>
16357               <p>
16358                 Logistic (quantile)
16359               </p>
16360             </td>
16361 <td>
16362               <p>
16363                 <span class="green">1.00<br> (20ns)</span>
16364               </p>
16365             </td>
16366 <td>
16367             </td>
16368 </tr>
16369 <tr>
16370 <td>
16371               <p>
16372                 NegativeBinomial (CDF)
16373               </p>
16374             </td>
16375 <td>
16376               <p>
16377                 <span class="green">1.19<br> (964ns)</span>
16378               </p>
16379             </td>
16380 <td>
16381               <p>
16382                 <span class="green">1.00<br> (807ns)</span>
16383               </p>
16384             </td>
16385 </tr>
16386 <tr>
16387 <td>
16388               <p>
16389                 NegativeBinomial (PDF)
16390               </p>
16391             </td>
16392 <td>
16393               <p>
16394                 <span class="green">1.00<br> (187ns)</span>
16395               </p>
16396             </td>
16397 <td>
16398             </td>
16399 </tr>
16400 <tr>
16401 <td>
16402               <p>
16403                 NegativeBinomial (quantile)
16404               </p>
16405             </td>
16406 <td>
16407               <p>
16408                 <span class="green">1.00<br> (4806ns)</span>
16409               </p>
16410             </td>
16411 <td>
16412               <p>
16413                 <span class="red">2.74<br> (13152ns)</span>
16414               </p>
16415             </td>
16416 </tr>
16417 <tr>
16418 <td>
16419               <p>
16420                 NonCentralBeta (CDF)
16421               </p>
16422             </td>
16423 <td>
16424               <p>
16425                 <span class="green">1.00<br> (1240ns)</span>
16426               </p>
16427             </td>
16428 <td>
16429             </td>
16430 </tr>
16431 <tr>
16432 <td>
16433               <p>
16434                 NonCentralBeta (PDF)
16435               </p>
16436             </td>
16437 <td>
16438               <p>
16439                 <span class="green">1.00<br> (1053ns)</span>
16440               </p>
16441             </td>
16442 <td>
16443             </td>
16444 </tr>
16445 <tr>
16446 <td>
16447               <p>
16448                 NonCentralBeta (quantile)
16449               </p>
16450             </td>
16451 <td>
16452               <p>
16453                 <span class="green">1.00<br> (24612ns)</span>
16454               </p>
16455             </td>
16456 <td>
16457             </td>
16458 </tr>
16459 <tr>
16460 <td>
16461               <p>
16462                 NonCentralChiSquared (CDF)
16463               </p>
16464             </td>
16465 <td>
16466               <p>
16467                 <span class="red">9.46<br> (3877ns)</span>
16468               </p>
16469             </td>
16470 <td>
16471               <p>
16472                 <span class="green">1.00<br> (410ns)</span>
16473               </p>
16474             </td>
16475 </tr>
16476 <tr>
16477 <td>
16478               <p>
16479                 NonCentralChiSquared (PDF)
16480               </p>
16481             </td>
16482 <td>
16483               <p>
16484                 <span class="green">1.00<br> (555ns)</span>
16485               </p>
16486             </td>
16487 <td>
16488             </td>
16489 </tr>
16490 <tr>
16491 <td>
16492               <p>
16493                 NonCentralChiSquared (quantile)
16494               </p>
16495             </td>
16496 <td>
16497               <p>
16498                 <span class="red">2.41<br> (22440ns)</span>
16499               </p>
16500             </td>
16501 <td>
16502               <p>
16503                 <span class="green">1.00<br> (9321ns)</span>
16504               </p>
16505             </td>
16506 </tr>
16507 <tr>
16508 <td>
16509               <p>
16510                 NonCentralF (CDF)
16511               </p>
16512             </td>
16513 <td>
16514               <p>
16515                 <span class="green">1.17<br> (1278ns)</span>
16516               </p>
16517             </td>
16518 <td>
16519               <p>
16520                 <span class="green">1.00<br> (1093ns)</span>
16521               </p>
16522             </td>
16523 </tr>
16524 <tr>
16525 <td>
16526               <p>
16527                 NonCentralF (PDF)
16528               </p>
16529             </td>
16530 <td>
16531               <p>
16532                 <span class="green">1.00<br> (1035ns)</span>
16533               </p>
16534             </td>
16535 <td>
16536             </td>
16537 </tr>
16538 <tr>
16539 <td>
16540               <p>
16541                 NonCentralF (quantile)
16542               </p>
16543             </td>
16544 <td>
16545               <p>
16546                 <span class="blue">1.53<br> (18251ns)</span>
16547               </p>
16548             </td>
16549 <td>
16550               <p>
16551                 <span class="green">1.00<br> (11948ns)</span>
16552               </p>
16553             </td>
16554 </tr>
16555 <tr>
16556 <td>
16557               <p>
16558                 NonCentralT (CDF)
16559               </p>
16560             </td>
16561 <td>
16562               <p>
16563                 <span class="blue">1.83<br> (5298ns)</span>
16564               </p>
16565             </td>
16566 <td>
16567               <p>
16568                 <span class="green">1.00<br> (2899ns)</span>
16569               </p>
16570             </td>
16571 </tr>
16572 <tr>
16573 <td>
16574               <p>
16575                 NonCentralT (PDF)
16576               </p>
16577             </td>
16578 <td>
16579               <p>
16580                 <span class="green">1.00<br> (4062ns)</span>
16581               </p>
16582             </td>
16583 <td>
16584             </td>
16585 </tr>
16586 <tr>
16587 <td>
16588               <p>
16589                 NonCentralT (quantile)
16590               </p>
16591             </td>
16592 <td>
16593               <p>
16594                 <span class="green">1.17<br> (48842ns)</span>
16595               </p>
16596             </td>
16597 <td>
16598               <p>
16599                 <span class="green">1.00<br> (41636ns)</span>
16600               </p>
16601             </td>
16602 </tr>
16603 <tr>
16604 <td>
16605               <p>
16606                 Normal (CDF)
16607               </p>
16608             </td>
16609 <td>
16610               <p>
16611                 <span class="green">1.00<br> (31ns)</span>
16612               </p>
16613             </td>
16614 <td>
16615               <p>
16616                 <span class="red">3.55<br> (110ns)</span>
16617               </p>
16618             </td>
16619 </tr>
16620 <tr>
16621 <td>
16622               <p>
16623                 Normal (PDF)
16624               </p>
16625             </td>
16626 <td>
16627               <p>
16628                 <span class="blue">1.00<br> (19ns)</span>
16629               </p>
16630             </td>
16631 <td>
16632             </td>
16633 </tr>
16634 <tr>
16635 <td>
16636               <p>
16637                 Normal (quantile)
16638               </p>
16639             </td>
16640 <td>
16641               <p>
16642                 <span class="green">1.00<br> (42ns)</span>
16643               </p>
16644             </td>
16645 <td>
16646               <p>
16647                 <span class="red">7.36<br> (309ns)</span>
16648               </p>
16649             </td>
16650 </tr>
16651 <tr>
16652 <td>
16653               <p>
16654                 Pareto (CDF)
16655               </p>
16656             </td>
16657 <td>
16658               <p>
16659                 <span class="green">1.00<br> (33ns)</span>
16660               </p>
16661             </td>
16662 <td>
16663             </td>
16664 </tr>
16665 <tr>
16666 <td>
16667               <p>
16668                 Pareto (PDF)
16669               </p>
16670             </td>
16671 <td>
16672               <p>
16673                 <span class="green">1.00<br> (62ns)</span>
16674               </p>
16675             </td>
16676 <td>
16677             </td>
16678 </tr>
16679 <tr>
16680 <td>
16681               <p>
16682                 Pareto (quantile)
16683               </p>
16684             </td>
16685 <td>
16686               <p>
16687                 <span class="green">1.00<br> (29ns)</span>
16688               </p>
16689             </td>
16690 <td>
16691             </td>
16692 </tr>
16693 <tr>
16694 <td>
16695               <p>
16696                 Poisson (CDF)
16697               </p>
16698             </td>
16699 <td>
16700               <p>
16701                 <span class="green">1.00<br> (96ns)</span>
16702               </p>
16703             </td>
16704 <td>
16705               <p>
16706                 <span class="blue">1.41<br> (135ns)</span>
16707               </p>
16708             </td>
16709 </tr>
16710 <tr>
16711 <td>
16712               <p>
16713                 Poisson (PDF)
16714               </p>
16715             </td>
16716 <td>
16717               <p>
16718                 <span class="green">1.00<br> (61ns)</span>
16719               </p>
16720             </td>
16721 <td>
16722             </td>
16723 </tr>
16724 <tr>
16725 <td>
16726               <p>
16727                 Poisson (quantile)
16728               </p>
16729             </td>
16730 <td>
16731               <p>
16732                 <span class="green">1.00<br> (446ns)</span>
16733               </p>
16734             </td>
16735 <td>
16736               <p>
16737                 <span class="red">4.68<br> (2087ns)</span>
16738               </p>
16739             </td>
16740 </tr>
16741 <tr>
16742 <td>
16743               <p>
16744                 Rayleigh (CDF)
16745               </p>
16746             </td>
16747 <td>
16748               <p>
16749                 <span class="green">1.00<br> (24ns)</span>
16750               </p>
16751             </td>
16752 <td>
16753             </td>
16754 </tr>
16755 <tr>
16756 <td>
16757               <p>
16758                 Rayleigh (PDF)
16759               </p>
16760             </td>
16761 <td>
16762               <p>
16763                 <span class="green">1.00<br> (21ns)</span>
16764               </p>
16765             </td>
16766 <td>
16767             </td>
16768 </tr>
16769 <tr>
16770 <td>
16771               <p>
16772                 Rayleigh (quantile)
16773               </p>
16774             </td>
16775 <td>
16776               <p>
16777                 <span class="green">1.00<br> (22ns)</span>
16778               </p>
16779             </td>
16780 <td>
16781             </td>
16782 </tr>
16783 <tr>
16784 <td>
16785               <p>
16786                 SkewNormal (CDF)
16787               </p>
16788             </td>
16789 <td>
16790               <p>
16791                 <span class="green">1.00<br> (187ns)</span>
16792               </p>
16793             </td>
16794 <td>
16795             </td>
16796 </tr>
16797 <tr>
16798 <td>
16799               <p>
16800                 SkewNormal (PDF)
16801               </p>
16802             </td>
16803 <td>
16804               <p>
16805                 <span class="green">1.00<br> (49ns)</span>
16806               </p>
16807             </td>
16808 <td>
16809             </td>
16810 </tr>
16811 <tr>
16812 <td>
16813               <p>
16814                 SkewNormal (quantile)
16815               </p>
16816             </td>
16817 <td>
16818               <p>
16819                 <span class="green">1.00<br> (1409ns)</span>
16820               </p>
16821             </td>
16822 <td>
16823             </td>
16824 </tr>
16825 <tr>
16826 <td>
16827               <p>
16828                 StudentsT (CDF)
16829               </p>
16830             </td>
16831 <td>
16832               <p>
16833                 <span class="blue">1.22<br> (331ns)</span>
16834               </p>
16835             </td>
16836 <td>
16837               <p>
16838                 <span class="green">1.00<br> (272ns)</span>
16839               </p>
16840             </td>
16841 </tr>
16842 <tr>
16843 <td>
16844               <p>
16845                 StudentsT (PDF)
16846               </p>
16847             </td>
16848 <td>
16849               <p>
16850                 <span class="green">1.00<br> (132ns)</span>
16851               </p>
16852             </td>
16853 <td>
16854             </td>
16855 </tr>
16856 <tr>
16857 <td>
16858               <p>
16859                 StudentsT (quantile)
16860               </p>
16861             </td>
16862 <td>
16863               <p>
16864                 <span class="green">1.00<br> (623ns)</span>
16865               </p>
16866             </td>
16867 <td>
16868               <p>
16869                 <span class="red">3.66<br> (2280ns)</span>
16870               </p>
16871             </td>
16872 </tr>
16873 <tr>
16874 <td>
16875               <p>
16876                 Weibull (CDF)
16877               </p>
16878             </td>
16879 <td>
16880               <p>
16881                 <span class="green">1.00<br> (46ns)</span>
16882               </p>
16883             </td>
16884 <td>
16885             </td>
16886 </tr>
16887 <tr>
16888 <td>
16889               <p>
16890                 Weibull (PDF)
16891               </p>
16892             </td>
16893 <td>
16894               <p>
16895                 <span class="green">1.00<br> (63ns)</span>
16896               </p>
16897             </td>
16898 <td>
16899             </td>
16900 </tr>
16901 <tr>
16902 <td>
16903               <p>
16904                 Weibull (quantile)
16905               </p>
16906             </td>
16907 <td>
16908               <p>
16909                 <span class="green">1.00<br> (44ns)</span>
16910               </p>
16911             </td>
16912 <td>
16913             </td>
16914 </tr>
16915 </tbody>
16916 </table></div>
16917 </div>
16918 <br class="table-break">
16919 </div>
16920 <div class="section">
16921 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
16922 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Distribution_performance_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="Distribution performance comparison with Microsoft Visual C++ version 14.0 on Windows x64">Distribution
16923     performance comparison with Microsoft Visual C++ version 14.0 on Windows x64</a>
16924 </h2></div></div></div>
16925 <div class="table">
16926 <a name="special_function_and_distributio.section_Distribution_performance_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_Distribution_performance_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;11.&#160;Distribution performance comparison with Microsoft Visual C++ version
16927       14.0 on Windows x64</b></p>
16928 <div class="table-contents"><table class="table" summary="Distribution performance comparison with Microsoft Visual C++ version
16929       14.0 on Windows x64">
16930 <colgroup>
16931 <col>
16932 <col>
16933 <col>
16934 </colgroup>
16935 <thead><tr>
16936 <th>
16937               <p>
16938                 Function
16939               </p>
16940             </th>
16941 <th>
16942               <p>
16943                 boost 1.61
16944               </p>
16945             </th>
16946 <th>
16947               <p>
16948                 DCDFLIB
16949               </p>
16950             </th>
16951 </tr></thead>
16952 <tbody>
16953 <tr>
16954 <td>
16955               <p>
16956                 ArcSine (CDF)
16957               </p>
16958             </td>
16959 <td>
16960               <p>
16961                 <span class="green">1.00<br> (45ns)</span>
16962               </p>
16963             </td>
16964 <td>
16965               <p>
16966                 <span class="grey">-</span>
16967               </p>
16968             </td>
16969 </tr>
16970 <tr>
16971 <td>
16972               <p>
16973                 ArcSine (PDF)
16974               </p>
16975             </td>
16976 <td>
16977               <p>
16978                 <span class="green">1.00<br> (16ns)</span>
16979               </p>
16980             </td>
16981 <td>
16982               <p>
16983                 <span class="grey">-</span>
16984               </p>
16985             </td>
16986 </tr>
16987 <tr>
16988 <td>
16989               <p>
16990                 ArcSine (quantile)
16991               </p>
16992             </td>
16993 <td>
16994               <p>
16995                 <span class="green">1.00<br> (21ns)</span>
16996               </p>
16997             </td>
16998 <td>
16999               <p>
17000                 <span class="grey">-</span>
17001               </p>
17002             </td>
17003 </tr>
17004 <tr>
17005 <td>
17006               <p>
17007                 Beta (CDF)
17008               </p>
17009             </td>
17010 <td>
17011               <p>
17012                 <span class="green">1.00<br> (196ns)</span>
17013               </p>
17014             </td>
17015 <td>
17016               <p>
17017                 <span class="blue">1.90<br> (372ns)</span>
17018               </p>
17019             </td>
17020 </tr>
17021 <tr>
17022 <td>
17023               <p>
17024                 Beta (PDF)
17025               </p>
17026             </td>
17027 <td>
17028               <p>
17029                 <span class="green">1.00<br> (143ns)</span>
17030               </p>
17031             </td>
17032 <td>
17033               <p>
17034                 <span class="grey">-</span>
17035               </p>
17036             </td>
17037 </tr>
17038 <tr>
17039 <td>
17040               <p>
17041                 Beta (quantile)
17042               </p>
17043             </td>
17044 <td>
17045               <p>
17046                 <span class="green">1.00<br> (1127ns)</span>
17047               </p>
17048             </td>
17049 <td>
17050               <p>
17051                 <span class="red">6.95<br> (7832ns)</span>
17052               </p>
17053             </td>
17054 </tr>
17055 <tr>
17056 <td>
17057               <p>
17058                 Binomial (CDF)
17059               </p>
17060             </td>
17061 <td>
17062               <p>
17063                 <span class="green">1.00<br> (682ns)</span>
17064               </p>
17065             </td>
17066 <td>
17067               <p>
17068                 <span class="green">1.11<br> (756ns)</span>
17069               </p>
17070             </td>
17071 </tr>
17072 <tr>
17073 <td>
17074               <p>
17075                 Binomial (PDF)
17076               </p>
17077             </td>
17078 <td>
17079               <p>
17080                 <span class="green">1.00<br> (184ns)</span>
17081               </p>
17082             </td>
17083 <td>
17084               <p>
17085                 <span class="grey">-</span>
17086               </p>
17087             </td>
17088 </tr>
17089 <tr>
17090 <td>
17091               <p>
17092                 Binomial (quantile)
17093               </p>
17094             </td>
17095 <td>
17096               <p>
17097                 <span class="green">1.00<br> (3249ns)</span>
17098               </p>
17099             </td>
17100 <td>
17101               <p>
17102                 <span class="red">3.63<br> (11787ns)</span>
17103               </p>
17104             </td>
17105 </tr>
17106 <tr>
17107 <td>
17108               <p>
17109                 Cauchy (CDF)
17110               </p>
17111             </td>
17112 <td>
17113               <p>
17114                 <span class="green">1.00<br> (32ns)</span>
17115               </p>
17116             </td>
17117 <td>
17118               <p>
17119                 <span class="grey">-</span>
17120               </p>
17121             </td>
17122 </tr>
17123 <tr>
17124 <td>
17125               <p>
17126                 Cauchy (PDF)
17127               </p>
17128             </td>
17129 <td>
17130               <p>
17131                 <span class="green">1.00<br> (11ns)</span>
17132               </p>
17133             </td>
17134 <td>
17135               <p>
17136                 <span class="grey">-</span>
17137               </p>
17138             </td>
17139 </tr>
17140 <tr>
17141 <td>
17142               <p>
17143                 Cauchy (quantile)
17144               </p>
17145             </td>
17146 <td>
17147               <p>
17148                 <span class="green">1.00<br> (23ns)</span>
17149               </p>
17150             </td>
17151 <td>
17152               <p>
17153                 <span class="grey">-</span>
17154               </p>
17155             </td>
17156 </tr>
17157 <tr>
17158 <td>
17159               <p>
17160                 ChiSquared (CDF)
17161               </p>
17162             </td>
17163 <td>
17164               <p>
17165                 <span class="blue">1.35<br> (268ns)</span>
17166               </p>
17167             </td>
17168 <td>
17169               <p>
17170                 <span class="green">1.00<br> (198ns)</span>
17171               </p>
17172             </td>
17173 </tr>
17174 <tr>
17175 <td>
17176               <p>
17177                 ChiSquared (PDF)
17178               </p>
17179             </td>
17180 <td>
17181               <p>
17182                 <span class="green">1.00<br> (129ns)</span>
17183               </p>
17184             </td>
17185 <td>
17186               <p>
17187                 <span class="grey">-</span>
17188               </p>
17189             </td>
17190 </tr>
17191 <tr>
17192 <td>
17193               <p>
17194                 ChiSquared (quantile)
17195               </p>
17196             </td>
17197 <td>
17198               <p>
17199                 <span class="green">1.00<br> (741ns)</span>
17200               </p>
17201             </td>
17202 <td>
17203               <p>
17204                 <span class="red">6.19<br> (4587ns)</span>
17205               </p>
17206             </td>
17207 </tr>
17208 <tr>
17209 <td>
17210               <p>
17211                 Exponential (CDF)
17212               </p>
17213             </td>
17214 <td>
17215               <p>
17216                 <span class="green">1.00<br> (20ns)</span>
17217               </p>
17218             </td>
17219 <td>
17220               <p>
17221                 <span class="grey">-</span>
17222               </p>
17223             </td>
17224 </tr>
17225 <tr>
17226 <td>
17227               <p>
17228                 Exponential (PDF)
17229               </p>
17230             </td>
17231 <td>
17232               <p>
17233                 <span class="green">1.00<br> (16ns)</span>
17234               </p>
17235             </td>
17236 <td>
17237               <p>
17238                 <span class="grey">-</span>
17239               </p>
17240             </td>
17241 </tr>
17242 <tr>
17243 <td>
17244               <p>
17245                 Exponential (quantile)
17246               </p>
17247             </td>
17248 <td>
17249               <p>
17250                 <span class="green">1.00<br> (29ns)</span>
17251               </p>
17252             </td>
17253 <td>
17254               <p>
17255                 <span class="grey">-</span>
17256               </p>
17257             </td>
17258 </tr>
17259 <tr>
17260 <td>
17261               <p>
17262                 ExtremeValue (CDF)
17263               </p>
17264             </td>
17265 <td>
17266               <p>
17267                 <span class="green">1.00<br> (45ns)</span>
17268               </p>
17269             </td>
17270 <td>
17271               <p>
17272                 <span class="grey">-</span>
17273               </p>
17274             </td>
17275 </tr>
17276 <tr>
17277 <td>
17278               <p>
17279                 ExtremeValue (PDF)
17280               </p>
17281             </td>
17282 <td>
17283               <p>
17284                 <span class="green">1.00<br> (44ns)</span>
17285               </p>
17286             </td>
17287 <td>
17288               <p>
17289                 <span class="grey">-</span>
17290               </p>
17291             </td>
17292 </tr>
17293 <tr>
17294 <td>
17295               <p>
17296                 ExtremeValue (quantile)
17297               </p>
17298             </td>
17299 <td>
17300               <p>
17301                 <span class="green">1.00<br> (36ns)</span>
17302               </p>
17303             </td>
17304 <td>
17305               <p>
17306                 <span class="grey">-</span>
17307               </p>
17308             </td>
17309 </tr>
17310 <tr>
17311 <td>
17312               <p>
17313                 F (CDF)
17314               </p>
17315             </td>
17316 <td>
17317               <p>
17318                 <span class="green">1.08<br> (643ns)</span>
17319               </p>
17320             </td>
17321 <td>
17322               <p>
17323                 <span class="green">1.00<br> (596ns)</span>
17324               </p>
17325             </td>
17326 </tr>
17327 <tr>
17328 <td>
17329               <p>
17330                 F (PDF)
17331               </p>
17332             </td>
17333 <td>
17334               <p>
17335                 <span class="green">1.00<br> (202ns)</span>
17336               </p>
17337             </td>
17338 <td>
17339               <p>
17340                 <span class="grey">-</span>
17341               </p>
17342             </td>
17343 </tr>
17344 <tr>
17345 <td>
17346               <p>
17347                 F (quantile)
17348               </p>
17349             </td>
17350 <td>
17351               <p>
17352                 <span class="green">1.00<br> (1464ns)</span>
17353               </p>
17354             </td>
17355 <td>
17356               <p>
17357                 <span class="red">5.89<br> (8630ns)</span>
17358               </p>
17359             </td>
17360 </tr>
17361 <tr>
17362 <td>
17363               <p>
17364                 Gamma (CDF)
17365               </p>
17366             </td>
17367 <td>
17368               <p>
17369                 <span class="blue">1.40<br> (294ns)</span>
17370               </p>
17371             </td>
17372 <td>
17373               <p>
17374                 <span class="green">1.00<br> (210ns)</span>
17375               </p>
17376             </td>
17377 </tr>
17378 <tr>
17379 <td>
17380               <p>
17381                 Gamma (PDF)
17382               </p>
17383             </td>
17384 <td>
17385               <p>
17386                 <span class="green">1.00<br> (159ns)</span>
17387               </p>
17388             </td>
17389 <td>
17390               <p>
17391                 <span class="grey">-</span>
17392               </p>
17393             </td>
17394 </tr>
17395 <tr>
17396 <td>
17397               <p>
17398                 Gamma (quantile)
17399               </p>
17400             </td>
17401 <td>
17402               <p>
17403                 <span class="green">1.18<br> (841ns)</span>
17404               </p>
17405             </td>
17406 <td>
17407               <p>
17408                 <span class="green">1.00<br> (714ns)</span>
17409               </p>
17410             </td>
17411 </tr>
17412 <tr>
17413 <td>
17414               <p>
17415                 Geometric (CDF)
17416               </p>
17417             </td>
17418 <td>
17419               <p>
17420                 <span class="green">1.00<br> (26ns)</span>
17421               </p>
17422             </td>
17423 <td>
17424               <p>
17425                 <span class="grey">-</span>
17426               </p>
17427             </td>
17428 </tr>
17429 <tr>
17430 <td>
17431               <p>
17432                 Geometric (PDF)
17433               </p>
17434             </td>
17435 <td>
17436               <p>
17437                 <span class="green">1.00<br> (29ns)</span>
17438               </p>
17439             </td>
17440 <td>
17441               <p>
17442                 <span class="grey">-</span>
17443               </p>
17444             </td>
17445 </tr>
17446 <tr>
17447 <td>
17448               <p>
17449                 Geometric (quantile)
17450               </p>
17451             </td>
17452 <td>
17453               <p>
17454                 <span class="green">1.00<br> (25ns)</span>
17455               </p>
17456             </td>
17457 <td>
17458               <p>
17459                 <span class="grey">-</span>
17460               </p>
17461             </td>
17462 </tr>
17463 <tr>
17464 <td>
17465               <p>
17466                 Hypergeometric (CDF)
17467               </p>
17468             </td>
17469 <td>
17470               <p>
17471                 <span class="green">1.00<br> (6896ns)</span>
17472               </p>
17473             </td>
17474 <td>
17475               <p>
17476                 <span class="grey">-</span>
17477               </p>
17478             </td>
17479 </tr>
17480 <tr>
17481 <td>
17482               <p>
17483                 Hypergeometric (PDF)
17484               </p>
17485             </td>
17486 <td>
17487               <p>
17488                 <span class="green">1.00<br> (6565ns)</span>
17489               </p>
17490             </td>
17491 <td>
17492               <p>
17493                 <span class="grey">-</span>
17494               </p>
17495             </td>
17496 </tr>
17497 <tr>
17498 <td>
17499               <p>
17500                 Hypergeometric (quantile)
17501               </p>
17502             </td>
17503 <td>
17504               <p>
17505                 <span class="green">1.00<br> (34866ns)</span>
17506               </p>
17507             </td>
17508 <td>
17509               <p>
17510                 <span class="grey">-</span>
17511               </p>
17512             </td>
17513 </tr>
17514 <tr>
17515 <td>
17516               <p>
17517                 InverseChiSquared (CDF)
17518               </p>
17519             </td>
17520 <td>
17521               <p>
17522                 <span class="green">1.00<br> (269ns)</span>
17523               </p>
17524             </td>
17525 <td>
17526               <p>
17527                 <span class="grey">-</span>
17528               </p>
17529             </td>
17530 </tr>
17531 <tr>
17532 <td>
17533               <p>
17534                 InverseChiSquared (PDF)
17535               </p>
17536             </td>
17537 <td>
17538               <p>
17539                 <span class="green">1.00<br> (156ns)</span>
17540               </p>
17541             </td>
17542 <td>
17543               <p>
17544                 <span class="grey">-</span>
17545               </p>
17546             </td>
17547 </tr>
17548 <tr>
17549 <td>
17550               <p>
17551                 InverseChiSquared (quantile)
17552               </p>
17553             </td>
17554 <td>
17555               <p>
17556                 <span class="green">1.00<br> (778ns)</span>
17557               </p>
17558             </td>
17559 <td>
17560               <p>
17561                 <span class="grey">-</span>
17562               </p>
17563             </td>
17564 </tr>
17565 <tr>
17566 <td>
17567               <p>
17568                 InverseGamma (CDF)
17569               </p>
17570             </td>
17571 <td>
17572               <p>
17573                 <span class="green">1.00<br> (279ns)</span>
17574               </p>
17575             </td>
17576 <td>
17577               <p>
17578                 <span class="grey">-</span>
17579               </p>
17580             </td>
17581 </tr>
17582 <tr>
17583 <td>
17584               <p>
17585                 InverseGamma (PDF)
17586               </p>
17587             </td>
17588 <td>
17589               <p>
17590                 <span class="green">1.00<br> (217ns)</span>
17591               </p>
17592             </td>
17593 <td>
17594               <p>
17595                 <span class="grey">-</span>
17596               </p>
17597             </td>
17598 </tr>
17599 <tr>
17600 <td>
17601               <p>
17602                 InverseGamma (quantile)
17603               </p>
17604             </td>
17605 <td>
17606               <p>
17607                 <span class="green">1.00<br> (946ns)</span>
17608               </p>
17609             </td>
17610 <td>
17611               <p>
17612                 <span class="grey">-</span>
17613               </p>
17614             </td>
17615 </tr>
17616 <tr>
17617 <td>
17618               <p>
17619                 InverseGaussian (CDF)
17620               </p>
17621             </td>
17622 <td>
17623               <p>
17624                 <span class="green">1.00<br> (63ns)</span>
17625               </p>
17626             </td>
17627 <td>
17628               <p>
17629                 <span class="grey">-</span>
17630               </p>
17631             </td>
17632 </tr>
17633 <tr>
17634 <td>
17635               <p>
17636                 InverseGaussian (PDF)
17637               </p>
17638             </td>
17639 <td>
17640               <p>
17641                 <span class="green">1.00<br> (16ns)</span>
17642               </p>
17643             </td>
17644 <td>
17645               <p>
17646                 <span class="grey">-</span>
17647               </p>
17648             </td>
17649 </tr>
17650 <tr>
17651 <td>
17652               <p>
17653                 InverseGaussian (quantile)
17654               </p>
17655             </td>
17656 <td>
17657               <p>
17658                 <span class="green">1.00<br> (1138ns)</span>
17659               </p>
17660             </td>
17661 <td>
17662               <p>
17663                 <span class="grey">-</span>
17664               </p>
17665             </td>
17666 </tr>
17667 <tr>
17668 <td>
17669               <p>
17670                 Laplace (CDF)
17671               </p>
17672             </td>
17673 <td>
17674               <p>
17675                 <span class="green">1.00<br> (22ns)</span>
17676               </p>
17677             </td>
17678 <td>
17679               <p>
17680                 <span class="grey">-</span>
17681               </p>
17682             </td>
17683 </tr>
17684 <tr>
17685 <td>
17686               <p>
17687                 Laplace (PDF)
17688               </p>
17689             </td>
17690 <td>
17691               <p>
17692                 <span class="green">1.00<br> (23ns)</span>
17693               </p>
17694             </td>
17695 <td>
17696               <p>
17697                 <span class="grey">-</span>
17698               </p>
17699             </td>
17700 </tr>
17701 <tr>
17702 <td>
17703               <p>
17704                 Laplace (quantile)
17705               </p>
17706             </td>
17707 <td>
17708               <p>
17709                 <span class="green">1.00<br> (22ns)</span>
17710               </p>
17711             </td>
17712 <td>
17713               <p>
17714                 <span class="grey">-</span>
17715               </p>
17716             </td>
17717 </tr>
17718 <tr>
17719 <td>
17720               <p>
17721                 LogNormal (CDF)
17722               </p>
17723             </td>
17724 <td>
17725               <p>
17726                 <span class="green">1.00<br> (49ns)</span>
17727               </p>
17728             </td>
17729 <td>
17730               <p>
17731                 <span class="grey">-</span>
17732               </p>
17733             </td>
17734 </tr>
17735 <tr>
17736 <td>
17737               <p>
17738                 LogNormal (PDF)
17739               </p>
17740             </td>
17741 <td>
17742               <p>
17743                 <span class="green">1.00<br> (43ns)</span>
17744               </p>
17745             </td>
17746 <td>
17747               <p>
17748                 <span class="grey">-</span>
17749               </p>
17750             </td>
17751 </tr>
17752 <tr>
17753 <td>
17754               <p>
17755                 LogNormal (quantile)
17756               </p>
17757             </td>
17758 <td>
17759               <p>
17760                 <span class="green">1.00<br> (82ns)</span>
17761               </p>
17762             </td>
17763 <td>
17764               <p>
17765                 <span class="grey">-</span>
17766               </p>
17767             </td>
17768 </tr>
17769 <tr>
17770 <td>
17771               <p>
17772                 Logistic (CDF)
17773               </p>
17774             </td>
17775 <td>
17776               <p>
17777                 <span class="green">1.00<br> (24ns)</span>
17778               </p>
17779             </td>
17780 <td>
17781               <p>
17782                 <span class="grey">-</span>
17783               </p>
17784             </td>
17785 </tr>
17786 <tr>
17787 <td>
17788               <p>
17789                 Logistic (PDF)
17790               </p>
17791             </td>
17792 <td>
17793               <p>
17794                 <span class="green">1.00<br> (29ns)</span>
17795               </p>
17796             </td>
17797 <td>
17798               <p>
17799                 <span class="grey">-</span>
17800               </p>
17801             </td>
17802 </tr>
17803 <tr>
17804 <td>
17805               <p>
17806                 Logistic (quantile)
17807               </p>
17808             </td>
17809 <td>
17810               <p>
17811                 <span class="green">1.00<br> (21ns)</span>
17812               </p>
17813             </td>
17814 <td>
17815               <p>
17816                 <span class="grey">-</span>
17817               </p>
17818             </td>
17819 </tr>
17820 <tr>
17821 <td>
17822               <p>
17823                 NegativeBinomial (CDF)
17824               </p>
17825             </td>
17826 <td>
17827               <p>
17828                 <span class="blue">1.34<br> (1081ns)</span>
17829               </p>
17830             </td>
17831 <td>
17832               <p>
17833                 <span class="green">1.00<br> (806ns)</span>
17834               </p>
17835             </td>
17836 </tr>
17837 <tr>
17838 <td>
17839               <p>
17840                 NegativeBinomial (PDF)
17841               </p>
17842             </td>
17843 <td>
17844               <p>
17845                 <span class="green">1.00<br> (200ns)</span>
17846               </p>
17847             </td>
17848 <td>
17849               <p>
17850                 <span class="grey">-</span>
17851               </p>
17852             </td>
17853 </tr>
17854 <tr>
17855 <td>
17856               <p>
17857                 NegativeBinomial (quantile)
17858               </p>
17859             </td>
17860 <td>
17861               <p>
17862                 <span class="green">1.00<br> (5462ns)</span>
17863               </p>
17864             </td>
17865 <td>
17866               <p>
17867                 <span class="red">2.84<br> (15511ns)</span>
17868               </p>
17869             </td>
17870 </tr>
17871 <tr>
17872 <td>
17873               <p>
17874                 NonCentralBeta (CDF)
17875               </p>
17876             </td>
17877 <td>
17878               <p>
17879                 <span class="green">1.00<br> (1449ns)</span>
17880               </p>
17881             </td>
17882 <td>
17883               <p>
17884                 <span class="grey">-</span>
17885               </p>
17886             </td>
17887 </tr>
17888 <tr>
17889 <td>
17890               <p>
17891                 NonCentralBeta (PDF)
17892               </p>
17893             </td>
17894 <td>
17895               <p>
17896                 <span class="green">1.00<br> (1186ns)</span>
17897               </p>
17898             </td>
17899 <td>
17900               <p>
17901                 <span class="grey">-</span>
17902               </p>
17903             </td>
17904 </tr>
17905 <tr>
17906 <td>
17907               <p>
17908                 NonCentralBeta (quantile)
17909               </p>
17910             </td>
17911 <td>
17912               <p>
17913                 <span class="green">1.00<br> (29111ns)</span>
17914               </p>
17915             </td>
17916 <td>
17917               <p>
17918                 <span class="grey">-</span>
17919               </p>
17920             </td>
17921 </tr>
17922 <tr>
17923 <td>
17924               <p>
17925                 NonCentralChiSquared (CDF)
17926               </p>
17927             </td>
17928 <td>
17929               <p>
17930                 <span class="red">9.20<br> (4617ns)</span>
17931               </p>
17932             </td>
17933 <td>
17934               <p>
17935                 <span class="green">1.00<br> (502ns)</span>
17936               </p>
17937             </td>
17938 </tr>
17939 <tr>
17940 <td>
17941               <p>
17942                 NonCentralChiSquared (PDF)
17943               </p>
17944             </td>
17945 <td>
17946               <p>
17947                 <span class="green">1.00<br> (607ns)</span>
17948               </p>
17949             </td>
17950 <td>
17951               <p>
17952                 <span class="grey">-</span>
17953               </p>
17954             </td>
17955 </tr>
17956 <tr>
17957 <td>
17958               <p>
17959                 NonCentralChiSquared (quantile)
17960               </p>
17961             </td>
17962 <td>
17963               <p>
17964                 <span class="red">2.34<br> (27110ns)</span>
17965               </p>
17966             </td>
17967 <td>
17968               <p>
17969                 <span class="green">1.00<br> (11572ns)</span>
17970               </p>
17971             </td>
17972 </tr>
17973 <tr>
17974 <td>
17975               <p>
17976                 NonCentralF (CDF)
17977               </p>
17978             </td>
17979 <td>
17980               <p>
17981                 <span class="blue">1.22<br> (1382ns)</span>
17982               </p>
17983             </td>
17984 <td>
17985               <p>
17986                 <span class="green">1.00<br> (1132ns)</span>
17987               </p>
17988             </td>
17989 </tr>
17990 <tr>
17991 <td>
17992               <p>
17993                 NonCentralF (PDF)
17994               </p>
17995             </td>
17996 <td>
17997               <p>
17998                 <span class="green">1.00<br> (1087ns)</span>
17999               </p>
18000             </td>
18001 <td>
18002               <p>
18003                 <span class="grey">-</span>
18004               </p>
18005             </td>
18006 </tr>
18007 <tr>
18008 <td>
18009               <p>
18010                 NonCentralF (quantile)
18011               </p>
18012             </td>
18013 <td>
18014               <p>
18015                 <span class="blue">1.21<br> (20066ns)</span>
18016               </p>
18017             </td>
18018 <td>
18019               <p>
18020                 <span class="green">1.00<br> (16553ns)</span>
18021               </p>
18022             </td>
18023 </tr>
18024 <tr>
18025 <td>
18026               <p>
18027                 NonCentralT (CDF)
18028               </p>
18029             </td>
18030 <td>
18031               <p>
18032                 <span class="red">2.15<br> (6005ns)</span>
18033               </p>
18034             </td>
18035 <td>
18036               <p>
18037                 <span class="green">1.00<br> (2792ns)</span>
18038               </p>
18039             </td>
18040 </tr>
18041 <tr>
18042 <td>
18043               <p>
18044                 NonCentralT (PDF)
18045               </p>
18046             </td>
18047 <td>
18048               <p>
18049                 <span class="green">1.00<br> (4582ns)</span>
18050               </p>
18051             </td>
18052 <td>
18053               <p>
18054                 <span class="grey">-</span>
18055               </p>
18056             </td>
18057 </tr>
18058 <tr>
18059 <td>
18060               <p>
18061                 NonCentralT (quantile)
18062               </p>
18063             </td>
18064 <td>
18065               <p>
18066                 <span class="blue">1.23<br> (56269ns)</span>
18067               </p>
18068             </td>
18069 <td>
18070               <p>
18071                 <span class="green">1.00<br> (45879ns)</span>
18072               </p>
18073             </td>
18074 </tr>
18075 <tr>
18076 <td>
18077               <p>
18078                 Normal (CDF)
18079               </p>
18080             </td>
18081 <td>
18082               <p>
18083                 <span class="green">1.00<br> (38ns)</span>
18084               </p>
18085             </td>
18086 <td>
18087               <p>
18088                 <span class="red">4.16<br> (158ns)</span>
18089               </p>
18090             </td>
18091 </tr>
18092 <tr>
18093 <td>
18094               <p>
18095                 Normal (PDF)
18096               </p>
18097             </td>
18098 <td>
18099               <p>
18100                 <span class="green">1.00<br> (29ns)</span>
18101               </p>
18102             </td>
18103 <td>
18104               <p>
18105                 <span class="grey">-</span>
18106               </p>
18107             </td>
18108 </tr>
18109 <tr>
18110 <td>
18111               <p>
18112                 Normal (quantile)
18113               </p>
18114             </td>
18115 <td>
18116               <p>
18117                 <span class="green">1.00<br> (40ns)</span>
18118               </p>
18119             </td>
18120 <td>
18121               <p>
18122                 <span class="red">10.22<br> (409ns)</span>
18123               </p>
18124             </td>
18125 </tr>
18126 <tr>
18127 <td>
18128               <p>
18129                 Pareto (CDF)
18130               </p>
18131             </td>
18132 <td>
18133               <p>
18134                 <span class="green">1.00<br> (48ns)</span>
18135               </p>
18136             </td>
18137 <td>
18138               <p>
18139                 <span class="grey">-</span>
18140               </p>
18141             </td>
18142 </tr>
18143 <tr>
18144 <td>
18145               <p>
18146                 Pareto (PDF)
18147               </p>
18148             </td>
18149 <td>
18150               <p>
18151                 <span class="green">1.00<br> (111ns)</span>
18152               </p>
18153             </td>
18154 <td>
18155               <p>
18156                 <span class="grey">-</span>
18157               </p>
18158             </td>
18159 </tr>
18160 <tr>
18161 <td>
18162               <p>
18163                 Pareto (quantile)
18164               </p>
18165             </td>
18166 <td>
18167               <p>
18168                 <span class="green">1.00<br> (43ns)</span>
18169               </p>
18170             </td>
18171 <td>
18172               <p>
18173                 <span class="grey">-</span>
18174               </p>
18175             </td>
18176 </tr>
18177 <tr>
18178 <td>
18179               <p>
18180                 Poisson (CDF)
18181               </p>
18182             </td>
18183 <td>
18184               <p>
18185                 <span class="green">1.00<br> (122ns)</span>
18186               </p>
18187             </td>
18188 <td>
18189               <p>
18190                 <span class="blue">1.48<br> (181ns)</span>
18191               </p>
18192             </td>
18193 </tr>
18194 <tr>
18195 <td>
18196               <p>
18197                 Poisson (PDF)
18198               </p>
18199             </td>
18200 <td>
18201               <p>
18202                 <span class="green">1.00<br> (82ns)</span>
18203               </p>
18204             </td>
18205 <td>
18206               <p>
18207                 <span class="grey">-</span>
18208               </p>
18209             </td>
18210 </tr>
18211 <tr>
18212 <td>
18213               <p>
18214                 Poisson (quantile)
18215               </p>
18216             </td>
18217 <td>
18218               <p>
18219                 <span class="green">1.00<br> (599ns)</span>
18220               </p>
18221             </td>
18222 <td>
18223               <p>
18224                 <span class="red">4.63<br> (2772ns)</span>
18225               </p>
18226             </td>
18227 </tr>
18228 <tr>
18229 <td>
18230               <p>
18231                 Rayleigh (CDF)
18232               </p>
18233             </td>
18234 <td>
18235               <p>
18236                 <span class="green">1.00<br> (23ns)</span>
18237               </p>
18238             </td>
18239 <td>
18240               <p>
18241                 <span class="grey">-</span>
18242               </p>
18243             </td>
18244 </tr>
18245 <tr>
18246 <td>
18247               <p>
18248                 Rayleigh (PDF)
18249               </p>
18250             </td>
18251 <td>
18252               <p>
18253                 <span class="green">1.00<br> (21ns)</span>
18254               </p>
18255             </td>
18256 <td>
18257               <p>
18258                 <span class="grey">-</span>
18259               </p>
18260             </td>
18261 </tr>
18262 <tr>
18263 <td>
18264               <p>
18265                 Rayleigh (quantile)
18266               </p>
18267             </td>
18268 <td>
18269               <p>
18270                 <span class="green">1.00<br> (27ns)</span>
18271               </p>
18272             </td>
18273 <td>
18274               <p>
18275                 <span class="grey">-</span>
18276               </p>
18277             </td>
18278 </tr>
18279 <tr>
18280 <td>
18281               <p>
18282                 SkewNormal (CDF)
18283               </p>
18284             </td>
18285 <td>
18286               <p>
18287                 <span class="green">1.00<br> (232ns)</span>
18288               </p>
18289             </td>
18290 <td>
18291               <p>
18292                 <span class="grey">-</span>
18293               </p>
18294             </td>
18295 </tr>
18296 <tr>
18297 <td>
18298               <p>
18299                 SkewNormal (PDF)
18300               </p>
18301             </td>
18302 <td>
18303               <p>
18304                 <span class="green">1.00<br> (81ns)</span>
18305               </p>
18306             </td>
18307 <td>
18308               <p>
18309                 <span class="grey">-</span>
18310               </p>
18311             </td>
18312 </tr>
18313 <tr>
18314 <td>
18315               <p>
18316                 SkewNormal (quantile)
18317               </p>
18318             </td>
18319 <td>
18320               <p>
18321                 <span class="green">1.00<br> (2020ns)</span>
18322               </p>
18323             </td>
18324 <td>
18325               <p>
18326                 <span class="grey">-</span>
18327               </p>
18328             </td>
18329 </tr>
18330 <tr>
18331 <td>
18332               <p>
18333                 StudentsT (CDF)
18334               </p>
18335             </td>
18336 <td>
18337               <p>
18338                 <span class="green">1.15<br> (464ns)</span>
18339               </p>
18340             </td>
18341 <td>
18342               <p>
18343                 <span class="green">1.00<br> (404ns)</span>
18344               </p>
18345             </td>
18346 </tr>
18347 <tr>
18348 <td>
18349               <p>
18350                 StudentsT (PDF)
18351               </p>
18352             </td>
18353 <td>
18354               <p>
18355                 <span class="green">1.00<br> (216ns)</span>
18356               </p>
18357             </td>
18358 <td>
18359               <p>
18360                 <span class="grey">-</span>
18361               </p>
18362             </td>
18363 </tr>
18364 <tr>
18365 <td>
18366               <p>
18367                 StudentsT (quantile)
18368               </p>
18369             </td>
18370 <td>
18371               <p>
18372                 <span class="green">1.00<br> (839ns)</span>
18373               </p>
18374             </td>
18375 <td>
18376               <p>
18377                 <span class="red">3.80<br> (3188ns)</span>
18378               </p>
18379             </td>
18380 </tr>
18381 <tr>
18382 <td>
18383               <p>
18384                 Weibull (CDF)
18385               </p>
18386             </td>
18387 <td>
18388               <p>
18389                 <span class="green">1.00<br> (75ns)</span>
18390               </p>
18391             </td>
18392 <td>
18393               <p>
18394                 <span class="grey">-</span>
18395               </p>
18396             </td>
18397 </tr>
18398 <tr>
18399 <td>
18400               <p>
18401                 Weibull (PDF)
18402               </p>
18403             </td>
18404 <td>
18405               <p>
18406                 <span class="green">1.00<br> (120ns)</span>
18407               </p>
18408             </td>
18409 <td>
18410               <p>
18411                 <span class="grey">-</span>
18412               </p>
18413             </td>
18414 </tr>
18415 <tr>
18416 <td>
18417               <p>
18418                 Weibull (quantile)
18419               </p>
18420             </td>
18421 <td>
18422               <p>
18423                 <span class="green">1.00<br> (73ns)</span>
18424               </p>
18425             </td>
18426 <td>
18427               <p>
18428                 <span class="grey">-</span>
18429               </p>
18430             </td>
18431 </tr>
18432 </tbody>
18433 </table></div>
18434 </div>
18435 <br class="table-break">
18436 </div>
18437 <div class="section">
18438 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
18439 <a name="special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64" title="Library Comparison with GNU C++ version 5.3.0 on Windows x64">Library
18440     Comparison with GNU C++ version 5.3.0 on Windows x64</a>
18441 </h2></div></div></div>
18442 <div class="table">
18443 <a name="special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64.table_Library_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><p class="title"><b>Table&#160;12.&#160;Library Comparison with GNU C++ version 5.3.0 on Windows x64</b></p>
18444 <div class="table-contents"><table class="table" summary="Library Comparison with GNU C++ version 5.3.0 on Windows x64">
18445 <colgroup>
18446 <col>
18447 <col>
18448 <col>
18449 <col>
18450 <col>
18451 </colgroup>
18452 <thead><tr>
18453 <th>
18454               <p>
18455                 Function
18456               </p>
18457             </th>
18458 <th>
18459               <p>
18460                 boost 1.61
18461               </p>
18462             </th>
18463 <th>
18464               <p>
18465                 boost 1.61<br> promote_double&lt;false&gt;
18466               </p>
18467             </th>
18468 <th>
18469               <p>
18470                 tr1/cmath
18471               </p>
18472             </th>
18473 <th>
18474               <p>
18475                 math.h
18476               </p>
18477             </th>
18478 </tr></thead>
18479 <tbody>
18480 <tr>
18481 <td>
18482               <p>
18483                 assoc_laguerre<br> (2240/2240 tests selected)
18484               </p>
18485             </td>
18486 <td>
18487               <p>
18488                 <span class="green">1.14<br> (217ns)</span>
18489               </p>
18490             </td>
18491 <td>
18492               <p>
18493                 <span class="green">1.00<br> (190ns)</span>
18494               </p>
18495             </td>
18496 <td>
18497               <p>
18498                 <span class="green">1.19<br> (226ns)</span>
18499               </p>
18500             </td>
18501 <td>
18502             </td>
18503 </tr>
18504 <tr>
18505 <td>
18506               <p>
18507                 assoc_legendre<br> (205/400 tests selected)
18508               </p>
18509             </td>
18510 <td>
18511               <p>
18512                 <span class="grey">-</span>
18513               </p>
18514             </td>
18515 <td>
18516               <p>
18517                 <span class="grey">-</span>
18518               </p>
18519             </td>
18520 <td>
18521               <p>
18522                 <span class="green">1.00<br> (45ns)</span>
18523               </p>
18524             </td>
18525 <td>
18526             </td>
18527 </tr>
18528 <tr>
18529 <td>
18530               <p>
18531                 beta<br> (2204/2204 tests selected)
18532               </p>
18533             </td>
18534 <td>
18535               <p>
18536                 <span class="red">2.15<br> (382ns)</span>
18537               </p>
18538             </td>
18539 <td>
18540               <p>
18541                 <span class="blue">1.23<br> (219ns)</span>
18542               </p>
18543             </td>
18544 <td>
18545               <p>
18546                 <span class="green">1.00<br> (178ns)</span>
18547               </p>
18548             </td>
18549 <td>
18550             </td>
18551 </tr>
18552 <tr>
18553 <td>
18554               <p>
18555                 cbrt<br> (85/85 tests selected)
18556               </p>
18557             </td>
18558 <td>
18559               <p>
18560                 <span class="green">1.12<br> (48ns)</span>
18561               </p>
18562             </td>
18563 <td>
18564               <p>
18565                 <span class="green">1.00<br> (43ns)</span>
18566               </p>
18567             </td>
18568 <td>
18569               <p>
18570                 <span class="blue">1.33<br> (57ns)</span>
18571               </p>
18572             </td>
18573 <td>
18574               <p>
18575                 <span class="blue">1.33<br> (57ns)</span>
18576               </p>
18577             </td>
18578 </tr>
18579 <tr>
18580 <td>
18581               <p>
18582                 cyl_bessel_i (integer order)<br> (515/526 tests selected)
18583               </p>
18584             </td>
18585 <td>
18586               <p>
18587                 <span class="red">2.73<br> (638ns)</span>
18588               </p>
18589             </td>
18590 <td>
18591               <p>
18592                 <span class="green">1.06<br> (247ns)</span>
18593               </p>
18594             </td>
18595 <td>
18596               <p>
18597                 <span class="green">1.00<br> (234ns)</span>
18598               </p>
18599             </td>
18600 <td>
18601               <p>
18602                 <span class="grey">-</span>
18603               </p>
18604             </td>
18605 </tr>
18606 <tr>
18607 <td>
18608               <p>
18609                 cyl_bessel_i<br> (215/240 tests selected)
18610               </p>
18611             </td>
18612 <td>
18613               <p>
18614                 <span class="red">4.73<br> (1016ns)</span>
18615               </p>
18616             </td>
18617 <td>
18618               <p>
18619                 <span class="red">2.06<br> (442ns)</span>
18620               </p>
18621             </td>
18622 <td>
18623               <p>
18624                 <span class="green">1.00<br> (215ns)</span>
18625               </p>
18626             </td>
18627 <td>
18628               <p>
18629                 <span class="grey">-</span>
18630               </p>
18631             </td>
18632 </tr>
18633 <tr>
18634 <td>
18635               <p>
18636                 cyl_bessel_j (integer order)<br> (252/268 tests selected)
18637               </p>
18638             </td>
18639 <td>
18640               <p>
18641                 <span class="blue">1.62<br> (182ns)</span>
18642               </p>
18643             </td>
18644 <td>
18645               <p>
18646                 <span class="green">1.00<br> (112ns)</span>
18647               </p>
18648             </td>
18649 <td>
18650               <p>
18651                 <span class="red">2.55<br> (286ns)</span>
18652               </p>
18653             </td>
18654 <td>
18655               <p>
18656                 <span class="blue">1.75<br> (196ns)</span>
18657               </p>
18658             </td>
18659 </tr>
18660 <tr>
18661 <td>
18662               <p>
18663                 cyl_bessel_j<br> (431/451 tests selected)
18664               </p>
18665             </td>
18666 <td>
18667               <p>
18668                 <span class="red">2.07<br> (841ns)</span>
18669               </p>
18670             </td>
18671 <td>
18672               <p>
18673                 <span class="blue">1.26<br> (513ns)</span>
18674               </p>
18675             </td>
18676 <td>
18677               <p>
18678                 <span class="green">1.00<br> (406ns)</span>
18679               </p>
18680             </td>
18681 <td>
18682               <p>
18683                 <span class="grey">-</span>
18684               </p>
18685             </td>
18686 </tr>
18687 <tr>
18688 <td>
18689               <p>
18690                 cyl_bessel_k (integer order)<br> (505/508 tests selected)
18691               </p>
18692             </td>
18693 <td>
18694               <p>
18695                 <span class="red">9.52<br> (3494ns)</span>
18696               </p>
18697             </td>
18698 <td>
18699               <p>
18700                 <span class="green">1.00<br> (367ns)</span>
18701               </p>
18702             </td>
18703 <td>
18704               <p>
18705                 <span class="red">7.50<br> (2751ns)</span>
18706               </p>
18707             </td>
18708 <td>
18709               <p>
18710                 <span class="grey">-</span>
18711               </p>
18712             </td>
18713 </tr>
18714 <tr>
18715 <td>
18716               <p>
18717                 cyl_bessel_k<br> (187/279 tests selected)
18718               </p>
18719             </td>
18720 <td>
18721               <p>
18722                 <span class="red">9.19<br> (6743ns)</span>
18723               </p>
18724             </td>
18725 <td>
18726               <p>
18727                 <span class="green">1.00<br> (734ns)</span>
18728               </p>
18729             </td>
18730 <td>
18731               <p>
18732                 <span class="red">4.20<br> (3085ns)</span>
18733               </p>
18734             </td>
18735 <td>
18736               <p>
18737                 <span class="grey">-</span>
18738               </p>
18739             </td>
18740 </tr>
18741 <tr>
18742 <td>
18743               <p>
18744                 cyl_neumann (integer order)<br> (423/428 tests selected)
18745               </p>
18746             </td>
18747 <td>
18748               <p>
18749                 <span class="red">2.76<br> (403ns)</span>
18750               </p>
18751             </td>
18752 <td>
18753               <p>
18754                 <span class="blue">1.91<br> (279ns)</span>
18755               </p>
18756             </td>
18757 <td>
18758               <p>
18759                 <span class="red">4.76<br> (695ns)</span>
18760               </p>
18761             </td>
18762 <td>
18763               <p>
18764                 <span class="green">1.00<br> (146ns)</span>
18765               </p>
18766             </td>
18767 </tr>
18768 <tr>
18769 <td>
18770               <p>
18771                 cyl_neumann<br> (400/450 tests selected)
18772               </p>
18773             </td>
18774 <td>
18775               <p>
18776                 <span class="red">2.01<br> (1346ns)</span>
18777               </p>
18778             </td>
18779 <td>
18780               <p>
18781                 <span class="green">1.00<br> (669ns)</span>
18782               </p>
18783             </td>
18784 <td>
18785               <p>
18786                 <span class="green">1.15<br> (772ns)</span>
18787               </p>
18788             </td>
18789 <td>
18790               <p>
18791                 <span class="grey">-</span>
18792               </p>
18793             </td>
18794 </tr>
18795 <tr>
18796 <td>
18797               <p>
18798                 ellint_1 (complete)<br> (109/109 tests selected)
18799               </p>
18800             </td>
18801 <td>
18802               <p>
18803                 <span class="blue">1.64<br> (72ns)</span>
18804               </p>
18805             </td>
18806 <td>
18807               <p>
18808                 <span class="green">1.00<br> (44ns)</span>
18809               </p>
18810             </td>
18811 <td>
18812               <p>
18813                 <span class="red">5.36<br> (236ns)</span>
18814               </p>
18815             </td>
18816 <td>
18817               <p>
18818                 <span class="grey">-</span>
18819               </p>
18820             </td>
18821 </tr>
18822 <tr>
18823 <td>
18824               <p>
18825                 ellint_1<br> (627/629 tests selected)
18826               </p>
18827             </td>
18828 <td>
18829               <p>
18830                 <span class="blue">1.51<br> (350ns)</span>
18831               </p>
18832             </td>
18833 <td>
18834               <p>
18835                 <span class="green">1.00<br> (232ns)</span>
18836               </p>
18837             </td>
18838 <td>
18839               <p>
18840                 <span class="red">2.01<br> (467ns)</span>
18841               </p>
18842             </td>
18843 <td>
18844               <p>
18845                 <span class="grey">-</span>
18846               </p>
18847             </td>
18848 </tr>
18849 <tr>
18850 <td>
18851               <p>
18852                 ellint_2 (complete)<br> (110/110 tests selected)
18853               </p>
18854             </td>
18855 <td>
18856               <p>
18857                 <span class="blue">1.67<br> (60ns)</span>
18858               </p>
18859             </td>
18860 <td>
18861               <p>
18862                 <span class="green">1.00<br> (36ns)</span>
18863               </p>
18864             </td>
18865 <td>
18866               <p>
18867                 <span class="red">14.81<br> (533ns)</span>
18868               </p>
18869             </td>
18870 <td>
18871               <p>
18872                 <span class="grey">-</span>
18873               </p>
18874             </td>
18875 </tr>
18876 <tr>
18877 <td>
18878               <p>
18879                 ellint_2<br> (527/530 tests selected)
18880               </p>
18881             </td>
18882 <td>
18883               <p>
18884                 <span class="blue">1.43<br> (640ns)</span>
18885               </p>
18886             </td>
18887 <td>
18888               <p>
18889                 <span class="green">1.00<br> (449ns)</span>
18890               </p>
18891             </td>
18892 <td>
18893               <p>
18894                 <span class="blue">1.57<br> (707ns)</span>
18895               </p>
18896             </td>
18897 <td>
18898               <p>
18899                 <span class="grey">-</span>
18900               </p>
18901             </td>
18902 </tr>
18903 <tr>
18904 <td>
18905               <p>
18906                 ellint_3 (complete)<br> (500/500 tests selected)
18907               </p>
18908             </td>
18909 <td>
18910               <p>
18911                 <span class="red">2.10<br> (1079ns)</span>
18912               </p>
18913             </td>
18914 <td>
18915               <p>
18916                 <span class="green">1.00<br> (514ns)</span>
18917               </p>
18918             </td>
18919 <td>
18920               <p>
18921                 <span class="blue">1.63<br> (839ns)</span>
18922               </p>
18923             </td>
18924 <td>
18925               <p>
18926                 <span class="grey">-</span>
18927               </p>
18928             </td>
18929 </tr>
18930 <tr>
18931 <td>
18932               <p>
18933                 ellint_3<br> (831/845 tests selected)
18934               </p>
18935             </td>
18936 <td>
18937               <p>
18938                 <span class="blue">1.76<br> (1733ns)</span>
18939               </p>
18940             </td>
18941 <td>
18942               <p>
18943                 <span class="green">1.00<br> (986ns)</span>
18944               </p>
18945             </td>
18946 <td>
18947               <p>
18948                 <span class="blue">1.27<br> (1257ns)</span>
18949               </p>
18950             </td>
18951 <td>
18952               <p>
18953                 <span class="grey">-</span>
18954               </p>
18955             </td>
18956 </tr>
18957 <tr>
18958 <td>
18959               <p>
18960                 erf<br> (950/950 tests selected)
18961               </p>
18962             </td>
18963 <td>
18964               <p>
18965                 <span class="green">1.00<br> (25ns)</span>
18966               </p>
18967             </td>
18968 <td>
18969               <p>
18970                 <span class="grey">-</span>
18971               </p>
18972             </td>
18973 <td>
18974               <p>
18975                 <span class="blue">1.60<br> (40ns)</span>
18976               </p>
18977             </td>
18978 <td>
18979               <p>
18980                 <span class="blue">1.60<br> (40ns)</span>
18981               </p>
18982             </td>
18983 </tr>
18984 <tr>
18985 <td>
18986               <p>
18987                 erfc<br> (950/950 tests selected)
18988               </p>
18989             </td>
18990 <td>
18991               <p>
18992                 <span class="blue">1.66<br> (58ns)</span>
18993               </p>
18994             </td>
18995 <td>
18996               <p>
18997                 <span class="green">1.00<br> (35ns)</span>
18998               </p>
18999             </td>
19000 <td>
19001               <p>
19002                 <span class="blue">1.74<br> (61ns)</span>
19003               </p>
19004             </td>
19005 <td>
19006               <p>
19007                 <span class="blue">1.69<br> (59ns)</span>
19008               </p>
19009             </td>
19010 </tr>
19011 <tr>
19012 <td>
19013               <p>
19014                 expint<br> (436/436 tests selected)
19015               </p>
19016             </td>
19017 <td>
19018               <p>
19019                 <span class="blue">1.43<br> (86ns)</span>
19020               </p>
19021             </td>
19022 <td>
19023               <p>
19024                 <span class="green">1.00<br> (60ns)</span>
19025               </p>
19026             </td>
19027 <td>
19028               <p>
19029                 <span class="red">3.67<br> (220ns)</span>
19030               </p>
19031             </td>
19032 <td>
19033               <p>
19034                 <span class="grey">-</span>
19035               </p>
19036             </td>
19037 </tr>
19038 <tr>
19039 <td>
19040               <p>
19041                 expm1<br> (80/80 tests selected)
19042               </p>
19043             </td>
19044 <td>
19045               <p>
19046                 <span class="blue">1.48<br> (31ns)</span>
19047               </p>
19048             </td>
19049 <td>
19050               <p>
19051                 <span class="green">1.14<br> (24ns)</span>
19052               </p>
19053             </td>
19054 <td>
19055               <p>
19056                 <span class="green">1.05<br> (22ns)</span>
19057               </p>
19058             </td>
19059 <td>
19060               <p>
19061                 <span class="green">1.00<br> (21ns)</span>
19062               </p>
19063             </td>
19064 </tr>
19065 <tr>
19066 <td>
19067               <p>
19068                 laguerre<br> (280/280 tests selected)
19069               </p>
19070             </td>
19071 <td>
19072               <p>
19073                 <span class="green">1.10<br> (139ns)</span>
19074               </p>
19075             </td>
19076 <td>
19077               <p>
19078                 <span class="green">1.00<br> (126ns)</span>
19079               </p>
19080             </td>
19081 <td>
19082               <p>
19083                 <span class="blue">1.25<br> (158ns)</span>
19084               </p>
19085             </td>
19086 <td>
19087               <p>
19088                 <span class="grey">-</span>
19089               </p>
19090             </td>
19091 </tr>
19092 <tr>
19093 <td>
19094               <p>
19095                 legendre<br> (300/300 tests selected)
19096               </p>
19097             </td>
19098 <td>
19099               <p>
19100                 <span class="green">1.16<br> (396ns)</span>
19101               </p>
19102             </td>
19103 <td>
19104               <p>
19105                 <span class="green">1.00<br> (340ns)</span>
19106               </p>
19107             </td>
19108 <td>
19109               <p>
19110                 <span class="green">1.11<br> (376ns)</span>
19111               </p>
19112             </td>
19113 <td>
19114               <p>
19115                 <span class="grey">-</span>
19116               </p>
19117             </td>
19118 </tr>
19119 <tr>
19120 <td>
19121               <p>
19122                 lgamma<br> (400/400 tests selected)
19123               </p>
19124             </td>
19125 <td>
19126               <p>
19127                 <span class="red">3.80<br> (224ns)</span>
19128               </p>
19129             </td>
19130 <td>
19131               <p>
19132                 <span class="red">2.25<br> (133ns)</span>
19133               </p>
19134             </td>
19135 <td>
19136               <p>
19137                 <span class="green">1.02<br> (60ns)</span>
19138               </p>
19139             </td>
19140 <td>
19141               <p>
19142                 <span class="green">1.00<br> (59ns)</span>
19143               </p>
19144             </td>
19145 </tr>
19146 <tr>
19147 <td>
19148               <p>
19149                 log1p<br> (80/80 tests selected)
19150               </p>
19151             </td>
19152 <td>
19153               <p>
19154                 <span class="blue">1.75<br> (28ns)</span>
19155               </p>
19156             </td>
19157 <td>
19158               <p>
19159                 <span class="green">1.00<br> (16ns)</span>
19160               </p>
19161             </td>
19162 <td>
19163               <p>
19164                 <span class="blue">1.69<br> (27ns)</span>
19165               </p>
19166             </td>
19167 <td>
19168               <p>
19169                 <span class="blue">1.69<br> (27ns)</span>
19170               </p>
19171             </td>
19172 </tr>
19173 <tr>
19174 <td>
19175               <p>
19176                 sph_bessel<br> (483/483 tests selected)
19177               </p>
19178             </td>
19179 <td>
19180               <p>
19181                 <span class="blue">1.42<br> (1325ns)</span>
19182               </p>
19183             </td>
19184 <td>
19185               <p>
19186                 <span class="green">1.00<br> (931ns)</span>
19187               </p>
19188             </td>
19189 <td>
19190               <p>
19191                 <span class="red">2.02<br> (1884ns)</span>
19192               </p>
19193             </td>
19194 <td>
19195               <p>
19196                 <span class="grey">-</span>
19197               </p>
19198             </td>
19199 </tr>
19200 <tr>
19201 <td>
19202               <p>
19203                 sph_neumann<br> (284/284 tests selected)
19204               </p>
19205             </td>
19206 <td>
19207               <p>
19208                 <span class="red">2.07<br> (3483ns)</span>
19209               </p>
19210             </td>
19211 <td>
19212               <p>
19213                 <span class="green">1.00<br> (1685ns)</span>
19214               </p>
19215             </td>
19216 <td>
19217               <p>
19218                 <span class="blue">1.64<br> (2764ns)</span>
19219               </p>
19220             </td>
19221 <td>
19222               <p>
19223                 <span class="grey">-</span>
19224               </p>
19225             </td>
19226 </tr>
19227 <tr>
19228 <td>
19229               <p>
19230                 tgamma<br> (400/400 tests selected)
19231               </p>
19232             </td>
19233 <td>
19234               <p>
19235                 <span class="red">3.31<br> (238ns)</span>
19236               </p>
19237             </td>
19238 <td>
19239               <p>
19240                 <span class="red">2.04<br> (147ns)</span>
19241               </p>
19242             </td>
19243 <td>
19244               <p>
19245                 <span class="green">1.00<br> (72ns)</span>
19246               </p>
19247             </td>
19248 <td>
19249               <p>
19250                 <span class="green">1.01<br> (73ns)</span>
19251               </p>
19252             </td>
19253 </tr>
19254 <tr>
19255 <td>
19256               <p>
19257                 zeta<br> (448/448 tests selected)
19258               </p>
19259             </td>
19260 <td>
19261               <p>
19262                 <span class="blue">1.52<br> (345ns)</span>
19263               </p>
19264             </td>
19265 <td>
19266               <p>
19267                 <span class="green">1.00<br> (227ns)</span>
19268               </p>
19269             </td>
19270 <td>
19271               <p>
19272                 <span class="red">781.92<br> (177495ns)</span>
19273               </p>
19274             </td>
19275 <td>
19276               <p>
19277                 <span class="grey">-</span>
19278               </p>
19279             </td>
19280 </tr>
19281 </tbody>
19282 </table></div>
19283 </div>
19284 <br class="table-break">
19285 </div>
19286 <div class="section">
19287 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
19288 <a name="special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_linux" title="Library Comparison with GNU C++ version 5.3.0 on linux">Library
19289     Comparison with GNU C++ version 5.3.0 on linux</a>
19290 </h2></div></div></div>
19291 <div class="table">
19292 <a name="special_function_and_distributio.section_Library_Comparison_with_GNU_C_version_5_3_0_on_linux.table_Library_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;13.&#160;Library Comparison with GNU C++ version 5.3.0 on linux</b></p>
19293 <div class="table-contents"><table class="table" summary="Library Comparison with GNU C++ version 5.3.0 on linux">
19294 <colgroup>
19295 <col>
19296 <col>
19297 <col>
19298 <col>
19299 <col>
19300 <col>
19301 <col>
19302 </colgroup>
19303 <thead><tr>
19304 <th>
19305               <p>
19306                 Function
19307               </p>
19308             </th>
19309 <th>
19310               <p>
19311                 boost 1.61
19312               </p>
19313             </th>
19314 <th>
19315               <p>
19316                 boost 1.61<br> promote_double&lt;false&gt;
19317               </p>
19318             </th>
19319 <th>
19320               <p>
19321                 tr1/cmath
19322               </p>
19323             </th>
19324 <th>
19325               <p>
19326                 GSL 1.16
19327               </p>
19328             </th>
19329 <th>
19330               <p>
19331                 Rmath 3.0.2
19332               </p>
19333             </th>
19334 <th>
19335               <p>
19336                 math.h
19337               </p>
19338             </th>
19339 </tr></thead>
19340 <tbody>
19341 <tr>
19342 <td>
19343               <p>
19344                 assoc_laguerre<br> (2240/2240 tests selected)
19345               </p>
19346             </td>
19347 <td>
19348               <p>
19349                 <span class="blue">1.36<br> (263ns)</span>
19350               </p>
19351             </td>
19352 <td>
19353               <p>
19354                 <span class="green">1.00<br> (194ns)</span>
19355               </p>
19356             </td>
19357 <td>
19358               <p>
19359                 <span class="green">1.20<br> (232ns)</span>
19360               </p>
19361             </td>
19362 <td>
19363               <p>
19364                 <span class="green">1.12<br> (218ns)</span>
19365               </p>
19366             </td>
19367 <td>
19368               <p>
19369                 <span class="grey">-</span>
19370               </p>
19371             </td>
19372 <td>
19373               <p>
19374                 <span class="grey">-</span>
19375               </p>
19376             </td>
19377 </tr>
19378 <tr>
19379 <td>
19380               <p>
19381                 assoc_legendre<br> (205/400 tests selected)
19382               </p>
19383             </td>
19384 <td>
19385               <p>
19386                 <span class="red">4.16<br> (258ns)</span>
19387               </p>
19388             </td>
19389 <td>
19390               <p>
19391                 <span class="blue">1.63<br> (101ns)</span>
19392               </p>
19393             </td>
19394 <td>
19395               <p>
19396                 <span class="green">1.00<br> (62ns)</span>
19397               </p>
19398             </td>
19399 <td>
19400               <p>
19401                 <span class="red">2.53<br> (157ns)</span>
19402               </p>
19403             </td>
19404 <td>
19405               <p>
19406                 <span class="grey">-</span>
19407               </p>
19408             </td>
19409 <td>
19410               <p>
19411                 <span class="grey">-</span>
19412               </p>
19413             </td>
19414 </tr>
19415 <tr>
19416 <td>
19417               <p>
19418                 beta (incomplete)<br> (2682/3210 tests selected)
19419               </p>
19420             </td>
19421 <td>
19422               <p>
19423                 <span class="red">3.12<br> (1796ns)</span>
19424               </p>
19425             </td>
19426 <td>
19427               <p>
19428                 <span class="green">1.00<br> (575ns)</span>
19429               </p>
19430             </td>
19431 <td>
19432               <p>
19433                 <span class="grey">-</span>
19434               </p>
19435             </td>
19436 <td>
19437               <p>
19438                 <span class="blue">1.36<br> (780ns)</span>
19439               </p>
19440             </td>
19441 <td>
19442               <p>
19443                 <span class="grey">-</span>
19444               </p>
19445             </td>
19446 <td>
19447               <p>
19448                 <span class="grey">-</span>
19449               </p>
19450             </td>
19451 </tr>
19452 <tr>
19453 <td>
19454               <p>
19455                 beta<br> (2203/2204 tests selected)
19456               </p>
19457             </td>
19458 <td>
19459               <p>
19460                 <span class="red">4.74<br> (734ns)</span>
19461               </p>
19462             </td>
19463 <td>
19464               <p>
19465                 <span class="green">1.01<br> (156ns)</span>
19466               </p>
19467             </td>
19468 <td>
19469               <p>
19470                 <span class="green">1.00<br> (155ns)</span>
19471               </p>
19472             </td>
19473 <td>
19474               <p>
19475                 <span class="red">2.57<br> (398ns)</span>
19476               </p>
19477             </td>
19478 <td>
19479               <p>
19480                 <span class="blue">1.65<br> (255ns)</span>
19481               </p>
19482             </td>
19483 <td>
19484               <p>
19485                 <span class="grey">-</span>
19486               </p>
19487             </td>
19488 </tr>
19489 <tr>
19490 <td>
19491               <p>
19492                 cbrt<br> (85/85 tests selected)
19493               </p>
19494             </td>
19495 <td>
19496               <p>
19497                 <span class="red">2.53<br> (43ns)</span>
19498               </p>
19499             </td>
19500 <td>
19501               <p>
19502                 <span class="green">1.00<br> (17ns)</span>
19503               </p>
19504             </td>
19505 <td>
19506               <p>
19507                 <span class="blue">1.24<br> (21ns)</span>
19508               </p>
19509             </td>
19510 <td>
19511               <p>
19512                 <span class="grey">-</span>
19513               </p>
19514             </td>
19515 <td>
19516               <p>
19517                 <span class="grey">-</span>
19518               </p>
19519             </td>
19520 <td>
19521               <p>
19522                 <span class="blue">1.24<br> (21ns)</span>
19523               </p>
19524             </td>
19525 </tr>
19526 <tr>
19527 <td>
19528               <p>
19529                 cyl_bessel_i (integer order)<br> (494/526 tests selected)
19530               </p>
19531             </td>
19532 <td>
19533               <p>
19534                 <span class="red">3.66<br> (893ns)</span>
19535               </p>
19536             </td>
19537 <td>
19538               <p>
19539                 <span class="green">1.08<br> (264ns)</span>
19540               </p>
19541             </td>
19542 <td>
19543               <p>
19544                 <span class="green">1.00<br> (244ns)</span>
19545               </p>
19546             </td>
19547 <td>
19548               <p>
19549                 <span class="blue">1.98<br> (482ns)</span>
19550               </p>
19551             </td>
19552 <td>
19553               <p>
19554                 <span class="red">4.69<br> (1145ns)</span>
19555               </p>
19556             </td>
19557 <td>
19558             </td>
19559 </tr>
19560 <tr>
19561 <td>
19562               <p>
19563                 cyl_bessel_i<br> (177/240 tests selected)
19564               </p>
19565             </td>
19566 <td>
19567               <p>
19568                 <span class="red">6.78<br> (1410ns)</span>
19569               </p>
19570             </td>
19571 <td>
19572               <p>
19573                 <span class="blue">1.95<br> (406ns)</span>
19574               </p>
19575             </td>
19576 <td>
19577               <p>
19578                 <span class="green">1.00<br> (208ns)</span>
19579               </p>
19580             </td>
19581 <td>
19582               <p>
19583                 <span class="red">4.47<br> (929ns)</span>
19584               </p>
19585             </td>
19586 <td>
19587               <p>
19588                 <span class="red">8.16<br> (1698ns)</span>
19589               </p>
19590             </td>
19591 <td>
19592               <p>
19593                 <span class="grey">-</span>
19594               </p>
19595             </td>
19596 </tr>
19597 <tr>
19598 <td>
19599               <p>
19600                 cyl_bessel_j (integer order)<br> (250/268 tests selected)
19601               </p>
19602             </td>
19603 <td>
19604               <p>
19605                 <span class="red">2.59<br> (275ns)</span>
19606               </p>
19607             </td>
19608 <td>
19609               <p>
19610                 <span class="green">1.00<br> (106ns)</span>
19611               </p>
19612             </td>
19613 <td>
19614               <p>
19615                 <span class="red">2.50<br> (265ns)</span>
19616               </p>
19617             </td>
19618 <td>
19619               <p>
19620                 <span class="red">2.52<br> (267ns)</span>
19621               </p>
19622             </td>
19623 <td>
19624               <p>
19625                 <span class="red">4.22<br> (447ns)</span>
19626               </p>
19627             </td>
19628 <td>
19629               <p>
19630                 <span class="blue">1.94<br> (206ns)</span>
19631               </p>
19632             </td>
19633 </tr>
19634 <tr>
19635 <td>
19636               <p>
19637                 cyl_bessel_j<br> (423/451 tests selected)
19638               </p>
19639             </td>
19640 <td>
19641               <p>
19642                 <span class="red">2.83<br> (1071ns)</span>
19643               </p>
19644             </td>
19645 <td>
19646               <p>
19647                 <span class="green">1.05<br> (398ns)</span>
19648               </p>
19649             </td>
19650 <td>
19651               <p>
19652                 <span class="green">1.00<br> (379ns)</span>
19653               </p>
19654             </td>
19655 <td>
19656               <p>
19657                 <span class="red">2.28<br> (865ns)</span>
19658               </p>
19659             </td>
19660 <td>
19661               <p>
19662                 <span class="blue">1.20<br> (456ns)</span>
19663               </p>
19664             </td>
19665 <td>
19666               <p>
19667                 <span class="grey">-</span>
19668               </p>
19669             </td>
19670 </tr>
19671 <tr>
19672 <td>
19673               <p>
19674                 cyl_bessel_k (integer order)<br> (505/508 tests selected)
19675               </p>
19676             </td>
19677 <td>
19678               <p>
19679                 <span class="red">13.91<br> (3673ns)</span>
19680               </p>
19681             </td>
19682 <td>
19683               <p>
19684                 <span class="blue">1.37<br> (361ns)</span>
19685               </p>
19686             </td>
19687 <td>
19688               <p>
19689                 <span class="red">10.34<br> (2729ns)</span>
19690               </p>
19691             </td>
19692 <td>
19693               <p>
19694                 <span class="green">1.00<br> (264ns)</span>
19695               </p>
19696             </td>
19697 <td>
19698               <p>
19699                 <span class="blue">1.34<br> (355ns)</span>
19700               </p>
19701             </td>
19702 <td>
19703               <p>
19704                 <span class="grey">-</span>
19705               </p>
19706             </td>
19707 </tr>
19708 <tr>
19709 <td>
19710               <p>
19711                 cyl_bessel_k<br> (96/279 tests selected)
19712               </p>
19713             </td>
19714 <td>
19715               <p>
19716                 <span class="red">6.86<br> (4589ns)</span>
19717               </p>
19718             </td>
19719 <td>
19720               <p>
19721                 <span class="green">1.00<br> (669ns)</span>
19722               </p>
19723             </td>
19724 <td>
19725               <p>
19726                 <span class="blue">1.20<br> (803ns)</span>
19727               </p>
19728             </td>
19729 <td>
19730               <p>
19731                 <span class="blue">1.31<br> (877ns)</span>
19732               </p>
19733             </td>
19734 <td>
19735               <p>
19736                 <span class="blue">1.27<br> (851ns)</span>
19737               </p>
19738             </td>
19739 <td>
19740               <p>
19741                 <span class="grey">-</span>
19742               </p>
19743             </td>
19744 </tr>
19745 <tr>
19746 <td>
19747               <p>
19748                 cyl_neumann (integer order)<br> (423/428 tests selected)
19749               </p>
19750             </td>
19751 <td>
19752               <p>
19753                 <span class="red">2.20<br> (484ns)</span>
19754               </p>
19755             </td>
19756 <td>
19757               <p>
19758                 <span class="green">1.00<br> (220ns)</span>
19759               </p>
19760             </td>
19761 <td>
19762               <p>
19763                 <span class="red">3.26<br> (718ns)</span>
19764               </p>
19765             </td>
19766 <td>
19767               <p>
19768                 <span class="red">2.42<br> (533ns)</span>
19769               </p>
19770             </td>
19771 <td>
19772               <p>
19773                 <span class="red">4.95<br> (1089ns)</span>
19774               </p>
19775             </td>
19776 <td>
19777               <p>
19778                 <span class="blue">1.78<br> (392ns)</span>
19779               </p>
19780             </td>
19781 </tr>
19782 <tr>
19783 <td>
19784               <p>
19785                 cyl_neumann<br> (400/450 tests selected)
19786               </p>
19787             </td>
19788 <td>
19789               <p>
19790                 <span class="red">2.48<br> (1478ns)</span>
19791               </p>
19792             </td>
19793 <td>
19794               <p>
19795                 <span class="green">1.00<br> (597ns)</span>
19796               </p>
19797             </td>
19798 <td>
19799               <p>
19800                 <span class="blue">1.26<br> (754ns)</span>
19801               </p>
19802             </td>
19803 <td>
19804               <p>
19805                 <span class="red">2.42<br> (1444ns)</span>
19806               </p>
19807             </td>
19808 <td>
19809               <p>
19810                 <span class="green">1.07<br> (637ns)</span>
19811               </p>
19812             </td>
19813 <td>
19814               <p>
19815                 <span class="grey">-</span>
19816               </p>
19817             </td>
19818 </tr>
19819 <tr>
19820 <td>
19821               <p>
19822                 digamma<br> (1019/1019 tests selected)
19823               </p>
19824             </td>
19825 <td>
19826               <p>
19827                 <span class="blue">1.92<br> (75ns)</span>
19828               </p>
19829             </td>
19830 <td>
19831               <p>
19832                 <span class="green">1.00<br> (39ns)</span>
19833               </p>
19834             </td>
19835 <td>
19836               <p>
19837                 <span class="grey">-</span>
19838               </p>
19839             </td>
19840 <td>
19841               <p>
19842                 <span class="red">2.69<br> (105ns)</span>
19843               </p>
19844             </td>
19845 <td>
19846               <p>
19847                 <span class="red">4.31<br> (168ns)</span>
19848               </p>
19849             </td>
19850 <td>
19851               <p>
19852                 <span class="grey">-</span>
19853               </p>
19854             </td>
19855 </tr>
19856 <tr>
19857 <td>
19858               <p>
19859                 ellint_1 (complete)<br> (109/109 tests selected)
19860               </p>
19861             </td>
19862 <td>
19863               <p>
19864                 <span class="blue">1.86<br> (52ns)</span>
19865               </p>
19866             </td>
19867 <td>
19868               <p>
19869                 <span class="green">1.00<br> (28ns)</span>
19870               </p>
19871             </td>
19872 <td>
19873               <p>
19874                 <span class="red">8.89<br> (249ns)</span>
19875               </p>
19876             </td>
19877 <td>
19878               <p>
19879                 <span class="red">10.54<br> (295ns)</span>
19880               </p>
19881             </td>
19882 <td>
19883               <p>
19884                 <span class="grey">-</span>
19885               </p>
19886             </td>
19887 <td>
19888             </td>
19889 </tr>
19890 <tr>
19891 <td>
19892               <p>
19893                 ellint_1<br> (627/629 tests selected)
19894               </p>
19895             </td>
19896 <td>
19897               <p>
19898                 <span class="blue">1.94<br> (358ns)</span>
19899               </p>
19900             </td>
19901 <td>
19902               <p>
19903                 <span class="green">1.00<br> (185ns)</span>
19904               </p>
19905             </td>
19906 <td>
19907               <p>
19908                 <span class="red">2.31<br> (428ns)</span>
19909               </p>
19910             </td>
19911 <td>
19912               <p>
19913                 <span class="red">2.51<br> (464ns)</span>
19914               </p>
19915             </td>
19916 <td>
19917               <p>
19918                 <span class="grey">-</span>
19919               </p>
19920             </td>
19921 <td>
19922               <p>
19923                 <span class="grey">-</span>
19924               </p>
19925             </td>
19926 </tr>
19927 <tr>
19928 <td>
19929               <p>
19930                 ellint_2 (complete)<br> (109/110 tests selected)
19931               </p>
19932             </td>
19933 <td>
19934               <p>
19935                 <span class="blue">1.71<br> (60ns)</span>
19936               </p>
19937             </td>
19938 <td>
19939               <p>
19940                 <span class="green">1.00<br> (35ns)</span>
19941               </p>
19942             </td>
19943 <td>
19944               <p>
19945                 <span class="red">15.23<br> (533ns)</span>
19946               </p>
19947             </td>
19948 <td>
19949               <p>
19950                 <span class="red">17.31<br> (606ns)</span>
19951               </p>
19952             </td>
19953 <td>
19954               <p>
19955                 <span class="grey">-</span>
19956               </p>
19957             </td>
19958 <td>
19959               <p>
19960                 <span class="grey">-</span>
19961               </p>
19962             </td>
19963 </tr>
19964 <tr>
19965 <td>
19966               <p>
19967                 ellint_2<br> (527/530 tests selected)
19968               </p>
19969             </td>
19970 <td>
19971               <p>
19972                 <span class="red">2.32<br> (805ns)</span>
19973               </p>
19974             </td>
19975 <td>
19976               <p>
19977                 <span class="green">1.00<br> (347ns)</span>
19978               </p>
19979             </td>
19980 <td>
19981               <p>
19982                 <span class="blue">1.90<br> (658ns)</span>
19983               </p>
19984             </td>
19985 <td>
19986               <p>
19987                 <span class="red">2.17<br> (754ns)</span>
19988               </p>
19989             </td>
19990 <td>
19991               <p>
19992                 <span class="grey">-</span>
19993               </p>
19994             </td>
19995 <td>
19996               <p>
19997                 <span class="grey">-</span>
19998               </p>
19999             </td>
20000 </tr>
20001 <tr>
20002 <td>
20003               <p>
20004                 ellint_3 (complete)<br> (500/500 tests selected)
20005               </p>
20006             </td>
20007 <td>
20008               <p>
20009                 <span class="red">2.23<br> (1172ns)</span>
20010               </p>
20011             </td>
20012 <td>
20013               <p>
20014                 <span class="green">1.00<br> (525ns)</span>
20015               </p>
20016             </td>
20017 <td>
20018               <p>
20019                 <span class="blue">1.66<br> (873ns)</span>
20020               </p>
20021             </td>
20022 <td>
20023               <p>
20024                 <span class="blue">1.98<br> (1037ns)</span>
20025               </p>
20026             </td>
20027 <td>
20028             </td>
20029 <td>
20030             </td>
20031 </tr>
20032 <tr>
20033 <td>
20034               <p>
20035                 ellint_3<br> (831/845 tests selected)
20036               </p>
20037             </td>
20038 <td>
20039               <p>
20040                 <span class="red">2.75<br> (2154ns)</span>
20041               </p>
20042             </td>
20043 <td>
20044               <p>
20045                 <span class="green">1.00<br> (783ns)</span>
20046               </p>
20047             </td>
20048 <td>
20049               <p>
20050                 <span class="blue">1.59<br> (1243ns)</span>
20051               </p>
20052             </td>
20053 <td>
20054               <p>
20055                 <span class="blue">1.77<br> (1383ns)</span>
20056               </p>
20057             </td>
20058 <td>
20059               <p>
20060                 <span class="grey">-</span>
20061               </p>
20062             </td>
20063 <td>
20064               <p>
20065                 <span class="grey">-</span>
20066               </p>
20067             </td>
20068 </tr>
20069 <tr>
20070 <td>
20071               <p>
20072                 ellint_rc<br> (201/201 tests selected)
20073               </p>
20074             </td>
20075 <td>
20076               <p>
20077                 <span class="blue">1.57<br> (77ns)</span>
20078               </p>
20079             </td>
20080 <td>
20081               <p>
20082                 <span class="green">1.00<br> (49ns)</span>
20083               </p>
20084             </td>
20085 <td>
20086               <p>
20087                 <span class="grey">-</span>
20088               </p>
20089             </td>
20090 <td>
20091               <p>
20092                 <span class="red">4.41<br> (216ns)</span>
20093               </p>
20094             </td>
20095 <td>
20096               <p>
20097                 <span class="grey">-</span>
20098               </p>
20099             </td>
20100 <td>
20101               <p>
20102                 <span class="grey">-</span>
20103               </p>
20104             </td>
20105 </tr>
20106 <tr>
20107 <td>
20108               <p>
20109                 ellint_rd<br> (7588/7588 tests selected)
20110               </p>
20111             </td>
20112 <td>
20113               <p>
20114                 <span class="red">2.23<br> (520ns)</span>
20115               </p>
20116             </td>
20117 <td>
20118               <p>
20119                 <span class="green">1.00<br> (233ns)</span>
20120               </p>
20121             </td>
20122 <td>
20123               <p>
20124                 <span class="grey">-</span>
20125               </p>
20126             </td>
20127 <td>
20128               <p>
20129                 <span class="blue">1.64<br> (381ns)</span>
20130               </p>
20131             </td>
20132 <td>
20133               <p>
20134                 <span class="grey">-</span>
20135               </p>
20136             </td>
20137 <td>
20138               <p>
20139                 <span class="grey">-</span>
20140               </p>
20141             </td>
20142 </tr>
20143 <tr>
20144 <td>
20145               <p>
20146                 ellint_rf<br> (7788/7788 tests selected)
20147               </p>
20148             </td>
20149 <td>
20150               <p>
20151                 <span class="blue">1.51<br> (95ns)</span>
20152               </p>
20153             </td>
20154 <td>
20155               <p>
20156                 <span class="green">1.00<br> (63ns)</span>
20157               </p>
20158             </td>
20159 <td>
20160               <p>
20161                 <span class="grey">-</span>
20162               </p>
20163             </td>
20164 <td>
20165               <p>
20166                 <span class="red">5.54<br> (349ns)</span>
20167               </p>
20168             </td>
20169 <td>
20170               <p>
20171                 <span class="grey">-</span>
20172               </p>
20173             </td>
20174 <td>
20175               <p>
20176                 <span class="grey">-</span>
20177               </p>
20178             </td>
20179 </tr>
20180 <tr>
20181 <td>
20182               <p>
20183                 ellint_rj<br> (7642/8032 tests selected)
20184               </p>
20185             </td>
20186 <td>
20187               <p>
20188                 <span class="red">2.33<br> (481ns)</span>
20189               </p>
20190             </td>
20191 <td>
20192               <p>
20193                 <span class="green">1.00<br> (206ns)</span>
20194               </p>
20195             </td>
20196 <td>
20197               <p>
20198                 <span class="grey">-</span>
20199               </p>
20200             </td>
20201 <td>
20202               <p>
20203                 <span class="red">11.31<br> (2329ns)</span>
20204               </p>
20205             </td>
20206 <td>
20207               <p>
20208                 <span class="grey">-</span>
20209               </p>
20210             </td>
20211 <td>
20212               <p>
20213                 <span class="grey">-</span>
20214               </p>
20215             </td>
20216 </tr>
20217 <tr>
20218 <td>
20219               <p>
20220                 erf<br> (950/950 tests selected)
20221               </p>
20222             </td>
20223 <td>
20224               <p>
20225                 <span class="green">1.00<br> (15ns)</span>
20226               </p>
20227             </td>
20228 <td>
20229               <p>
20230                 <span class="grey">-</span>
20231               </p>
20232             </td>
20233 <td>
20234               <p>
20235                 <span class="green">1.20<br> (18ns)</span>
20236               </p>
20237             </td>
20238 <td>
20239               <p>
20240                 <span class="red">10.27<br> (154ns)</span>
20241               </p>
20242             </td>
20243 <td>
20244               <p>
20245                 <span class="grey">-</span>
20246               </p>
20247             </td>
20248 <td>
20249               <p>
20250                 <span class="green">1.20<br> (18ns)</span>
20251               </p>
20252             </td>
20253 </tr>
20254 <tr>
20255 <td>
20256               <p>
20257                 erfc<br> (950/950 tests selected)
20258               </p>
20259             </td>
20260 <td>
20261               <p>
20262                 <span class="red">2.68<br> (59ns)</span>
20263               </p>
20264             </td>
20265 <td>
20266               <p>
20267                 <span class="green">1.00<br> (22ns)</span>
20268               </p>
20269             </td>
20270 <td>
20271               <p>
20272                 <span class="green">1.18<br> (26ns)</span>
20273               </p>
20274             </td>
20275 <td>
20276               <p>
20277                 <span class="red">3.50<br> (77ns)</span>
20278               </p>
20279             </td>
20280 <td>
20281               <p>
20282                 <span class="grey">-</span>
20283               </p>
20284             </td>
20285 <td>
20286               <p>
20287                 <span class="green">1.14<br> (25ns)</span>
20288               </p>
20289             </td>
20290 </tr>
20291 <tr>
20292 <td>
20293               <p>
20294                 expint (En)<br> (1059/1059 tests selected)
20295               </p>
20296             </td>
20297 <td>
20298               <p>
20299                 <span class="blue">1.86<br> (273ns)</span>
20300               </p>
20301             </td>
20302 <td>
20303               <p>
20304                 <span class="green">1.00<br> (147ns)</span>
20305               </p>
20306             </td>
20307 <td>
20308               <p>
20309                 <span class="grey">-</span>
20310               </p>
20311             </td>
20312 <td>
20313               <p>
20314                 <span class="red">4.87<br> (716ns)</span>
20315               </p>
20316             </td>
20317 <td>
20318               <p>
20319                 <span class="grey">-</span>
20320               </p>
20321             </td>
20322 <td>
20323               <p>
20324                 <span class="grey">-</span>
20325               </p>
20326             </td>
20327 </tr>
20328 <tr>
20329 <td>
20330               <p>
20331                 expint<br> (436/436 tests selected)
20332               </p>
20333             </td>
20334 <td>
20335               <p>
20336                 <span class="red">2.47<br> (94ns)</span>
20337               </p>
20338             </td>
20339 <td>
20340               <p>
20341                 <span class="green">1.00<br> (38ns)</span>
20342               </p>
20343             </td>
20344 <td>
20345               <p>
20346                 <span class="red">5.34<br> (203ns)</span>
20347               </p>
20348             </td>
20349 <td>
20350               <p>
20351                 <span class="red">3.76<br> (143ns)</span>
20352               </p>
20353             </td>
20354 <td>
20355               <p>
20356                 <span class="grey">-</span>
20357               </p>
20358             </td>
20359 <td>
20360               <p>
20361                 <span class="grey">-</span>
20362               </p>
20363             </td>
20364 </tr>
20365 <tr>
20366 <td>
20367               <p>
20368                 expm1<br> (80/80 tests selected)
20369               </p>
20370             </td>
20371 <td>
20372               <p>
20373                 <span class="green">1.00<br> (10ns)</span>
20374               </p>
20375             </td>
20376 <td>
20377               <p>
20378                 <span class="green">1.10<br> (11ns)</span>
20379               </p>
20380             </td>
20381 <td>
20382               <p>
20383                 <span class="green">1.00<br> (10ns)</span>
20384               </p>
20385             </td>
20386 <td>
20387               <p>
20388                 <span class="grey">-</span>
20389               </p>
20390             </td>
20391 <td>
20392               <p>
20393                 <span class="grey">-</span>
20394               </p>
20395             </td>
20396 <td>
20397               <p>
20398                 <span class="green">1.00<br> (10ns)</span>
20399               </p>
20400             </td>
20401 </tr>
20402 <tr>
20403 <td>
20404               <p>
20405                 gamma_p<br> (1379/1379 tests selected)
20406               </p>
20407             </td>
20408 <td>
20409               <p>
20410                 <span class="red">2.42<br> (492ns)</span>
20411               </p>
20412             </td>
20413 <td>
20414               <p>
20415                 <span class="green">1.00<br> (203ns)</span>
20416               </p>
20417             </td>
20418 <td>
20419               <p>
20420                 <span class="grey">-</span>
20421               </p>
20422             </td>
20423 <td>
20424               <p>
20425                 <span class="red">4.77<br> (968ns)</span>
20426               </p>
20427             </td>
20428 <td>
20429               <p>
20430                 <span class="blue">1.61<br> (326ns)</span>
20431               </p>
20432             </td>
20433 <td>
20434               <p>
20435                 <span class="grey">-</span>
20436               </p>
20437             </td>
20438 </tr>
20439 <tr>
20440 <td>
20441               <p>
20442                 gamma_p_inv<br> (559/559 tests selected)
20443               </p>
20444             </td>
20445 <td>
20446               <p>
20447                 <span class="red">2.24<br> (1577ns)</span>
20448               </p>
20449             </td>
20450 <td>
20451               <p>
20452                 <span class="green">1.00<br> (704ns)</span>
20453               </p>
20454             </td>
20455 <td>
20456               <p>
20457                 <span class="grey">-</span>
20458               </p>
20459             </td>
20460 <td>
20461               <p>
20462                 <span class="grey">-</span>
20463               </p>
20464             </td>
20465 <td>
20466               <p>
20467                 <span class="red">2.22<br> (1560ns)</span>
20468               </p>
20469             </td>
20470 <td>
20471               <p>
20472                 <span class="grey">-</span>
20473               </p>
20474             </td>
20475 </tr>
20476 <tr>
20477 <td>
20478               <p>
20479                 gamma_q<br> (1371/1379 tests selected)
20480               </p>
20481             </td>
20482 <td>
20483               <p>
20484                 <span class="red">2.53<br> (508ns)</span>
20485               </p>
20486             </td>
20487 <td>
20488               <p>
20489                 <span class="green">1.00<br> (201ns)</span>
20490               </p>
20491             </td>
20492 <td>
20493               <p>
20494                 <span class="grey">-</span>
20495               </p>
20496             </td>
20497 <td>
20498               <p>
20499                 <span class="red">5.70<br> (1146ns)</span>
20500               </p>
20501             </td>
20502 <td>
20503               <p>
20504                 <span class="blue">1.78<br> (358ns)</span>
20505               </p>
20506             </td>
20507 <td>
20508               <p>
20509                 <span class="grey">-</span>
20510               </p>
20511             </td>
20512 </tr>
20513 <tr>
20514 <td>
20515               <p>
20516                 gamma_q_inv<br> (78/559 tests selected)
20517               </p>
20518             </td>
20519 <td>
20520               <p>
20521                 <span class="red">2.45<br> (1841ns)</span>
20522               </p>
20523             </td>
20524 <td>
20525               <p>
20526                 <span class="green">1.00<br> (751ns)</span>
20527               </p>
20528             </td>
20529 <td>
20530               <p>
20531                 <span class="grey">-</span>
20532               </p>
20533             </td>
20534 <td>
20535               <p>
20536                 <span class="grey">-</span>
20537               </p>
20538             </td>
20539 <td>
20540               <p>
20541                 <span class="green">1.09<br> (822ns)</span>
20542               </p>
20543             </td>
20544 <td>
20545               <p>
20546                 <span class="grey">-</span>
20547               </p>
20548             </td>
20549 </tr>
20550 <tr>
20551 <td>
20552               <p>
20553                 ibeta<br> (3210/3210 tests selected)
20554               </p>
20555             </td>
20556 <td>
20557               <p>
20558                 <span class="red">3.47<br> (1715ns)</span>
20559               </p>
20560             </td>
20561 <td>
20562               <p>
20563                 <span class="blue">1.28<br> (634ns)</span>
20564               </p>
20565             </td>
20566 <td>
20567               <p>
20568                 <span class="grey">-</span>
20569               </p>
20570             </td>
20571 <td>
20572               <p>
20573                 <span class="grey">-</span>
20574               </p>
20575             </td>
20576 <td>
20577               <p>
20578                 <span class="green">1.00<br> (494ns)</span>
20579               </p>
20580             </td>
20581 <td>
20582               <p>
20583                 <span class="grey">-</span>
20584               </p>
20585             </td>
20586 </tr>
20587 <tr>
20588 <td>
20589               <p>
20590                 ibeta_inv<br> (952/1210 tests selected)
20591               </p>
20592             </td>
20593 <td>
20594               <p>
20595                 <span class="red">2.58<br> (5742ns)</span>
20596               </p>
20597             </td>
20598 <td>
20599               <p>
20600                 <span class="green">1.00<br> (2224ns)</span>
20601               </p>
20602             </td>
20603 <td>
20604               <p>
20605                 <span class="grey">-</span>
20606               </p>
20607             </td>
20608 <td>
20609               <p>
20610                 <span class="grey">-</span>
20611               </p>
20612             </td>
20613 <td>
20614               <p>
20615                 <span class="red">26.72<br> (59415ns)</span>
20616               </p>
20617             </td>
20618 <td>
20619               <p>
20620                 <span class="grey">-</span>
20621               </p>
20622             </td>
20623 </tr>
20624 <tr>
20625 <td>
20626               <p>
20627                 ibetac<br> (3210/3210 tests selected)
20628               </p>
20629             </td>
20630 <td>
20631               <p>
20632                 <span class="red">3.51<br> (1736ns)</span>
20633               </p>
20634             </td>
20635 <td>
20636               <p>
20637                 <span class="blue">1.32<br> (653ns)</span>
20638               </p>
20639             </td>
20640 <td>
20641               <p>
20642                 <span class="grey">-</span>
20643               </p>
20644             </td>
20645 <td>
20646               <p>
20647                 <span class="grey">-</span>
20648               </p>
20649             </td>
20650 <td>
20651               <p>
20652                 <span class="green">1.00<br> (495ns)</span>
20653               </p>
20654             </td>
20655 <td>
20656               <p>
20657                 <span class="grey">-</span>
20658               </p>
20659             </td>
20660 </tr>
20661 <tr>
20662 <td>
20663               <p>
20664                 ibetac_inv<br> (945/1210 tests selected)
20665               </p>
20666             </td>
20667 <td>
20668               <p>
20669                 <span class="red">2.44<br> (5451ns)</span>
20670               </p>
20671             </td>
20672 <td>
20673               <p>
20674                 <span class="green">1.00<br> (2237ns)</span>
20675               </p>
20676             </td>
20677 <td>
20678               <p>
20679                 <span class="grey">-</span>
20680               </p>
20681             </td>
20682 <td>
20683               <p>
20684                 <span class="grey">-</span>
20685               </p>
20686             </td>
20687 <td>
20688               <p>
20689                 <span class="red">19.20<br> (42953ns)</span>
20690               </p>
20691             </td>
20692 <td>
20693               <p>
20694                 <span class="grey">-</span>
20695               </p>
20696             </td>
20697 </tr>
20698 <tr>
20699 <td>
20700               <p>
20701                 jacobi_cn<br> (2368/2757 tests selected)
20702               </p>
20703             </td>
20704 <td>
20705               <p>
20706                 <span class="red">5.01<br> (476ns)</span>
20707               </p>
20708             </td>
20709 <td>
20710               <p>
20711                 <span class="blue">1.81<br> (172ns)</span>
20712               </p>
20713             </td>
20714 <td>
20715               <p>
20716                 <span class="grey">-</span>
20717               </p>
20718             </td>
20719 <td>
20720               <p>
20721                 <span class="green">1.00<br> (95ns)</span>
20722               </p>
20723             </td>
20724 <td>
20725               <p>
20726                 <span class="grey">-</span>
20727               </p>
20728             </td>
20729 <td>
20730               <p>
20731                 <span class="grey">-</span>
20732               </p>
20733             </td>
20734 </tr>
20735 <tr>
20736 <td>
20737               <p>
20738                 jacobi_dn<br> (2368/2757 tests selected)
20739               </p>
20740             </td>
20741 <td>
20742               <p>
20743                 <span class="red">5.12<br> (481ns)</span>
20744               </p>
20745             </td>
20746 <td>
20747               <p>
20748                 <span class="blue">1.83<br> (172ns)</span>
20749               </p>
20750             </td>
20751 <td>
20752               <p>
20753                 <span class="grey">-</span>
20754               </p>
20755             </td>
20756 <td>
20757               <p>
20758                 <span class="green">1.00<br> (94ns)</span>
20759               </p>
20760             </td>
20761 <td>
20762               <p>
20763                 <span class="grey">-</span>
20764               </p>
20765             </td>
20766 <td>
20767               <p>
20768                 <span class="grey">-</span>
20769               </p>
20770             </td>
20771 </tr>
20772 <tr>
20773 <td>
20774               <p>
20775                 jacobi_sn<br> (2368/2757 tests selected)
20776               </p>
20777             </td>
20778 <td>
20779               <p>
20780                 <span class="red">5.23<br> (492ns)</span>
20781               </p>
20782             </td>
20783 <td>
20784               <p>
20785                 <span class="blue">1.83<br> (172ns)</span>
20786               </p>
20787             </td>
20788 <td>
20789               <p>
20790                 <span class="grey">-</span>
20791               </p>
20792             </td>
20793 <td>
20794               <p>
20795                 <span class="green">1.00<br> (94ns)</span>
20796               </p>
20797             </td>
20798 <td>
20799               <p>
20800                 <span class="grey">-</span>
20801               </p>
20802             </td>
20803 <td>
20804               <p>
20805                 <span class="grey">-</span>
20806               </p>
20807             </td>
20808 </tr>
20809 <tr>
20810 <td>
20811               <p>
20812                 laguerre<br> (280/280 tests selected)
20813               </p>
20814             </td>
20815 <td>
20816               <p>
20817                 <span class="green">1.09<br> (139ns)</span>
20818               </p>
20819             </td>
20820 <td>
20821               <p>
20822                 <span class="green">1.00<br> (128ns)</span>
20823               </p>
20824             </td>
20825 <td>
20826               <p>
20827                 <span class="blue">1.25<br> (160ns)</span>
20828               </p>
20829             </td>
20830 <td>
20831               <p>
20832                 <span class="green">1.18<br> (151ns)</span>
20833               </p>
20834             </td>
20835 <td>
20836               <p>
20837                 <span class="grey">-</span>
20838               </p>
20839             </td>
20840 <td>
20841               <p>
20842                 <span class="grey">-</span>
20843               </p>
20844             </td>
20845 </tr>
20846 <tr>
20847 <td>
20848               <p>
20849                 legendre Q<br> (300/300 tests selected)
20850               </p>
20851             </td>
20852 <td>
20853               <p>
20854                 <span class="green">1.18<br> (496ns)</span>
20855               </p>
20856             </td>
20857 <td>
20858               <p>
20859                 <span class="green">1.00<br> (422ns)</span>
20860               </p>
20861             </td>
20862 <td>
20863               <p>
20864                 <span class="grey">-</span>
20865               </p>
20866             </td>
20867 <td>
20868               <p>
20869                 <span class="green">1.09<br> (461ns)</span>
20870               </p>
20871             </td>
20872 <td>
20873               <p>
20874                 <span class="grey">-</span>
20875               </p>
20876             </td>
20877 <td>
20878               <p>
20879                 <span class="grey">-</span>
20880               </p>
20881             </td>
20882 </tr>
20883 <tr>
20884 <td>
20885               <p>
20886                 legendre<br> (300/300 tests selected)
20887               </p>
20888             </td>
20889 <td>
20890               <p>
20891                 <span class="green">1.16<br> (399ns)</span>
20892               </p>
20893             </td>
20894 <td>
20895               <p>
20896                 <span class="green">1.00<br> (345ns)</span>
20897               </p>
20898             </td>
20899 <td>
20900               <p>
20901                 <span class="green">1.10<br> (380ns)</span>
20902               </p>
20903             </td>
20904 <td>
20905               <p>
20906                 <span class="red">2.10<br> (726ns)</span>
20907               </p>
20908             </td>
20909 <td>
20910               <p>
20911                 <span class="grey">-</span>
20912               </p>
20913             </td>
20914 <td>
20915               <p>
20916                 <span class="grey">-</span>
20917               </p>
20918             </td>
20919 </tr>
20920 <tr>
20921 <td>
20922               <p>
20923                 lgamma<br> (400/400 tests selected)
20924               </p>
20925             </td>
20926 <td>
20927               <p>
20928                 <span class="red">5.35<br> (257ns)</span>
20929               </p>
20930             </td>
20931 <td>
20932               <p>
20933                 <span class="red">2.44<br> (117ns)</span>
20934               </p>
20935             </td>
20936 <td>
20937               <p>
20938                 <span class="green">1.00<br> (48ns)</span>
20939               </p>
20940             </td>
20941 <td>
20942               <p>
20943                 <span class="red">5.92<br> (284ns)</span>
20944               </p>
20945             </td>
20946 <td>
20947               <p>
20948                 <span class="blue">1.96<br> (94ns)</span>
20949               </p>
20950             </td>
20951 <td>
20952               <p>
20953                 <span class="green">1.00<br> (48ns)</span>
20954               </p>
20955             </td>
20956 </tr>
20957 <tr>
20958 <td>
20959               <p>
20960                 log1p<br> (80/80 tests selected)
20961               </p>
20962             </td>
20963 <td>
20964               <p>
20965                 <span class="green">1.09<br> (12ns)</span>
20966               </p>
20967             </td>
20968 <td>
20969               <p>
20970                 <span class="green">1.09<br> (12ns)</span>
20971               </p>
20972             </td>
20973 <td>
20974               <p>
20975                 <span class="green">1.00<br> (11ns)</span>
20976               </p>
20977             </td>
20978 <td>
20979               <p>
20980                 <span class="grey">-</span>
20981               </p>
20982             </td>
20983 <td>
20984               <p>
20985                 <span class="grey">-</span>
20986               </p>
20987             </td>
20988 <td>
20989               <p>
20990                 <span class="green">1.00<br> (11ns)</span>
20991               </p>
20992             </td>
20993 </tr>
20994 <tr>
20995 <td>
20996               <p>
20997                 polygamma<br> (823/1535 tests selected)
20998               </p>
20999             </td>
21000 <td>
21001               <p>
21002                 <span class="red">8.69<br> (2885ns)</span>
21003               </p>
21004             </td>
21005 <td>
21006               <p>
21007                 <span class="red">2.21<br> (734ns)</span>
21008               </p>
21009             </td>
21010 <td>
21011               <p>
21012                 <span class="grey">-</span>
21013               </p>
21014             </td>
21015 <td>
21016               <p>
21017                 <span class="red">7.47<br> (2480ns)</span>
21018               </p>
21019             </td>
21020 <td>
21021               <p>
21022                 <span class="green">1.00<br> (332ns)</span>
21023               </p>
21024             </td>
21025 <td>
21026               <p>
21027                 <span class="grey">-</span>
21028               </p>
21029             </td>
21030 </tr>
21031 <tr>
21032 <td>
21033               <p>
21034                 sph_bessel<br> (483/483 tests selected)
21035               </p>
21036             </td>
21037 <td>
21038               <p>
21039                 <span class="blue">1.71<br> (1563ns)</span>
21040               </p>
21041             </td>
21042 <td>
21043               <p>
21044                 <span class="green">1.00<br> (915ns)</span>
21045               </p>
21046             </td>
21047 <td>
21048               <p>
21049                 <span class="red">2.11<br> (1935ns)</span>
21050               </p>
21051             </td>
21052 <td>
21053               <p>
21054                 <span class="red">2.68<br> (2452ns)</span>
21055               </p>
21056             </td>
21057 <td>
21058               <p>
21059                 <span class="grey">-</span>
21060               </p>
21061             </td>
21062 <td>
21063               <p>
21064                 <span class="grey">-</span>
21065               </p>
21066             </td>
21067 </tr>
21068 <tr>
21069 <td>
21070               <p>
21071                 sph_neumann<br> (284/284 tests selected)
21072               </p>
21073             </td>
21074 <td>
21075               <p>
21076                 <span class="red">8.32<br> (3745ns)</span>
21077               </p>
21078             </td>
21079 <td>
21080               <p>
21081                 <span class="red">3.88<br> (1744ns)</span>
21082               </p>
21083             </td>
21084 <td>
21085               <p>
21086                 <span class="red">6.46<br> (2906ns)</span>
21087               </p>
21088             </td>
21089 <td>
21090               <p>
21091                 <span class="green">1.00<br> (450ns)</span>
21092               </p>
21093             </td>
21094 <td>
21095               <p>
21096                 <span class="grey">-</span>
21097               </p>
21098             </td>
21099 <td>
21100               <p>
21101                 <span class="grey">-</span>
21102               </p>
21103             </td>
21104 </tr>
21105 <tr>
21106 <td>
21107               <p>
21108                 tgamma (incomplete)<br> (1266/1379 tests selected)
21109               </p>
21110             </td>
21111 <td>
21112               <p>
21113                 <span class="red">2.35<br> (744ns)</span>
21114               </p>
21115             </td>
21116 <td>
21117               <p>
21118                 <span class="green">1.00<br> (316ns)</span>
21119               </p>
21120             </td>
21121 <td>
21122               <p>
21123                 <span class="grey">-</span>
21124               </p>
21125             </td>
21126 <td>
21127               <p>
21128                 <span class="red">2.93<br> (927ns)</span>
21129               </p>
21130             </td>
21131 <td>
21132               <p>
21133                 <span class="grey">-</span>
21134               </p>
21135             </td>
21136 <td>
21137               <p>
21138                 <span class="grey">-</span>
21139               </p>
21140             </td>
21141 </tr>
21142 <tr>
21143 <td>
21144               <p>
21145                 tgamma<br> (400/400 tests selected)
21146               </p>
21147             </td>
21148 <td>
21149               <p>
21150                 <span class="red">4.54<br> (354ns)</span>
21151               </p>
21152             </td>
21153 <td>
21154               <p>
21155                 <span class="blue">1.23<br> (96ns)</span>
21156               </p>
21157             </td>
21158 <td>
21159               <p>
21160                 <span class="red">2.05<br> (160ns)</span>
21161               </p>
21162             </td>
21163 <td>
21164               <p>
21165                 <span class="blue">1.21<br> (94ns)</span>
21166               </p>
21167             </td>
21168 <td>
21169               <p>
21170                 <span class="green">1.00<br> (78ns)</span>
21171               </p>
21172             </td>
21173 <td>
21174               <p>
21175                 <span class="red">2.06<br> (161ns)</span>
21176               </p>
21177             </td>
21178 </tr>
21179 <tr>
21180 <td>
21181               <p>
21182                 trigamma<br> (659/659 tests selected)
21183               </p>
21184             </td>
21185 <td>
21186               <p>
21187                 <span class="blue">1.64<br> (36ns)</span>
21188               </p>
21189             </td>
21190 <td>
21191               <p>
21192                 <span class="green">1.00<br> (22ns)</span>
21193               </p>
21194             </td>
21195 <td>
21196               <p>
21197                 <span class="grey">-</span>
21198               </p>
21199             </td>
21200 <td>
21201               <p>
21202                 <span class="red">39.41<br> (867ns)</span>
21203               </p>
21204             </td>
21205 <td>
21206               <p>
21207                 <span class="red">12.09<br> (266ns)</span>
21208               </p>
21209             </td>
21210 <td>
21211               <p>
21212                 <span class="grey">-</span>
21213               </p>
21214             </td>
21215 </tr>
21216 <tr>
21217 <td>
21218               <p>
21219                 zeta<br> (448/448 tests selected)
21220               </p>
21221             </td>
21222 <td>
21223               <p>
21224                 <span class="red">2.71<br> (509ns)</span>
21225               </p>
21226             </td>
21227 <td>
21228               <p>
21229                 <span class="green">1.00<br> (188ns)</span>
21230               </p>
21231             </td>
21232 <td>
21233               <p>
21234                 <span class="red">752.52<br> (141474ns)</span>
21235               </p>
21236             </td>
21237 <td>
21238               <p>
21239                 <span class="blue">1.52<br> (285ns)</span>
21240               </p>
21241             </td>
21242 <td>
21243               <p>
21244                 <span class="grey">-</span>
21245               </p>
21246             </td>
21247 <td>
21248               <p>
21249                 <span class="grey">-</span>
21250               </p>
21251             </td>
21252 </tr>
21253 </tbody>
21254 </table></div>
21255 </div>
21256 <br class="table-break">
21257 </div>
21258 <div class="section">
21259 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
21260 <a name="special_function_and_distributio.section_Library_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Library_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64" title="Library Comparison with Intel C++ C++0x mode version 1600 on Windows x64">Library
21261     Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a>
21262 </h2></div></div></div>
21263 <div class="table">
21264 <a name="special_function_and_distributio.section_Library_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64.table_Library_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><p class="title"><b>Table&#160;14.&#160;Library Comparison with Intel C++ C++0x mode version 1600 on Windows
21265       x64</b></p>
21266 <div class="table-contents"><table class="table" summary="Library Comparison with Intel C++ C++0x mode version 1600 on Windows
21267       x64">
21268 <colgroup>
21269 <col>
21270 <col>
21271 <col>
21272 </colgroup>
21273 <thead><tr>
21274 <th>
21275               <p>
21276                 Function
21277               </p>
21278             </th>
21279 <th>
21280               <p>
21281                 boost 1.61
21282               </p>
21283             </th>
21284 <th>
21285               <p>
21286                 math.h
21287               </p>
21288             </th>
21289 </tr></thead>
21290 <tbody>
21291 <tr>
21292 <td>
21293               <p>
21294                 cbrt<br> (85/85 tests selected)
21295               </p>
21296             </td>
21297 <td>
21298               <p>
21299                 <span class="blue">1.56<br> (14ns)</span>
21300               </p>
21301             </td>
21302 <td>
21303               <p>
21304                 <span class="green">1.00<br> (9ns)</span>
21305               </p>
21306             </td>
21307 </tr>
21308 <tr>
21309 <td>
21310               <p>
21311                 cyl_bessel_j (integer order)<br> (268/268 tests selected)
21312               </p>
21313             </td>
21314 <td>
21315               <p>
21316                 <span class="green">1.00<br> (76ns)</span>
21317               </p>
21318             </td>
21319 <td>
21320               <p>
21321                 <span class="blue">1.25<br> (95ns)</span>
21322               </p>
21323             </td>
21324 </tr>
21325 <tr>
21326 <td>
21327               <p>
21328                 cyl_neumann (integer order)<br> (428/428 tests selected)
21329               </p>
21330             </td>
21331 <td>
21332               <p>
21333                 <span class="green">1.00<br> (229ns)</span>
21334               </p>
21335             </td>
21336 <td>
21337               <p>
21338                 <span class="green">1.03<br> (235ns)</span>
21339               </p>
21340             </td>
21341 </tr>
21342 <tr>
21343 <td>
21344               <p>
21345                 erf<br> (950/950 tests selected)
21346               </p>
21347             </td>
21348 <td>
21349               <p>
21350                 <span class="green">1.00<br> (13ns)</span>
21351               </p>
21352             </td>
21353 <td>
21354               <p>
21355                 <span class="red">2.23<br> (29ns)</span>
21356               </p>
21357             </td>
21358 </tr>
21359 <tr>
21360 <td>
21361               <p>
21362                 erfc<br> (950/950 tests selected)
21363               </p>
21364             </td>
21365 <td>
21366               <p>
21367                 <span class="green">1.00<br> (17ns)</span>
21368               </p>
21369             </td>
21370 <td>
21371               <p>
21372                 <span class="red">6.65<br> (113ns)</span>
21373               </p>
21374             </td>
21375 </tr>
21376 <tr>
21377 <td>
21378               <p>
21379                 expm1<br> (80/80 tests selected)
21380               </p>
21381             </td>
21382 <td>
21383               <p>
21384                 <span class="green">1.10<br> (11ns)</span>
21385               </p>
21386             </td>
21387 <td>
21388               <p>
21389                 <span class="green">1.00<br> (10ns)</span>
21390               </p>
21391             </td>
21392 </tr>
21393 <tr>
21394 <td>
21395               <p>
21396                 lgamma<br> (400/400 tests selected)
21397               </p>
21398             </td>
21399 <td>
21400               <p>
21401                 <span class="blue">1.35<br> (77ns)</span>
21402               </p>
21403             </td>
21404 <td>
21405               <p>
21406                 <span class="green">1.00<br> (57ns)</span>
21407               </p>
21408             </td>
21409 </tr>
21410 <tr>
21411 <td>
21412               <p>
21413                 log1p<br> (80/80 tests selected)
21414               </p>
21415             </td>
21416 <td>
21417               <p>
21418                 <span class="green">1.08<br> (14ns)</span>
21419               </p>
21420             </td>
21421 <td>
21422               <p>
21423                 <span class="green">1.00<br> (13ns)</span>
21424               </p>
21425             </td>
21426 </tr>
21427 <tr>
21428 <td>
21429               <p>
21430                 tgamma<br> (400/400 tests selected)
21431               </p>
21432             </td>
21433 <td>
21434               <p>
21435                 <span class="green">1.00<br> (59ns)</span>
21436               </p>
21437             </td>
21438 <td>
21439               <p>
21440                 <span class="green">1.07<br> (63ns)</span>
21441               </p>
21442             </td>
21443 </tr>
21444 </tbody>
21445 </table></div>
21446 </div>
21447 <br class="table-break">
21448 </div>
21449 <div class="section">
21450 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
21451 <a name="special_function_and_distributio.section_Library_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Library_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="Library Comparison with Microsoft Visual C++ version 14.0 on Windows x64">Library
21452     Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a>
21453 </h2></div></div></div>
21454 <div class="table">
21455 <a name="special_function_and_distributio.section_Library_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_Library_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;15.&#160;Library Comparison with Microsoft Visual C++ version 14.0 on Windows
21456       x64</b></p>
21457 <div class="table-contents"><table class="table" summary="Library Comparison with Microsoft Visual C++ version 14.0 on Windows
21458       x64">
21459 <colgroup>
21460 <col>
21461 <col>
21462 <col>
21463 </colgroup>
21464 <thead><tr>
21465 <th>
21466               <p>
21467                 Function
21468               </p>
21469             </th>
21470 <th>
21471               <p>
21472                 boost 1.61
21473               </p>
21474             </th>
21475 <th>
21476               <p>
21477                 math.h
21478               </p>
21479             </th>
21480 </tr></thead>
21481 <tbody>
21482 <tr>
21483 <td>
21484               <p>
21485                 cbrt<br> (85/85 tests selected)
21486               </p>
21487             </td>
21488 <td>
21489               <p>
21490                 <span class="green">1.00<br> (45ns)</span>
21491               </p>
21492             </td>
21493 <td>
21494               <p>
21495                 <span class="blue">1.44<br> (65ns)</span>
21496               </p>
21497             </td>
21498 </tr>
21499 <tr>
21500 <td>
21501               <p>
21502                 cyl_bessel_j (integer order)<br> (267/268 tests selected)
21503               </p>
21504             </td>
21505 <td>
21506               <p>
21507                 <span class="green">1.00<br> (103ns)</span>
21508               </p>
21509             </td>
21510 <td>
21511               <p>
21512                 <span class="red">2.11<br> (217ns)</span>
21513               </p>
21514             </td>
21515 </tr>
21516 <tr>
21517 <td>
21518               <p>
21519                 cyl_neumann (integer order)<br> (428/428 tests selected)
21520               </p>
21521             </td>
21522 <td>
21523               <p>
21524                 <span class="blue">1.57<br> (225ns)</span>
21525               </p>
21526             </td>
21527 <td>
21528               <p>
21529                 <span class="green">1.00<br> (143ns)</span>
21530               </p>
21531             </td>
21532 </tr>
21533 <tr>
21534 <td>
21535               <p>
21536                 erf<br> (950/950 tests selected)
21537               </p>
21538             </td>
21539 <td>
21540               <p>
21541                 <span class="green">1.10<br> (23ns)</span>
21542               </p>
21543             </td>
21544 <td>
21545               <p>
21546                 <span class="green">1.00<br> (21ns)</span>
21547               </p>
21548             </td>
21549 </tr>
21550 <tr>
21551 <td>
21552               <p>
21553                 erfc<br> (950/950 tests selected)
21554               </p>
21555             </td>
21556 <td>
21557               <p>
21558                 <span class="green">1.00<br> (22ns)</span>
21559               </p>
21560             </td>
21561 <td>
21562               <p>
21563                 <span class="red">3.36<br> (74ns)</span>
21564               </p>
21565             </td>
21566 </tr>
21567 <tr>
21568 <td>
21569               <p>
21570                 expm1<br> (80/80 tests selected)
21571               </p>
21572             </td>
21573 <td>
21574               <p>
21575                 <span class="green">1.00<br> (10ns)</span>
21576               </p>
21577             </td>
21578 <td>
21579               <p>
21580                 <span class="green">1.10<br> (11ns)</span>
21581               </p>
21582             </td>
21583 </tr>
21584 <tr>
21585 <td>
21586               <p>
21587                 lgamma<br> (400/400 tests selected)
21588               </p>
21589             </td>
21590 <td>
21591               <p>
21592                 <span class="green">1.00<br> (73ns)</span>
21593               </p>
21594             </td>
21595 <td>
21596               <p>
21597                 <span class="blue">1.74<br> (127ns)</span>
21598               </p>
21599             </td>
21600 </tr>
21601 <tr>
21602 <td>
21603               <p>
21604                 log1p<br> (80/80 tests selected)
21605               </p>
21606             </td>
21607 <td>
21608               <p>
21609                 <span class="green">1.08<br> (14ns)</span>
21610               </p>
21611             </td>
21612 <td>
21613               <p>
21614                 <span class="green">1.00<br> (13ns)</span>
21615               </p>
21616             </td>
21617 </tr>
21618 <tr>
21619 <td>
21620               <p>
21621                 tgamma<br> (400/400 tests selected)
21622               </p>
21623             </td>
21624 <td>
21625               <p>
21626                 <span class="green">1.00<br> (77ns)</span>
21627               </p>
21628             </td>
21629 <td>
21630               <p>
21631                 <span class="red">12.12<br> (933ns)</span>
21632               </p>
21633             </td>
21634 </tr>
21635 </tbody>
21636 </table></div>
21637 </div>
21638 <br class="table-break">
21639 </div>
21640 <div class="section">
21641 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
21642 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64" title="Polynomial Method Comparison with GNU C++ version 5.3.0 on Windows x64">Polynomial
21643     Method Comparison with GNU C++ version 5.3.0 on Windows x64</a>
21644 </h2></div></div></div>
21645 <div class="table">
21646 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64.table_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><p class="title"><b>Table&#160;16.&#160;Polynomial Method Comparison with GNU C++ version 5.3.0 on Windows x64</b></p>
21647 <div class="table-contents"><table class="table" summary="Polynomial Method Comparison with GNU C++ version 5.3.0 on Windows x64">
21648 <colgroup>
21649 <col>
21650 <col>
21651 <col>
21652 <col>
21653 <col>
21654 <col>
21655 <col>
21656 <col>
21657 <col>
21658 </colgroup>
21659 <thead><tr>
21660 <th>
21661               <p>
21662                 Function
21663               </p>
21664             </th>
21665 <th>
21666               <p>
21667                 Method 0<br> (Double Coefficients)
21668               </p>
21669             </th>
21670 <th>
21671               <p>
21672                 Method 0<br> (Integer Coefficients)
21673               </p>
21674             </th>
21675 <th>
21676               <p>
21677                 Method 1<br> (Double Coefficients)
21678               </p>
21679             </th>
21680 <th>
21681               <p>
21682                 Method 1<br> (Integer Coefficients)
21683               </p>
21684             </th>
21685 <th>
21686               <p>
21687                 Method 2<br> (Double Coefficients)
21688               </p>
21689             </th>
21690 <th>
21691               <p>
21692                 Method 2<br> (Integer Coefficients)
21693               </p>
21694             </th>
21695 <th>
21696               <p>
21697                 Method 3<br> (Double Coefficients)
21698               </p>
21699             </th>
21700 <th>
21701               <p>
21702                 Method 3<br> (Integer Coefficients)
21703               </p>
21704             </th>
21705 </tr></thead>
21706 <tbody>
21707 <tr>
21708 <td>
21709               <p>
21710                 Order 2
21711               </p>
21712             </td>
21713 <td>
21714               <p>
21715                 <span class="grey">-</span>
21716               </p>
21717             </td>
21718 <td>
21719               <p>
21720                 <span class="grey">-</span>
21721               </p>
21722             </td>
21723 <td>
21724               <p>
21725                 <span class="green">1.00<br> (9ns)</span>
21726               </p>
21727             </td>
21728 <td>
21729               <p>
21730                 <span class="green">1.00<br> (9ns)</span>
21731               </p>
21732             </td>
21733 <td>
21734               <p>
21735                 <span class="green">1.00<br> (9ns)</span>
21736               </p>
21737             </td>
21738 <td>
21739               <p>
21740                 <span class="green">1.00<br> (9ns)</span>
21741               </p>
21742             </td>
21743 <td>
21744               <p>
21745                 <span class="green">1.11<br> (10ns)</span>
21746               </p>
21747             </td>
21748 <td>
21749               <p>
21750                 <span class="green">1.11<br> (10ns)</span>
21751               </p>
21752             </td>
21753 </tr>
21754 <tr>
21755 <td>
21756               <p>
21757                 Order 3
21758               </p>
21759             </td>
21760 <td>
21761               <p>
21762                 <span class="blue">1.50<br> (18ns)</span>
21763               </p>
21764             </td>
21765 <td>
21766               <p>
21767                 <span class="red">2.42<br> (29ns)</span>
21768               </p>
21769             </td>
21770 <td>
21771               <p>
21772                 <span class="green">1.00<br> (12ns)</span>
21773               </p>
21774             </td>
21775 <td>
21776               <p>
21777                 <span class="green">1.00<br> (12ns)</span>
21778               </p>
21779             </td>
21780 <td>
21781               <p>
21782                 <span class="green">1.00<br> (12ns)</span>
21783               </p>
21784             </td>
21785 <td>
21786               <p>
21787                 <span class="green">1.00<br> (12ns)</span>
21788               </p>
21789             </td>
21790 <td>
21791               <p>
21792                 <span class="green">1.00<br> (12ns)</span>
21793               </p>
21794             </td>
21795 <td>
21796               <p>
21797                 <span class="green">1.08<br> (13ns)</span>
21798               </p>
21799             </td>
21800 </tr>
21801 <tr>
21802 <td>
21803               <p>
21804                 Order 4
21805               </p>
21806             </td>
21807 <td>
21808               <p>
21809                 <span class="blue">1.40<br> (21ns)</span>
21810               </p>
21811             </td>
21812 <td>
21813               <p>
21814                 <span class="red">2.40<br> (36ns)</span>
21815               </p>
21816             </td>
21817 <td>
21818               <p>
21819                 <span class="green">1.00<br> (15ns)</span>
21820               </p>
21821             </td>
21822 <td>
21823               <p>
21824                 <span class="green">1.07<br> (16ns)</span>
21825               </p>
21826             </td>
21827 <td>
21828               <p>
21829                 <span class="green">1.00<br> (15ns)</span>
21830               </p>
21831             </td>
21832 <td>
21833               <p>
21834                 <span class="green">1.00<br> (15ns)</span>
21835               </p>
21836             </td>
21837 <td>
21838               <p>
21839                 <span class="green">1.07<br> (16ns)</span>
21840               </p>
21841             </td>
21842 <td>
21843               <p>
21844                 <span class="green">1.13<br> (17ns)</span>
21845               </p>
21846             </td>
21847 </tr>
21848 <tr>
21849 <td>
21850               <p>
21851                 Order 5
21852               </p>
21853             </td>
21854 <td>
21855               <p>
21856                 <span class="blue">1.37<br> (26ns)</span>
21857               </p>
21858             </td>
21859 <td>
21860               <p>
21861                 <span class="red">2.37<br> (45ns)</span>
21862               </p>
21863             </td>
21864 <td>
21865               <p>
21866                 <span class="green">1.00<br> (19ns)</span>
21867               </p>
21868             </td>
21869 <td>
21870               <p>
21871                 <span class="green">1.00<br> (19ns)</span>
21872               </p>
21873             </td>
21874 <td>
21875               <p>
21876                 <span class="green">1.11<br> (21ns)</span>
21877               </p>
21878             </td>
21879 <td>
21880               <p>
21881                 <span class="green">1.05<br> (20ns)</span>
21882               </p>
21883             </td>
21884 <td>
21885               <p>
21886                 <span class="green">1.05<br> (20ns)</span>
21887               </p>
21888             </td>
21889 <td>
21890               <p>
21891                 <span class="green">1.11<br> (21ns)</span>
21892               </p>
21893             </td>
21894 </tr>
21895 <tr>
21896 <td>
21897               <p>
21898                 Order 6
21899               </p>
21900             </td>
21901 <td>
21902               <p>
21903                 <span class="blue">1.54<br> (37ns)</span>
21904               </p>
21905             </td>
21906 <td>
21907               <p>
21908                 <span class="red">2.25<br> (54ns)</span>
21909               </p>
21910             </td>
21911 <td>
21912               <p>
21913                 <span class="green">1.00<br> (24ns)</span>
21914               </p>
21915             </td>
21916 <td>
21917               <p>
21918                 <span class="green">1.00<br> (24ns)</span>
21919               </p>
21920             </td>
21921 <td>
21922               <p>
21923                 <span class="green">1.00<br> (24ns)</span>
21924               </p>
21925             </td>
21926 <td>
21927               <p>
21928                 <span class="blue">1.29<br> (31ns)</span>
21929               </p>
21930             </td>
21931 <td>
21932               <p>
21933                 <span class="green">1.04<br> (25ns)</span>
21934               </p>
21935             </td>
21936 <td>
21937               <p>
21938                 <span class="green">1.00<br> (24ns)</span>
21939               </p>
21940             </td>
21941 </tr>
21942 <tr>
21943 <td>
21944               <p>
21945                 Order 7
21946               </p>
21947             </td>
21948 <td>
21949               <p>
21950                 <span class="blue">1.55<br> (45ns)</span>
21951               </p>
21952             </td>
21953 <td>
21954               <p>
21955                 <span class="red">2.17<br> (63ns)</span>
21956               </p>
21957             </td>
21958 <td>
21959               <p>
21960                 <span class="green">1.03<br> (30ns)</span>
21961               </p>
21962             </td>
21963 <td>
21964               <p>
21965                 <span class="green">1.00<br> (29ns)</span>
21966               </p>
21967             </td>
21968 <td>
21969               <p>
21970                 <span class="green">1.10<br> (32ns)</span>
21971               </p>
21972             </td>
21973 <td>
21974               <p>
21975                 <span class="green">1.10<br> (32ns)</span>
21976               </p>
21977             </td>
21978 <td>
21979               <p>
21980                 <span class="green">1.00<br> (29ns)</span>
21981               </p>
21982             </td>
21983 <td>
21984               <p>
21985                 <span class="green">1.07<br> (31ns)</span>
21986               </p>
21987             </td>
21988 </tr>
21989 <tr>
21990 <td>
21991               <p>
21992                 Order 8
21993               </p>
21994             </td>
21995 <td>
21996               <p>
21997                 <span class="blue">1.61<br> (53ns)</span>
21998               </p>
21999             </td>
22000 <td>
22001               <p>
22002                 <span class="red">2.18<br> (72ns)</span>
22003               </p>
22004             </td>
22005 <td>
22006               <p>
22007                 <span class="green">1.09<br> (36ns)</span>
22008               </p>
22009             </td>
22010 <td>
22011               <p>
22012                 <span class="green">1.09<br> (36ns)</span>
22013               </p>
22014             </td>
22015 <td>
22016               <p>
22017                 <span class="green">1.15<br> (38ns)</span>
22018               </p>
22019             </td>
22020 <td>
22021               <p>
22022                 <span class="green">1.03<br> (34ns)</span>
22023               </p>
22024             </td>
22025 <td>
22026               <p>
22027                 <span class="green">1.06<br> (35ns)</span>
22028               </p>
22029             </td>
22030 <td>
22031               <p>
22032                 <span class="green">1.00<br> (33ns)</span>
22033               </p>
22034             </td>
22035 </tr>
22036 <tr>
22037 <td>
22038               <p>
22039                 Order 9
22040               </p>
22041             </td>
22042 <td>
22043               <p>
22044                 <span class="blue">1.76<br> (65ns)</span>
22045               </p>
22046             </td>
22047 <td>
22048               <p>
22049                 <span class="red">2.49<br> (92ns)</span>
22050               </p>
22051             </td>
22052 <td>
22053               <p>
22054                 <span class="green">1.19<br> (44ns)</span>
22055               </p>
22056             </td>
22057 <td>
22058               <p>
22059                 <span class="blue">1.24<br> (46ns)</span>
22060               </p>
22061             </td>
22062 <td>
22063               <p>
22064                 <span class="green">1.00<br> (37ns)</span>
22065               </p>
22066             </td>
22067 <td>
22068               <p>
22069                 <span class="green">1.03<br> (38ns)</span>
22070               </p>
22071             </td>
22072 <td>
22073               <p>
22074                 <span class="green">1.00<br> (37ns)</span>
22075               </p>
22076             </td>
22077 <td>
22078               <p>
22079                 <span class="green">1.00<br> (37ns)</span>
22080               </p>
22081             </td>
22082 </tr>
22083 <tr>
22084 <td>
22085               <p>
22086                 Order 10
22087               </p>
22088             </td>
22089 <td>
22090               <p>
22091                 <span class="blue">1.76<br> (72ns)</span>
22092               </p>
22093             </td>
22094 <td>
22095               <p>
22096                 <span class="red">2.61<br> (107ns)</span>
22097               </p>
22098             </td>
22099 <td>
22100               <p>
22101                 <span class="blue">1.22<br> (50ns)</span>
22102               </p>
22103             </td>
22104 <td>
22105               <p>
22106                 <span class="blue">1.24<br> (51ns)</span>
22107               </p>
22108             </td>
22109 <td>
22110               <p>
22111                 <span class="blue">1.29<br> (53ns)</span>
22112               </p>
22113             </td>
22114 <td>
22115               <p>
22116                 <span class="green">1.15<br> (47ns)</span>
22117               </p>
22118             </td>
22119 <td>
22120               <p>
22121                 <span class="green">1.00<br> (41ns)</span>
22122               </p>
22123             </td>
22124 <td>
22125               <p>
22126                 <span class="green">1.02<br> (42ns)</span>
22127               </p>
22128             </td>
22129 </tr>
22130 <tr>
22131 <td>
22132               <p>
22133                 Order 11
22134               </p>
22135             </td>
22136 <td>
22137               <p>
22138                 <span class="blue">1.83<br> (84ns)</span>
22139               </p>
22140             </td>
22141 <td>
22142               <p>
22143                 <span class="red">2.59<br> (119ns)</span>
22144               </p>
22145             </td>
22146 <td>
22147               <p>
22148                 <span class="blue">1.28<br> (59ns)</span>
22149               </p>
22150             </td>
22151 <td>
22152               <p>
22153                 <span class="blue">1.26<br> (58ns)</span>
22154               </p>
22155             </td>
22156 <td>
22157               <p>
22158                 <span class="green">1.09<br> (50ns)</span>
22159               </p>
22160             </td>
22161 <td>
22162               <p>
22163                 <span class="green">1.07<br> (49ns)</span>
22164               </p>
22165             </td>
22166 <td>
22167               <p>
22168                 <span class="green">1.00<br> (46ns)</span>
22169               </p>
22170             </td>
22171 <td>
22172               <p>
22173                 <span class="green">1.02<br> (47ns)</span>
22174               </p>
22175             </td>
22176 </tr>
22177 <tr>
22178 <td>
22179               <p>
22180                 Order 12
22181               </p>
22182             </td>
22183 <td>
22184               <p>
22185                 <span class="blue">1.92<br> (100ns)</span>
22186               </p>
22187             </td>
22188 <td>
22189               <p>
22190                 <span class="red">2.73<br> (142ns)</span>
22191               </p>
22192             </td>
22193 <td>
22194               <p>
22195                 <span class="blue">1.29<br> (67ns)</span>
22196               </p>
22197             </td>
22198 <td>
22199               <p>
22200                 <span class="blue">1.31<br> (68ns)</span>
22201               </p>
22202             </td>
22203 <td>
22204               <p>
22205                 <span class="green">1.06<br> (55ns)</span>
22206               </p>
22207             </td>
22208 <td>
22209               <p>
22210                 <span class="green">1.08<br> (56ns)</span>
22211               </p>
22212             </td>
22213 <td>
22214               <p>
22215                 <span class="green">1.00<br> (52ns)</span>
22216               </p>
22217             </td>
22218 <td>
22219               <p>
22220                 <span class="green">1.02<br> (53ns)</span>
22221               </p>
22222             </td>
22223 </tr>
22224 <tr>
22225 <td>
22226               <p>
22227                 Order 13
22228               </p>
22229             </td>
22230 <td>
22231               <p>
22232                 <span class="red">2.24<br> (112ns)</span>
22233               </p>
22234             </td>
22235 <td>
22236               <p>
22237                 <span class="red">2.96<br> (148ns)</span>
22238               </p>
22239             </td>
22240 <td>
22241               <p>
22242                 <span class="blue">1.44<br> (72ns)</span>
22243               </p>
22244             </td>
22245 <td>
22246               <p>
22247                 <span class="blue">1.40<br> (70ns)</span>
22248               </p>
22249             </td>
22250 <td>
22251               <p>
22252                 <span class="green">1.04<br> (52ns)</span>
22253               </p>
22254             </td>
22255 <td>
22256               <p>
22257                 <span class="green">1.00<br> (50ns)</span>
22258               </p>
22259             </td>
22260 <td>
22261               <p>
22262                 <span class="green">1.00<br> (50ns)</span>
22263               </p>
22264             </td>
22265 <td>
22266               <p>
22267                 <span class="green">1.08<br> (54ns)</span>
22268               </p>
22269             </td>
22270 </tr>
22271 <tr>
22272 <td>
22273               <p>
22274                 Order 14
22275               </p>
22276             </td>
22277 <td>
22278               <p>
22279                 <span class="red">2.04<br> (114ns)</span>
22280               </p>
22281             </td>
22282 <td>
22283               <p>
22284                 <span class="red">2.88<br> (161ns)</span>
22285               </p>
22286             </td>
22287 <td>
22288               <p>
22289                 <span class="blue">1.50<br> (84ns)</span>
22290               </p>
22291             </td>
22292 <td>
22293               <p>
22294                 <span class="blue">1.54<br> (86ns)</span>
22295               </p>
22296             </td>
22297 <td>
22298               <p>
22299                 <span class="green">1.05<br> (59ns)</span>
22300               </p>
22301             </td>
22302 <td>
22303               <p>
22304                 <span class="green">1.04<br> (58ns)</span>
22305               </p>
22306             </td>
22307 <td>
22308               <p>
22309                 <span class="green">1.00<br> (56ns)</span>
22310               </p>
22311             </td>
22312 <td>
22313               <p>
22314                 <span class="green">1.00<br> (56ns)</span>
22315               </p>
22316             </td>
22317 </tr>
22318 <tr>
22319 <td>
22320               <p>
22321                 Order 15
22322               </p>
22323             </td>
22324 <td>
22325               <p>
22326                 <span class="blue">1.80<br> (133ns)</span>
22327               </p>
22328             </td>
22329 <td>
22330               <p>
22331                 <span class="red">2.41<br> (178ns)</span>
22332               </p>
22333             </td>
22334 <td>
22335               <p>
22336                 <span class="blue">1.39<br> (103ns)</span>
22337               </p>
22338             </td>
22339 <td>
22340               <p>
22341                 <span class="blue">1.35<br> (100ns)</span>
22342               </p>
22343             </td>
22344 <td>
22345               <p>
22346                 <span class="green">1.00<br> (74ns)</span>
22347               </p>
22348             </td>
22349 <td>
22350               <p>
22351                 <span class="green">1.16<br> (86ns)</span>
22352               </p>
22353             </td>
22354 <td>
22355               <p>
22356                 <span class="green">1.00<br> (74ns)</span>
22357               </p>
22358             </td>
22359 <td>
22360               <p>
22361                 <span class="green">1.00<br> (74ns)</span>
22362               </p>
22363             </td>
22364 </tr>
22365 <tr>
22366 <td>
22367               <p>
22368                 Order 16
22369               </p>
22370             </td>
22371 <td>
22372               <p>
22373                 <span class="blue">1.84<br> (149ns)</span>
22374               </p>
22375             </td>
22376 <td>
22377               <p>
22378                 <span class="red">2.49<br> (202ns)</span>
22379               </p>
22380             </td>
22381 <td>
22382               <p>
22383                 <span class="blue">1.32<br> (107ns)</span>
22384               </p>
22385             </td>
22386 <td>
22387               <p>
22388                 <span class="blue">1.37<br> (111ns)</span>
22389               </p>
22390             </td>
22391 <td>
22392               <p>
22393                 <span class="green">1.09<br> (88ns)</span>
22394               </p>
22395             </td>
22396 <td>
22397               <p>
22398                 <span class="green">1.10<br> (89ns)</span>
22399               </p>
22400             </td>
22401 <td>
22402               <p>
22403                 <span class="green">1.00<br> (81ns)</span>
22404               </p>
22405             </td>
22406 <td>
22407               <p>
22408                 <span class="green">1.00<br> (81ns)</span>
22409               </p>
22410             </td>
22411 </tr>
22412 <tr>
22413 <td>
22414               <p>
22415                 Order 17
22416               </p>
22417             </td>
22418 <td>
22419               <p>
22420                 <span class="blue">1.99<br> (165ns)</span>
22421               </p>
22422             </td>
22423 <td>
22424               <p>
22425                 <span class="red">2.65<br> (220ns)</span>
22426               </p>
22427             </td>
22428 <td>
22429               <p>
22430                 <span class="blue">1.49<br> (124ns)</span>
22431               </p>
22432             </td>
22433 <td>
22434               <p>
22435                 <span class="blue">1.49<br> (124ns)</span>
22436               </p>
22437             </td>
22438 <td>
22439               <p>
22440                 <span class="green">1.13<br> (94ns)</span>
22441               </p>
22442             </td>
22443 <td>
22444               <p>
22445                 <span class="green">1.04<br> (86ns)</span>
22446               </p>
22447             </td>
22448 <td>
22449               <p>
22450                 <span class="green">1.00<br> (83ns)</span>
22451               </p>
22452             </td>
22453 <td>
22454               <p>
22455                 <span class="green">1.00<br> (83ns)</span>
22456               </p>
22457             </td>
22458 </tr>
22459 <tr>
22460 <td>
22461               <p>
22462                 Order 18
22463               </p>
22464             </td>
22465 <td>
22466               <p>
22467                 <span class="blue">2.00<br> (180ns)</span>
22468               </p>
22469             </td>
22470 <td>
22471               <p>
22472                 <span class="red">2.71<br> (244ns)</span>
22473               </p>
22474             </td>
22475 <td>
22476               <p>
22477                 <span class="blue">1.49<br> (134ns)</span>
22478               </p>
22479             </td>
22480 <td>
22481               <p>
22482                 <span class="blue">1.48<br> (133ns)</span>
22483               </p>
22484             </td>
22485 <td>
22486               <p>
22487                 <span class="green">1.10<br> (99ns)</span>
22488               </p>
22489             </td>
22490 <td>
22491               <p>
22492                 <span class="green">1.08<br> (97ns)</span>
22493               </p>
22494             </td>
22495 <td>
22496               <p>
22497                 <span class="green">1.00<br> (90ns)</span>
22498               </p>
22499             </td>
22500 <td>
22501               <p>
22502                 <span class="green">1.01<br> (91ns)</span>
22503               </p>
22504             </td>
22505 </tr>
22506 <tr>
22507 <td>
22508               <p>
22509                 Order 19
22510               </p>
22511             </td>
22512 <td>
22513               <p>
22514                 <span class="red">2.03<br> (195ns)</span>
22515               </p>
22516             </td>
22517 <td>
22518               <p>
22519                 <span class="red">2.70<br> (259ns)</span>
22520               </p>
22521             </td>
22522 <td>
22523               <p>
22524                 <span class="blue">1.53<br> (147ns)</span>
22525               </p>
22526             </td>
22527 <td>
22528               <p>
22529                 <span class="blue">1.51<br> (145ns)</span>
22530               </p>
22531             </td>
22532 <td>
22533               <p>
22534                 <span class="green">1.04<br> (100ns)</span>
22535               </p>
22536             </td>
22537 <td>
22538               <p>
22539                 <span class="green">1.09<br> (105ns)</span>
22540               </p>
22541             </td>
22542 <td>
22543               <p>
22544                 <span class="green">1.01<br> (97ns)</span>
22545               </p>
22546             </td>
22547 <td>
22548               <p>
22549                 <span class="green">1.00<br> (96ns)</span>
22550               </p>
22551             </td>
22552 </tr>
22553 <tr>
22554 <td>
22555               <p>
22556                 Order 20
22557               </p>
22558             </td>
22559 <td>
22560               <p>
22561                 <span class="red">2.02<br> (200ns)</span>
22562               </p>
22563             </td>
22564 <td>
22565               <p>
22566                 <span class="red">2.85<br> (282ns)</span>
22567               </p>
22568             </td>
22569 <td>
22570               <p>
22571                 <span class="blue">1.65<br> (163ns)</span>
22572               </p>
22573             </td>
22574 <td>
22575               <p>
22576                 <span class="blue">1.56<br> (154ns)</span>
22577               </p>
22578             </td>
22579 <td>
22580               <p>
22581                 <span class="green">1.17<br> (116ns)</span>
22582               </p>
22583             </td>
22584 <td>
22585               <p>
22586                 <span class="green">1.09<br> (108ns)</span>
22587               </p>
22588             </td>
22589 <td>
22590               <p>
22591                 <span class="green">1.00<br> (99ns)</span>
22592               </p>
22593             </td>
22594 <td>
22595               <p>
22596                 <span class="green">1.02<br> (101ns)</span>
22597               </p>
22598             </td>
22599 </tr>
22600 </tbody>
22601 </table></div>
22602 </div>
22603 <br class="table-break">
22604 </div>
22605 <div class="section">
22606 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
22607 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_linux" title="Polynomial Method Comparison with GNU C++ version 5.3.0 on linux">Polynomial
22608     Method Comparison with GNU C++ version 5.3.0 on linux</a>
22609 </h2></div></div></div>
22610 <div class="table">
22611 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_linux.table_Polynomial_Method_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;17.&#160;Polynomial Method Comparison with GNU C++ version 5.3.0 on linux</b></p>
22612 <div class="table-contents"><table class="table" summary="Polynomial Method Comparison with GNU C++ version 5.3.0 on linux">
22613 <colgroup>
22614 <col>
22615 <col>
22616 <col>
22617 <col>
22618 <col>
22619 <col>
22620 <col>
22621 <col>
22622 <col>
22623 </colgroup>
22624 <thead><tr>
22625 <th>
22626               <p>
22627                 Function
22628               </p>
22629             </th>
22630 <th>
22631               <p>
22632                 Method 0<br> (Double Coefficients)
22633               </p>
22634             </th>
22635 <th>
22636               <p>
22637                 Method 0<br> (Integer Coefficients)
22638               </p>
22639             </th>
22640 <th>
22641               <p>
22642                 Method 1<br> (Double Coefficients)
22643               </p>
22644             </th>
22645 <th>
22646               <p>
22647                 Method 1<br> (Integer Coefficients)
22648               </p>
22649             </th>
22650 <th>
22651               <p>
22652                 Method 2<br> (Double Coefficients)
22653               </p>
22654             </th>
22655 <th>
22656               <p>
22657                 Method 2<br> (Integer Coefficients)
22658               </p>
22659             </th>
22660 <th>
22661               <p>
22662                 Method 3<br> (Double Coefficients)
22663               </p>
22664             </th>
22665 <th>
22666               <p>
22667                 Method 3<br> (Integer Coefficients)
22668               </p>
22669             </th>
22670 </tr></thead>
22671 <tbody>
22672 <tr>
22673 <td>
22674               <p>
22675                 Order 2
22676               </p>
22677             </td>
22678 <td>
22679               <p>
22680                 <span class="grey">-</span>
22681               </p>
22682             </td>
22683 <td>
22684               <p>
22685                 <span class="grey">-</span>
22686               </p>
22687             </td>
22688 <td>
22689               <p>
22690                 <span class="green">1.00<br> (9ns)</span>
22691               </p>
22692             </td>
22693 <td>
22694               <p>
22695                 <span class="green">1.00<br> (9ns)</span>
22696               </p>
22697             </td>
22698 <td>
22699               <p>
22700                 <span class="green">1.11<br> (10ns)</span>
22701               </p>
22702             </td>
22703 <td>
22704               <p>
22705                 <span class="green">1.00<br> (9ns)</span>
22706               </p>
22707             </td>
22708 <td>
22709               <p>
22710                 <span class="green">1.11<br> (10ns)</span>
22711               </p>
22712             </td>
22713 <td>
22714               <p>
22715                 <span class="green">1.11<br> (10ns)</span>
22716               </p>
22717             </td>
22718 </tr>
22719 <tr>
22720 <td>
22721               <p>
22722                 Order 3
22723               </p>
22724             </td>
22725 <td>
22726               <p>
22727                 <span class="blue">1.58<br> (19ns)</span>
22728               </p>
22729             </td>
22730 <td>
22731               <p>
22732                 <span class="red">2.08<br> (25ns)</span>
22733               </p>
22734             </td>
22735 <td>
22736               <p>
22737                 <span class="green">1.08<br> (13ns)</span>
22738               </p>
22739             </td>
22740 <td>
22741               <p>
22742                 <span class="green">1.08<br> (13ns)</span>
22743               </p>
22744             </td>
22745 <td>
22746               <p>
22747                 <span class="green">1.00<br> (12ns)</span>
22748               </p>
22749             </td>
22750 <td>
22751               <p>
22752                 <span class="green">1.08<br> (13ns)</span>
22753               </p>
22754             </td>
22755 <td>
22756               <p>
22757                 <span class="green">1.00<br> (12ns)</span>
22758               </p>
22759             </td>
22760 <td>
22761               <p>
22762                 <span class="green">1.08<br> (13ns)</span>
22763               </p>
22764             </td>
22765 </tr>
22766 <tr>
22767 <td>
22768               <p>
22769                 Order 4
22770               </p>
22771             </td>
22772 <td>
22773               <p>
22774                 <span class="blue">2.00<br> (30ns)</span>
22775               </p>
22776             </td>
22777 <td>
22778               <p>
22779                 <span class="red">2.40<br> (36ns)</span>
22780               </p>
22781             </td>
22782 <td>
22783               <p>
22784                 <span class="green">1.07<br> (16ns)</span>
22785               </p>
22786             </td>
22787 <td>
22788               <p>
22789                 <span class="green">1.07<br> (16ns)</span>
22790               </p>
22791             </td>
22792 <td>
22793               <p>
22794                 <span class="green">1.07<br> (16ns)</span>
22795               </p>
22796             </td>
22797 <td>
22798               <p>
22799                 <span class="green">1.07<br> (16ns)</span>
22800               </p>
22801             </td>
22802 <td>
22803               <p>
22804                 <span class="green">1.00<br> (15ns)</span>
22805               </p>
22806             </td>
22807 <td>
22808               <p>
22809                 <span class="green">1.20<br> (18ns)</span>
22810               </p>
22811             </td>
22812 </tr>
22813 <tr>
22814 <td>
22815               <p>
22816                 Order 5
22817               </p>
22818             </td>
22819 <td>
22820               <p>
22821                 <span class="blue">1.74<br> (33ns)</span>
22822               </p>
22823             </td>
22824 <td>
22825               <p>
22826                 <span class="red">2.74<br> (52ns)</span>
22827               </p>
22828             </td>
22829 <td>
22830               <p>
22831                 <span class="green">1.00<br> (19ns)</span>
22832               </p>
22833             </td>
22834 <td>
22835               <p>
22836                 <span class="green">1.00<br> (19ns)</span>
22837               </p>
22838             </td>
22839 <td>
22840               <p>
22841                 <span class="green">1.11<br> (21ns)</span>
22842               </p>
22843             </td>
22844 <td>
22845               <p>
22846                 <span class="green">1.05<br> (20ns)</span>
22847               </p>
22848             </td>
22849 <td>
22850               <p>
22851                 <span class="green">1.05<br> (20ns)</span>
22852               </p>
22853             </td>
22854 <td>
22855               <p>
22856                 <span class="green">1.05<br> (20ns)</span>
22857               </p>
22858             </td>
22859 </tr>
22860 <tr>
22861 <td>
22862               <p>
22863                 Order 6
22864               </p>
22865             </td>
22866 <td>
22867               <p>
22868                 <span class="blue">1.83<br> (44ns)</span>
22869               </p>
22870             </td>
22871 <td>
22872               <p>
22873                 <span class="red">2.29<br> (55ns)</span>
22874               </p>
22875             </td>
22876 <td>
22877               <p>
22878                 <span class="green">1.08<br> (26ns)</span>
22879               </p>
22880             </td>
22881 <td>
22882               <p>
22883                 <span class="green">1.00<br> (24ns)</span>
22884               </p>
22885             </td>
22886 <td>
22887               <p>
22888                 <span class="green">1.08<br> (26ns)</span>
22889               </p>
22890             </td>
22891 <td>
22892               <p>
22893                 <span class="green">1.08<br> (26ns)</span>
22894               </p>
22895             </td>
22896 <td>
22897               <p>
22898                 <span class="green">1.04<br> (25ns)</span>
22899               </p>
22900             </td>
22901 <td>
22902               <p>
22903                 <span class="green">1.00<br> (24ns)</span>
22904               </p>
22905             </td>
22906 </tr>
22907 <tr>
22908 <td>
22909               <p>
22910                 Order 7
22911               </p>
22912             </td>
22913 <td>
22914               <p>
22915                 <span class="blue">1.71<br> (48ns)</span>
22916               </p>
22917             </td>
22918 <td>
22919               <p>
22920                 <span class="red">2.39<br> (67ns)</span>
22921               </p>
22922             </td>
22923 <td>
22924               <p>
22925                 <span class="green">1.04<br> (29ns)</span>
22926               </p>
22927             </td>
22928 <td>
22929               <p>
22930                 <span class="green">1.07<br> (30ns)</span>
22931               </p>
22932             </td>
22933 <td>
22934               <p>
22935                 <span class="green">1.04<br> (29ns)</span>
22936               </p>
22937             </td>
22938 <td>
22939               <p>
22940                 <span class="green">1.04<br> (29ns)</span>
22941               </p>
22942             </td>
22943 <td>
22944               <p>
22945                 <span class="green">1.00<br> (28ns)</span>
22946               </p>
22947             </td>
22948 <td>
22949               <p>
22950                 <span class="green">1.00<br> (28ns)</span>
22951               </p>
22952             </td>
22953 </tr>
22954 <tr>
22955 <td>
22956               <p>
22957                 Order 8
22958               </p>
22959             </td>
22960 <td>
22961               <p>
22962                 <span class="blue">1.66<br> (53ns)</span>
22963               </p>
22964             </td>
22965 <td>
22966               <p>
22967                 <span class="red">2.41<br> (77ns)</span>
22968               </p>
22969             </td>
22970 <td>
22971               <p>
22972                 <span class="green">1.16<br> (37ns)</span>
22973               </p>
22974             </td>
22975 <td>
22976               <p>
22977                 <span class="green">1.12<br> (36ns)</span>
22978               </p>
22979             </td>
22980 <td>
22981               <p>
22982                 <span class="green">1.06<br> (34ns)</span>
22983               </p>
22984             </td>
22985 <td>
22986               <p>
22987                 <span class="green">1.09<br> (35ns)</span>
22988               </p>
22989             </td>
22990 <td>
22991               <p>
22992                 <span class="green">1.03<br> (33ns)</span>
22993               </p>
22994             </td>
22995 <td>
22996               <p>
22997                 <span class="green">1.00<br> (32ns)</span>
22998               </p>
22999             </td>
23000 </tr>
23001 <tr>
23002 <td>
23003               <p>
23004                 Order 9
23005               </p>
23006             </td>
23007 <td>
23008               <p>
23009                 <span class="blue">1.78<br> (66ns)</span>
23010               </p>
23011             </td>
23012 <td>
23013               <p>
23014                 <span class="red">2.65<br> (98ns)</span>
23015               </p>
23016             </td>
23017 <td>
23018               <p>
23019                 <span class="green">1.16<br> (43ns)</span>
23020               </p>
23021             </td>
23022 <td>
23023               <p>
23024                 <span class="green">1.19<br> (44ns)</span>
23025               </p>
23026             </td>
23027 <td>
23028               <p>
23029                 <span class="green">1.03<br> (38ns)</span>
23030               </p>
23031             </td>
23032 <td>
23033               <p>
23034                 <span class="green">1.16<br> (43ns)</span>
23035               </p>
23036             </td>
23037 <td>
23038               <p>
23039                 <span class="green">1.00<br> (37ns)</span>
23040               </p>
23041             </td>
23042 <td>
23043               <p>
23044                 <span class="green">1.00<br> (37ns)</span>
23045               </p>
23046             </td>
23047 </tr>
23048 <tr>
23049 <td>
23050               <p>
23051                 Order 10
23052               </p>
23053             </td>
23054 <td>
23055               <p>
23056                 <span class="blue">1.67<br> (72ns)</span>
23057               </p>
23058             </td>
23059 <td>
23060               <p>
23061                 <span class="red">2.49<br> (107ns)</span>
23062               </p>
23063             </td>
23064 <td>
23065               <p>
23066                 <span class="blue">1.21<br> (52ns)</span>
23067               </p>
23068             </td>
23069 <td>
23070               <p>
23071                 <span class="green">1.19<br> (51ns)</span>
23072               </p>
23073             </td>
23074 <td>
23075               <p>
23076                 <span class="green">1.09<br> (47ns)</span>
23077               </p>
23078             </td>
23079 <td>
23080               <p>
23081                 <span class="green">1.12<br> (48ns)</span>
23082               </p>
23083             </td>
23084 <td>
23085               <p>
23086                 <span class="green">1.02<br> (44ns)</span>
23087               </p>
23088             </td>
23089 <td>
23090               <p>
23091                 <span class="green">1.00<br> (43ns)</span>
23092               </p>
23093             </td>
23094 </tr>
23095 <tr>
23096 <td>
23097               <p>
23098                 Order 11
23099               </p>
23100             </td>
23101 <td>
23102               <p>
23103                 <span class="red">2.21<br> (104ns)</span>
23104               </p>
23105             </td>
23106 <td>
23107               <p>
23108                 <span class="red">2.68<br> (126ns)</span>
23109               </p>
23110             </td>
23111 <td>
23112               <p>
23113                 <span class="blue">1.30<br> (61ns)</span>
23114               </p>
23115             </td>
23116 <td>
23117               <p>
23118                 <span class="blue">1.36<br> (64ns)</span>
23119               </p>
23120             </td>
23121 <td>
23122               <p>
23123                 <span class="green">1.09<br> (51ns)</span>
23124               </p>
23125             </td>
23126 <td>
23127               <p>
23128                 <span class="green">1.09<br> (51ns)</span>
23129               </p>
23130             </td>
23131 <td>
23132               <p>
23133                 <span class="green">1.02<br> (48ns)</span>
23134               </p>
23135             </td>
23136 <td>
23137               <p>
23138                 <span class="green">1.00<br> (47ns)</span>
23139               </p>
23140             </td>
23141 </tr>
23142 <tr>
23143 <td>
23144               <p>
23145                 Order 12
23146               </p>
23147             </td>
23148 <td>
23149               <p>
23150                 <span class="red">2.25<br> (119ns)</span>
23151               </p>
23152             </td>
23153 <td>
23154               <p>
23155                 <span class="red">2.58<br> (137ns)</span>
23156               </p>
23157             </td>
23158 <td>
23159               <p>
23160                 <span class="blue">1.34<br> (71ns)</span>
23161               </p>
23162             </td>
23163 <td>
23164               <p>
23165                 <span class="blue">1.57<br> (83ns)</span>
23166               </p>
23167             </td>
23168 <td>
23169               <p>
23170                 <span class="green">1.06<br> (56ns)</span>
23171               </p>
23172             </td>
23173 <td>
23174               <p>
23175                 <span class="green">1.06<br> (56ns)</span>
23176               </p>
23177             </td>
23178 <td>
23179               <p>
23180                 <span class="green">1.00<br> (53ns)</span>
23181               </p>
23182             </td>
23183 <td>
23184               <p>
23185                 <span class="green">1.00<br> (53ns)</span>
23186               </p>
23187             </td>
23188 </tr>
23189 <tr>
23190 <td>
23191               <p>
23192                 Order 13
23193               </p>
23194             </td>
23195 <td>
23196               <p>
23197                 <span class="red">2.38<br> (124ns)</span>
23198               </p>
23199             </td>
23200 <td>
23201               <p>
23202                 <span class="red">2.94<br> (153ns)</span>
23203               </p>
23204             </td>
23205 <td>
23206               <p>
23207                 <span class="blue">1.42<br> (74ns)</span>
23208               </p>
23209             </td>
23210 <td>
23211               <p>
23212                 <span class="blue">1.60<br> (83ns)</span>
23213               </p>
23214             </td>
23215 <td>
23216               <p>
23217                 <span class="green">1.02<br> (53ns)</span>
23218               </p>
23219             </td>
23220 <td>
23221               <p>
23222                 <span class="green">1.06<br> (55ns)</span>
23223               </p>
23224             </td>
23225 <td>
23226               <p>
23227                 <span class="green">1.00<br> (52ns)</span>
23228               </p>
23229             </td>
23230 <td>
23231               <p>
23232                 <span class="green">1.02<br> (53ns)</span>
23233               </p>
23234             </td>
23235 </tr>
23236 <tr>
23237 <td>
23238               <p>
23239                 Order 14
23240               </p>
23241             </td>
23242 <td>
23243               <p>
23244                 <span class="red">2.19<br> (129ns)</span>
23245               </p>
23246             </td>
23247 <td>
23248               <p>
23249                 <span class="red">2.83<br> (167ns)</span>
23250               </p>
23251             </td>
23252 <td>
23253               <p>
23254                 <span class="blue">1.53<br> (90ns)</span>
23255               </p>
23256             </td>
23257 <td>
23258               <p>
23259                 <span class="blue">1.46<br> (86ns)</span>
23260               </p>
23261             </td>
23262 <td>
23263               <p>
23264                 <span class="green">1.05<br> (62ns)</span>
23265               </p>
23266             </td>
23267 <td>
23268               <p>
23269                 <span class="green">1.03<br> (61ns)</span>
23270               </p>
23271             </td>
23272 <td>
23273               <p>
23274                 <span class="green">1.00<br> (59ns)</span>
23275               </p>
23276             </td>
23277 <td>
23278               <p>
23279                 <span class="green">1.03<br> (61ns)</span>
23280               </p>
23281             </td>
23282 </tr>
23283 <tr>
23284 <td>
23285               <p>
23286                 Order 15
23287               </p>
23288             </td>
23289 <td>
23290               <p>
23291                 <span class="blue">1.97<br> (146ns)</span>
23292               </p>
23293             </td>
23294 <td>
23295               <p>
23296                 <span class="red">2.45<br> (181ns)</span>
23297               </p>
23298             </td>
23299 <td>
23300               <p>
23301                 <span class="blue">1.46<br> (108ns)</span>
23302               </p>
23303             </td>
23304 <td>
23305               <p>
23306                 <span class="blue">1.41<br> (104ns)</span>
23307               </p>
23308             </td>
23309 <td>
23310               <p>
23311                 <span class="green">1.07<br> (79ns)</span>
23312               </p>
23313             </td>
23314 <td>
23315               <p>
23316                 <span class="blue">1.24<br> (92ns)</span>
23317               </p>
23318             </td>
23319 <td>
23320               <p>
23321                 <span class="green">1.00<br> (74ns)</span>
23322               </p>
23323             </td>
23324 <td>
23325               <p>
23326                 <span class="green">1.01<br> (75ns)</span>
23327               </p>
23328             </td>
23329 </tr>
23330 <tr>
23331 <td>
23332               <p>
23333                 Order 16
23334               </p>
23335             </td>
23336 <td>
23337               <p>
23338                 <span class="red">2.04<br> (163ns)</span>
23339               </p>
23340             </td>
23341 <td>
23342               <p>
23343                 <span class="red">2.60<br> (208ns)</span>
23344               </p>
23345             </td>
23346 <td>
23347               <p>
23348                 <span class="blue">1.39<br> (111ns)</span>
23349               </p>
23350             </td>
23351 <td>
23352               <p>
23353                 <span class="blue">1.38<br> (110ns)</span>
23354               </p>
23355             </td>
23356 <td>
23357               <p>
23358                 <span class="green">1.09<br> (87ns)</span>
23359               </p>
23360             </td>
23361 <td>
23362               <p>
23363                 <span class="green">1.06<br> (85ns)</span>
23364               </p>
23365             </td>
23366 <td>
23367               <p>
23368                 <span class="green">1.01<br> (81ns)</span>
23369               </p>
23370             </td>
23371 <td>
23372               <p>
23373                 <span class="green">1.00<br> (80ns)</span>
23374               </p>
23375             </td>
23376 </tr>
23377 <tr>
23378 <td>
23379               <p>
23380                 Order 17
23381               </p>
23382             </td>
23383 <td>
23384               <p>
23385                 <span class="red">2.01<br> (175ns)</span>
23386               </p>
23387             </td>
23388 <td>
23389               <p>
23390                 <span class="red">2.62<br> (228ns)</span>
23391               </p>
23392             </td>
23393 <td>
23394               <p>
23395                 <span class="blue">1.41<br> (123ns)</span>
23396               </p>
23397             </td>
23398 <td>
23399               <p>
23400                 <span class="blue">1.40<br> (122ns)</span>
23401               </p>
23402             </td>
23403 <td>
23404               <p>
23405                 <span class="green">1.02<br> (89ns)</span>
23406               </p>
23407             </td>
23408 <td>
23409               <p>
23410                 <span class="green">1.00<br> (87ns)</span>
23411               </p>
23412             </td>
23413 <td>
23414               <p>
23415                 <span class="green">1.00<br> (87ns)</span>
23416               </p>
23417             </td>
23418 <td>
23419               <p>
23420                 <span class="green">1.01<br> (88ns)</span>
23421               </p>
23422             </td>
23423 </tr>
23424 <tr>
23425 <td>
23426               <p>
23427                 Order 18
23428               </p>
23429             </td>
23430 <td>
23431               <p>
23432                 <span class="red">2.05<br> (189ns)</span>
23433               </p>
23434             </td>
23435 <td>
23436               <p>
23437                 <span class="red">2.79<br> (257ns)</span>
23438               </p>
23439             </td>
23440 <td>
23441               <p>
23442                 <span class="blue">1.48<br> (136ns)</span>
23443               </p>
23444             </td>
23445 <td>
23446               <p>
23447                 <span class="blue">1.47<br> (135ns)</span>
23448               </p>
23449             </td>
23450 <td>
23451               <p>
23452                 <span class="green">1.03<br> (95ns)</span>
23453               </p>
23454             </td>
23455 <td>
23456               <p>
23457                 <span class="green">1.04<br> (96ns)</span>
23458               </p>
23459             </td>
23460 <td>
23461               <p>
23462                 <span class="green">1.00<br> (92ns)</span>
23463               </p>
23464             </td>
23465 <td>
23466               <p>
23467                 <span class="green">1.00<br> (92ns)</span>
23468               </p>
23469             </td>
23470 </tr>
23471 <tr>
23472 <td>
23473               <p>
23474                 Order 19
23475               </p>
23476             </td>
23477 <td>
23478               <p>
23479                 <span class="red">2.05<br> (195ns)</span>
23480               </p>
23481             </td>
23482 <td>
23483               <p>
23484                 <span class="red">2.82<br> (268ns)</span>
23485               </p>
23486             </td>
23487 <td>
23488               <p>
23489                 <span class="blue">1.55<br> (147ns)</span>
23490               </p>
23491             </td>
23492 <td>
23493               <p>
23494                 <span class="blue">1.58<br> (150ns)</span>
23495               </p>
23496             </td>
23497 <td>
23498               <p>
23499                 <span class="green">1.05<br> (100ns)</span>
23500               </p>
23501             </td>
23502 <td>
23503               <p>
23504                 <span class="green">1.02<br> (97ns)</span>
23505               </p>
23506             </td>
23507 <td>
23508               <p>
23509                 <span class="green">1.00<br> (95ns)</span>
23510               </p>
23511             </td>
23512 <td>
23513               <p>
23514                 <span class="green">1.00<br> (95ns)</span>
23515               </p>
23516             </td>
23517 </tr>
23518 <tr>
23519 <td>
23520               <p>
23521                 Order 20
23522               </p>
23523             </td>
23524 <td>
23525               <p>
23526                 <span class="red">2.07<br> (211ns)</span>
23527               </p>
23528             </td>
23529 <td>
23530               <p>
23531                 <span class="red">2.91<br> (297ns)</span>
23532               </p>
23533             </td>
23534 <td>
23535               <p>
23536                 <span class="blue">1.61<br> (164ns)</span>
23537               </p>
23538             </td>
23539 <td>
23540               <p>
23541                 <span class="blue">1.69<br> (172ns)</span>
23542               </p>
23543             </td>
23544 <td>
23545               <p>
23546                 <span class="green">1.05<br> (107ns)</span>
23547               </p>
23548             </td>
23549 <td>
23550               <p>
23551                 <span class="green">1.04<br> (106ns)</span>
23552               </p>
23553             </td>
23554 <td>
23555               <p>
23556                 <span class="green">1.02<br> (104ns)</span>
23557               </p>
23558             </td>
23559 <td>
23560               <p>
23561                 <span class="green">1.00<br> (102ns)</span>
23562               </p>
23563             </td>
23564 </tr>
23565 </tbody>
23566 </table></div>
23567 </div>
23568 <br class="table-break">
23569 </div>
23570 <div class="section">
23571 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
23572 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64" title="Polynomial Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64">Polynomial
23573     Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a>
23574 </h2></div></div></div>
23575 <div class="table">
23576 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64.table_Polynomial_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><p class="title"><b>Table&#160;18.&#160;Polynomial Method Comparison with Intel C++ C++0x mode version 1600
23577       on Windows x64</b></p>
23578 <div class="table-contents"><table class="table" summary="Polynomial Method Comparison with Intel C++ C++0x mode version 1600
23579       on Windows x64">
23580 <colgroup>
23581 <col>
23582 <col>
23583 <col>
23584 <col>
23585 <col>
23586 <col>
23587 <col>
23588 <col>
23589 <col>
23590 </colgroup>
23591 <thead><tr>
23592 <th>
23593               <p>
23594                 Function
23595               </p>
23596             </th>
23597 <th>
23598               <p>
23599                 Method 0<br> (Double Coefficients)
23600               </p>
23601             </th>
23602 <th>
23603               <p>
23604                 Method 0<br> (Integer Coefficients)
23605               </p>
23606             </th>
23607 <th>
23608               <p>
23609                 Method 1<br> (Double Coefficients)
23610               </p>
23611             </th>
23612 <th>
23613               <p>
23614                 Method 1<br> (Integer Coefficients)
23615               </p>
23616             </th>
23617 <th>
23618               <p>
23619                 Method 2<br> (Double Coefficients)
23620               </p>
23621             </th>
23622 <th>
23623               <p>
23624                 Method 2<br> (Integer Coefficients)
23625               </p>
23626             </th>
23627 <th>
23628               <p>
23629                 Method 3<br> (Double Coefficients)
23630               </p>
23631             </th>
23632 <th>
23633               <p>
23634                 Method 3<br> (Integer Coefficients)
23635               </p>
23636             </th>
23637 </tr></thead>
23638 <tbody>
23639 <tr>
23640 <td>
23641               <p>
23642                 Order 2
23643               </p>
23644             </td>
23645 <td>
23646               <p>
23647                 <span class="grey">-</span>
23648               </p>
23649             </td>
23650 <td>
23651               <p>
23652                 <span class="grey">-</span>
23653               </p>
23654             </td>
23655 <td>
23656               <p>
23657                 <span class="green">1.00<br> (5ns)</span>
23658               </p>
23659             </td>
23660 <td>
23661               <p>
23662                 <span class="green">1.00<br> (5ns)</span>
23663               </p>
23664             </td>
23665 <td>
23666               <p>
23667                 <span class="green">1.00<br> (5ns)</span>
23668               </p>
23669             </td>
23670 <td>
23671               <p>
23672                 <span class="green">1.00<br> (5ns)</span>
23673               </p>
23674             </td>
23675 <td>
23676               <p>
23677                 <span class="green">1.00<br> (5ns)</span>
23678               </p>
23679             </td>
23680 <td>
23681               <p>
23682                 <span class="green">1.00<br> (5ns)</span>
23683               </p>
23684             </td>
23685 </tr>
23686 <tr>
23687 <td>
23688               <p>
23689                 Order 3
23690               </p>
23691             </td>
23692 <td>
23693               <p>
23694                 <span class="red">3.00<br> (24ns)</span>
23695               </p>
23696             </td>
23697 <td>
23698               <p>
23699                 <span class="red">3.88<br> (31ns)</span>
23700               </p>
23701             </td>
23702 <td>
23703               <p>
23704                 <span class="green">1.00<br> (8ns)</span>
23705               </p>
23706             </td>
23707 <td>
23708               <p>
23709                 <span class="green">1.00<br> (8ns)</span>
23710               </p>
23711             </td>
23712 <td>
23713               <p>
23714                 <span class="green">1.13<br> (9ns)</span>
23715               </p>
23716             </td>
23717 <td>
23718               <p>
23719                 <span class="green">1.13<br> (9ns)</span>
23720               </p>
23721             </td>
23722 <td>
23723               <p>
23724                 <span class="green">1.00<br> (8ns)</span>
23725               </p>
23726             </td>
23727 <td>
23728               <p>
23729                 <span class="green">1.00<br> (8ns)</span>
23730               </p>
23731             </td>
23732 </tr>
23733 <tr>
23734 <td>
23735               <p>
23736                 Order 4
23737               </p>
23738             </td>
23739 <td>
23740               <p>
23741                 <span class="red">2.45<br> (27ns)</span>
23742               </p>
23743             </td>
23744 <td>
23745               <p>
23746                 <span class="red">3.27<br> (36ns)</span>
23747               </p>
23748             </td>
23749 <td>
23750               <p>
23751                 <span class="green">1.00<br> (11ns)</span>
23752               </p>
23753             </td>
23754 <td>
23755               <p>
23756                 <span class="green">1.00<br> (11ns)</span>
23757               </p>
23758             </td>
23759 <td>
23760               <p>
23761                 <span class="green">1.09<br> (12ns)</span>
23762               </p>
23763             </td>
23764 <td>
23765               <p>
23766                 <span class="green">1.18<br> (13ns)</span>
23767               </p>
23768             </td>
23769 <td>
23770               <p>
23771                 <span class="green">1.00<br> (11ns)</span>
23772               </p>
23773             </td>
23774 <td>
23775               <p>
23776                 <span class="green">1.00<br> (11ns)</span>
23777               </p>
23778             </td>
23779 </tr>
23780 <tr>
23781 <td>
23782               <p>
23783                 Order 5
23784               </p>
23785             </td>
23786 <td>
23787               <p>
23788                 <span class="red">2.54<br> (33ns)</span>
23789               </p>
23790             </td>
23791 <td>
23792               <p>
23793                 <span class="red">3.54<br> (46ns)</span>
23794               </p>
23795             </td>
23796 <td>
23797               <p>
23798                 <span class="green">1.00<br> (13ns)</span>
23799               </p>
23800             </td>
23801 <td>
23802               <p>
23803                 <span class="green">1.00<br> (13ns)</span>
23804               </p>
23805             </td>
23806 <td>
23807               <p>
23808                 <span class="blue">1.54<br> (20ns)</span>
23809               </p>
23810             </td>
23811 <td>
23812               <p>
23813                 <span class="blue">1.62<br> (21ns)</span>
23814               </p>
23815             </td>
23816 <td>
23817               <p>
23818                 <span class="blue">1.23<br> (16ns)</span>
23819               </p>
23820             </td>
23821 <td>
23822               <p>
23823                 <span class="blue">1.23<br> (16ns)</span>
23824               </p>
23825             </td>
23826 </tr>
23827 <tr>
23828 <td>
23829               <p>
23830                 Order 6
23831               </p>
23832             </td>
23833 <td>
23834               <p>
23835                 <span class="red">2.67<br> (40ns)</span>
23836               </p>
23837             </td>
23838 <td>
23839               <p>
23840                 <span class="red">3.67<br> (55ns)</span>
23841               </p>
23842             </td>
23843 <td>
23844               <p>
23845                 <span class="green">1.00<br> (15ns)</span>
23846               </p>
23847             </td>
23848 <td>
23849               <p>
23850                 <span class="green">1.00<br> (15ns)</span>
23851               </p>
23852             </td>
23853 <td>
23854               <p>
23855                 <span class="blue">1.67<br> (25ns)</span>
23856               </p>
23857             </td>
23858 <td>
23859               <p>
23860                 <span class="blue">1.47<br> (22ns)</span>
23861               </p>
23862             </td>
23863 <td>
23864               <p>
23865                 <span class="blue">1.33<br> (20ns)</span>
23866               </p>
23867             </td>
23868 <td>
23869               <p>
23870                 <span class="blue">1.33<br> (20ns)</span>
23871               </p>
23872             </td>
23873 </tr>
23874 <tr>
23875 <td>
23876               <p>
23877                 Order 7
23878               </p>
23879             </td>
23880 <td>
23881               <p>
23882                 <span class="red">2.61<br> (47ns)</span>
23883               </p>
23884             </td>
23885 <td>
23886               <p>
23887                 <span class="red">3.78<br> (68ns)</span>
23888               </p>
23889             </td>
23890 <td>
23891               <p>
23892                 <span class="green">1.00<br> (18ns)</span>
23893               </p>
23894             </td>
23895 <td>
23896               <p>
23897                 <span class="green">1.00<br> (18ns)</span>
23898               </p>
23899             </td>
23900 <td>
23901               <p>
23902                 <span class="blue">1.67<br> (30ns)</span>
23903               </p>
23904             </td>
23905 <td>
23906               <p>
23907                 <span class="blue">1.56<br> (28ns)</span>
23908               </p>
23909             </td>
23910 <td>
23911               <p>
23912                 <span class="blue">1.33<br> (24ns)</span>
23913               </p>
23914             </td>
23915 <td>
23916               <p>
23917                 <span class="blue">1.33<br> (24ns)</span>
23918               </p>
23919             </td>
23920 </tr>
23921 <tr>
23922 <td>
23923               <p>
23924                 Order 8
23925               </p>
23926             </td>
23927 <td>
23928               <p>
23929                 <span class="red">2.71<br> (57ns)</span>
23930               </p>
23931             </td>
23932 <td>
23933               <p>
23934                 <span class="red">3.62<br> (76ns)</span>
23935               </p>
23936             </td>
23937 <td>
23938               <p>
23939                 <span class="green">1.00<br> (21ns)</span>
23940               </p>
23941             </td>
23942 <td>
23943               <p>
23944                 <span class="green">1.05<br> (22ns)</span>
23945               </p>
23946             </td>
23947 <td>
23948               <p>
23949                 <span class="blue">1.52<br> (32ns)</span>
23950               </p>
23951             </td>
23952 <td>
23953               <p>
23954                 <span class="blue">1.43<br> (30ns)</span>
23955               </p>
23956             </td>
23957 <td>
23958               <p>
23959                 <span class="blue">1.33<br> (28ns)</span>
23960               </p>
23961             </td>
23962 <td>
23963               <p>
23964                 <span class="blue">1.33<br> (28ns)</span>
23965               </p>
23966             </td>
23967 </tr>
23968 <tr>
23969 <td>
23970               <p>
23971                 Order 9
23972               </p>
23973             </td>
23974 <td>
23975               <p>
23976                 <span class="red">2.48<br> (67ns)</span>
23977               </p>
23978             </td>
23979 <td>
23980               <p>
23981                 <span class="red">3.48<br> (94ns)</span>
23982               </p>
23983             </td>
23984 <td>
23985               <p>
23986                 <span class="green">1.00<br> (27ns)</span>
23987               </p>
23988             </td>
23989 <td>
23990               <p>
23991                 <span class="green">1.07<br> (29ns)</span>
23992               </p>
23993             </td>
23994 <td>
23995               <p>
23996                 <span class="blue">1.44<br> (39ns)</span>
23997               </p>
23998             </td>
23999 <td>
24000               <p>
24001                 <span class="blue">1.44<br> (39ns)</span>
24002               </p>
24003             </td>
24004 <td>
24005               <p>
24006                 <span class="green">1.19<br> (32ns)</span>
24007               </p>
24008             </td>
24009 <td>
24010               <p>
24011                 <span class="green">1.19<br> (32ns)</span>
24012               </p>
24013             </td>
24014 </tr>
24015 <tr>
24016 <td>
24017               <p>
24018                 Order 10
24019               </p>
24020             </td>
24021 <td>
24022               <p>
24023                 <span class="red">2.41<br> (77ns)</span>
24024               </p>
24025             </td>
24026 <td>
24027               <p>
24028                 <span class="red">3.22<br> (103ns)</span>
24029               </p>
24030             </td>
24031 <td>
24032               <p>
24033                 <span class="green">1.00<br> (32ns)</span>
24034               </p>
24035             </td>
24036 <td>
24037               <p>
24038                 <span class="green">1.03<br> (33ns)</span>
24039               </p>
24040             </td>
24041 <td>
24042               <p>
24043                 <span class="blue">1.31<br> (42ns)</span>
24044               </p>
24045             </td>
24046 <td>
24047               <p>
24048                 <span class="blue">1.38<br> (44ns)</span>
24049               </p>
24050             </td>
24051 <td>
24052               <p>
24053                 <span class="green">1.16<br> (37ns)</span>
24054               </p>
24055             </td>
24056 <td>
24057               <p>
24058                 <span class="green">1.19<br> (38ns)</span>
24059               </p>
24060             </td>
24061 </tr>
24062 <tr>
24063 <td>
24064               <p>
24065                 Order 11
24066               </p>
24067             </td>
24068 <td>
24069               <p>
24070                 <span class="red">2.39<br> (86ns)</span>
24071               </p>
24072             </td>
24073 <td>
24074               <p>
24075                 <span class="red">3.22<br> (116ns)</span>
24076               </p>
24077             </td>
24078 <td>
24079               <p>
24080                 <span class="green">1.00<br> (36ns)</span>
24081               </p>
24082             </td>
24083 <td>
24084               <p>
24085                 <span class="green">1.03<br> (37ns)</span>
24086               </p>
24087             </td>
24088 <td>
24089               <p>
24090                 <span class="blue">1.28<br> (46ns)</span>
24091               </p>
24092             </td>
24093 <td>
24094               <p>
24095                 <span class="green">1.19<br> (43ns)</span>
24096               </p>
24097             </td>
24098 <td>
24099               <p>
24100                 <span class="green">1.17<br> (42ns)</span>
24101               </p>
24102             </td>
24103 <td>
24104               <p>
24105                 <span class="green">1.17<br> (42ns)</span>
24106               </p>
24107             </td>
24108 </tr>
24109 <tr>
24110 <td>
24111               <p>
24112                 Order 12
24113               </p>
24114             </td>
24115 <td>
24116               <p>
24117                 <span class="red">2.37<br> (102ns)</span>
24118               </p>
24119             </td>
24120 <td>
24121               <p>
24122                 <span class="red">3.00<br> (129ns)</span>
24123               </p>
24124             </td>
24125 <td>
24126               <p>
24127                 <span class="green">1.02<br> (44ns)</span>
24128               </p>
24129             </td>
24130 <td>
24131               <p>
24132                 <span class="green">1.00<br> (43ns)</span>
24133               </p>
24134             </td>
24135 <td>
24136               <p>
24137                 <span class="green">1.16<br> (50ns)</span>
24138               </p>
24139             </td>
24140 <td>
24141               <p>
24142                 <span class="blue">1.28<br> (55ns)</span>
24143               </p>
24144             </td>
24145 <td>
24146               <p>
24147                 <span class="green">1.07<br> (46ns)</span>
24148               </p>
24149             </td>
24150 <td>
24151               <p>
24152                 <span class="green">1.09<br> (47ns)</span>
24153               </p>
24154             </td>
24155 </tr>
24156 <tr>
24157 <td>
24158               <p>
24159                 Order 13
24160               </p>
24161             </td>
24162 <td>
24163               <p>
24164                 <span class="red">2.59<br> (114ns)</span>
24165               </p>
24166             </td>
24167 <td>
24168               <p>
24169                 <span class="red">3.20<br> (141ns)</span>
24170               </p>
24171             </td>
24172 <td>
24173               <p>
24174                 <span class="green">1.00<br> (44ns)</span>
24175               </p>
24176             </td>
24177 <td>
24178               <p>
24179                 <span class="green">1.00<br> (44ns)</span>
24180               </p>
24181             </td>
24182 <td>
24183               <p>
24184                 <span class="green">1.18<br> (52ns)</span>
24185               </p>
24186             </td>
24187 <td>
24188               <p>
24189                 <span class="green">1.14<br> (50ns)</span>
24190               </p>
24191             </td>
24192 <td>
24193               <p>
24194                 <span class="green">1.07<br> (47ns)</span>
24195               </p>
24196             </td>
24197 <td>
24198               <p>
24199                 <span class="green">1.07<br> (47ns)</span>
24200               </p>
24201             </td>
24202 </tr>
24203 <tr>
24204 <td>
24205               <p>
24206                 Order 14
24207               </p>
24208             </td>
24209 <td>
24210               <p>
24211                 <span class="red">2.85<br> (131ns)</span>
24212               </p>
24213             </td>
24214 <td>
24215               <p>
24216                 <span class="red">3.39<br> (156ns)</span>
24217               </p>
24218             </td>
24219 <td>
24220               <p>
24221                 <span class="green">1.00<br> (46ns)</span>
24222               </p>
24223             </td>
24224 <td>
24225               <p>
24226                 <span class="blue">1.22<br> (56ns)</span>
24227               </p>
24228             </td>
24229 <td>
24230               <p>
24231                 <span class="green">1.15<br> (53ns)</span>
24232               </p>
24233             </td>
24234 <td>
24235               <p>
24236                 <span class="blue">1.22<br> (56ns)</span>
24237               </p>
24238             </td>
24239 <td>
24240               <p>
24241                 <span class="green">1.04<br> (48ns)</span>
24242               </p>
24243             </td>
24244 <td>
24245               <p>
24246                 <span class="green">1.04<br> (48ns)</span>
24247               </p>
24248             </td>
24249 </tr>
24250 <tr>
24251 <td>
24252               <p>
24253                 Order 15
24254               </p>
24255             </td>
24256 <td>
24257               <p>
24258                 <span class="red">3.16<br> (139ns)</span>
24259               </p>
24260             </td>
24261 <td>
24262               <p>
24263                 <span class="red">3.91<br> (172ns)</span>
24264               </p>
24265             </td>
24266 <td>
24267               <p>
24268                 <span class="green">1.00<br> (44ns)</span>
24269               </p>
24270             </td>
24271 <td>
24272               <p>
24273                 <span class="green">1.07<br> (47ns)</span>
24274               </p>
24275             </td>
24276 <td>
24277               <p>
24278                 <span class="green">1.18<br> (52ns)</span>
24279               </p>
24280             </td>
24281 <td>
24282               <p>
24283                 <span class="blue">1.23<br> (54ns)</span>
24284               </p>
24285             </td>
24286 <td>
24287               <p>
24288                 <span class="green">1.07<br> (47ns)</span>
24289               </p>
24290             </td>
24291 <td>
24292               <p>
24293                 <span class="green">1.07<br> (47ns)</span>
24294               </p>
24295             </td>
24296 </tr>
24297 <tr>
24298 <td>
24299               <p>
24300                 Order 16
24301               </p>
24302             </td>
24303 <td>
24304               <p>
24305                 <span class="red">3.43<br> (151ns)</span>
24306               </p>
24307             </td>
24308 <td>
24309               <p>
24310                 <span class="red">4.43<br> (195ns)</span>
24311               </p>
24312             </td>
24313 <td>
24314               <p>
24315                 <span class="green">1.05<br> (46ns)</span>
24316               </p>
24317             </td>
24318 <td>
24319               <p>
24320                 <span class="green">1.00<br> (44ns)</span>
24321               </p>
24322             </td>
24323 <td>
24324               <p>
24325                 <span class="green">1.16<br> (51ns)</span>
24326               </p>
24327             </td>
24328 <td>
24329               <p>
24330                 <span class="green">1.09<br> (48ns)</span>
24331               </p>
24332             </td>
24333 <td>
24334               <p>
24335                 <span class="green">1.09<br> (48ns)</span>
24336               </p>
24337             </td>
24338 <td>
24339               <p>
24340                 <span class="green">1.09<br> (48ns)</span>
24341               </p>
24342             </td>
24343 </tr>
24344 <tr>
24345 <td>
24346               <p>
24347                 Order 17
24348               </p>
24349             </td>
24350 <td>
24351               <p>
24352                 <span class="red">3.66<br> (161ns)</span>
24353               </p>
24354             </td>
24355 <td>
24356               <p>
24357                 <span class="red">4.89<br> (215ns)</span>
24358               </p>
24359             </td>
24360 <td>
24361               <p>
24362                 <span class="green">1.00<br> (44ns)</span>
24363               </p>
24364             </td>
24365 <td>
24366               <p>
24367                 <span class="green">1.00<br> (44ns)</span>
24368               </p>
24369             </td>
24370 <td>
24371               <p>
24372                 <span class="green">1.07<br> (47ns)</span>
24373               </p>
24374             </td>
24375 <td>
24376               <p>
24377                 <span class="green">1.07<br> (47ns)</span>
24378               </p>
24379             </td>
24380 <td>
24381               <p>
24382                 <span class="green">1.07<br> (47ns)</span>
24383               </p>
24384             </td>
24385 <td>
24386               <p>
24387                 <span class="green">1.07<br> (47ns)</span>
24388               </p>
24389             </td>
24390 </tr>
24391 <tr>
24392 <td>
24393               <p>
24394                 Order 18
24395               </p>
24396             </td>
24397 <td>
24398               <p>
24399                 <span class="red">3.91<br> (176ns)</span>
24400               </p>
24401             </td>
24402 <td>
24403               <p>
24404                 <span class="red">5.24<br> (236ns)</span>
24405               </p>
24406             </td>
24407 <td>
24408               <p>
24409                 <span class="green">1.02<br> (46ns)</span>
24410               </p>
24411             </td>
24412 <td>
24413               <p>
24414                 <span class="green">1.00<br> (45ns)</span>
24415               </p>
24416             </td>
24417 <td>
24418               <p>
24419                 <span class="green">1.07<br> (48ns)</span>
24420               </p>
24421             </td>
24422 <td>
24423               <p>
24424                 <span class="green">1.07<br> (48ns)</span>
24425               </p>
24426             </td>
24427 <td>
24428               <p>
24429                 <span class="green">1.07<br> (48ns)</span>
24430               </p>
24431             </td>
24432 <td>
24433               <p>
24434                 <span class="green">1.07<br> (48ns)</span>
24435               </p>
24436             </td>
24437 </tr>
24438 <tr>
24439 <td>
24440               <p>
24441                 Order 19
24442               </p>
24443             </td>
24444 <td>
24445               <p>
24446                 <span class="red">4.00<br> (184ns)</span>
24447               </p>
24448             </td>
24449 <td>
24450               <p>
24451                 <span class="red">5.43<br> (250ns)</span>
24452               </p>
24453             </td>
24454 <td>
24455               <p>
24456                 <span class="green">1.02<br> (47ns)</span>
24457               </p>
24458             </td>
24459 <td>
24460               <p>
24461                 <span class="green">1.00<br> (46ns)</span>
24462               </p>
24463             </td>
24464 <td>
24465               <p>
24466                 <span class="green">1.02<br> (47ns)</span>
24467               </p>
24468             </td>
24469 <td>
24470               <p>
24471                 <span class="green">1.02<br> (47ns)</span>
24472               </p>
24473             </td>
24474 <td>
24475               <p>
24476                 <span class="green">1.04<br> (48ns)</span>
24477               </p>
24478             </td>
24479 <td>
24480               <p>
24481                 <span class="green">1.02<br> (47ns)</span>
24482               </p>
24483             </td>
24484 </tr>
24485 <tr>
24486 <td>
24487               <p>
24488                 Order 20
24489               </p>
24490             </td>
24491 <td>
24492               <p>
24493                 <span class="red">4.40<br> (198ns)</span>
24494               </p>
24495             </td>
24496 <td>
24497               <p>
24498                 <span class="red">5.96<br> (268ns)</span>
24499               </p>
24500             </td>
24501 <td>
24502               <p>
24503                 <span class="green">1.00<br> (45ns)</span>
24504               </p>
24505             </td>
24506 <td>
24507               <p>
24508                 <span class="green">1.00<br> (45ns)</span>
24509               </p>
24510             </td>
24511 <td>
24512               <p>
24513                 <span class="green">1.07<br> (48ns)</span>
24514               </p>
24515             </td>
24516 <td>
24517               <p>
24518                 <span class="green">1.04<br> (47ns)</span>
24519               </p>
24520             </td>
24521 <td>
24522               <p>
24523                 <span class="green">1.04<br> (47ns)</span>
24524               </p>
24525             </td>
24526 <td>
24527               <p>
24528                 <span class="green">1.07<br> (48ns)</span>
24529               </p>
24530             </td>
24531 </tr>
24532 </tbody>
24533 </table></div>
24534 </div>
24535 <br class="table-break">
24536 </div>
24537 <div class="section">
24538 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
24539 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Polynomial_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="Polynomial Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64">Polynomial
24540     Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a>
24541 </h2></div></div></div>
24542 <div class="table">
24543 <a name="special_function_and_distributio.section_Polynomial_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_Polynomial_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;19.&#160;Polynomial Method Comparison with Microsoft Visual C++ version 14.0
24544       on Windows x64</b></p>
24545 <div class="table-contents"><table class="table" summary="Polynomial Method Comparison with Microsoft Visual C++ version 14.0
24546       on Windows x64">
24547 <colgroup>
24548 <col>
24549 <col>
24550 <col>
24551 <col>
24552 <col>
24553 <col>
24554 <col>
24555 <col>
24556 <col>
24557 </colgroup>
24558 <thead><tr>
24559 <th>
24560               <p>
24561                 Function
24562               </p>
24563             </th>
24564 <th>
24565               <p>
24566                 Method 0<br> (Double Coefficients)
24567               </p>
24568             </th>
24569 <th>
24570               <p>
24571                 Method 0<br> (Integer Coefficients)
24572               </p>
24573             </th>
24574 <th>
24575               <p>
24576                 Method 1<br> (Double Coefficients)
24577               </p>
24578             </th>
24579 <th>
24580               <p>
24581                 Method 1<br> (Integer Coefficients)
24582               </p>
24583             </th>
24584 <th>
24585               <p>
24586                 Method 2<br> (Double Coefficients)
24587               </p>
24588             </th>
24589 <th>
24590               <p>
24591                 Method 2<br> (Integer Coefficients)
24592               </p>
24593             </th>
24594 <th>
24595               <p>
24596                 Method 3<br> (Double Coefficients)
24597               </p>
24598             </th>
24599 <th>
24600               <p>
24601                 Method 3<br> (Integer Coefficients)
24602               </p>
24603             </th>
24604 </tr></thead>
24605 <tbody>
24606 <tr>
24607 <td>
24608               <p>
24609                 Order 2
24610               </p>
24611             </td>
24612 <td>
24613               <p>
24614                 <span class="grey">-</span>
24615               </p>
24616             </td>
24617 <td>
24618               <p>
24619                 <span class="grey">-</span>
24620               </p>
24621             </td>
24622 <td>
24623               <p>
24624                 <span class="green">1.00<br> (9ns)</span>
24625               </p>
24626             </td>
24627 <td>
24628               <p>
24629                 <span class="green">1.00<br> (9ns)</span>
24630               </p>
24631             </td>
24632 <td>
24633               <p>
24634                 <span class="green">1.00<br> (9ns)</span>
24635               </p>
24636             </td>
24637 <td>
24638               <p>
24639                 <span class="green">1.00<br> (9ns)</span>
24640               </p>
24641             </td>
24642 <td>
24643               <p>
24644                 <span class="green">1.00<br> (9ns)</span>
24645               </p>
24646             </td>
24647 <td>
24648               <p>
24649                 <span class="green">1.00<br> (9ns)</span>
24650               </p>
24651             </td>
24652 </tr>
24653 <tr>
24654 <td>
24655               <p>
24656                 Order 3
24657               </p>
24658             </td>
24659 <td>
24660               <p>
24661                 <span class="red">2.08<br> (25ns)</span>
24662               </p>
24663             </td>
24664 <td>
24665               <p>
24666                 <span class="red">2.75<br> (33ns)</span>
24667               </p>
24668             </td>
24669 <td>
24670               <p>
24671                 <span class="green">1.08<br> (13ns)</span>
24672               </p>
24673             </td>
24674 <td>
24675               <p>
24676                 <span class="green">1.08<br> (13ns)</span>
24677               </p>
24678             </td>
24679 <td>
24680               <p>
24681                 <span class="green">1.08<br> (13ns)</span>
24682               </p>
24683             </td>
24684 <td>
24685               <p>
24686                 <span class="green">1.08<br> (13ns)</span>
24687               </p>
24688             </td>
24689 <td>
24690               <p>
24691                 <span class="green">1.08<br> (13ns)</span>
24692               </p>
24693             </td>
24694 <td>
24695               <p>
24696                 <span class="green">1.00<br> (12ns)</span>
24697               </p>
24698             </td>
24699 </tr>
24700 <tr>
24701 <td>
24702               <p>
24703                 Order 4
24704               </p>
24705             </td>
24706 <td>
24707               <p>
24708                 <span class="red">2.06<br> (35ns)</span>
24709               </p>
24710             </td>
24711 <td>
24712               <p>
24713                 <span class="red">2.71<br> (46ns)</span>
24714               </p>
24715             </td>
24716 <td>
24717               <p>
24718                 <span class="green">1.06<br> (18ns)</span>
24719               </p>
24720             </td>
24721 <td>
24722               <p>
24723                 <span class="green">1.00<br> (17ns)</span>
24724               </p>
24725             </td>
24726 <td>
24727               <p>
24728                 <span class="green">1.06<br> (18ns)</span>
24729               </p>
24730             </td>
24731 <td>
24732               <p>
24733                 <span class="green">1.06<br> (18ns)</span>
24734               </p>
24735             </td>
24736 <td>
24737               <p>
24738                 <span class="green">1.00<br> (17ns)</span>
24739               </p>
24740             </td>
24741 <td>
24742               <p>
24743                 <span class="green">1.00<br> (17ns)</span>
24744               </p>
24745             </td>
24746 </tr>
24747 <tr>
24748 <td>
24749               <p>
24750                 Order 5
24751               </p>
24752             </td>
24753 <td>
24754               <p>
24755                 <span class="blue">1.32<br> (29ns)</span>
24756               </p>
24757             </td>
24758 <td>
24759               <p>
24760                 <span class="blue">2.00<br> (44ns)</span>
24761               </p>
24762             </td>
24763 <td>
24764               <p>
24765                 <span class="green">1.00<br> (22ns)</span>
24766               </p>
24767             </td>
24768 <td>
24769               <p>
24770                 <span class="green">1.00<br> (22ns)</span>
24771               </p>
24772             </td>
24773 <td>
24774               <p>
24775                 <span class="green">1.05<br> (23ns)</span>
24776               </p>
24777             </td>
24778 <td>
24779               <p>
24780                 <span class="green">1.05<br> (23ns)</span>
24781               </p>
24782             </td>
24783 <td>
24784               <p>
24785                 <span class="green">1.05<br> (23ns)</span>
24786               </p>
24787             </td>
24788 <td>
24789               <p>
24790                 <span class="green">1.05<br> (23ns)</span>
24791               </p>
24792             </td>
24793 </tr>
24794 <tr>
24795 <td>
24796               <p>
24797                 Order 6
24798               </p>
24799             </td>
24800 <td>
24801               <p>
24802                 <span class="blue">1.38<br> (36ns)</span>
24803               </p>
24804             </td>
24805 <td>
24806               <p>
24807                 <span class="red">2.04<br> (53ns)</span>
24808               </p>
24809             </td>
24810 <td>
24811               <p>
24812                 <span class="green">1.08<br> (28ns)</span>
24813               </p>
24814             </td>
24815 <td>
24816               <p>
24817                 <span class="green">1.00<br> (26ns)</span>
24818               </p>
24819             </td>
24820 <td>
24821               <p>
24822                 <span class="green">1.08<br> (28ns)</span>
24823               </p>
24824             </td>
24825 <td>
24826               <p>
24827                 <span class="green">1.08<br> (28ns)</span>
24828               </p>
24829             </td>
24830 <td>
24831               <p>
24832                 <span class="blue">1.35<br> (35ns)</span>
24833               </p>
24834             </td>
24835 <td>
24836               <p>
24837                 <span class="blue">1.38<br> (36ns)</span>
24838               </p>
24839             </td>
24840 </tr>
24841 <tr>
24842 <td>
24843               <p>
24844                 Order 7
24845               </p>
24846             </td>
24847 <td>
24848               <p>
24849                 <span class="blue">1.43<br> (43ns)</span>
24850               </p>
24851             </td>
24852 <td>
24853               <p>
24854                 <span class="red">2.13<br> (64ns)</span>
24855               </p>
24856             </td>
24857 <td>
24858               <p>
24859                 <span class="green">1.03<br> (31ns)</span>
24860               </p>
24861             </td>
24862 <td>
24863               <p>
24864                 <span class="green">1.00<br> (30ns)</span>
24865               </p>
24866             </td>
24867 <td>
24868               <p>
24869                 <span class="green">1.10<br> (33ns)</span>
24870               </p>
24871             </td>
24872 <td>
24873               <p>
24874                 <span class="green">1.03<br> (31ns)</span>
24875               </p>
24876             </td>
24877 <td>
24878               <p>
24879                 <span class="green">1.10<br> (33ns)</span>
24880               </p>
24881             </td>
24882 <td>
24883               <p>
24884                 <span class="green">1.13<br> (34ns)</span>
24885               </p>
24886             </td>
24887 </tr>
24888 <tr>
24889 <td>
24890               <p>
24891                 Order 8
24892               </p>
24893             </td>
24894 <td>
24895               <p>
24896                 <span class="blue">1.65<br> (61ns)</span>
24897               </p>
24898             </td>
24899 <td>
24900               <p>
24901                 <span class="red">2.22<br> (82ns)</span>
24902               </p>
24903             </td>
24904 <td>
24905               <p>
24906                 <span class="green">1.00<br> (37ns)</span>
24907               </p>
24908             </td>
24909 <td>
24910               <p>
24911                 <span class="green">1.08<br> (40ns)</span>
24912               </p>
24913             </td>
24914 <td>
24915               <p>
24916                 <span class="green">1.14<br> (42ns)</span>
24917               </p>
24918             </td>
24919 <td>
24920               <p>
24921                 <span class="green">1.05<br> (39ns)</span>
24922               </p>
24923             </td>
24924 <td>
24925               <p>
24926                 <span class="green">1.08<br> (40ns)</span>
24927               </p>
24928             </td>
24929 <td>
24930               <p>
24931                 <span class="green">1.11<br> (41ns)</span>
24932               </p>
24933             </td>
24934 </tr>
24935 <tr>
24936 <td>
24937               <p>
24938                 Order 9
24939               </p>
24940             </td>
24941 <td>
24942               <p>
24943                 <span class="blue">1.39<br> (57ns)</span>
24944               </p>
24945             </td>
24946 <td>
24947               <p>
24948                 <span class="red">2.05<br> (84ns)</span>
24949               </p>
24950             </td>
24951 <td>
24952               <p>
24953                 <span class="green">1.17<br> (48ns)</span>
24954               </p>
24955             </td>
24956 <td>
24957               <p>
24958                 <span class="green">1.17<br> (48ns)</span>
24959               </p>
24960             </td>
24961 <td>
24962               <p>
24963                 <span class="green">1.00<br> (41ns)</span>
24964               </p>
24965             </td>
24966 <td>
24967               <p>
24968                 <span class="green">1.05<br> (43ns)</span>
24969               </p>
24970             </td>
24971 <td>
24972               <p>
24973                 <span class="green">1.15<br> (47ns)</span>
24974               </p>
24975             </td>
24976 <td>
24977               <p>
24978                 <span class="green">1.12<br> (46ns)</span>
24979               </p>
24980             </td>
24981 </tr>
24982 <tr>
24983 <td>
24984               <p>
24985                 Order 10
24986               </p>
24987             </td>
24988 <td>
24989               <p>
24990                 <span class="blue">1.37<br> (63ns)</span>
24991               </p>
24992             </td>
24993 <td>
24994               <p>
24995                 <span class="red">2.20<br> (101ns)</span>
24996               </p>
24997             </td>
24998 <td>
24999               <p>
25000                 <span class="blue">1.22<br> (56ns)</span>
25001               </p>
25002             </td>
25003 <td>
25004               <p>
25005                 <span class="blue">1.24<br> (57ns)</span>
25006               </p>
25007             </td>
25008 <td>
25009               <p>
25010                 <span class="green">1.00<br> (46ns)</span>
25011               </p>
25012             </td>
25013 <td>
25014               <p>
25015                 <span class="green">1.00<br> (46ns)</span>
25016               </p>
25017             </td>
25018 <td>
25019               <p>
25020                 <span class="green">1.17<br> (54ns)</span>
25021               </p>
25022             </td>
25023 <td>
25024               <p>
25025                 <span class="green">1.17<br> (54ns)</span>
25026               </p>
25027             </td>
25028 </tr>
25029 <tr>
25030 <td>
25031               <p>
25032                 Order 11
25033               </p>
25034             </td>
25035 <td>
25036               <p>
25037                 <span class="blue">1.59<br> (78ns)</span>
25038               </p>
25039             </td>
25040 <td>
25041               <p>
25042                 <span class="red">2.24<br> (110ns)</span>
25043               </p>
25044             </td>
25045 <td>
25046               <p>
25047                 <span class="blue">1.37<br> (67ns)</span>
25048               </p>
25049             </td>
25050 <td>
25051               <p>
25052                 <span class="blue">1.29<br> (63ns)</span>
25053               </p>
25054             </td>
25055 <td>
25056               <p>
25057                 <span class="blue">1.22<br> (60ns)</span>
25058               </p>
25059             </td>
25060 <td>
25061               <p>
25062                 <span class="green">1.00<br> (49ns)</span>
25063               </p>
25064             </td>
25065 <td>
25066               <p>
25067                 <span class="blue">1.22<br> (60ns)</span>
25068               </p>
25069             </td>
25070 <td>
25071               <p>
25072                 <span class="blue">1.22<br> (60ns)</span>
25073               </p>
25074             </td>
25075 </tr>
25076 <tr>
25077 <td>
25078               <p>
25079                 Order 12
25080               </p>
25081             </td>
25082 <td>
25083               <p>
25084                 <span class="blue">1.46<br> (83ns)</span>
25085               </p>
25086             </td>
25087 <td>
25088               <p>
25089                 <span class="red">2.16<br> (123ns)</span>
25090               </p>
25091             </td>
25092 <td>
25093               <p>
25094                 <span class="blue">1.28<br> (73ns)</span>
25095               </p>
25096             </td>
25097 <td>
25098               <p>
25099                 <span class="blue">1.26<br> (72ns)</span>
25100               </p>
25101             </td>
25102 <td>
25103               <p>
25104                 <span class="green">1.02<br> (58ns)</span>
25105               </p>
25106             </td>
25107 <td>
25108               <p>
25109                 <span class="green">1.00<br> (57ns)</span>
25110               </p>
25111             </td>
25112 <td>
25113               <p>
25114                 <span class="green">1.07<br> (61ns)</span>
25115               </p>
25116             </td>
25117 <td>
25118               <p>
25119                 <span class="green">1.05<br> (60ns)</span>
25120               </p>
25121             </td>
25122 </tr>
25123 <tr>
25124 <td>
25125               <p>
25126                 Order 13
25127               </p>
25128             </td>
25129 <td>
25130               <p>
25131                 <span class="blue">1.61<br> (90ns)</span>
25132               </p>
25133             </td>
25134 <td>
25135               <p>
25136                 <span class="red">2.55<br> (143ns)</span>
25137               </p>
25138             </td>
25139 <td>
25140               <p>
25141                 <span class="blue">1.32<br> (74ns)</span>
25142               </p>
25143             </td>
25144 <td>
25145               <p>
25146                 <span class="blue">1.39<br> (78ns)</span>
25147               </p>
25148             </td>
25149 <td>
25150               <p>
25151                 <span class="green">1.04<br> (58ns)</span>
25152               </p>
25153             </td>
25154 <td>
25155               <p>
25156                 <span class="green">1.00<br> (56ns)</span>
25157               </p>
25158             </td>
25159 <td>
25160               <p>
25161                 <span class="green">1.11<br> (62ns)</span>
25162               </p>
25163             </td>
25164 <td>
25165               <p>
25166                 <span class="green">1.07<br> (60ns)</span>
25167               </p>
25168             </td>
25169 </tr>
25170 <tr>
25171 <td>
25172               <p>
25173                 Order 14
25174               </p>
25175             </td>
25176 <td>
25177               <p>
25178                 <span class="blue">1.61<br> (106ns)</span>
25179               </p>
25180             </td>
25181 <td>
25182               <p>
25183                 <span class="red">2.23<br> (147ns)</span>
25184               </p>
25185             </td>
25186 <td>
25187               <p>
25188                 <span class="blue">1.45<br> (96ns)</span>
25189               </p>
25190             </td>
25191 <td>
25192               <p>
25193                 <span class="blue">1.45<br> (96ns)</span>
25194               </p>
25195             </td>
25196 <td>
25197               <p>
25198                 <span class="green">1.02<br> (67ns)</span>
25199               </p>
25200             </td>
25201 <td>
25202               <p>
25203                 <span class="green">1.02<br> (67ns)</span>
25204               </p>
25205             </td>
25206 <td>
25207               <p>
25208                 <span class="green">1.00<br> (66ns)</span>
25209               </p>
25210             </td>
25211 <td>
25212               <p>
25213                 <span class="green">1.09<br> (72ns)</span>
25214               </p>
25215             </td>
25216 </tr>
25217 <tr>
25218 <td>
25219               <p>
25220                 Order 15
25221               </p>
25222             </td>
25223 <td>
25224               <p>
25225                 <span class="blue">1.49<br> (119ns)</span>
25226               </p>
25227             </td>
25228 <td>
25229               <p>
25230                 <span class="red">2.10<br> (168ns)</span>
25231               </p>
25232             </td>
25233 <td>
25234               <p>
25235                 <span class="blue">1.35<br> (108ns)</span>
25236               </p>
25237             </td>
25238 <td>
25239               <p>
25240                 <span class="blue">1.35<br> (108ns)</span>
25241               </p>
25242             </td>
25243 <td>
25244               <p>
25245                 <span class="green">1.00<br> (80ns)</span>
25246               </p>
25247             </td>
25248 <td>
25249               <p>
25250                 <span class="green">1.00<br> (80ns)</span>
25251               </p>
25252             </td>
25253 <td>
25254               <p>
25255                 <span class="green">1.00<br> (80ns)</span>
25256               </p>
25257             </td>
25258 <td>
25259               <p>
25260                 <span class="green">1.02<br> (82ns)</span>
25261               </p>
25262             </td>
25263 </tr>
25264 <tr>
25265 <td>
25266               <p>
25267                 Order 16
25268               </p>
25269             </td>
25270 <td>
25271               <p>
25272                 <span class="blue">1.54<br> (129ns)</span>
25273               </p>
25274             </td>
25275 <td>
25276               <p>
25277                 <span class="blue">1.99<br> (167ns)</span>
25278               </p>
25279             </td>
25280 <td>
25281               <p>
25282                 <span class="blue">1.49<br> (125ns)</span>
25283               </p>
25284             </td>
25285 <td>
25286               <p>
25287                 <span class="blue">1.45<br> (122ns)</span>
25288               </p>
25289             </td>
25290 <td>
25291               <p>
25292                 <span class="green">1.07<br> (90ns)</span>
25293               </p>
25294             </td>
25295 <td>
25296               <p>
25297                 <span class="green">1.00<br> (84ns)</span>
25298               </p>
25299             </td>
25300 <td>
25301               <p>
25302                 <span class="green">1.08<br> (91ns)</span>
25303               </p>
25304             </td>
25305 <td>
25306               <p>
25307                 <span class="green">1.02<br> (86ns)</span>
25308               </p>
25309             </td>
25310 </tr>
25311 <tr>
25312 <td>
25313               <p>
25314                 Order 17
25315               </p>
25316             </td>
25317 <td>
25318               <p>
25319                 <span class="blue">1.51<br> (133ns)</span>
25320               </p>
25321             </td>
25322 <td>
25323               <p>
25324                 <span class="red">2.02<br> (178ns)</span>
25325               </p>
25326             </td>
25327 <td>
25328               <p>
25329                 <span class="blue">1.57<br> (138ns)</span>
25330               </p>
25331             </td>
25332 <td>
25333               <p>
25334                 <span class="blue">1.50<br> (132ns)</span>
25335               </p>
25336             </td>
25337 <td>
25338               <p>
25339                 <span class="green">1.02<br> (90ns)</span>
25340               </p>
25341             </td>
25342 <td>
25343               <p>
25344                 <span class="green">1.00<br> (88ns)</span>
25345               </p>
25346             </td>
25347 <td>
25348               <p>
25349                 <span class="green">1.07<br> (94ns)</span>
25350               </p>
25351             </td>
25352 <td>
25353               <p>
25354                 <span class="green">1.06<br> (93ns)</span>
25355               </p>
25356             </td>
25357 </tr>
25358 <tr>
25359 <td>
25360               <p>
25361                 Order 18
25362               </p>
25363             </td>
25364 <td>
25365               <p>
25366                 <span class="blue">1.53<br> (148ns)</span>
25367               </p>
25368             </td>
25369 <td>
25370               <p>
25371                 <span class="red">2.16<br> (210ns)</span>
25372               </p>
25373             </td>
25374 <td>
25375               <p>
25376                 <span class="blue">1.49<br> (145ns)</span>
25377               </p>
25378             </td>
25379 <td>
25380               <p>
25381                 <span class="blue">1.57<br> (152ns)</span>
25382               </p>
25383             </td>
25384 <td>
25385               <p>
25386                 <span class="green">1.11<br> (108ns)</span>
25387               </p>
25388             </td>
25389 <td>
25390               <p>
25391                 <span class="green">1.09<br> (106ns)</span>
25392               </p>
25393             </td>
25394 <td>
25395               <p>
25396                 <span class="green">1.00<br> (97ns)</span>
25397               </p>
25398             </td>
25399 <td>
25400               <p>
25401                 <span class="green">1.08<br> (105ns)</span>
25402               </p>
25403             </td>
25404 </tr>
25405 <tr>
25406 <td>
25407               <p>
25408                 Order 19
25409               </p>
25410             </td>
25411 <td>
25412               <p>
25413                 <span class="blue">1.90<br> (194ns)</span>
25414               </p>
25415             </td>
25416 <td>
25417               <p>
25418                 <span class="red">2.27<br> (232ns)</span>
25419               </p>
25420             </td>
25421 <td>
25422               <p>
25423                 <span class="blue">1.62<br> (165ns)</span>
25424               </p>
25425             </td>
25426 <td>
25427               <p>
25428                 <span class="blue">1.62<br> (165ns)</span>
25429               </p>
25430             </td>
25431 <td>
25432               <p>
25433                 <span class="green">1.08<br> (110ns)</span>
25434               </p>
25435             </td>
25436 <td>
25437               <p>
25438                 <span class="green">1.00<br> (102ns)</span>
25439               </p>
25440             </td>
25441 <td>
25442               <p>
25443                 <span class="green">1.17<br> (119ns)</span>
25444               </p>
25445             </td>
25446 <td>
25447               <p>
25448                 <span class="green">1.19<br> (121ns)</span>
25449               </p>
25450             </td>
25451 </tr>
25452 <tr>
25453 <td>
25454               <p>
25455                 Order 20
25456               </p>
25457             </td>
25458 <td>
25459               <p>
25460                 <span class="blue">1.65<br> (206ns)</span>
25461               </p>
25462             </td>
25463 <td>
25464               <p>
25465                 <span class="red">2.08<br> (260ns)</span>
25466               </p>
25467             </td>
25468 <td>
25469               <p>
25470                 <span class="blue">1.45<br> (181ns)</span>
25471               </p>
25472             </td>
25473 <td>
25474               <p>
25475                 <span class="blue">1.44<br> (180ns)</span>
25476               </p>
25477             </td>
25478 <td>
25479               <p>
25480                 <span class="green">1.00<br> (125ns)</span>
25481               </p>
25482             </td>
25483 <td>
25484               <p>
25485                 <span class="green">1.00<br> (125ns)</span>
25486               </p>
25487             </td>
25488 <td>
25489               <p>
25490                 <span class="green">1.01<br> (126ns)</span>
25491               </p>
25492             </td>
25493 <td>
25494               <p>
25495                 <span class="green">1.03<br> (129ns)</span>
25496               </p>
25497             </td>
25498 </tr>
25499 </tbody>
25500 </table></div>
25501 </div>
25502 <br class="table-break">
25503 </div>
25504 <div class="section">
25505 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
25506 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64" title="Rational Method Comparison with GNU C++ version 5.3.0 on Windows x64">Rational
25507     Method Comparison with GNU C++ version 5.3.0 on Windows x64</a>
25508 </h2></div></div></div>
25509 <div class="table">
25510 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64.table_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_Windows_x64"></a><p class="title"><b>Table&#160;20.&#160;Rational Method Comparison with GNU C++ version 5.3.0 on Windows x64</b></p>
25511 <div class="table-contents"><table class="table" summary="Rational Method Comparison with GNU C++ version 5.3.0 on Windows x64">
25512 <colgroup>
25513 <col>
25514 <col>
25515 <col>
25516 <col>
25517 <col>
25518 <col>
25519 <col>
25520 <col>
25521 <col>
25522 </colgroup>
25523 <thead><tr>
25524 <th>
25525               <p>
25526                 Function
25527               </p>
25528             </th>
25529 <th>
25530               <p>
25531                 Method 0<br> (Double Coefficients)
25532               </p>
25533             </th>
25534 <th>
25535               <p>
25536                 Method 0<br> (Integer Coefficients)
25537               </p>
25538             </th>
25539 <th>
25540               <p>
25541                 Method 1<br> (Double Coefficients)
25542               </p>
25543             </th>
25544 <th>
25545               <p>
25546                 Method 1<br> (Integer Coefficients)
25547               </p>
25548             </th>
25549 <th>
25550               <p>
25551                 Method 2<br> (Double Coefficients)
25552               </p>
25553             </th>
25554 <th>
25555               <p>
25556                 Method 2<br> (Integer Coefficients)
25557               </p>
25558             </th>
25559 <th>
25560               <p>
25561                 Method 3<br> (Double Coefficients)
25562               </p>
25563             </th>
25564 <th>
25565               <p>
25566                 Method 3<br> (Integer Coefficients)
25567               </p>
25568             </th>
25569 </tr></thead>
25570 <tbody>
25571 <tr>
25572 <td>
25573               <p>
25574                 Order 2
25575               </p>
25576             </td>
25577 <td>
25578               <p>
25579                 <span class="grey">-</span>
25580               </p>
25581             </td>
25582 <td>
25583               <p>
25584                 <span class="grey">-</span>
25585               </p>
25586             </td>
25587 <td>
25588               <p>
25589                 <span class="blue">2.00<br> (82ns)</span>
25590               </p>
25591             </td>
25592 <td>
25593               <p>
25594                 <span class="blue">1.98<br> (81ns)</span>
25595               </p>
25596             </td>
25597 <td>
25598               <p>
25599                 <span class="green">1.07<br> (44ns)</span>
25600               </p>
25601             </td>
25602 <td>
25603               <p>
25604                 <span class="green">1.02<br> (42ns)</span>
25605               </p>
25606             </td>
25607 <td>
25608               <p>
25609                 <span class="green">1.02<br> (42ns)</span>
25610               </p>
25611             </td>
25612 <td>
25613               <p>
25614                 <span class="green">1.00<br> (41ns)</span>
25615               </p>
25616             </td>
25617 </tr>
25618 <tr>
25619 <td>
25620               <p>
25621                 Order 3
25622               </p>
25623             </td>
25624 <td>
25625               <p>
25626                 <span class="red">2.02<br> (83ns)</span>
25627               </p>
25628             </td>
25629 <td>
25630               <p>
25631                 <span class="blue">2.00<br> (82ns)</span>
25632               </p>
25633             </td>
25634 <td>
25635               <p>
25636                 <span class="red">2.02<br> (83ns)</span>
25637               </p>
25638             </td>
25639 <td>
25640               <p>
25641                 <span class="blue">1.98<br> (81ns)</span>
25642               </p>
25643             </td>
25644 <td>
25645               <p>
25646                 <span class="green">1.07<br> (44ns)</span>
25647               </p>
25648             </td>
25649 <td>
25650               <p>
25651                 <span class="green">1.02<br> (42ns)</span>
25652               </p>
25653             </td>
25654 <td>
25655               <p>
25656                 <span class="green">1.02<br> (42ns)</span>
25657               </p>
25658             </td>
25659 <td>
25660               <p>
25661                 <span class="green">1.00<br> (41ns)</span>
25662               </p>
25663             </td>
25664 </tr>
25665 <tr>
25666 <td>
25667               <p>
25668                 Order 4
25669               </p>
25670             </td>
25671 <td>
25672               <p>
25673                 <span class="blue">1.98<br> (83ns)</span>
25674               </p>
25675             </td>
25676 <td>
25677               <p>
25678                 <span class="blue">1.98<br> (83ns)</span>
25679               </p>
25680             </td>
25681 <td>
25682               <p>
25683                 <span class="blue">1.93<br> (81ns)</span>
25684               </p>
25685             </td>
25686 <td>
25687               <p>
25688                 <span class="blue">1.93<br> (81ns)</span>
25689               </p>
25690             </td>
25691 <td>
25692               <p>
25693                 <span class="green">1.00<br> (42ns)</span>
25694               </p>
25695             </td>
25696 <td>
25697               <p>
25698                 <span class="green">1.00<br> (42ns)</span>
25699               </p>
25700             </td>
25701 <td>
25702               <p>
25703                 <span class="green">1.00<br> (42ns)</span>
25704               </p>
25705             </td>
25706 <td>
25707               <p>
25708                 <span class="green">1.00<br> (42ns)</span>
25709               </p>
25710             </td>
25711 </tr>
25712 <tr>
25713 <td>
25714               <p>
25715                 Order 5
25716               </p>
25717             </td>
25718 <td>
25719               <p>
25720                 <span class="green">1.01<br> (83ns)</span>
25721               </p>
25722             </td>
25723 <td>
25724               <p>
25725                 <span class="green">1.10<br> (90ns)</span>
25726               </p>
25727             </td>
25728 <td>
25729               <p>
25730                 <span class="green">1.00<br> (82ns)</span>
25731               </p>
25732             </td>
25733 <td>
25734               <p>
25735                 <span class="green">1.02<br> (84ns)</span>
25736               </p>
25737             </td>
25738 <td>
25739               <p>
25740                 <span class="blue">1.46<br> (120ns)</span>
25741               </p>
25742             </td>
25743 <td>
25744               <p>
25745                 <span class="blue">1.46<br> (120ns)</span>
25746               </p>
25747             </td>
25748 <td>
25749               <p>
25750                 <span class="blue">1.45<br> (119ns)</span>
25751               </p>
25752             </td>
25753 <td>
25754               <p>
25755                 <span class="blue">1.45<br> (119ns)</span>
25756               </p>
25757             </td>
25758 </tr>
25759 <tr>
25760 <td>
25761               <p>
25762                 Order 6
25763               </p>
25764             </td>
25765 <td>
25766               <p>
25767                 <span class="green">1.03<br> (89ns)</span>
25768               </p>
25769             </td>
25770 <td>
25771               <p>
25772                 <span class="green">1.12<br> (96ns)</span>
25773               </p>
25774             </td>
25775 <td>
25776               <p>
25777                 <span class="green">1.00<br> (86ns)</span>
25778               </p>
25779             </td>
25780 <td>
25781               <p>
25782                 <span class="green">1.00<br> (86ns)</span>
25783               </p>
25784             </td>
25785 <td>
25786               <p>
25787                 <span class="blue">1.38<br> (119ns)</span>
25788               </p>
25789             </td>
25790 <td>
25791               <p>
25792                 <span class="blue">1.40<br> (120ns)</span>
25793               </p>
25794             </td>
25795 <td>
25796               <p>
25797                 <span class="blue">1.40<br> (120ns)</span>
25798               </p>
25799             </td>
25800 <td>
25801               <p>
25802                 <span class="blue">1.40<br> (120ns)</span>
25803               </p>
25804             </td>
25805 </tr>
25806 <tr>
25807 <td>
25808               <p>
25809                 Order 7
25810               </p>
25811             </td>
25812 <td>
25813               <p>
25814                 <span class="green">1.07<br> (98ns)</span>
25815               </p>
25816             </td>
25817 <td>
25818               <p>
25819                 <span class="blue">1.25<br> (115ns)</span>
25820               </p>
25821             </td>
25822 <td>
25823               <p>
25824                 <span class="green">1.00<br> (92ns)</span>
25825               </p>
25826             </td>
25827 <td>
25828               <p>
25829                 <span class="green">1.04<br> (96ns)</span>
25830               </p>
25831             </td>
25832 <td>
25833               <p>
25834                 <span class="blue">1.38<br> (127ns)</span>
25835               </p>
25836             </td>
25837 <td>
25838               <p>
25839                 <span class="blue">1.38<br> (127ns)</span>
25840               </p>
25841             </td>
25842 <td>
25843               <p>
25844                 <span class="blue">1.37<br> (126ns)</span>
25845               </p>
25846             </td>
25847 <td>
25848               <p>
25849                 <span class="blue">1.36<br> (125ns)</span>
25850               </p>
25851             </td>
25852 </tr>
25853 <tr>
25854 <td>
25855               <p>
25856                 Order 8
25857               </p>
25858             </td>
25859 <td>
25860               <p>
25861                 <span class="green">1.08<br> (114ns)</span>
25862               </p>
25863             </td>
25864 <td>
25865               <p>
25866                 <span class="blue">1.28<br> (136ns)</span>
25867               </p>
25868             </td>
25869 <td>
25870               <p>
25871                 <span class="green">1.00<br> (106ns)</span>
25872               </p>
25873             </td>
25874 <td>
25875               <p>
25876                 <span class="green">1.07<br> (113ns)</span>
25877               </p>
25878             </td>
25879 <td>
25880               <p>
25881                 <span class="green">1.20<br> (127ns)</span>
25882               </p>
25883             </td>
25884 <td>
25885               <p>
25886                 <span class="blue">1.21<br> (128ns)</span>
25887               </p>
25888             </td>
25889 <td>
25890               <p>
25891                 <span class="blue">1.22<br> (129ns)</span>
25892               </p>
25893             </td>
25894 <td>
25895               <p>
25896                 <span class="blue">1.29<br> (137ns)</span>
25897               </p>
25898             </td>
25899 </tr>
25900 <tr>
25901 <td>
25902               <p>
25903                 Order 9
25904               </p>
25905             </td>
25906 <td>
25907               <p>
25908                 <span class="green">1.07<br> (131ns)</span>
25909               </p>
25910             </td>
25911 <td>
25912               <p>
25913                 <span class="blue">1.27<br> (156ns)</span>
25914               </p>
25915             </td>
25916 <td>
25917               <p>
25918                 <span class="green">1.00<br> (123ns)</span>
25919               </p>
25920             </td>
25921 <td>
25922               <p>
25923                 <span class="green">1.03<br> (127ns)</span>
25924               </p>
25925             </td>
25926 <td>
25927               <p>
25928                 <span class="green">1.07<br> (132ns)</span>
25929               </p>
25930             </td>
25931 <td>
25932               <p>
25933                 <span class="green">1.08<br> (133ns)</span>
25934               </p>
25935             </td>
25936 <td>
25937               <p>
25938                 <span class="green">1.11<br> (137ns)</span>
25939               </p>
25940             </td>
25941 <td>
25942               <p>
25943                 <span class="green">1.07<br> (132ns)</span>
25944               </p>
25945             </td>
25946 </tr>
25947 <tr>
25948 <td>
25949               <p>
25950                 Order 10
25951               </p>
25952             </td>
25953 <td>
25954               <p>
25955                 <span class="green">1.08<br> (152ns)</span>
25956               </p>
25957             </td>
25958 <td>
25959               <p>
25960                 <span class="green">1.17<br> (165ns)</span>
25961               </p>
25962             </td>
25963 <td>
25964               <p>
25965                 <span class="green">1.01<br> (143ns)</span>
25966               </p>
25967             </td>
25968 <td>
25969               <p>
25970                 <span class="green">1.00<br> (141ns)</span>
25971               </p>
25972             </td>
25973 <td>
25974               <p>
25975                 <span class="green">1.01<br> (143ns)</span>
25976               </p>
25977             </td>
25978 <td>
25979               <p>
25980                 <span class="green">1.03<br> (145ns)</span>
25981               </p>
25982             </td>
25983 <td>
25984               <p>
25985                 <span class="green">1.02<br> (144ns)</span>
25986               </p>
25987             </td>
25988 <td>
25989               <p>
25990                 <span class="green">1.03<br> (145ns)</span>
25991               </p>
25992             </td>
25993 </tr>
25994 <tr>
25995 <td>
25996               <p>
25997                 Order 11
25998               </p>
25999             </td>
26000 <td>
26001               <p>
26002                 <span class="green">1.19<br> (168ns)</span>
26003               </p>
26004             </td>
26005 <td>
26006               <p>
26007                 <span class="blue">1.29<br> (182ns)</span>
26008               </p>
26009             </td>
26010 <td>
26011               <p>
26012                 <span class="green">1.00<br> (141ns)</span>
26013               </p>
26014             </td>
26015 <td>
26016               <p>
26017                 <span class="green">1.03<br> (145ns)</span>
26018               </p>
26019             </td>
26020 <td>
26021               <p>
26022                 <span class="green">1.02<br> (144ns)</span>
26023               </p>
26024             </td>
26025 <td>
26026               <p>
26027                 <span class="green">1.01<br> (143ns)</span>
26028               </p>
26029             </td>
26030 <td>
26031               <p>
26032                 <span class="green">1.01<br> (143ns)</span>
26033               </p>
26034             </td>
26035 <td>
26036               <p>
26037                 <span class="green">1.01<br> (143ns)</span>
26038               </p>
26039             </td>
26040 </tr>
26041 <tr>
26042 <td>
26043               <p>
26044                 Order 12
26045               </p>
26046             </td>
26047 <td>
26048               <p>
26049                 <span class="blue">1.43<br> (213ns)</span>
26050               </p>
26051             </td>
26052 <td>
26053               <p>
26054                 <span class="blue">1.35<br> (201ns)</span>
26055               </p>
26056             </td>
26057 <td>
26058               <p>
26059                 <span class="green">1.07<br> (160ns)</span>
26060               </p>
26061             </td>
26062 <td>
26063               <p>
26064                 <span class="green">1.07<br> (159ns)</span>
26065               </p>
26066             </td>
26067 <td>
26068               <p>
26069                 <span class="green">1.03<br> (154ns)</span>
26070               </p>
26071             </td>
26072 <td>
26073               <p>
26074                 <span class="green">1.05<br> (156ns)</span>
26075               </p>
26076             </td>
26077 <td>
26078               <p>
26079                 <span class="green">1.00<br> (149ns)</span>
26080               </p>
26081             </td>
26082 <td>
26083               <p>
26084                 <span class="green">1.01<br> (150ns)</span>
26085               </p>
26086             </td>
26087 </tr>
26088 <tr>
26089 <td>
26090               <p>
26091                 Order 13
26092               </p>
26093             </td>
26094 <td>
26095               <p>
26096                 <span class="blue">1.40<br> (222ns)</span>
26097               </p>
26098             </td>
26099 <td>
26100               <p>
26101                 <span class="blue">1.34<br> (213ns)</span>
26102               </p>
26103             </td>
26104 <td>
26105               <p>
26106                 <span class="green">1.12<br> (178ns)</span>
26107               </p>
26108             </td>
26109 <td>
26110               <p>
26111                 <span class="green">1.13<br> (180ns)</span>
26112               </p>
26113             </td>
26114 <td>
26115               <p>
26116                 <span class="green">1.00<br> (159ns)</span>
26117               </p>
26118             </td>
26119 <td>
26120               <p>
26121                 <span class="green">1.01<br> (160ns)</span>
26122               </p>
26123             </td>
26124 <td>
26125               <p>
26126                 <span class="green">1.01<br> (160ns)</span>
26127               </p>
26128             </td>
26129 <td>
26130               <p>
26131                 <span class="green">1.01<br> (160ns)</span>
26132               </p>
26133             </td>
26134 </tr>
26135 <tr>
26136 <td>
26137               <p>
26138                 Order 14
26139               </p>
26140             </td>
26141 <td>
26142               <p>
26143                 <span class="blue">1.24<br> (214ns)</span>
26144               </p>
26145             </td>
26146 <td>
26147               <p>
26148                 <span class="blue">1.39<br> (239ns)</span>
26149               </p>
26150             </td>
26151 <td>
26152               <p>
26153                 <span class="green">1.17<br> (202ns)</span>
26154               </p>
26155             </td>
26156 <td>
26157               <p>
26158                 <span class="green">1.16<br> (199ns)</span>
26159               </p>
26160             </td>
26161 <td>
26162               <p>
26163                 <span class="green">1.02<br> (176ns)</span>
26164               </p>
26165             </td>
26166 <td>
26167               <p>
26168                 <span class="green">1.03<br> (177ns)</span>
26169               </p>
26170             </td>
26171 <td>
26172               <p>
26173                 <span class="green">1.00<br> (172ns)</span>
26174               </p>
26175             </td>
26176 <td>
26177               <p>
26178                 <span class="green">1.02<br> (176ns)</span>
26179               </p>
26180             </td>
26181 </tr>
26182 <tr>
26183 <td>
26184               <p>
26185                 Order 15
26186               </p>
26187             </td>
26188 <td>
26189               <p>
26190                 <span class="blue">1.26<br> (226ns)</span>
26191               </p>
26192             </td>
26193 <td>
26194               <p>
26195                 <span class="blue">1.55<br> (279ns)</span>
26196               </p>
26197             </td>
26198 <td>
26199               <p>
26200                 <span class="blue">1.21<br> (218ns)</span>
26201               </p>
26202             </td>
26203 <td>
26204               <p>
26205                 <span class="blue">1.26<br> (227ns)</span>
26206               </p>
26207             </td>
26208 <td>
26209               <p>
26210                 <span class="green">1.00<br> (180ns)</span>
26211               </p>
26212             </td>
26213 <td>
26214               <p>
26215                 <span class="green">1.01<br> (182ns)</span>
26216               </p>
26217             </td>
26218 <td>
26219               <p>
26220                 <span class="green">1.01<br> (182ns)</span>
26221               </p>
26222             </td>
26223 <td>
26224               <p>
26225                 <span class="green">1.01<br> (182ns)</span>
26226               </p>
26227             </td>
26228 </tr>
26229 <tr>
26230 <td>
26231               <p>
26232                 Order 16
26233               </p>
26234             </td>
26235 <td>
26236               <p>
26237                 <span class="blue">1.26<br> (249ns)</span>
26238               </p>
26239             </td>
26240 <td>
26241               <p>
26242                 <span class="blue">1.46<br> (287ns)</span>
26243               </p>
26244             </td>
26245 <td>
26246               <p>
26247                 <span class="blue">1.24<br> (244ns)</span>
26248               </p>
26249             </td>
26250 <td>
26251               <p>
26252                 <span class="blue">1.22<br> (240ns)</span>
26253               </p>
26254             </td>
26255 <td>
26256               <p>
26257                 <span class="green">1.01<br> (199ns)</span>
26258               </p>
26259             </td>
26260 <td>
26261               <p>
26262                 <span class="green">1.01<br> (199ns)</span>
26263               </p>
26264             </td>
26265 <td>
26266               <p>
26267                 <span class="green">1.00<br> (197ns)</span>
26268               </p>
26269             </td>
26270 <td>
26271               <p>
26272                 <span class="green">1.07<br> (210ns)</span>
26273               </p>
26274             </td>
26275 </tr>
26276 <tr>
26277 <td>
26278               <p>
26279                 Order 17
26280               </p>
26281             </td>
26282 <td>
26283               <p>
26284                 <span class="blue">1.31<br> (264ns)</span>
26285               </p>
26286             </td>
26287 <td>
26288               <p>
26289                 <span class="blue">1.56<br> (314ns)</span>
26290               </p>
26291             </td>
26292 <td>
26293               <p>
26294                 <span class="blue">1.33<br> (268ns)</span>
26295               </p>
26296             </td>
26297 <td>
26298               <p>
26299                 <span class="blue">1.32<br> (265ns)</span>
26300               </p>
26301             </td>
26302 <td>
26303               <p>
26304                 <span class="green">1.00<br> (201ns)</span>
26305               </p>
26306             </td>
26307 <td>
26308               <p>
26309                 <span class="green">1.02<br> (205ns)</span>
26310               </p>
26311             </td>
26312 <td>
26313               <p>
26314                 <span class="green">1.00<br> (202ns)</span>
26315               </p>
26316             </td>
26317 <td>
26318               <p>
26319                 <span class="green">1.01<br> (204ns)</span>
26320               </p>
26321             </td>
26322 </tr>
26323 <tr>
26324 <td>
26325               <p>
26326                 Order 18
26327               </p>
26328             </td>
26329 <td>
26330               <p>
26331                 <span class="blue">1.24<br> (277ns)</span>
26332               </p>
26333             </td>
26334 <td>
26335               <p>
26336                 <span class="blue">1.45<br> (323ns)</span>
26337               </p>
26338             </td>
26339 <td>
26340               <p>
26341                 <span class="blue">1.28<br> (285ns)</span>
26342               </p>
26343             </td>
26344 <td>
26345               <p>
26346                 <span class="blue">1.36<br> (303ns)</span>
26347               </p>
26348             </td>
26349 <td>
26350               <p>
26351                 <span class="green">1.01<br> (226ns)</span>
26352               </p>
26353             </td>
26354 <td>
26355               <p>
26356                 <span class="green">1.03<br> (229ns)</span>
26357               </p>
26358             </td>
26359 <td>
26360               <p>
26361                 <span class="green">1.02<br> (228ns)</span>
26362               </p>
26363             </td>
26364 <td>
26365               <p>
26366                 <span class="green">1.00<br> (223ns)</span>
26367               </p>
26368             </td>
26369 </tr>
26370 <tr>
26371 <td>
26372               <p>
26373                 Order 19
26374               </p>
26375             </td>
26376 <td>
26377               <p>
26378                 <span class="blue">1.32<br> (294ns)</span>
26379               </p>
26380             </td>
26381 <td>
26382               <p>
26383                 <span class="blue">1.51<br> (335ns)</span>
26384               </p>
26385             </td>
26386 <td>
26387               <p>
26388                 <span class="blue">1.40<br> (310ns)</span>
26389               </p>
26390             </td>
26391 <td>
26392               <p>
26393                 <span class="blue">1.41<br> (313ns)</span>
26394               </p>
26395             </td>
26396 <td>
26397               <p>
26398                 <span class="green">1.11<br> (246ns)</span>
26399               </p>
26400             </td>
26401 <td>
26402               <p>
26403                 <span class="green">1.02<br> (227ns)</span>
26404               </p>
26405             </td>
26406 <td>
26407               <p>
26408                 <span class="green">1.00<br> (223ns)</span>
26409               </p>
26410             </td>
26411 <td>
26412               <p>
26413                 <span class="green">1.00<br> (222ns)</span>
26414               </p>
26415             </td>
26416 </tr>
26417 <tr>
26418 <td>
26419               <p>
26420                 Order 20
26421               </p>
26422             </td>
26423 <td>
26424               <p>
26425                 <span class="blue">1.26<br> (315ns)</span>
26426               </p>
26427             </td>
26428 <td>
26429               <p>
26430                 <span class="blue">1.47<br> (368ns)</span>
26431               </p>
26432             </td>
26433 <td>
26434               <p>
26435                 <span class="blue">1.35<br> (338ns)</span>
26436               </p>
26437             </td>
26438 <td>
26439               <p>
26440                 <span class="blue">1.36<br> (339ns)</span>
26441               </p>
26442             </td>
26443 <td>
26444               <p>
26445                 <span class="green">1.07<br> (267ns)</span>
26446               </p>
26447             </td>
26448 <td>
26449               <p>
26450                 <span class="green">1.06<br> (266ns)</span>
26451               </p>
26452             </td>
26453 <td>
26454               <p>
26455                 <span class="green">1.00<br> (250ns)</span>
26456               </p>
26457             </td>
26458 <td>
26459               <p>
26460                 <span class="green">1.00<br> (251ns)</span>
26461               </p>
26462             </td>
26463 </tr>
26464 </tbody>
26465 </table></div>
26466 </div>
26467 <br class="table-break">
26468 </div>
26469 <div class="section">
26470 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
26471 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_linux" title="Rational Method Comparison with GNU C++ version 5.3.0 on linux">Rational
26472     Method Comparison with GNU C++ version 5.3.0 on linux</a>
26473 </h2></div></div></div>
26474 <div class="table">
26475 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_linux.table_Rational_Method_Comparison_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;21.&#160;Rational Method Comparison with GNU C++ version 5.3.0 on linux</b></p>
26476 <div class="table-contents"><table class="table" summary="Rational Method Comparison with GNU C++ version 5.3.0 on linux">
26477 <colgroup>
26478 <col>
26479 <col>
26480 <col>
26481 <col>
26482 <col>
26483 <col>
26484 <col>
26485 <col>
26486 <col>
26487 </colgroup>
26488 <thead><tr>
26489 <th>
26490               <p>
26491                 Function
26492               </p>
26493             </th>
26494 <th>
26495               <p>
26496                 Method 0<br> (Double Coefficients)
26497               </p>
26498             </th>
26499 <th>
26500               <p>
26501                 Method 0<br> (Integer Coefficients)
26502               </p>
26503             </th>
26504 <th>
26505               <p>
26506                 Method 1<br> (Double Coefficients)
26507               </p>
26508             </th>
26509 <th>
26510               <p>
26511                 Method 1<br> (Integer Coefficients)
26512               </p>
26513             </th>
26514 <th>
26515               <p>
26516                 Method 2<br> (Double Coefficients)
26517               </p>
26518             </th>
26519 <th>
26520               <p>
26521                 Method 2<br> (Integer Coefficients)
26522               </p>
26523             </th>
26524 <th>
26525               <p>
26526                 Method 3<br> (Double Coefficients)
26527               </p>
26528             </th>
26529 <th>
26530               <p>
26531                 Method 3<br> (Integer Coefficients)
26532               </p>
26533             </th>
26534 </tr></thead>
26535 <tbody>
26536 <tr>
26537 <td>
26538               <p>
26539                 Order 2
26540               </p>
26541             </td>
26542 <td>
26543               <p>
26544                 <span class="grey">-</span>
26545               </p>
26546             </td>
26547 <td>
26548               <p>
26549                 <span class="grey">-</span>
26550               </p>
26551             </td>
26552 <td>
26553               <p>
26554                 <span class="blue">1.95<br> (84ns)</span>
26555               </p>
26556             </td>
26557 <td>
26558               <p>
26559                 <span class="blue">1.93<br> (83ns)</span>
26560               </p>
26561             </td>
26562 <td>
26563               <p>
26564                 <span class="green">1.05<br> (45ns)</span>
26565               </p>
26566             </td>
26567 <td>
26568               <p>
26569                 <span class="green">1.00<br> (43ns)</span>
26570               </p>
26571             </td>
26572 <td>
26573               <p>
26574                 <span class="green">1.05<br> (45ns)</span>
26575               </p>
26576             </td>
26577 <td>
26578               <p>
26579                 <span class="green">1.02<br> (44ns)</span>
26580               </p>
26581             </td>
26582 </tr>
26583 <tr>
26584 <td>
26585               <p>
26586                 Order 3
26587               </p>
26588             </td>
26589 <td>
26590               <p>
26591                 <span class="blue">1.95<br> (84ns)</span>
26592               </p>
26593             </td>
26594 <td>
26595               <p>
26596                 <span class="blue">1.98<br> (85ns)</span>
26597               </p>
26598             </td>
26599 <td>
26600               <p>
26601                 <span class="blue">1.95<br> (84ns)</span>
26602               </p>
26603             </td>
26604 <td>
26605               <p>
26606                 <span class="blue">1.98<br> (85ns)</span>
26607               </p>
26608             </td>
26609 <td>
26610               <p>
26611                 <span class="green">1.00<br> (43ns)</span>
26612               </p>
26613             </td>
26614 <td>
26615               <p>
26616                 <span class="green">1.02<br> (44ns)</span>
26617               </p>
26618             </td>
26619 <td>
26620               <p>
26621                 <span class="green">1.05<br> (45ns)</span>
26622               </p>
26623             </td>
26624 <td>
26625               <p>
26626                 <span class="green">1.02<br> (44ns)</span>
26627               </p>
26628             </td>
26629 </tr>
26630 <tr>
26631 <td>
26632               <p>
26633                 Order 4
26634               </p>
26635             </td>
26636 <td>
26637               <p>
26638                 <span class="blue">1.93<br> (85ns)</span>
26639               </p>
26640             </td>
26641 <td>
26642               <p>
26643                 <span class="blue">1.95<br> (86ns)</span>
26644               </p>
26645             </td>
26646 <td>
26647               <p>
26648                 <span class="blue">1.91<br> (84ns)</span>
26649               </p>
26650             </td>
26651 <td>
26652               <p>
26653                 <span class="blue">1.93<br> (85ns)</span>
26654               </p>
26655             </td>
26656 <td>
26657               <p>
26658                 <span class="green">1.00<br> (44ns)</span>
26659               </p>
26660             </td>
26661 <td>
26662               <p>
26663                 <span class="green">1.00<br> (44ns)</span>
26664               </p>
26665             </td>
26666 <td>
26667               <p>
26668                 <span class="green">1.02<br> (45ns)</span>
26669               </p>
26670             </td>
26671 <td>
26672               <p>
26673                 <span class="green">1.00<br> (44ns)</span>
26674               </p>
26675             </td>
26676 </tr>
26677 <tr>
26678 <td>
26679               <p>
26680                 Order 5
26681               </p>
26682             </td>
26683 <td>
26684               <p>
26685                 <span class="green">1.00<br> (85ns)</span>
26686               </p>
26687             </td>
26688 <td>
26689               <p>
26690                 <span class="green">1.08<br> (92ns)</span>
26691               </p>
26692             </td>
26693 <td>
26694               <p>
26695                 <span class="green">1.13<br> (96ns)</span>
26696               </p>
26697             </td>
26698 <td>
26699               <p>
26700                 <span class="green">1.00<br> (85ns)</span>
26701               </p>
26702             </td>
26703 <td>
26704               <p>
26705                 <span class="blue">1.47<br> (125ns)</span>
26706               </p>
26707             </td>
26708 <td>
26709               <p>
26710                 <span class="blue">1.49<br> (127ns)</span>
26711               </p>
26712             </td>
26713 <td>
26714               <p>
26715                 <span class="blue">1.51<br> (128ns)</span>
26716               </p>
26717             </td>
26718 <td>
26719               <p>
26720                 <span class="blue">1.47<br> (125ns)</span>
26721               </p>
26722             </td>
26723 </tr>
26724 <tr>
26725 <td>
26726               <p>
26727                 Order 6
26728               </p>
26729             </td>
26730 <td>
26731               <p>
26732                 <span class="green">1.00<br> (92ns)</span>
26733               </p>
26734             </td>
26735 <td>
26736               <p>
26737                 <span class="green">1.09<br> (100ns)</span>
26738               </p>
26739             </td>
26740 <td>
26741               <p>
26742                 <span class="green">1.03<br> (95ns)</span>
26743               </p>
26744             </td>
26745 <td>
26746               <p>
26747                 <span class="green">1.01<br> (93ns)</span>
26748               </p>
26749             </td>
26750 <td>
26751               <p>
26752                 <span class="blue">1.38<br> (127ns)</span>
26753               </p>
26754             </td>
26755 <td>
26756               <p>
26757                 <span class="blue">1.38<br> (127ns)</span>
26758               </p>
26759             </td>
26760 <td>
26761               <p>
26762                 <span class="blue">1.35<br> (124ns)</span>
26763               </p>
26764             </td>
26765 <td>
26766               <p>
26767                 <span class="blue">1.34<br> (123ns)</span>
26768               </p>
26769             </td>
26770 </tr>
26771 <tr>
26772 <td>
26773               <p>
26774                 Order 7
26775               </p>
26776             </td>
26777 <td>
26778               <p>
26779                 <span class="green">1.06<br> (101ns)</span>
26780               </p>
26781             </td>
26782 <td>
26783               <p>
26784                 <span class="blue">1.26<br> (120ns)</span>
26785               </p>
26786             </td>
26787 <td>
26788               <p>
26789                 <span class="green">1.00<br> (95ns)</span>
26790               </p>
26791             </td>
26792 <td>
26793               <p>
26794                 <span class="green">1.00<br> (95ns)</span>
26795               </p>
26796             </td>
26797 <td>
26798               <p>
26799                 <span class="blue">1.51<br> (143ns)</span>
26800               </p>
26801             </td>
26802 <td>
26803               <p>
26804                 <span class="blue">1.42<br> (135ns)</span>
26805               </p>
26806             </td>
26807 <td>
26808               <p>
26809                 <span class="blue">1.37<br> (130ns)</span>
26810               </p>
26811             </td>
26812 <td>
26813               <p>
26814                 <span class="blue">1.37<br> (130ns)</span>
26815               </p>
26816             </td>
26817 </tr>
26818 <tr>
26819 <td>
26820               <p>
26821                 Order 8
26822               </p>
26823             </td>
26824 <td>
26825               <p>
26826                 <span class="blue">1.20<br> (118ns)</span>
26827               </p>
26828             </td>
26829 <td>
26830               <p>
26831                 <span class="blue">1.43<br> (140ns)</span>
26832               </p>
26833             </td>
26834 <td>
26835               <p>
26836                 <span class="green">1.02<br> (100ns)</span>
26837               </p>
26838             </td>
26839 <td>
26840               <p>
26841                 <span class="green">1.00<br> (98ns)</span>
26842               </p>
26843             </td>
26844 <td>
26845               <p>
26846                 <span class="blue">1.35<br> (132ns)</span>
26847               </p>
26848             </td>
26849 <td>
26850               <p>
26851                 <span class="blue">1.37<br> (134ns)</span>
26852               </p>
26853             </td>
26854 <td>
26855               <p>
26856                 <span class="blue">1.37<br> (134ns)</span>
26857               </p>
26858             </td>
26859 <td>
26860               <p>
26861                 <span class="blue">1.38<br> (135ns)</span>
26862               </p>
26863             </td>
26864 </tr>
26865 <tr>
26866 <td>
26867               <p>
26868                 Order 9
26869               </p>
26870             </td>
26871 <td>
26872               <p>
26873                 <span class="green">1.18<br> (136ns)</span>
26874               </p>
26875             </td>
26876 <td>
26877               <p>
26878                 <span class="blue">1.36<br> (156ns)</span>
26879               </p>
26880             </td>
26881 <td>
26882               <p>
26883                 <span class="green">1.00<br> (115ns)</span>
26884               </p>
26885             </td>
26886 <td>
26887               <p>
26888                 <span class="green">1.03<br> (119ns)</span>
26889               </p>
26890             </td>
26891 <td>
26892               <p>
26893                 <span class="blue">1.23<br> (141ns)</span>
26894               </p>
26895             </td>
26896 <td>
26897               <p>
26898                 <span class="blue">1.26<br> (145ns)</span>
26899               </p>
26900             </td>
26901 <td>
26902               <p>
26903                 <span class="blue">1.23<br> (141ns)</span>
26904               </p>
26905             </td>
26906 <td>
26907               <p>
26908                 <span class="blue">1.22<br> (140ns)</span>
26909               </p>
26910             </td>
26911 </tr>
26912 <tr>
26913 <td>
26914               <p>
26915                 Order 10
26916               </p>
26917             </td>
26918 <td>
26919               <p>
26920                 <span class="blue">1.24<br> (168ns)</span>
26921               </p>
26922             </td>
26923 <td>
26924               <p>
26925                 <span class="blue">1.30<br> (175ns)</span>
26926               </p>
26927             </td>
26928 <td>
26929               <p>
26930                 <span class="green">1.00<br> (135ns)</span>
26931               </p>
26932             </td>
26933 <td>
26934               <p>
26935                 <span class="green">1.00<br> (135ns)</span>
26936               </p>
26937             </td>
26938 <td>
26939               <p>
26940                 <span class="green">1.18<br> (159ns)</span>
26941               </p>
26942             </td>
26943 <td>
26944               <p>
26945                 <span class="green">1.13<br> (152ns)</span>
26946               </p>
26947             </td>
26948 <td>
26949               <p>
26950                 <span class="green">1.15<br> (155ns)</span>
26951               </p>
26952             </td>
26953 <td>
26954               <p>
26955                 <span class="green">1.16<br> (157ns)</span>
26956               </p>
26957             </td>
26958 </tr>
26959 <tr>
26960 <td>
26961               <p>
26962                 Order 11
26963               </p>
26964             </td>
26965 <td>
26966               <p>
26967                 <span class="blue">1.31<br> (191ns)</span>
26968               </p>
26969             </td>
26970 <td>
26971               <p>
26972                 <span class="blue">1.25<br> (182ns)</span>
26973               </p>
26974             </td>
26975 <td>
26976               <p>
26977                 <span class="green">1.00<br> (146ns)</span>
26978               </p>
26979             </td>
26980 <td>
26981               <p>
26982                 <span class="green">1.02<br> (149ns)</span>
26983               </p>
26984             </td>
26985 <td>
26986               <p>
26987                 <span class="green">1.03<br> (151ns)</span>
26988               </p>
26989             </td>
26990 <td>
26991               <p>
26992                 <span class="green">1.05<br> (154ns)</span>
26993               </p>
26994             </td>
26995 <td>
26996               <p>
26997                 <span class="green">1.02<br> (149ns)</span>
26998               </p>
26999             </td>
27000 <td>
27001               <p>
27002                 <span class="green">1.05<br> (154ns)</span>
27003               </p>
27004             </td>
27005 </tr>
27006 <tr>
27007 <td>
27008               <p>
27009                 Order 12
27010               </p>
27011             </td>
27012 <td>
27013               <p>
27014                 <span class="blue">1.23<br> (198ns)</span>
27015               </p>
27016             </td>
27017 <td>
27018               <p>
27019                 <span class="blue">1.22<br> (197ns)</span>
27020               </p>
27021             </td>
27022 <td>
27023               <p>
27024                 <span class="green">1.02<br> (165ns)</span>
27025               </p>
27026             </td>
27027 <td>
27028               <p>
27029                 <span class="green">1.00<br> (161ns)</span>
27030               </p>
27031             </td>
27032 <td>
27033               <p>
27034                 <span class="green">1.03<br> (166ns)</span>
27035               </p>
27036             </td>
27037 <td>
27038               <p>
27039                 <span class="green">1.06<br> (170ns)</span>
27040               </p>
27041             </td>
27042 <td>
27043               <p>
27044                 <span class="green">1.01<br> (163ns)</span>
27045               </p>
27046             </td>
27047 <td>
27048               <p>
27049                 <span class="green">1.01<br> (163ns)</span>
27050               </p>
27051             </td>
27052 </tr>
27053 <tr>
27054 <td>
27055               <p>
27056                 Order 13
27057               </p>
27058             </td>
27059 <td>
27060               <p>
27061                 <span class="blue">1.26<br> (211ns)</span>
27062               </p>
27063             </td>
27064 <td>
27065               <p>
27066                 <span class="blue">1.32<br> (220ns)</span>
27067               </p>
27068             </td>
27069 <td>
27070               <p>
27071                 <span class="green">1.07<br> (179ns)</span>
27072               </p>
27073             </td>
27074 <td>
27075               <p>
27076                 <span class="green">1.07<br> (179ns)</span>
27077               </p>
27078             </td>
27079 <td>
27080               <p>
27081                 <span class="green">1.00<br> (167ns)</span>
27082               </p>
27083             </td>
27084 <td>
27085               <p>
27086                 <span class="green">1.01<br> (169ns)</span>
27087               </p>
27088             </td>
27089 <td>
27090               <p>
27091                 <span class="green">1.04<br> (174ns)</span>
27092               </p>
27093             </td>
27094 <td>
27095               <p>
27096                 <span class="green">1.03<br> (172ns)</span>
27097               </p>
27098             </td>
27099 </tr>
27100 <tr>
27101 <td>
27102               <p>
27103                 Order 14
27104               </p>
27105             </td>
27106 <td>
27107               <p>
27108                 <span class="blue">1.25<br> (225ns)</span>
27109               </p>
27110             </td>
27111 <td>
27112               <p>
27113                 <span class="blue">1.42<br> (255ns)</span>
27114               </p>
27115             </td>
27116 <td>
27117               <p>
27118                 <span class="green">1.16<br> (208ns)</span>
27119               </p>
27120             </td>
27121 <td>
27122               <p>
27123                 <span class="green">1.17<br> (211ns)</span>
27124               </p>
27125             </td>
27126 <td>
27127               <p>
27128                 <span class="green">1.03<br> (185ns)</span>
27129               </p>
27130             </td>
27131 <td>
27132               <p>
27133                 <span class="green">1.03<br> (185ns)</span>
27134               </p>
27135             </td>
27136 <td>
27137               <p>
27138                 <span class="green">1.00<br> (180ns)</span>
27139               </p>
27140             </td>
27141 <td>
27142               <p>
27143                 <span class="green">1.02<br> (184ns)</span>
27144               </p>
27145             </td>
27146 </tr>
27147 <tr>
27148 <td>
27149               <p>
27150                 Order 15
27151               </p>
27152             </td>
27153 <td>
27154               <p>
27155                 <span class="blue">1.26<br> (241ns)</span>
27156               </p>
27157             </td>
27158 <td>
27159               <p>
27160                 <span class="blue">1.44<br> (276ns)</span>
27161               </p>
27162             </td>
27163 <td>
27164               <p>
27165                 <span class="green">1.19<br> (229ns)</span>
27166               </p>
27167             </td>
27168 <td>
27169               <p>
27170                 <span class="blue">1.24<br> (238ns)</span>
27171               </p>
27172             </td>
27173 <td>
27174               <p>
27175                 <span class="green">1.03<br> (197ns)</span>
27176               </p>
27177             </td>
27178 <td>
27179               <p>
27180                 <span class="green">1.01<br> (194ns)</span>
27181               </p>
27182             </td>
27183 <td>
27184               <p>
27185                 <span class="green">1.00<br> (192ns)</span>
27186               </p>
27187             </td>
27188 <td>
27189               <p>
27190                 <span class="green">1.00<br> (192ns)</span>
27191               </p>
27192             </td>
27193 </tr>
27194 <tr>
27195 <td>
27196               <p>
27197                 Order 16
27198               </p>
27199             </td>
27200 <td>
27201               <p>
27202                 <span class="blue">1.23<br> (253ns)</span>
27203               </p>
27204             </td>
27205 <td>
27206               <p>
27207                 <span class="blue">1.46<br> (300ns)</span>
27208               </p>
27209             </td>
27210 <td>
27211               <p>
27212                 <span class="green">1.18<br> (244ns)</span>
27213               </p>
27214             </td>
27215 <td>
27216               <p>
27217                 <span class="green">1.17<br> (241ns)</span>
27218               </p>
27219             </td>
27220 <td>
27221               <p>
27222                 <span class="green">1.01<br> (209ns)</span>
27223               </p>
27224             </td>
27225 <td>
27226               <p>
27227                 <span class="green">1.00<br> (206ns)</span>
27228               </p>
27229             </td>
27230 <td>
27231               <p>
27232                 <span class="green">1.04<br> (214ns)</span>
27233               </p>
27234             </td>
27235 <td>
27236               <p>
27237                 <span class="green">1.04<br> (214ns)</span>
27238               </p>
27239             </td>
27240 </tr>
27241 <tr>
27242 <td>
27243               <p>
27244                 Order 17
27245               </p>
27246             </td>
27247 <td>
27248               <p>
27249                 <span class="blue">1.23<br> (268ns)</span>
27250               </p>
27251             </td>
27252 <td>
27253               <p>
27254                 <span class="blue">1.43<br> (312ns)</span>
27255               </p>
27256             </td>
27257 <td>
27258               <p>
27259                 <span class="blue">1.21<br> (263ns)</span>
27260               </p>
27261             </td>
27262 <td>
27263               <p>
27264                 <span class="green">1.20<br> (261ns)</span>
27265               </p>
27266             </td>
27267 <td>
27268               <p>
27269                 <span class="green">1.00<br> (218ns)</span>
27270               </p>
27271             </td>
27272 <td>
27273               <p>
27274                 <span class="green">1.04<br> (227ns)</span>
27275               </p>
27276             </td>
27277 <td>
27278               <p>
27279                 <span class="green">1.03<br> (225ns)</span>
27280               </p>
27281             </td>
27282 <td>
27283               <p>
27284                 <span class="green">1.00<br> (218ns)</span>
27285               </p>
27286             </td>
27287 </tr>
27288 <tr>
27289 <td>
27290               <p>
27291                 Order 18
27292               </p>
27293             </td>
27294 <td>
27295               <p>
27296                 <span class="blue">1.29<br> (295ns)</span>
27297               </p>
27298             </td>
27299 <td>
27300               <p>
27301                 <span class="blue">1.45<br> (332ns)</span>
27302               </p>
27303             </td>
27304 <td>
27305               <p>
27306                 <span class="green">1.19<br> (273ns)</span>
27307               </p>
27308             </td>
27309 <td>
27310               <p>
27311                 <span class="blue">1.20<br> (275ns)</span>
27312               </p>
27313             </td>
27314 <td>
27315               <p>
27316                 <span class="green">1.03<br> (236ns)</span>
27317               </p>
27318             </td>
27319 <td>
27320               <p>
27321                 <span class="green">1.03<br> (237ns)</span>
27322               </p>
27323             </td>
27324 <td>
27325               <p>
27326                 <span class="green">1.00<br> (230ns)</span>
27327               </p>
27328             </td>
27329 <td>
27330               <p>
27331                 <span class="green">1.00<br> (229ns)</span>
27332               </p>
27333             </td>
27334 </tr>
27335 <tr>
27336 <td>
27337               <p>
27338                 Order 19
27339               </p>
27340             </td>
27341 <td>
27342               <p>
27343                 <span class="blue">1.28<br> (309ns)</span>
27344               </p>
27345             </td>
27346 <td>
27347               <p>
27348                 <span class="blue">1.46<br> (353ns)</span>
27349               </p>
27350             </td>
27351 <td>
27352               <p>
27353                 <span class="blue">1.20<br> (291ns)</span>
27354               </p>
27355             </td>
27356 <td>
27357               <p>
27358                 <span class="blue">1.22<br> (295ns)</span>
27359               </p>
27360             </td>
27361 <td>
27362               <p>
27363                 <span class="green">1.03<br> (249ns)</span>
27364               </p>
27365             </td>
27366 <td>
27367               <p>
27368                 <span class="green">1.03<br> (250ns)</span>
27369               </p>
27370             </td>
27371 <td>
27372               <p>
27373                 <span class="green">1.00<br> (242ns)</span>
27374               </p>
27375             </td>
27376 <td>
27377               <p>
27378                 <span class="green">1.04<br> (252ns)</span>
27379               </p>
27380             </td>
27381 </tr>
27382 <tr>
27383 <td>
27384               <p>
27385                 Order 20
27386               </p>
27387             </td>
27388 <td>
27389               <p>
27390                 <span class="blue">1.24<br> (325ns)</span>
27391               </p>
27392             </td>
27393 <td>
27394               <p>
27395                 <span class="blue">1.41<br> (369ns)</span>
27396               </p>
27397             </td>
27398 <td>
27399               <p>
27400                 <span class="green">1.16<br> (304ns)</span>
27401               </p>
27402             </td>
27403 <td>
27404               <p>
27405                 <span class="green">1.15<br> (300ns)</span>
27406               </p>
27407             </td>
27408 <td>
27409               <p>
27410                 <span class="green">1.01<br> (264ns)</span>
27411               </p>
27412             </td>
27413 <td>
27414               <p>
27415                 <span class="green">1.04<br> (273ns)</span>
27416               </p>
27417             </td>
27418 <td>
27419               <p>
27420                 <span class="green">1.00<br> (262ns)</span>
27421               </p>
27422             </td>
27423 <td>
27424               <p>
27425                 <span class="green">1.00<br> (263ns)</span>
27426               </p>
27427             </td>
27428 </tr>
27429 </tbody>
27430 </table></div>
27431 </div>
27432 <br class="table-break">
27433 </div>
27434 <div class="section">
27435 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
27436 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64" title="Rational Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64">Rational
27437     Method Comparison with Intel C++ C++0x mode version 1600 on Windows x64</a>
27438 </h2></div></div></div>
27439 <div class="table">
27440 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64.table_Rational_Method_Comparison_with_Intel_C_C_0x_mode_version_1600_on_Windows_x64"></a><p class="title"><b>Table&#160;22.&#160;Rational Method Comparison with Intel C++ C++0x mode version 1600 on
27441       Windows x64</b></p>
27442 <div class="table-contents"><table class="table" summary="Rational Method Comparison with Intel C++ C++0x mode version 1600 on
27443       Windows x64">
27444 <colgroup>
27445 <col>
27446 <col>
27447 <col>
27448 <col>
27449 <col>
27450 <col>
27451 <col>
27452 <col>
27453 <col>
27454 </colgroup>
27455 <thead><tr>
27456 <th>
27457               <p>
27458                 Function
27459               </p>
27460             </th>
27461 <th>
27462               <p>
27463                 Method 0<br> (Double Coefficients)
27464               </p>
27465             </th>
27466 <th>
27467               <p>
27468                 Method 0<br> (Integer Coefficients)
27469               </p>
27470             </th>
27471 <th>
27472               <p>
27473                 Method 1<br> (Double Coefficients)
27474               </p>
27475             </th>
27476 <th>
27477               <p>
27478                 Method 1<br> (Integer Coefficients)
27479               </p>
27480             </th>
27481 <th>
27482               <p>
27483                 Method 2<br> (Double Coefficients)
27484               </p>
27485             </th>
27486 <th>
27487               <p>
27488                 Method 2<br> (Integer Coefficients)
27489               </p>
27490             </th>
27491 <th>
27492               <p>
27493                 Method 3<br> (Double Coefficients)
27494               </p>
27495             </th>
27496 <th>
27497               <p>
27498                 Method 3<br> (Integer Coefficients)
27499               </p>
27500             </th>
27501 </tr></thead>
27502 <tbody>
27503 <tr>
27504 <td>
27505               <p>
27506                 Order 2
27507               </p>
27508             </td>
27509 <td>
27510               <p>
27511                 <span class="grey">-</span>
27512               </p>
27513             </td>
27514 <td>
27515               <p>
27516                 <span class="grey">-</span>
27517               </p>
27518             </td>
27519 <td>
27520               <p>
27521                 <span class="blue">1.95<br> (78ns)</span>
27522               </p>
27523             </td>
27524 <td>
27525               <p>
27526                 <span class="blue">1.95<br> (78ns)</span>
27527               </p>
27528             </td>
27529 <td>
27530               <p>
27531                 <span class="green">1.00<br> (40ns)</span>
27532               </p>
27533             </td>
27534 <td>
27535               <p>
27536                 <span class="green">1.00<br> (40ns)</span>
27537               </p>
27538             </td>
27539 <td>
27540               <p>
27541                 <span class="green">1.02<br> (41ns)</span>
27542               </p>
27543             </td>
27544 <td>
27545               <p>
27546                 <span class="green">1.00<br> (40ns)</span>
27547               </p>
27548             </td>
27549 </tr>
27550 <tr>
27551 <td>
27552               <p>
27553                 Order 3
27554               </p>
27555             </td>
27556 <td>
27557               <p>
27558                 <span class="red">3.90<br> (78ns)</span>
27559               </p>
27560             </td>
27561 <td>
27562               <p>
27563                 <span class="red">3.95<br> (79ns)</span>
27564               </p>
27565             </td>
27566 <td>
27567               <p>
27568                 <span class="red">3.90<br> (78ns)</span>
27569               </p>
27570             </td>
27571 <td>
27572               <p>
27573                 <span class="red">3.95<br> (79ns)</span>
27574               </p>
27575             </td>
27576 <td>
27577               <p>
27578                 <span class="green">1.00<br> (20ns)</span>
27579               </p>
27580             </td>
27581 <td>
27582               <p>
27583                 <span class="green">1.00<br> (20ns)</span>
27584               </p>
27585             </td>
27586 <td>
27587               <p>
27588                 <span class="green">1.00<br> (20ns)</span>
27589               </p>
27590             </td>
27591 <td>
27592               <p>
27593                 <span class="green">1.00<br> (20ns)</span>
27594               </p>
27595             </td>
27596 </tr>
27597 <tr>
27598 <td>
27599               <p>
27600                 Order 4
27601               </p>
27602             </td>
27603 <td>
27604               <p>
27605                 <span class="red">3.95<br> (79ns)</span>
27606               </p>
27607             </td>
27608 <td>
27609               <p>
27610                 <span class="red">4.00<br> (80ns)</span>
27611               </p>
27612             </td>
27613 <td>
27614               <p>
27615                 <span class="red">3.95<br> (79ns)</span>
27616               </p>
27617             </td>
27618 <td>
27619               <p>
27620                 <span class="red">3.95<br> (79ns)</span>
27621               </p>
27622             </td>
27623 <td>
27624               <p>
27625                 <span class="green">1.00<br> (20ns)</span>
27626               </p>
27627             </td>
27628 <td>
27629               <p>
27630                 <span class="green">1.00<br> (20ns)</span>
27631               </p>
27632             </td>
27633 <td>
27634               <p>
27635                 <span class="green">1.00<br> (20ns)</span>
27636               </p>
27637             </td>
27638 <td>
27639               <p>
27640                 <span class="green">1.00<br> (20ns)</span>
27641               </p>
27642             </td>
27643 </tr>
27644 <tr>
27645 <td>
27646               <p>
27647                 Order 5
27648               </p>
27649             </td>
27650 <td>
27651               <p>
27652                 <span class="green">1.01<br> (80ns)</span>
27653               </p>
27654             </td>
27655 <td>
27656               <p>
27657                 <span class="green">1.06<br> (84ns)</span>
27658               </p>
27659             </td>
27660 <td>
27661               <p>
27662                 <span class="green">1.00<br> (79ns)</span>
27663               </p>
27664             </td>
27665 <td>
27666               <p>
27667                 <span class="green">1.00<br> (79ns)</span>
27668               </p>
27669             </td>
27670 <td>
27671               <p>
27672                 <span class="blue">1.48<br> (117ns)</span>
27673               </p>
27674             </td>
27675 <td>
27676               <p>
27677                 <span class="blue">1.48<br> (117ns)</span>
27678               </p>
27679             </td>
27680 <td>
27681               <p>
27682                 <span class="blue">1.47<br> (116ns)</span>
27683               </p>
27684             </td>
27685 <td>
27686               <p>
27687                 <span class="blue">1.47<br> (116ns)</span>
27688               </p>
27689             </td>
27690 </tr>
27691 <tr>
27692 <td>
27693               <p>
27694                 Order 6
27695               </p>
27696             </td>
27697 <td>
27698               <p>
27699                 <span class="green">1.06<br> (86ns)</span>
27700               </p>
27701             </td>
27702 <td>
27703               <p>
27704                 <span class="green">1.19<br> (96ns)</span>
27705               </p>
27706             </td>
27707 <td>
27708               <p>
27709                 <span class="green">1.00<br> (81ns)</span>
27710               </p>
27711             </td>
27712 <td>
27713               <p>
27714                 <span class="green">1.00<br> (81ns)</span>
27715               </p>
27716             </td>
27717 <td>
27718               <p>
27719                 <span class="blue">1.43<br> (116ns)</span>
27720               </p>
27721             </td>
27722 <td>
27723               <p>
27724                 <span class="blue">1.43<br> (116ns)</span>
27725               </p>
27726             </td>
27727 <td>
27728               <p>
27729                 <span class="blue">1.43<br> (116ns)</span>
27730               </p>
27731             </td>
27732 <td>
27733               <p>
27734                 <span class="blue">1.43<br> (116ns)</span>
27735               </p>
27736             </td>
27737 </tr>
27738 <tr>
27739 <td>
27740               <p>
27741                 Order 7
27742               </p>
27743             </td>
27744 <td>
27745               <p>
27746                 <span class="green">1.11<br> (94ns)</span>
27747               </p>
27748             </td>
27749 <td>
27750               <p>
27751                 <span class="blue">1.31<br> (111ns)</span>
27752               </p>
27753             </td>
27754 <td>
27755               <p>
27756                 <span class="green">1.00<br> (85ns)</span>
27757               </p>
27758             </td>
27759 <td>
27760               <p>
27761                 <span class="green">1.00<br> (85ns)</span>
27762               </p>
27763             </td>
27764 <td>
27765               <p>
27766                 <span class="blue">1.38<br> (117ns)</span>
27767               </p>
27768             </td>
27769 <td>
27770               <p>
27771                 <span class="blue">1.38<br> (117ns)</span>
27772               </p>
27773             </td>
27774 <td>
27775               <p>
27776                 <span class="blue">1.38<br> (117ns)</span>
27777               </p>
27778             </td>
27779 <td>
27780               <p>
27781                 <span class="blue">1.36<br> (116ns)</span>
27782               </p>
27783             </td>
27784 </tr>
27785 <tr>
27786 <td>
27787               <p>
27788                 Order 8
27789               </p>
27790             </td>
27791 <td>
27792               <p>
27793                 <span class="green">1.18<br> (105ns)</span>
27794               </p>
27795             </td>
27796 <td>
27797               <p>
27798                 <span class="blue">1.40<br> (125ns)</span>
27799               </p>
27800             </td>
27801 <td>
27802               <p>
27803                 <span class="green">1.00<br> (89ns)</span>
27804               </p>
27805             </td>
27806 <td>
27807               <p>
27808                 <span class="green">1.00<br> (89ns)</span>
27809               </p>
27810             </td>
27811 <td>
27812               <p>
27813                 <span class="blue">1.37<br> (122ns)</span>
27814               </p>
27815             </td>
27816 <td>
27817               <p>
27818                 <span class="blue">1.36<br> (121ns)</span>
27819               </p>
27820             </td>
27821 <td>
27822               <p>
27823                 <span class="blue">1.52<br> (135ns)</span>
27824               </p>
27825             </td>
27826 <td>
27827               <p>
27828                 <span class="blue">1.53<br> (136ns)</span>
27829               </p>
27830             </td>
27831 </tr>
27832 <tr>
27833 <td>
27834               <p>
27835                 Order 9
27836               </p>
27837             </td>
27838 <td>
27839               <p>
27840                 <span class="blue">1.28<br> (124ns)</span>
27841               </p>
27842             </td>
27843 <td>
27844               <p>
27845                 <span class="blue">1.47<br> (143ns)</span>
27846               </p>
27847             </td>
27848 <td>
27849               <p>
27850                 <span class="green">1.09<br> (106ns)</span>
27851               </p>
27852             </td>
27853 <td>
27854               <p>
27855                 <span class="green">1.00<br> (97ns)</span>
27856               </p>
27857             </td>
27858 <td>
27859               <p>
27860                 <span class="blue">1.31<br> (127ns)</span>
27861               </p>
27862             </td>
27863 <td>
27864               <p>
27865                 <span class="blue">1.31<br> (127ns)</span>
27866               </p>
27867             </td>
27868 <td>
27869               <p>
27870                 <span class="blue">1.45<br> (141ns)</span>
27871               </p>
27872             </td>
27873 <td>
27874               <p>
27875                 <span class="blue">1.42<br> (138ns)</span>
27876               </p>
27877             </td>
27878 </tr>
27879 <tr>
27880 <td>
27881               <p>
27882                 Order 10
27883               </p>
27884             </td>
27885 <td>
27886               <p>
27887                 <span class="blue">1.23<br> (135ns)</span>
27888               </p>
27889             </td>
27890 <td>
27891               <p>
27892                 <span class="blue">1.45<br> (159ns)</span>
27893               </p>
27894             </td>
27895 <td>
27896               <p>
27897                 <span class="green">1.00<br> (110ns)</span>
27898               </p>
27899             </td>
27900 <td>
27901               <p>
27902                 <span class="green">1.01<br> (111ns)</span>
27903               </p>
27904             </td>
27905 <td>
27906               <p>
27907                 <span class="blue">1.21<br> (133ns)</span>
27908               </p>
27909             </td>
27910 <td>
27911               <p>
27912                 <span class="green">1.20<br> (132ns)</span>
27913               </p>
27914             </td>
27915 <td>
27916               <p>
27917                 <span class="blue">1.44<br> (158ns)</span>
27918               </p>
27919             </td>
27920 <td>
27921               <p>
27922                 <span class="blue">1.75<br> (192ns)</span>
27923               </p>
27924             </td>
27925 </tr>
27926 <tr>
27927 <td>
27928               <p>
27929                 Order 11
27930               </p>
27931             </td>
27932 <td>
27933               <p>
27934                 <span class="blue">1.27<br> (158ns)</span>
27935               </p>
27936             </td>
27937 <td>
27938               <p>
27939                 <span class="blue">1.37<br> (170ns)</span>
27940               </p>
27941             </td>
27942 <td>
27943               <p>
27944                 <span class="green">1.00<br> (124ns)</span>
27945               </p>
27946             </td>
27947 <td>
27948               <p>
27949                 <span class="green">1.02<br> (126ns)</span>
27950               </p>
27951             </td>
27952 <td>
27953               <p>
27954                 <span class="green">1.12<br> (139ns)</span>
27955               </p>
27956             </td>
27957 <td>
27958               <p>
27959                 <span class="green">1.12<br> (139ns)</span>
27960               </p>
27961             </td>
27962 <td>
27963               <p>
27964                 <span class="blue">1.29<br> (160ns)</span>
27965               </p>
27966             </td>
27967 <td>
27968               <p>
27969                 <span class="blue">1.69<br> (210ns)</span>
27970               </p>
27971             </td>
27972 </tr>
27973 <tr>
27974 <td>
27975               <p>
27976                 Order 12
27977               </p>
27978             </td>
27979 <td>
27980               <p>
27981                 <span class="blue">1.26<br> (175ns)</span>
27982               </p>
27983             </td>
27984 <td>
27985               <p>
27986                 <span class="blue">1.35<br> (188ns)</span>
27987               </p>
27988             </td>
27989 <td>
27990               <p>
27991                 <span class="green">1.00<br> (139ns)</span>
27992               </p>
27993             </td>
27994 <td>
27995               <p>
27996                 <span class="green">1.00<br> (139ns)</span>
27997               </p>
27998             </td>
27999 <td>
28000               <p>
28001                 <span class="green">1.06<br> (148ns)</span>
28002               </p>
28003             </td>
28004 <td>
28005               <p>
28006                 <span class="green">1.06<br> (147ns)</span>
28007               </p>
28008             </td>
28009 <td>
28010               <p>
28011                 <span class="blue">1.32<br> (183ns)</span>
28012               </p>
28013             </td>
28014 <td>
28015               <p>
28016                 <span class="blue">1.60<br> (223ns)</span>
28017               </p>
28018             </td>
28019 </tr>
28020 <tr>
28021 <td>
28022               <p>
28023                 Order 13
28024               </p>
28025             </td>
28026 <td>
28027               <p>
28028                 <span class="blue">1.69<br> (191ns)</span>
28029               </p>
28030             </td>
28031 <td>
28032               <p>
28033                 <span class="blue">1.77<br> (200ns)</span>
28034               </p>
28035             </td>
28036 <td>
28037               <p>
28038                 <span class="green">1.00<br> (113ns)</span>
28039               </p>
28040             </td>
28041 <td>
28042               <p>
28043                 <span class="green">1.00<br> (113ns)</span>
28044               </p>
28045             </td>
28046 <td>
28047               <p>
28048                 <span class="green">1.01<br> (114ns)</span>
28049               </p>
28050             </td>
28051 <td>
28052               <p>
28053                 <span class="green">1.01<br> (114ns)</span>
28054               </p>
28055             </td>
28056 <td>
28057               <p>
28058                 <span class="blue">1.74<br> (197ns)</span>
28059               </p>
28060             </td>
28061 <td>
28062               <p>
28063                 <span class="red">2.08<br> (235ns)</span>
28064               </p>
28065             </td>
28066 </tr>
28067 <tr>
28068 <td>
28069               <p>
28070                 Order 14
28071               </p>
28072             </td>
28073 <td>
28074               <p>
28075                 <span class="blue">1.74<br> (203ns)</span>
28076               </p>
28077             </td>
28078 <td>
28079               <p>
28080                 <span class="blue">1.86<br> (218ns)</span>
28081               </p>
28082             </td>
28083 <td>
28084               <p>
28085                 <span class="green">1.00<br> (117ns)</span>
28086               </p>
28087             </td>
28088 <td>
28089               <p>
28090                 <span class="green">1.00<br> (117ns)</span>
28091               </p>
28092             </td>
28093 <td>
28094               <p>
28095                 <span class="green">1.02<br> (119ns)</span>
28096               </p>
28097             </td>
28098 <td>
28099               <p>
28100                 <span class="green">1.09<br> (128ns)</span>
28101               </p>
28102             </td>
28103 <td>
28104               <p>
28105                 <span class="blue">1.84<br> (215ns)</span>
28106               </p>
28107             </td>
28108 <td>
28109               <p>
28110                 <span class="red">2.23<br> (261ns)</span>
28111               </p>
28112             </td>
28113 </tr>
28114 <tr>
28115 <td>
28116               <p>
28117                 Order 15
28118               </p>
28119             </td>
28120 <td>
28121               <p>
28122                 <span class="blue">1.81<br> (219ns)</span>
28123               </p>
28124             </td>
28125 <td>
28126               <p>
28127                 <span class="blue">1.93<br> (233ns)</span>
28128               </p>
28129             </td>
28130 <td>
28131               <p>
28132                 <span class="green">1.00<br> (121ns)</span>
28133               </p>
28134             </td>
28135 <td>
28136               <p>
28137                 <span class="green">1.00<br> (121ns)</span>
28138               </p>
28139             </td>
28140 <td>
28141               <p>
28142                 <span class="green">1.02<br> (123ns)</span>
28143               </p>
28144             </td>
28145 <td>
28146               <p>
28147                 <span class="green">1.03<br> (125ns)</span>
28148               </p>
28149             </td>
28150 <td>
28151               <p>
28152                 <span class="blue">1.83<br> (222ns)</span>
28153               </p>
28154             </td>
28155 <td>
28156               <p>
28157                 <span class="red">2.31<br> (280ns)</span>
28158               </p>
28159             </td>
28160 </tr>
28161 <tr>
28162 <td>
28163               <p>
28164                 Order 16
28165               </p>
28166             </td>
28167 <td>
28168               <p>
28169                 <span class="blue">1.85<br> (231ns)</span>
28170               </p>
28171             </td>
28172 <td>
28173               <p>
28174                 <span class="red">2.01<br> (251ns)</span>
28175               </p>
28176             </td>
28177 <td>
28178               <p>
28179                 <span class="green">1.00<br> (125ns)</span>
28180               </p>
28181             </td>
28182 <td>
28183               <p>
28184                 <span class="green">1.00<br> (125ns)</span>
28185               </p>
28186             </td>
28187 <td>
28188               <p>
28189                 <span class="green">1.03<br> (129ns)</span>
28190               </p>
28191             </td>
28192 <td>
28193               <p>
28194                 <span class="green">1.02<br> (128ns)</span>
28195               </p>
28196             </td>
28197 <td>
28198               <p>
28199                 <span class="blue">1.89<br> (236ns)</span>
28200               </p>
28201             </td>
28202 <td>
28203               <p>
28204                 <span class="red">2.49<br> (311ns)</span>
28205               </p>
28206             </td>
28207 </tr>
28208 <tr>
28209 <td>
28210               <p>
28211                 Order 17
28212               </p>
28213             </td>
28214 <td>
28215               <p>
28216                 <span class="blue">1.85<br> (241ns)</span>
28217               </p>
28218             </td>
28219 <td>
28220               <p>
28221                 <span class="red">2.11<br> (274ns)</span>
28222               </p>
28223             </td>
28224 <td>
28225               <p>
28226                 <span class="green">1.00<br> (130ns)</span>
28227               </p>
28228             </td>
28229 <td>
28230               <p>
28231                 <span class="green">1.04<br> (135ns)</span>
28232               </p>
28233             </td>
28234 <td>
28235               <p>
28236                 <span class="green">1.00<br> (130ns)</span>
28237               </p>
28238             </td>
28239 <td>
28240               <p>
28241                 <span class="green">1.02<br> (133ns)</span>
28242               </p>
28243             </td>
28244 <td>
28245               <p>
28246                 <span class="blue">1.87<br> (243ns)</span>
28247               </p>
28248             </td>
28249 <td>
28250               <p>
28251                 <span class="red">2.48<br> (323ns)</span>
28252               </p>
28253             </td>
28254 </tr>
28255 <tr>
28256 <td>
28257               <p>
28258                 Order 18
28259               </p>
28260             </td>
28261 <td>
28262               <p>
28263                 <span class="blue">1.90<br> (254ns)</span>
28264               </p>
28265             </td>
28266 <td>
28267               <p>
28268                 <span class="red">2.25<br> (301ns)</span>
28269               </p>
28270             </td>
28271 <td>
28272               <p>
28273                 <span class="green">1.03<br> (138ns)</span>
28274               </p>
28275             </td>
28276 <td>
28277               <p>
28278                 <span class="green">1.01<br> (135ns)</span>
28279               </p>
28280             </td>
28281 <td>
28282               <p>
28283                 <span class="green">1.01<br> (136ns)</span>
28284               </p>
28285             </td>
28286 <td>
28287               <p>
28288                 <span class="green">1.00<br> (134ns)</span>
28289               </p>
28290             </td>
28291 <td>
28292               <p>
28293                 <span class="blue">1.92<br> (257ns)</span>
28294               </p>
28295             </td>
28296 <td>
28297               <p>
28298                 <span class="red">2.59<br> (347ns)</span>
28299               </p>
28300             </td>
28301 </tr>
28302 <tr>
28303 <td>
28304               <p>
28305                 Order 19
28306               </p>
28307             </td>
28308 <td>
28309               <p>
28310                 <span class="red">2.04<br> (278ns)</span>
28311               </p>
28312             </td>
28313 <td>
28314               <p>
28315                 <span class="red">2.33<br> (317ns)</span>
28316               </p>
28317             </td>
28318 <td>
28319               <p>
28320                 <span class="green">1.07<br> (145ns)</span>
28321               </p>
28322             </td>
28323 <td>
28324               <p>
28325                 <span class="red">4.06<br> (552ns)</span>
28326               </p>
28327             </td>
28328 <td>
28329               <p>
28330                 <span class="green">1.00<br> (136ns)</span>
28331               </p>
28332             </td>
28333 <td>
28334               <p>
28335                 <span class="green">1.04<br> (142ns)</span>
28336               </p>
28337             </td>
28338 <td>
28339               <p>
28340                 <span class="blue">1.93<br> (263ns)</span>
28341               </p>
28342             </td>
28343 <td>
28344               <p>
28345                 <span class="red">2.68<br> (364ns)</span>
28346               </p>
28347             </td>
28348 </tr>
28349 <tr>
28350 <td>
28351               <p>
28352                 Order 20
28353               </p>
28354             </td>
28355 <td>
28356               <p>
28357                 <span class="red">2.14<br> (295ns)</span>
28358               </p>
28359             </td>
28360 <td>
28361               <p>
28362                 <span class="red">2.43<br> (336ns)</span>
28363               </p>
28364             </td>
28365 <td>
28366               <p>
28367                 <span class="green">1.07<br> (147ns)</span>
28368               </p>
28369             </td>
28370 <td>
28371               <p>
28372                 <span class="red">4.12<br> (568ns)</span>
28373               </p>
28374             </td>
28375 <td>
28376               <p>
28377                 <span class="green">1.00<br> (138ns)</span>
28378               </p>
28379             </td>
28380 <td>
28381               <p>
28382                 <span class="red">3.06<br> (422ns)</span>
28383               </p>
28384             </td>
28385 <td>
28386               <p>
28387                 <span class="blue">1.86<br> (256ns)</span>
28388               </p>
28389             </td>
28390 <td>
28391               <p>
28392                 <span class="red">2.85<br> (393ns)</span>
28393               </p>
28394             </td>
28395 </tr>
28396 </tbody>
28397 </table></div>
28398 </div>
28399 <br class="table-break">
28400 </div>
28401 <div class="section">
28402 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
28403 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_Rational_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="Rational Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64">Rational
28404     Method Comparison with Microsoft Visual C++ version 14.0 on Windows x64</a>
28405 </h2></div></div></div>
28406 <div class="table">
28407 <a name="special_function_and_distributio.section_Rational_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_Rational_Method_Comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;23.&#160;Rational Method Comparison with Microsoft Visual C++ version 14.0 on
28408       Windows x64</b></p>
28409 <div class="table-contents"><table class="table" summary="Rational Method Comparison with Microsoft Visual C++ version 14.0 on
28410       Windows x64">
28411 <colgroup>
28412 <col>
28413 <col>
28414 <col>
28415 <col>
28416 <col>
28417 <col>
28418 <col>
28419 <col>
28420 <col>
28421 </colgroup>
28422 <thead><tr>
28423 <th>
28424               <p>
28425                 Function
28426               </p>
28427             </th>
28428 <th>
28429               <p>
28430                 Method 0<br> (Double Coefficients)
28431               </p>
28432             </th>
28433 <th>
28434               <p>
28435                 Method 0<br> (Integer Coefficients)
28436               </p>
28437             </th>
28438 <th>
28439               <p>
28440                 Method 1<br> (Double Coefficients)
28441               </p>
28442             </th>
28443 <th>
28444               <p>
28445                 Method 1<br> (Integer Coefficients)
28446               </p>
28447             </th>
28448 <th>
28449               <p>
28450                 Method 2<br> (Double Coefficients)
28451               </p>
28452             </th>
28453 <th>
28454               <p>
28455                 Method 2<br> (Integer Coefficients)
28456               </p>
28457             </th>
28458 <th>
28459               <p>
28460                 Method 3<br> (Double Coefficients)
28461               </p>
28462             </th>
28463 <th>
28464               <p>
28465                 Method 3<br> (Integer Coefficients)
28466               </p>
28467             </th>
28468 </tr></thead>
28469 <tbody>
28470 <tr>
28471 <td>
28472               <p>
28473                 Order 2
28474               </p>
28475             </td>
28476 <td>
28477               <p>
28478                 <span class="grey">-</span>
28479               </p>
28480             </td>
28481 <td>
28482               <p>
28483                 <span class="grey">-</span>
28484               </p>
28485             </td>
28486 <td>
28487               <p>
28488                 <span class="red">2.12<br> (89ns)</span>
28489               </p>
28490             </td>
28491 <td>
28492               <p>
28493                 <span class="blue">1.95<br> (82ns)</span>
28494               </p>
28495             </td>
28496 <td>
28497               <p>
28498                 <span class="green">1.00<br> (42ns)</span>
28499               </p>
28500             </td>
28501 <td>
28502               <p>
28503                 <span class="green">1.00<br> (42ns)</span>
28504               </p>
28505             </td>
28506 <td>
28507               <p>
28508                 <span class="green">1.00<br> (42ns)</span>
28509               </p>
28510             </td>
28511 <td>
28512               <p>
28513                 <span class="green">1.00<br> (42ns)</span>
28514               </p>
28515             </td>
28516 </tr>
28517 <tr>
28518 <td>
28519               <p>
28520                 Order 3
28521               </p>
28522             </td>
28523 <td>
28524               <p>
28525                 <span class="red">2.10<br> (88ns)</span>
28526               </p>
28527             </td>
28528 <td>
28529               <p>
28530                 <span class="red">2.10<br> (88ns)</span>
28531               </p>
28532             </td>
28533 <td>
28534               <p>
28535                 <span class="red">2.05<br> (86ns)</span>
28536               </p>
28537             </td>
28538 <td>
28539               <p>
28540                 <span class="red">2.10<br> (88ns)</span>
28541               </p>
28542             </td>
28543 <td>
28544               <p>
28545                 <span class="green">1.05<br> (44ns)</span>
28546               </p>
28547             </td>
28548 <td>
28549               <p>
28550                 <span class="green">1.00<br> (42ns)</span>
28551               </p>
28552             </td>
28553 <td>
28554               <p>
28555                 <span class="green">1.00<br> (42ns)</span>
28556               </p>
28557             </td>
28558 <td>
28559               <p>
28560                 <span class="green">1.00<br> (42ns)</span>
28561               </p>
28562             </td>
28563 </tr>
28564 <tr>
28565 <td>
28566               <p>
28567                 Order 4
28568               </p>
28569             </td>
28570 <td>
28571               <p>
28572                 <span class="red">2.12<br> (89ns)</span>
28573               </p>
28574             </td>
28575 <td>
28576               <p>
28577                 <span class="red">2.21<br> (93ns)</span>
28578               </p>
28579             </td>
28580 <td>
28581               <p>
28582                 <span class="blue">1.98<br> (83ns)</span>
28583               </p>
28584             </td>
28585 <td>
28586               <p>
28587                 <span class="red">2.10<br> (88ns)</span>
28588               </p>
28589             </td>
28590 <td>
28591               <p>
28592                 <span class="green">1.02<br> (43ns)</span>
28593               </p>
28594             </td>
28595 <td>
28596               <p>
28597                 <span class="green">1.02<br> (43ns)</span>
28598               </p>
28599             </td>
28600 <td>
28601               <p>
28602                 <span class="green">1.02<br> (43ns)</span>
28603               </p>
28604             </td>
28605 <td>
28606               <p>
28607                 <span class="green">1.00<br> (42ns)</span>
28608               </p>
28609             </td>
28610 </tr>
28611 <tr>
28612 <td>
28613               <p>
28614                 Order 5
28615               </p>
28616             </td>
28617 <td>
28618               <p>
28619                 <span class="green">1.07<br> (90ns)</span>
28620               </p>
28621             </td>
28622 <td>
28623               <p>
28624                 <span class="green">1.15<br> (97ns)</span>
28625               </p>
28626             </td>
28627 <td>
28628               <p>
28629                 <span class="green">1.08<br> (91ns)</span>
28630               </p>
28631             </td>
28632 <td>
28633               <p>
28634                 <span class="green">1.00<br> (84ns)</span>
28635               </p>
28636             </td>
28637 <td>
28638               <p>
28639                 <span class="blue">1.45<br> (122ns)</span>
28640               </p>
28641             </td>
28642 <td>
28643               <p>
28644                 <span class="blue">1.46<br> (123ns)</span>
28645               </p>
28646             </td>
28647 <td>
28648               <p>
28649                 <span class="blue">1.45<br> (122ns)</span>
28650               </p>
28651             </td>
28652 <td>
28653               <p>
28654                 <span class="blue">1.45<br> (122ns)</span>
28655               </p>
28656             </td>
28657 </tr>
28658 <tr>
28659 <td>
28660               <p>
28661                 Order 6
28662               </p>
28663             </td>
28664 <td>
28665               <p>
28666                 <span class="green">1.16<br> (102ns)</span>
28667               </p>
28668             </td>
28669 <td>
28670               <p>
28671                 <span class="blue">1.58<br> (139ns)</span>
28672               </p>
28673             </td>
28674 <td>
28675               <p>
28676                 <span class="green">1.00<br> (88ns)</span>
28677               </p>
28678             </td>
28679 <td>
28680               <p>
28681                 <span class="green">1.03<br> (91ns)</span>
28682               </p>
28683             </td>
28684 <td>
28685               <p>
28686                 <span class="blue">1.44<br> (127ns)</span>
28687               </p>
28688             </td>
28689 <td>
28690               <p>
28691                 <span class="blue">1.44<br> (127ns)</span>
28692               </p>
28693             </td>
28694 <td>
28695               <p>
28696                 <span class="blue">1.41<br> (124ns)</span>
28697               </p>
28698             </td>
28699 <td>
28700               <p>
28701                 <span class="blue">1.38<br> (121ns)</span>
28702               </p>
28703             </td>
28704 </tr>
28705 <tr>
28706 <td>
28707               <p>
28708                 Order 7
28709               </p>
28710             </td>
28711 <td>
28712               <p>
28713                 <span class="blue">1.29<br> (121ns)</span>
28714               </p>
28715             </td>
28716 <td>
28717               <p>
28718                 <span class="blue">1.44<br> (135ns)</span>
28719               </p>
28720             </td>
28721 <td>
28722               <p>
28723                 <span class="green">1.01<br> (95ns)</span>
28724               </p>
28725             </td>
28726 <td>
28727               <p>
28728                 <span class="green">1.00<br> (94ns)</span>
28729               </p>
28730             </td>
28731 <td>
28732               <p>
28733                 <span class="blue">1.38<br> (130ns)</span>
28734               </p>
28735             </td>
28736 <td>
28737               <p>
28738                 <span class="blue">1.36<br> (128ns)</span>
28739               </p>
28740             </td>
28741 <td>
28742               <p>
28743                 <span class="blue">1.33<br> (125ns)</span>
28744               </p>
28745             </td>
28746 <td>
28747               <p>
28748                 <span class="blue">1.36<br> (128ns)</span>
28749               </p>
28750             </td>
28751 </tr>
28752 <tr>
28753 <td>
28754               <p>
28755                 Order 8
28756               </p>
28757             </td>
28758 <td>
28759               <p>
28760                 <span class="blue">1.33<br> (134ns)</span>
28761               </p>
28762             </td>
28763 <td>
28764               <p>
28765                 <span class="blue">1.52<br> (154ns)</span>
28766               </p>
28767             </td>
28768 <td>
28769               <p>
28770                 <span class="green">1.00<br> (101ns)</span>
28771               </p>
28772             </td>
28773 <td>
28774               <p>
28775                 <span class="green">1.08<br> (109ns)</span>
28776               </p>
28777             </td>
28778 <td>
28779               <p>
28780                 <span class="blue">1.38<br> (139ns)</span>
28781               </p>
28782             </td>
28783 <td>
28784               <p>
28785                 <span class="blue">1.31<br> (132ns)</span>
28786               </p>
28787             </td>
28788 <td>
28789               <p>
28790                 <span class="blue">1.39<br> (140ns)</span>
28791               </p>
28792             </td>
28793 <td>
28794               <p>
28795                 <span class="blue">1.37<br> (138ns)</span>
28796               </p>
28797             </td>
28798 </tr>
28799 <tr>
28800 <td>
28801               <p>
28802                 Order 9
28803               </p>
28804             </td>
28805 <td>
28806               <p>
28807                 <span class="green">1.18<br> (141ns)</span>
28808               </p>
28809             </td>
28810 <td>
28811               <p>
28812                 <span class="blue">1.45<br> (172ns)</span>
28813               </p>
28814             </td>
28815 <td>
28816               <p>
28817                 <span class="green">1.00<br> (119ns)</span>
28818               </p>
28819             </td>
28820 <td>
28821               <p>
28822                 <span class="green">1.08<br> (128ns)</span>
28823               </p>
28824             </td>
28825 <td>
28826               <p>
28827                 <span class="green">1.13<br> (135ns)</span>
28828               </p>
28829             </td>
28830 <td>
28831               <p>
28832                 <span class="blue">1.26<br> (150ns)</span>
28833               </p>
28834             </td>
28835 <td>
28836               <p>
28837                 <span class="blue">1.26<br> (150ns)</span>
28838               </p>
28839             </td>
28840 <td>
28841               <p>
28842                 <span class="blue">1.27<br> (151ns)</span>
28843               </p>
28844             </td>
28845 </tr>
28846 <tr>
28847 <td>
28848               <p>
28849                 Order 10
28850               </p>
28851             </td>
28852 <td>
28853               <p>
28854                 <span class="blue">1.29<br> (180ns)</span>
28855               </p>
28856             </td>
28857 <td>
28858               <p>
28859                 <span class="blue">1.28<br> (178ns)</span>
28860               </p>
28861             </td>
28862 <td>
28863               <p>
28864                 <span class="green">1.05<br> (146ns)</span>
28865               </p>
28866             </td>
28867 <td>
28868               <p>
28869                 <span class="green">1.00<br> (139ns)</span>
28870               </p>
28871             </td>
28872 <td>
28873               <p>
28874                 <span class="green">1.06<br> (147ns)</span>
28875               </p>
28876             </td>
28877 <td>
28878               <p>
28879                 <span class="green">1.06<br> (147ns)</span>
28880               </p>
28881             </td>
28882 <td>
28883               <p>
28884                 <span class="green">1.18<br> (164ns)</span>
28885               </p>
28886             </td>
28887 <td>
28888               <p>
28889                 <span class="green">1.17<br> (163ns)</span>
28890               </p>
28891             </td>
28892 </tr>
28893 <tr>
28894 <td>
28895               <p>
28896                 Order 11
28897               </p>
28898             </td>
28899 <td>
28900               <p>
28901                 <span class="blue">1.28<br> (187ns)</span>
28902               </p>
28903             </td>
28904 <td>
28905               <p>
28906                 <span class="blue">1.28<br> (187ns)</span>
28907               </p>
28908             </td>
28909 <td>
28910               <p>
28911                 <span class="green">1.06<br> (155ns)</span>
28912               </p>
28913             </td>
28914 <td>
28915               <p>
28916                 <span class="green">1.05<br> (154ns)</span>
28917               </p>
28918             </td>
28919 <td>
28920               <p>
28921                 <span class="green">1.03<br> (151ns)</span>
28922               </p>
28923             </td>
28924 <td>
28925               <p>
28926                 <span class="green">1.00<br> (146ns)</span>
28927               </p>
28928             </td>
28929 <td>
28930               <p>
28931                 <span class="green">1.19<br> (174ns)</span>
28932               </p>
28933             </td>
28934 <td>
28935               <p>
28936                 <span class="blue">1.47<br> (215ns)</span>
28937               </p>
28938             </td>
28939 </tr>
28940 <tr>
28941 <td>
28942               <p>
28943                 Order 12
28944               </p>
28945             </td>
28946 <td>
28947               <p>
28948                 <span class="blue">1.22<br> (197ns)</span>
28949               </p>
28950             </td>
28951 <td>
28952               <p>
28953                 <span class="blue">1.38<br> (223ns)</span>
28954               </p>
28955             </td>
28956 <td>
28957               <p>
28958                 <span class="green">1.04<br> (168ns)</span>
28959               </p>
28960             </td>
28961 <td>
28962               <p>
28963                 <span class="green">1.04<br> (169ns)</span>
28964               </p>
28965             </td>
28966 <td>
28967               <p>
28968                 <span class="green">1.00<br> (162ns)</span>
28969               </p>
28970             </td>
28971 <td>
28972               <p>
28973                 <span class="green">1.04<br> (169ns)</span>
28974               </p>
28975             </td>
28976 <td>
28977               <p>
28978                 <span class="blue">1.22<br> (198ns)</span>
28979               </p>
28980             </td>
28981 <td>
28982               <p>
28983                 <span class="blue">1.52<br> (246ns)</span>
28984               </p>
28985             </td>
28986 </tr>
28987 <tr>
28988 <td>
28989               <p>
28990                 Order 13
28991               </p>
28992             </td>
28993 <td>
28994               <p>
28995                 <span class="blue">1.23<br> (209ns)</span>
28996               </p>
28997             </td>
28998 <td>
28999               <p>
29000                 <span class="blue">1.29<br> (220ns)</span>
29001               </p>
29002             </td>
29003 <td>
29004               <p>
29005                 <span class="green">1.15<br> (196ns)</span>
29006               </p>
29007             </td>
29008 <td>
29009               <p>
29010                 <span class="green">1.10<br> (187ns)</span>
29011               </p>
29012             </td>
29013 <td>
29014               <p>
29015                 <span class="green">1.00<br> (170ns)</span>
29016               </p>
29017             </td>
29018 <td>
29019               <p>
29020                 <span class="green">1.15<br> (196ns)</span>
29021               </p>
29022             </td>
29023 <td>
29024               <p>
29025                 <span class="blue">1.22<br> (208ns)</span>
29026               </p>
29027             </td>
29028 <td>
29029               <p>
29030                 <span class="blue">1.61<br> (273ns)</span>
29031               </p>
29032             </td>
29033 </tr>
29034 <tr>
29035 <td>
29036               <p>
29037                 Order 14
29038               </p>
29039             </td>
29040 <td>
29041               <p>
29042                 <span class="blue">1.28<br> (242ns)</span>
29043               </p>
29044             </td>
29045 <td>
29046               <p>
29047                 <span class="blue">1.39<br> (262ns)</span>
29048               </p>
29049             </td>
29050 <td>
29051               <p>
29052                 <span class="green">1.15<br> (218ns)</span>
29053               </p>
29054             </td>
29055 <td>
29056               <p>
29057                 <span class="green">1.14<br> (216ns)</span>
29058               </p>
29059             </td>
29060 <td>
29061               <p>
29062                 <span class="green">1.00<br> (189ns)</span>
29063               </p>
29064             </td>
29065 <td>
29066               <p>
29067                 <span class="green">1.01<br> (191ns)</span>
29068               </p>
29069             </td>
29070 <td>
29071               <p>
29072                 <span class="blue">1.49<br> (282ns)</span>
29073               </p>
29074             </td>
29075 <td>
29076               <p>
29077                 <span class="blue">1.53<br> (290ns)</span>
29078               </p>
29079             </td>
29080 </tr>
29081 <tr>
29082 <td>
29083               <p>
29084                 Order 15
29085               </p>
29086             </td>
29087 <td>
29088               <p>
29089                 <span class="blue">1.28<br> (260ns)</span>
29090               </p>
29091             </td>
29092 <td>
29093               <p>
29094                 <span class="blue">1.34<br> (273ns)</span>
29095               </p>
29096             </td>
29097 <td>
29098               <p>
29099                 <span class="green">1.12<br> (227ns)</span>
29100               </p>
29101             </td>
29102 <td>
29103               <p>
29104                 <span class="green">1.15<br> (233ns)</span>
29105               </p>
29106             </td>
29107 <td>
29108               <p>
29109                 <span class="green">1.00<br> (203ns)</span>
29110               </p>
29111             </td>
29112 <td>
29113               <p>
29114                 <span class="green">1.00<br> (203ns)</span>
29115               </p>
29116             </td>
29117 <td>
29118               <p>
29119                 <span class="blue">1.38<br> (280ns)</span>
29120               </p>
29121             </td>
29122 <td>
29123               <p>
29124                 <span class="blue">1.47<br> (298ns)</span>
29125               </p>
29126             </td>
29127 </tr>
29128 <tr>
29129 <td>
29130               <p>
29131                 Order 16
29132               </p>
29133             </td>
29134 <td>
29135               <p>
29136                 <span class="blue">1.35<br> (288ns)</span>
29137               </p>
29138             </td>
29139 <td>
29140               <p>
29141                 <span class="blue">1.40<br> (300ns)</span>
29142               </p>
29143             </td>
29144 <td>
29145               <p>
29146                 <span class="blue">1.22<br> (261ns)</span>
29147               </p>
29148             </td>
29149 <td>
29150               <p>
29151                 <span class="green">1.18<br> (252ns)</span>
29152               </p>
29153             </td>
29154 <td>
29155               <p>
29156                 <span class="green">1.00<br> (214ns)</span>
29157               </p>
29158             </td>
29159 <td>
29160               <p>
29161                 <span class="blue">1.23<br> (264ns)</span>
29162               </p>
29163             </td>
29164 <td>
29165               <p>
29166                 <span class="blue">1.43<br> (305ns)</span>
29167               </p>
29168             </td>
29169 <td>
29170               <p>
29171                 <span class="blue">1.52<br> (325ns)</span>
29172               </p>
29173             </td>
29174 </tr>
29175 <tr>
29176 <td>
29177               <p>
29178                 Order 17
29179               </p>
29180             </td>
29181 <td>
29182               <p>
29183                 <span class="green">1.16<br> (259ns)</span>
29184               </p>
29185             </td>
29186 <td>
29187               <p>
29188                 <span class="blue">1.47<br> (328ns)</span>
29189               </p>
29190             </td>
29191 <td>
29192               <p>
29193                 <span class="green">1.15<br> (256ns)</span>
29194               </p>
29195             </td>
29196 <td>
29197               <p>
29198                 <span class="blue">1.35<br> (302ns)</span>
29199               </p>
29200             </td>
29201 <td>
29202               <p>
29203                 <span class="green">1.00<br> (223ns)</span>
29204               </p>
29205             </td>
29206 <td>
29207               <p>
29208                 <span class="blue">1.22<br> (273ns)</span>
29209               </p>
29210             </td>
29211 <td>
29212               <p>
29213                 <span class="blue">1.50<br> (334ns)</span>
29214               </p>
29215             </td>
29216 <td>
29217               <p>
29218                 <span class="blue">1.52<br> (339ns)</span>
29219               </p>
29220             </td>
29221 </tr>
29222 <tr>
29223 <td>
29224               <p>
29225                 Order 18
29226               </p>
29227             </td>
29228 <td>
29229               <p>
29230                 <span class="green">1.10<br> (273ns)</span>
29231               </p>
29232             </td>
29233 <td>
29234               <p>
29235                 <span class="blue">1.46<br> (363ns)</span>
29236               </p>
29237             </td>
29238 <td>
29239               <p>
29240                 <span class="green">1.10<br> (273ns)</span>
29241               </p>
29242             </td>
29243 <td>
29244               <p>
29245                 <span class="blue">1.75<br> (434ns)</span>
29246               </p>
29247             </td>
29248 <td>
29249               <p>
29250                 <span class="green">1.00<br> (248ns)</span>
29251               </p>
29252             </td>
29253 <td>
29254               <p>
29255                 <span class="blue">1.30<br> (322ns)</span>
29256               </p>
29257             </td>
29258 <td>
29259               <p>
29260                 <span class="blue">1.41<br> (349ns)</span>
29261               </p>
29262             </td>
29263 <td>
29264               <p>
29265                 <span class="blue">1.46<br> (363ns)</span>
29266               </p>
29267             </td>
29268 </tr>
29269 <tr>
29270 <td>
29271               <p>
29272                 Order 19
29273               </p>
29274             </td>
29275 <td>
29276               <p>
29277                 <span class="blue">1.26<br> (330ns)</span>
29278               </p>
29279             </td>
29280 <td>
29281               <p>
29282                 <span class="blue">1.35<br> (352ns)</span>
29283               </p>
29284             </td>
29285 <td>
29286               <p>
29287                 <span class="blue">1.24<br> (324ns)</span>
29288               </p>
29289             </td>
29290 <td>
29291               <p>
29292                 <span class="blue">1.33<br> (348ns)</span>
29293               </p>
29294             </td>
29295 <td>
29296               <p>
29297                 <span class="green">1.00<br> (261ns)</span>
29298               </p>
29299             </td>
29300 <td>
29301               <p>
29302                 <span class="blue">1.22<br> (319ns)</span>
29303               </p>
29304             </td>
29305 <td>
29306               <p>
29307                 <span class="blue">1.44<br> (377ns)</span>
29308               </p>
29309             </td>
29310 <td>
29311               <p>
29312                 <span class="blue">1.46<br> (381ns)</span>
29313               </p>
29314             </td>
29315 </tr>
29316 <tr>
29317 <td>
29318               <p>
29319                 Order 20
29320               </p>
29321             </td>
29322 <td>
29323               <p>
29324                 <span class="blue">1.24<br> (330ns)</span>
29325               </p>
29326             </td>
29327 <td>
29328               <p>
29329                 <span class="blue">1.60<br> (427ns)</span>
29330               </p>
29331             </td>
29332 <td>
29333               <p>
29334                 <span class="blue">1.22<br> (327ns)</span>
29335               </p>
29336             </td>
29337 <td>
29338               <p>
29339                 <span class="blue">1.56<br> (416ns)</span>
29340               </p>
29341             </td>
29342 <td>
29343               <p>
29344                 <span class="green">1.00<br> (267ns)</span>
29345               </p>
29346             </td>
29347 <td>
29348               <p>
29349                 <span class="green">1.19<br> (317ns)</span>
29350               </p>
29351             </td>
29352 <td>
29353               <p>
29354                 <span class="blue">1.57<br> (418ns)</span>
29355               </p>
29356             </td>
29357 <td>
29358               <p>
29359                 <span class="blue">1.56<br> (416ns)</span>
29360               </p>
29361             </td>
29362 </tr>
29363 </tbody>
29364 </table></div>
29365 </div>
29366 <br class="table-break">
29367 </div>
29368 <div class="section">
29369 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
29370 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Clang_version_3_8_0_trunk_256686_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Clang_version_3_8_0_trunk_256686_on_linux" title="gcd method comparison with Clang version 3.8.0 (trunk 256686) on linux">gcd
29371     method comparison with Clang version 3.8.0 (trunk 256686) on linux</a>
29372 </h2></div></div></div>
29373 <div class="table">
29374 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Clang_version_3_8_0_trunk_256686_on_linux.table_gcd_method_comparison_with_Clang_version_3_8_0_trunk_256686_on_linux"></a><p class="title"><b>Table&#160;24.&#160;gcd method comparison with Clang version 3.8.0 (trunk 256686) on linux</b></p>
29375 <div class="table-contents"><table class="table" summary="gcd method comparison with Clang version 3.8.0 (trunk 256686) on linux">
29376 <colgroup>
29377 <col>
29378 <col>
29379 <col>
29380 <col>
29381 <col>
29382 <col>
29383 </colgroup>
29384 <thead><tr>
29385 <th>
29386               <p>
29387                 Function
29388               </p>
29389             </th>
29390 <th>
29391               <p>
29392                 Stein_gcd boost 1.61
29393               </p>
29394             </th>
29395 <th>
29396               <p>
29397                 Euclid_gcd boost 1.61
29398               </p>
29399             </th>
29400 <th>
29401               <p>
29402                 Stein_gcd_textbook boost 1.61
29403               </p>
29404             </th>
29405 <th>
29406               <p>
29407                 gcd_euclid_textbook boost 1.61
29408               </p>
29409             </th>
29410 <th>
29411               <p>
29412                 mixed_binary_gcd boost 1.61
29413               </p>
29414             </th>
29415 </tr></thead>
29416 <tbody>
29417 <tr>
29418 <td>
29419               <p>
29420                 gcd&lt;boost::multiprecision::uint1024_t&gt; (Trivial cases)
29421               </p>
29422             </td>
29423 <td>
29424               <p>
29425                 <span class="red">2.90<br> (2168ns)</span>
29426               </p>
29427             </td>
29428 <td>
29429               <p>
29430                 <span class="green">1.06<br> (789ns)</span>
29431               </p>
29432             </td>
29433 <td>
29434               <p>
29435                 <span class="blue">1.44<br> (1076ns)</span>
29436               </p>
29437             </td>
29438 <td>
29439               <p>
29440                 <span class="green">1.00<br> (747ns)</span>
29441               </p>
29442             </td>
29443 <td>
29444               <p>
29445                 <span class="green">1.02<br> (765ns)</span>
29446               </p>
29447             </td>
29448 </tr>
29449 <tr>
29450 <td>
29451               <p>
29452                 gcd&lt;boost::multiprecision::uint1024_t&gt; (adjacent Fibonacci
29453                 numbers)
29454               </p>
29455             </td>
29456 <td>
29457               <p>
29458                 <span class="blue">1.94<br> (31316360ns)</span>
29459               </p>
29460             </td>
29461 <td>
29462               <p>
29463                 <span class="red">3.87<br> (62642261ns)</span>
29464               </p>
29465             </td>
29466 <td>
29467               <p>
29468                 <span class="blue">1.51<br> (24472987ns)</span>
29469               </p>
29470             </td>
29471 <td>
29472               <p>
29473                 <span class="red">3.83<br> (61916324ns)</span>
29474               </p>
29475             </td>
29476 <td>
29477               <p>
29478                 <span class="green">1.00<br> (16179799ns)</span>
29479               </p>
29480             </td>
29481 </tr>
29482 <tr>
29483 <td>
29484               <p>
29485                 gcd&lt;boost::multiprecision::uint1024_t&gt; (permutations of Fibonacci
29486                 numbers)
29487               </p>
29488             </td>
29489 <td>
29490               <p>
29491                 <span class="red">11.97<br> (18043652628ns)</span>
29492               </p>
29493             </td>
29494 <td>
29495               <p>
29496                 <span class="green">1.00<br> (1507174851ns)</span>
29497               </p>
29498             </td>
29499 <td>
29500               <p>
29501                 <span class="red">9.58<br> (14431204875ns)</span>
29502               </p>
29503             </td>
29504 <td>
29505               <p>
29506                 <span class="green">1.02<br> (1531576481ns)</span>
29507               </p>
29508             </td>
29509 <td>
29510               <p>
29511                 <span class="blue">1.64<br> (2465688542ns)</span>
29512               </p>
29513             </td>
29514 </tr>
29515 <tr>
29516 <td>
29517               <p>
29518                 gcd&lt;boost::multiprecision::uint1024_t&gt; (random prime number
29519                 products)
29520               </p>
29521             </td>
29522 <td>
29523               <p>
29524                 <span class="red">4.83<br> (4723442ns)</span>
29525               </p>
29526             </td>
29527 <td>
29528               <p>
29529                 <span class="blue">1.28<br> (1251922ns)</span>
29530               </p>
29531             </td>
29532 <td>
29533               <p>
29534                 <span class="red">3.98<br> (3887583ns)</span>
29535               </p>
29536             </td>
29537 <td>
29538               <p>
29539                 <span class="blue">1.32<br> (1287721ns)</span>
29540               </p>
29541             </td>
29542 <td>
29543               <p>
29544                 <span class="green">1.00<br> (977931ns)</span>
29545               </p>
29546             </td>
29547 </tr>
29548 <tr>
29549 <td>
29550               <p>
29551                 gcd&lt;boost::multiprecision::uint1024_t&gt; (uniform random numbers)
29552               </p>
29553             </td>
29554 <td>
29555               <p>
29556                 <span class="blue">1.74<br> (124484347ns)</span>
29557               </p>
29558             </td>
29559 <td>
29560               <p>
29561                 <span class="blue">1.35<br> (96356140ns)</span>
29562               </p>
29563             </td>
29564 <td>
29565               <p>
29566                 <span class="blue">1.36<br> (97020965ns)</span>
29567               </p>
29568             </td>
29569 <td>
29570               <p>
29571                 <span class="blue">1.28<br> (91336905ns)</span>
29572               </p>
29573             </td>
29574 <td>
29575               <p>
29576                 <span class="green">1.00<br> (71465869ns)</span>
29577               </p>
29578             </td>
29579 </tr>
29580 <tr>
29581 <td>
29582               <p>
29583                 gcd&lt;boost::multiprecision::uint256_t&gt; (Trivial cases)
29584               </p>
29585             </td>
29586 <td>
29587               <p>
29588                 <span class="red">3.65<br> (1972ns)</span>
29589               </p>
29590             </td>
29591 <td>
29592               <p>
29593                 <span class="green">1.15<br> (622ns)</span>
29594               </p>
29595             </td>
29596 <td>
29597               <p>
29598                 <span class="blue">1.59<br> (860ns)</span>
29599               </p>
29600             </td>
29601 <td>
29602               <p>
29603                 <span class="green">1.00<br> (540ns)</span>
29604               </p>
29605             </td>
29606 <td>
29607               <p>
29608                 <span class="green">1.04<br> (563ns)</span>
29609               </p>
29610             </td>
29611 </tr>
29612 <tr>
29613 <td>
29614               <p>
29615                 gcd&lt;boost::multiprecision::uint256_t&gt; (adjacent Fibonacci numbers)
29616               </p>
29617             </td>
29618 <td>
29619               <p>
29620                 <span class="red">2.08<br> (17450117ns)</span>
29621               </p>
29622             </td>
29623 <td>
29624               <p>
29625                 <span class="blue">1.97<br> (16495829ns)</span>
29626               </p>
29627             </td>
29628 <td>
29629               <p>
29630                 <span class="blue">1.53<br> (12849563ns)</span>
29631               </p>
29632             </td>
29633 <td>
29634               <p>
29635                 <span class="blue">1.94<br> (16231394ns)</span>
29636               </p>
29637             </td>
29638 <td>
29639               <p>
29640                 <span class="green">1.00<br> (8381691ns)</span>
29641               </p>
29642             </td>
29643 </tr>
29644 <tr>
29645 <td>
29646               <p>
29647                 gcd&lt;boost::multiprecision::uint256_t&gt; (permutations of Fibonacci
29648                 numbers)
29649               </p>
29650             </td>
29651 <td>
29652               <p>
29653                 <span class="red">2.49<br> (9126691475ns)</span>
29654               </p>
29655             </td>
29656 <td>
29657               <p>
29658                 <span class="blue">1.38<br> (5069244283ns)</span>
29659               </p>
29660             </td>
29661 <td>
29662               <p>
29663                 <span class="blue">1.86<br> (6804097262ns)</span>
29664               </p>
29665             </td>
29666 <td>
29667               <p>
29668                 <span class="blue">1.40<br> (5124612784ns)</span>
29669               </p>
29670             </td>
29671 <td>
29672               <p>
29673                 <span class="green">1.00<br> (3667503540ns)</span>
29674               </p>
29675             </td>
29676 </tr>
29677 <tr>
29678 <td>
29679               <p>
29680                 gcd&lt;boost::multiprecision::uint256_t&gt; (random prime number
29681                 products)
29682               </p>
29683             </td>
29684 <td>
29685               <p>
29686                 <span class="red">4.95<br> (4874581ns)</span>
29687               </p>
29688             </td>
29689 <td>
29690               <p>
29691                 <span class="blue">1.24<br> (1225945ns)</span>
29692               </p>
29693             </td>
29694 <td>
29695               <p>
29696                 <span class="red">3.86<br> (3806213ns)</span>
29697               </p>
29698             </td>
29699 <td>
29700               <p>
29701                 <span class="blue">1.23<br> (1210277ns)</span>
29702               </p>
29703             </td>
29704 <td>
29705               <p>
29706                 <span class="green">1.00<br> (985502ns)</span>
29707               </p>
29708             </td>
29709 </tr>
29710 <tr>
29711 <td>
29712               <p>
29713                 gcd&lt;boost::multiprecision::uint256_t&gt; (uniform random numbers)
29714               </p>
29715             </td>
29716 <td>
29717               <p>
29718                 <span class="blue">1.85<br> (22005838ns)</span>
29719               </p>
29720             </td>
29721 <td>
29722               <p>
29723                 <span class="blue">1.38<br> (16479606ns)</span>
29724               </p>
29725             </td>
29726 <td>
29727               <p>
29728                 <span class="blue">1.41<br> (16807035ns)</span>
29729               </p>
29730             </td>
29731 <td>
29732               <p>
29733                 <span class="blue">1.39<br> (16496596ns)</span>
29734               </p>
29735             </td>
29736 <td>
29737               <p>
29738                 <span class="green">1.00<br> (11900084ns)</span>
29739               </p>
29740             </td>
29741 </tr>
29742 <tr>
29743 <td>
29744               <p>
29745                 gcd&lt;boost::multiprecision::uint512_t&gt; (Trivial cases)
29746               </p>
29747             </td>
29748 <td>
29749               <p>
29750                 <span class="red">3.36<br> (2013ns)</span>
29751               </p>
29752             </td>
29753 <td>
29754               <p>
29755                 <span class="green">1.07<br> (642ns)</span>
29756               </p>
29757             </td>
29758 <td>
29759               <p>
29760                 <span class="blue">1.53<br> (916ns)</span>
29761               </p>
29762             </td>
29763 <td>
29764               <p>
29765                 <span class="green">1.00<br> (599ns)</span>
29766               </p>
29767             </td>
29768 <td>
29769               <p>
29770                 <span class="green">1.05<br> (626ns)</span>
29771               </p>
29772             </td>
29773 </tr>
29774 <tr>
29775 <td>
29776               <p>
29777                 gcd&lt;boost::multiprecision::uint512_t&gt; (adjacent Fibonacci numbers)
29778               </p>
29779             </td>
29780 <td>
29781               <p>
29782                 <span class="red">2.04<br> (30307983ns)</span>
29783               </p>
29784             </td>
29785 <td>
29786               <p>
29787                 <span class="red">2.80<br> (41616297ns)</span>
29788               </p>
29789             </td>
29790 <td>
29791               <p>
29792                 <span class="blue">1.47<br> (21863333ns)</span>
29793               </p>
29794             </td>
29795 <td>
29796               <p>
29797                 <span class="red">2.71<br> (40178640ns)</span>
29798               </p>
29799             </td>
29800 <td>
29801               <p>
29802                 <span class="green">1.00<br> (14839571ns)</span>
29803               </p>
29804             </td>
29805 </tr>
29806 <tr>
29807 <td>
29808               <p>
29809                 gcd&lt;boost::multiprecision::uint512_t&gt; (permutations of Fibonacci
29810                 numbers)
29811               </p>
29812             </td>
29813 <td>
29814               <p>
29815                 <span class="red">3.83<br> (16865014424ns)</span>
29816               </p>
29817             </td>
29818 <td>
29819               <p>
29820                 <span class="blue">1.32<br> (5812976738ns)</span>
29821               </p>
29822             </td>
29823 <td>
29824               <p>
29825                 <span class="red">2.82<br> (12405385177ns)</span>
29826               </p>
29827             </td>
29828 <td>
29829               <p>
29830                 <span class="blue">1.25<br> (5504816915ns)</span>
29831               </p>
29832             </td>
29833 <td>
29834               <p>
29835                 <span class="green">1.00<br> (4400311295ns)</span>
29836               </p>
29837             </td>
29838 </tr>
29839 <tr>
29840 <td>
29841               <p>
29842                 gcd&lt;boost::multiprecision::uint512_t&gt; (random prime number
29843                 products)
29844               </p>
29845             </td>
29846 <td>
29847               <p>
29848                 <span class="red">4.73<br> (5052367ns)</span>
29849               </p>
29850             </td>
29851 <td>
29852               <p>
29853                 <span class="blue">1.28<br> (1366348ns)</span>
29854               </p>
29855             </td>
29856 <td>
29857               <p>
29858                 <span class="red">3.75<br> (4007526ns)</span>
29859               </p>
29860             </td>
29861 <td>
29862               <p>
29863                 <span class="blue">1.26<br> (1344357ns)</span>
29864               </p>
29865             </td>
29866 <td>
29867               <p>
29868                 <span class="green">1.00<br> (1067390ns)</span>
29869               </p>
29870             </td>
29871 </tr>
29872 <tr>
29873 <td>
29874               <p>
29875                 gcd&lt;boost::multiprecision::uint512_t&gt; (uniform random numbers)
29876               </p>
29877             </td>
29878 <td>
29879               <p>
29880                 <span class="blue">1.81<br> (51516027ns)</span>
29881               </p>
29882             </td>
29883 <td>
29884               <p>
29885                 <span class="blue">1.41<br> (40297849ns)</span>
29886               </p>
29887             </td>
29888 <td>
29889               <p>
29890                 <span class="blue">1.29<br> (36761270ns)</span>
29891               </p>
29892             </td>
29893 <td>
29894               <p>
29895                 <span class="blue">1.38<br> (39294531ns)</span>
29896               </p>
29897             </td>
29898 <td>
29899               <p>
29900                 <span class="green">1.00<br> (28540198ns)</span>
29901               </p>
29902             </td>
29903 </tr>
29904 <tr>
29905 <td>
29906               <p>
29907                 gcd&lt;unsigned long long&gt; (Trivial cases)
29908               </p>
29909             </td>
29910 <td>
29911               <p>
29912                 <span class="green">1.16<br> (142ns)</span>
29913               </p>
29914             </td>
29915 <td>
29916               <p>
29917                 <span class="blue">1.32<br> (161ns)</span>
29918               </p>
29919             </td>
29920 <td>
29921               <p>
29922                 <span class="blue">1.47<br> (179ns)</span>
29923               </p>
29924             </td>
29925 <td>
29926               <p>
29927                 <span class="green">1.09<br> (133ns)</span>
29928               </p>
29929             </td>
29930 <td>
29931               <p>
29932                 <span class="green">1.00<br> (122ns)</span>
29933               </p>
29934             </td>
29935 </tr>
29936 <tr>
29937 <td>
29938               <p>
29939                 gcd&lt;unsigned long long&gt; (adjacent Fibonacci numbers)
29940               </p>
29941             </td>
29942 <td>
29943               <p>
29944                 <span class="green">1.00<br> (11337ns)</span>
29945               </p>
29946             </td>
29947 <td>
29948               <p>
29949                 <span class="red">7.82<br> (88645ns)</span>
29950               </p>
29951             </td>
29952 <td>
29953               <p>
29954                 <span class="red">3.32<br> (37618ns)</span>
29955               </p>
29956             </td>
29957 <td>
29958               <p>
29959                 <span class="red">8.27<br> (93731ns)</span>
29960               </p>
29961             </td>
29962 <td>
29963               <p>
29964                 <span class="blue">1.79<br> (20288ns)</span>
29965               </p>
29966             </td>
29967 </tr>
29968 <tr>
29969 <td>
29970               <p>
29971                 gcd&lt;unsigned long long&gt; (permutations of Fibonacci numbers)
29972               </p>
29973             </td>
29974 <td>
29975               <p>
29976                 <span class="red">2.27<br> (3094725ns)</span>
29977               </p>
29978             </td>
29979 <td>
29980               <p>
29981                 <span class="green">1.15<br> (1564746ns)</span>
29982               </p>
29983             </td>
29984 <td>
29985               <p>
29986                 <span class="red">3.68<br> (5018874ns)</span>
29987               </p>
29988             </td>
29989 <td>
29990               <p>
29991                 <span class="green">1.10<br> (1504161ns)</span>
29992               </p>
29993             </td>
29994 <td>
29995               <p>
29996                 <span class="green">1.00<br> (1365661ns)</span>
29997               </p>
29998             </td>
29999 </tr>
30000 <tr>
30001 <td>
30002               <p>
30003                 gcd&lt;unsigned long long&gt; (random prime number products)
30004               </p>
30005             </td>
30006 <td>
30007               <p>
30008                 <span class="blue">1.44<br> (563322ns)</span>
30009               </p>
30010             </td>
30011 <td>
30012               <p>
30013                 <span class="green">1.15<br> (448479ns)</span>
30014               </p>
30015             </td>
30016 <td>
30017               <p>
30018                 <span class="red">2.40<br> (938942ns)</span>
30019               </p>
30020             </td>
30021 <td>
30022               <p>
30023                 <span class="green">1.12<br> (439560ns)</span>
30024               </p>
30025             </td>
30026 <td>
30027               <p>
30028                 <span class="green">1.00<br> (391207ns)</span>
30029               </p>
30030             </td>
30031 </tr>
30032 <tr>
30033 <td>
30034               <p>
30035                 gcd&lt;unsigned long long&gt; (uniform random numbers)
30036               </p>
30037             </td>
30038 <td>
30039               <p>
30040                 <span class="green">1.00<br> (718895ns)</span>
30041               </p>
30042             </td>
30043 <td>
30044               <p>
30045                 <span class="green">1.10<br> (791723ns)</span>
30046               </p>
30047             </td>
30048 <td>
30049               <p>
30050                 <span class="blue">1.70<br> (1224803ns)</span>
30051               </p>
30052             </td>
30053 <td>
30054               <p>
30055                 <span class="green">1.09<br> (781750ns)</span>
30056               </p>
30057             </td>
30058 <td>
30059               <p>
30060                 <span class="green">1.03<br> (737606ns)</span>
30061               </p>
30062             </td>
30063 </tr>
30064 <tr>
30065 <td>
30066               <p>
30067                 gcd&lt;unsigned long&gt; (Trivial cases)
30068               </p>
30069             </td>
30070 <td>
30071               <p>
30072                 <span class="green">1.06<br> (128ns)</span>
30073               </p>
30074             </td>
30075 <td>
30076               <p>
30077                 <span class="blue">1.38<br> (167ns)</span>
30078               </p>
30079             </td>
30080 <td>
30081               <p>
30082                 <span class="blue">1.57<br> (190ns)</span>
30083               </p>
30084             </td>
30085 <td>
30086               <p>
30087                 <span class="green">1.07<br> (129ns)</span>
30088               </p>
30089             </td>
30090 <td>
30091               <p>
30092                 <span class="green">1.00<br> (121ns)</span>
30093               </p>
30094             </td>
30095 </tr>
30096 <tr>
30097 <td>
30098               <p>
30099                 gcd&lt;unsigned long&gt; (adjacent Fibonacci numbers)
30100               </p>
30101             </td>
30102 <td>
30103               <p>
30104                 <span class="green">1.00<br> (11188ns)</span>
30105               </p>
30106             </td>
30107 <td>
30108               <p>
30109                 <span class="red">7.89<br> (88300ns)</span>
30110               </p>
30111             </td>
30112 <td>
30113               <p>
30114                 <span class="red">3.06<br> (34190ns)</span>
30115               </p>
30116             </td>
30117 <td>
30118               <p>
30119                 <span class="red">7.84<br> (87699ns)</span>
30120               </p>
30121             </td>
30122 <td>
30123               <p>
30124                 <span class="blue">1.80<br> (20152ns)</span>
30125               </p>
30126             </td>
30127 </tr>
30128 <tr>
30129 <td>
30130               <p>
30131                 gcd&lt;unsigned long&gt; (permutations of Fibonacci numbers)
30132               </p>
30133             </td>
30134 <td>
30135               <p>
30136                 <span class="red">2.33<br> (3012118ns)</span>
30137               </p>
30138             </td>
30139 <td>
30140               <p>
30141                 <span class="blue">1.22<br> (1578276ns)</span>
30142               </p>
30143             </td>
30144 <td>
30145               <p>
30146                 <span class="red">3.70<br> (4788935ns)</span>
30147               </p>
30148             </td>
30149 <td>
30150               <p>
30151                 <span class="green">1.17<br> (1512843ns)</span>
30152               </p>
30153             </td>
30154 <td>
30155               <p>
30156                 <span class="green">1.00<br> (1293335ns)</span>
30157               </p>
30158             </td>
30159 </tr>
30160 <tr>
30161 <td>
30162               <p>
30163                 gcd&lt;unsigned long&gt; (random prime number products)
30164               </p>
30165             </td>
30166 <td>
30167               <p>
30168                 <span class="blue">1.44<br> (547427ns)</span>
30169               </p>
30170             </td>
30171 <td>
30172               <p>
30173                 <span class="green">1.18<br> (447239ns)</span>
30174               </p>
30175             </td>
30176 <td>
30177               <p>
30178                 <span class="red">2.30<br> (876396ns)</span>
30179               </p>
30180             </td>
30181 <td>
30182               <p>
30183                 <span class="green">1.16<br> (440962ns)</span>
30184               </p>
30185             </td>
30186 <td>
30187               <p>
30188                 <span class="green">1.00<br> (380492ns)</span>
30189               </p>
30190             </td>
30191 </tr>
30192 <tr>
30193 <td>
30194               <p>
30195                 gcd&lt;unsigned long&gt; (uniform random numbers)
30196               </p>
30197             </td>
30198 <td>
30199               <p>
30200                 <span class="green">1.01<br> (706547ns)</span>
30201               </p>
30202             </td>
30203 <td>
30204               <p>
30205                 <span class="green">1.13<br> (788922ns)</span>
30206               </p>
30207             </td>
30208 <td>
30209               <p>
30210                 <span class="blue">1.65<br> (1154470ns)</span>
30211               </p>
30212             </td>
30213 <td>
30214               <p>
30215                 <span class="green">1.11<br> (777950ns)</span>
30216               </p>
30217             </td>
30218 <td>
30219               <p>
30220                 <span class="green">1.00<br> (697913ns)</span>
30221               </p>
30222             </td>
30223 </tr>
30224 <tr>
30225 <td>
30226               <p>
30227                 gcd&lt;unsigned short&gt; (Trivial cases)
30228               </p>
30229             </td>
30230 <td>
30231               <p>
30232                 <span class="blue">1.67<br> (132ns)</span>
30233               </p>
30234             </td>
30235 <td>
30236               <p>
30237                 <span class="green">1.09<br> (86ns)</span>
30238               </p>
30239             </td>
30240 <td>
30241               <p>
30242                 <span class="red">2.48<br> (196ns)</span>
30243               </p>
30244             </td>
30245 <td>
30246               <p>
30247                 <span class="green">1.00<br> (79ns)</span>
30248               </p>
30249             </td>
30250 <td>
30251               <p>
30252                 <span class="blue">1.20<br> (95ns)</span>
30253               </p>
30254             </td>
30255 </tr>
30256 <tr>
30257 <td>
30258               <p>
30259                 gcd&lt;unsigned short&gt; (adjacent Fibonacci numbers)
30260               </p>
30261             </td>
30262 <td>
30263               <p>
30264                 <span class="green">1.00<br> (1059ns)</span>
30265               </p>
30266             </td>
30267 <td>
30268               <p>
30269                 <span class="red">3.86<br> (4088ns)</span>
30270               </p>
30271             </td>
30272 <td>
30273               <p>
30274                 <span class="red">2.15<br> (2277ns)</span>
30275               </p>
30276             </td>
30277 <td>
30278               <p>
30279                 <span class="red">3.43<br> (3632ns)</span>
30280               </p>
30281             </td>
30282 <td>
30283               <p>
30284                 <span class="blue">1.20<br> (1276ns)</span>
30285               </p>
30286             </td>
30287 </tr>
30288 <tr>
30289 <td>
30290               <p>
30291                 gcd&lt;unsigned short&gt; (permutations of Fibonacci numbers)
30292               </p>
30293             </td>
30294 <td>
30295               <p>
30296                 <span class="blue">1.41<br> (22350ns)</span>
30297               </p>
30298             </td>
30299 <td>
30300               <p>
30301                 <span class="blue">1.66<br> (26480ns)</span>
30302               </p>
30303             </td>
30304 <td>
30305               <p>
30306                 <span class="red">3.80<br> (60467ns)</span>
30307               </p>
30308             </td>
30309 <td>
30310               <p>
30311                 <span class="blue">1.58<br> (25159ns)</span>
30312               </p>
30313             </td>
30314 <td>
30315               <p>
30316                 <span class="green">1.00<br> (15906ns)</span>
30317               </p>
30318             </td>
30319 </tr>
30320 <tr>
30321 <td>
30322               <p>
30323                 gcd&lt;unsigned short&gt; (random prime number products)
30324               </p>
30325             </td>
30326 <td>
30327               <p>
30328                 <span class="blue">1.57<br> (153466ns)</span>
30329               </p>
30330             </td>
30331 <td>
30332               <p>
30333                 <span class="green">1.12<br> (109188ns)</span>
30334               </p>
30335             </td>
30336 <td>
30337               <p>
30338                 <span class="red">2.63<br> (256492ns)</span>
30339               </p>
30340             </td>
30341 <td>
30342               <p>
30343                 <span class="green">1.00<br> (97526ns)</span>
30344               </p>
30345             </td>
30346 <td>
30347               <p>
30348                 <span class="green">1.07<br> (103893ns)</span>
30349               </p>
30350             </td>
30351 </tr>
30352 <tr>
30353 <td>
30354               <p>
30355                 gcd&lt;unsigned short&gt; (uniform random numbers)
30356               </p>
30357             </td>
30358 <td>
30359               <p>
30360                 <span class="blue">1.31<br> (190489ns)</span>
30361               </p>
30362             </td>
30363 <td>
30364               <p>
30365                 <span class="green">1.07<br> (156183ns)</span>
30366               </p>
30367             </td>
30368 <td>
30369               <p>
30370                 <span class="red">2.18<br> (317399ns)</span>
30371               </p>
30372             </td>
30373 <td>
30374               <p>
30375                 <span class="green">1.00<br> (145520ns)</span>
30376               </p>
30377             </td>
30378 <td>
30379               <p>
30380                 <span class="green">1.01<br> (147682ns)</span>
30381               </p>
30382             </td>
30383 </tr>
30384 <tr>
30385 <td>
30386               <p>
30387                 gcd&lt;unsigned&gt; (Trivial cases)
30388               </p>
30389             </td>
30390 <td>
30391               <p>
30392                 <span class="blue">1.53<br> (130ns)</span>
30393               </p>
30394             </td>
30395 <td>
30396               <p>
30397                 <span class="green">1.05<br> (89ns)</span>
30398               </p>
30399             </td>
30400 <td>
30401               <p>
30402                 <span class="red">2.08<br> (177ns)</span>
30403               </p>
30404             </td>
30405 <td>
30406               <p>
30407                 <span class="green">1.00<br> (85ns)</span>
30408               </p>
30409             </td>
30410 <td>
30411               <p>
30412                 <span class="green">1.07<br> (91ns)</span>
30413               </p>
30414             </td>
30415 </tr>
30416 <tr>
30417 <td>
30418               <p>
30419                 gcd&lt;unsigned&gt; (adjacent Fibonacci numbers)
30420               </p>
30421             </td>
30422 <td>
30423               <p>
30424                 <span class="green">1.00<br> (2757ns)</span>
30425               </p>
30426             </td>
30427 <td>
30428               <p>
30429                 <span class="red">5.15<br> (14202ns)</span>
30430               </p>
30431             </td>
30432 <td>
30433               <p>
30434                 <span class="red">3.01<br> (8301ns)</span>
30435               </p>
30436             </td>
30437 <td>
30438               <p>
30439                 <span class="red">5.12<br> (14103ns)</span>
30440               </p>
30441             </td>
30442 <td>
30443               <p>
30444                 <span class="green">1.19<br> (3271ns)</span>
30445               </p>
30446             </td>
30447 </tr>
30448 <tr>
30449 <td>
30450               <p>
30451                 gcd&lt;unsigned&gt; (permutations of Fibonacci numbers)
30452               </p>
30453             </td>
30454 <td>
30455               <p>
30456                 <span class="red">2.65<br> (341353ns)</span>
30457               </p>
30458             </td>
30459 <td>
30460               <p>
30461                 <span class="blue">1.41<br> (181367ns)</span>
30462               </p>
30463             </td>
30464 <td>
30465               <p>
30466                 <span class="red">4.61<br> (594132ns)</span>
30467               </p>
30468             </td>
30469 <td>
30470               <p>
30471                 <span class="blue">1.35<br> (173905ns)</span>
30472               </p>
30473             </td>
30474 <td>
30475               <p>
30476                 <span class="green">1.00<br> (128782ns)</span>
30477               </p>
30478             </td>
30479 </tr>
30480 <tr>
30481 <td>
30482               <p>
30483                 gcd&lt;unsigned&gt; (random prime number products)
30484               </p>
30485             </td>
30486 <td>
30487               <p>
30488                 <span class="blue">1.62<br> (291727ns)</span>
30489               </p>
30490             </td>
30491 <td>
30492               <p>
30493                 <span class="green">1.06<br> (190741ns)</span>
30494               </p>
30495             </td>
30496 <td>
30497               <p>
30498                 <span class="red">2.73<br> (490180ns)</span>
30499               </p>
30500             </td>
30501 <td>
30502               <p>
30503                 <span class="green">1.04<br> (187255ns)</span>
30504               </p>
30505             </td>
30506 <td>
30507               <p>
30508                 <span class="green">1.00<br> (179681ns)</span>
30509               </p>
30510             </td>
30511 </tr>
30512 <tr>
30513 <td>
30514               <p>
30515                 gcd&lt;unsigned&gt; (uniform random numbers)
30516               </p>
30517             </td>
30518 <td>
30519               <p>
30520                 <span class="blue">1.26<br> (352457ns)</span>
30521               </p>
30522             </td>
30523 <td>
30524               <p>
30525                 <span class="green">1.03<br> (288254ns)</span>
30526               </p>
30527             </td>
30528 <td>
30529               <p>
30530                 <span class="red">2.17<br> (607171ns)</span>
30531               </p>
30532             </td>
30533 <td>
30534               <p>
30535                 <span class="green">1.00<br> (280216ns)</span>
30536               </p>
30537             </td>
30538 <td>
30539               <p>
30540                 <span class="green">1.02<br> (286875ns)</span>
30541               </p>
30542             </td>
30543 </tr>
30544 </tbody>
30545 </table></div>
30546 </div>
30547 <br class="table-break">
30548 </div>
30549 <div class="section">
30550 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
30551 <a name="special_function_and_distributio.section_gcd_method_comparison_with_GNU_C_version_5_3_0_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_GNU_C_version_5_3_0_on_linux" title="gcd method comparison with GNU C++ version 5.3.0 on linux">gcd
30552     method comparison with GNU C++ version 5.3.0 on linux</a>
30553 </h2></div></div></div>
30554 <div class="table">
30555 <a name="special_function_and_distributio.section_gcd_method_comparison_with_GNU_C_version_5_3_0_on_linux.table_gcd_method_comparison_with_GNU_C_version_5_3_0_on_linux"></a><p class="title"><b>Table&#160;25.&#160;gcd method comparison with GNU C++ version 5.3.0 on linux</b></p>
30556 <div class="table-contents"><table class="table" summary="gcd method comparison with GNU C++ version 5.3.0 on linux">
30557 <colgroup>
30558 <col>
30559 <col>
30560 <col>
30561 <col>
30562 <col>
30563 <col>
30564 </colgroup>
30565 <thead><tr>
30566 <th>
30567               <p>
30568                 Function
30569               </p>
30570             </th>
30571 <th>
30572               <p>
30573                 Stein_gcd boost 1.61
30574               </p>
30575             </th>
30576 <th>
30577               <p>
30578                 Euclid_gcd boost 1.61
30579               </p>
30580             </th>
30581 <th>
30582               <p>
30583                 Stein_gcd_textbook boost 1.61
30584               </p>
30585             </th>
30586 <th>
30587               <p>
30588                 gcd_euclid_textbook boost 1.61
30589               </p>
30590             </th>
30591 <th>
30592               <p>
30593                 mixed_binary_gcd boost 1.61
30594               </p>
30595             </th>
30596 </tr></thead>
30597 <tbody>
30598 <tr>
30599 <td>
30600               <p>
30601                 gcd&lt;boost::multiprecision::uint1024_t&gt; (Trivial cases)
30602               </p>
30603             </td>
30604 <td>
30605               <p>
30606                 <span class="red">3.13<br> (2802ns)</span>
30607               </p>
30608             </td>
30609 <td>
30610               <p>
30611                 <span class="green">1.00<br> (895ns)</span>
30612               </p>
30613             </td>
30614 <td>
30615               <p>
30616                 <span class="blue">1.44<br> (1286ns)</span>
30617               </p>
30618             </td>
30619 <td>
30620               <p>
30621                 <span class="green">1.14<br> (1016ns)</span>
30622               </p>
30623             </td>
30624 <td>
30625               <p>
30626                 <span class="green">1.02<br> (914ns)</span>
30627               </p>
30628             </td>
30629 </tr>
30630 <tr>
30631 <td>
30632               <p>
30633                 gcd&lt;boost::multiprecision::uint1024_t&gt; (adjacent Fibonacci
30634                 numbers)
30635               </p>
30636             </td>
30637 <td>
30638               <p>
30639                 <span class="red">2.31<br> (41775723ns)</span>
30640               </p>
30641             </td>
30642 <td>
30643               <p>
30644                 <span class="red">3.87<br> (69955770ns)</span>
30645               </p>
30646             </td>
30647 <td>
30648               <p>
30649                 <span class="blue">1.54<br> (27777726ns)</span>
30650               </p>
30651             </td>
30652 <td>
30653               <p>
30654                 <span class="red">4.68<br> (84599574ns)</span>
30655               </p>
30656             </td>
30657 <td>
30658               <p>
30659                 <span class="green">1.00<br> (18077291ns)</span>
30660               </p>
30661             </td>
30662 </tr>
30663 <tr>
30664 <td>
30665               <p>
30666                 gcd&lt;boost::multiprecision::uint1024_t&gt; (permutations of Fibonacci
30667                 numbers)
30668               </p>
30669             </td>
30670 <td>
30671               <p>
30672                 <span class="red">14.78<br> (23241632149ns)</span>
30673               </p>
30674             </td>
30675 <td>
30676               <p>
30677                 <span class="green">1.00<br> (1572425270ns)</span>
30678               </p>
30679             </td>
30680 <td>
30681               <p>
30682                 <span class="red">10.27<br> (16142366056ns)</span>
30683               </p>
30684             </td>
30685 <td>
30686               <p>
30687                 <span class="blue">1.22<br> (1911988140ns)</span>
30688               </p>
30689             </td>
30690 <td>
30691               <p>
30692                 <span class="blue">1.66<br> (2606038259ns)</span>
30693               </p>
30694             </td>
30695 </tr>
30696 <tr>
30697 <td>
30698               <p>
30699                 gcd&lt;boost::multiprecision::uint1024_t&gt; (random prime number
30700                 products)
30701               </p>
30702             </td>
30703 <td>
30704               <p>
30705                 <span class="red">6.05<br> (6355783ns)</span>
30706               </p>
30707             </td>
30708 <td>
30709               <p>
30710                 <span class="blue">1.28<br> (1346702ns)</span>
30711               </p>
30712             </td>
30713 <td>
30714               <p>
30715                 <span class="red">4.27<br> (4483024ns)</span>
30716               </p>
30717             </td>
30718 <td>
30719               <p>
30720                 <span class="blue">1.75<br> (1832606ns)</span>
30721               </p>
30722             </td>
30723 <td>
30724               <p>
30725                 <span class="green">1.00<br> (1049715ns)</span>
30726               </p>
30727             </td>
30728 </tr>
30729 <tr>
30730 <td>
30731               <p>
30732                 gcd&lt;boost::multiprecision::uint1024_t&gt; (uniform random numbers)
30733               </p>
30734             </td>
30735 <td>
30736               <p>
30737                 <span class="blue">1.91<br> (147141332ns)</span>
30738               </p>
30739             </td>
30740 <td>
30741               <p>
30742                 <span class="blue">1.40<br> (107633586ns)</span>
30743               </p>
30744             </td>
30745 <td>
30746               <p>
30747                 <span class="blue">1.35<br> (103810056ns)</span>
30748               </p>
30749             </td>
30750 <td>
30751               <p>
30752                 <span class="blue">1.65<br> (126771843ns)</span>
30753               </p>
30754             </td>
30755 <td>
30756               <p>
30757                 <span class="green">1.00<br> (76852875ns)</span>
30758               </p>
30759             </td>
30760 </tr>
30761 <tr>
30762 <td>
30763               <p>
30764                 gcd&lt;boost::multiprecision::uint256_t&gt; (Trivial cases)
30765               </p>
30766             </td>
30767 <td>
30768               <p>
30769                 <span class="red">3.92<br> (2186ns)</span>
30770               </p>
30771             </td>
30772 <td>
30773               <p>
30774                 <span class="green">1.00<br> (558ns)</span>
30775               </p>
30776             </td>
30777 <td>
30778               <p>
30779                 <span class="blue">1.54<br> (862ns)</span>
30780               </p>
30781             </td>
30782 <td>
30783               <p>
30784                 <span class="green">1.00<br> (558ns)</span>
30785               </p>
30786             </td>
30787 <td>
30788               <p>
30789                 <span class="green">1.03<br> (572ns)</span>
30790               </p>
30791             </td>
30792 </tr>
30793 <tr>
30794 <td>
30795               <p>
30796                 gcd&lt;boost::multiprecision::uint256_t&gt; (adjacent Fibonacci numbers)
30797               </p>
30798             </td>
30799 <td>
30800               <p>
30801                 <span class="blue">1.92<br> (17235572ns)</span>
30802               </p>
30803             </td>
30804 <td>
30805               <p>
30806                 <span class="blue">1.89<br> (16956962ns)</span>
30807               </p>
30808             </td>
30809 <td>
30810               <p>
30811                 <span class="blue">1.24<br> (11155401ns)</span>
30812               </p>
30813             </td>
30814 <td>
30815               <p>
30816                 <span class="red">2.17<br> (19466812ns)</span>
30817               </p>
30818             </td>
30819 <td>
30820               <p>
30821                 <span class="green">1.00<br> (8964083ns)</span>
30822               </p>
30823             </td>
30824 </tr>
30825 <tr>
30826 <td>
30827               <p>
30828                 gcd&lt;boost::multiprecision::uint256_t&gt; (permutations of Fibonacci
30829                 numbers)
30830               </p>
30831             </td>
30832 <td>
30833               <p>
30834                 <span class="red">2.45<br> (9417422440ns)</span>
30835               </p>
30836             </td>
30837 <td>
30838               <p>
30839                 <span class="blue">1.37<br> (5269990456ns)</span>
30840               </p>
30841             </td>
30842 <td>
30843               <p>
30844                 <span class="blue">1.58<br> (6081011309ns)</span>
30845               </p>
30846             </td>
30847 <td>
30848               <p>
30849                 <span class="blue">1.57<br> (6044479950ns)</span>
30850               </p>
30851             </td>
30852 <td>
30853               <p>
30854                 <span class="green">1.00<br> (3841778329ns)</span>
30855               </p>
30856             </td>
30857 </tr>
30858 <tr>
30859 <td>
30860               <p>
30861                 gcd&lt;boost::multiprecision::uint256_t&gt; (random prime number
30862                 products)
30863               </p>
30864             </td>
30865 <td>
30866               <p>
30867                 <span class="red">4.87<br> (4919066ns)</span>
30868               </p>
30869             </td>
30870 <td>
30871               <p>
30872                 <span class="blue">1.22<br> (1236082ns)</span>
30873               </p>
30874             </td>
30875 <td>
30876               <p>
30877                 <span class="red">3.29<br> (3328411ns)</span>
30878               </p>
30879             </td>
30880 <td>
30881               <p>
30882                 <span class="blue">1.43<br> (1447819ns)</span>
30883               </p>
30884             </td>
30885 <td>
30886               <p>
30887                 <span class="green">1.00<br> (1011109ns)</span>
30888               </p>
30889             </td>
30890 </tr>
30891 <tr>
30892 <td>
30893               <p>
30894                 gcd&lt;boost::multiprecision::uint256_t&gt; (uniform random numbers)
30895               </p>
30896             </td>
30897 <td>
30898               <p>
30899                 <span class="blue">1.83<br> (22425804ns)</span>
30900               </p>
30901             </td>
30902 <td>
30903               <p>
30904                 <span class="blue">1.40<br> (17164135ns)</span>
30905               </p>
30906             </td>
30907 <td>
30908               <p>
30909                 <span class="green">1.19<br> (14545436ns)</span>
30910               </p>
30911             </td>
30912 <td>
30913               <p>
30914                 <span class="blue">1.63<br> (19976038ns)</span>
30915               </p>
30916             </td>
30917 <td>
30918               <p>
30919                 <span class="green">1.00<br> (12252895ns)</span>
30920               </p>
30921             </td>
30922 </tr>
30923 <tr>
30924 <td>
30925               <p>
30926                 gcd&lt;boost::multiprecision::uint512_t&gt; (Trivial cases)
30927               </p>
30928             </td>
30929 <td>
30930               <p>
30931                 <span class="red">3.43<br> (2342ns)</span>
30932               </p>
30933             </td>
30934 <td>
30935               <p>
30936                 <span class="green">1.00<br> (683ns)</span>
30937               </p>
30938             </td>
30939 <td>
30940               <p>
30941                 <span class="blue">1.33<br> (911ns)</span>
30942               </p>
30943             </td>
30944 <td>
30945               <p>
30946                 <span class="green">1.00<br> (686ns)</span>
30947               </p>
30948             </td>
30949 <td>
30950               <p>
30951                 <span class="green">1.00<br> (683ns)</span>
30952               </p>
30953             </td>
30954 </tr>
30955 <tr>
30956 <td>
30957               <p>
30958                 gcd&lt;boost::multiprecision::uint512_t&gt; (adjacent Fibonacci numbers)
30959               </p>
30960             </td>
30961 <td>
30962               <p>
30963                 <span class="blue">1.95<br> (32049761ns)</span>
30964               </p>
30965             </td>
30966 <td>
30967               <p>
30968                 <span class="red">2.76<br> (45352231ns)</span>
30969               </p>
30970             </td>
30971 <td>
30972               <p>
30973                 <span class="blue">1.28<br> (20998111ns)</span>
30974               </p>
30975             </td>
30976 <td>
30977               <p>
30978                 <span class="red">3.06<br> (50350772ns)</span>
30979               </p>
30980             </td>
30981 <td>
30982               <p>
30983                 <span class="green">1.00<br> (16436491ns)</span>
30984               </p>
30985             </td>
30986 </tr>
30987 <tr>
30988 <td>
30989               <p>
30990                 gcd&lt;boost::multiprecision::uint512_t&gt; (permutations of Fibonacci
30991                 numbers)
30992               </p>
30993             </td>
30994 <td>
30995               <p>
30996                 <span class="red">3.55<br> (17112372205ns)</span>
30997               </p>
30998             </td>
30999 <td>
31000               <p>
31001                 <span class="blue">1.23<br> (5911837749ns)</span>
31002               </p>
31003             </td>
31004 <td>
31005               <p>
31006                 <span class="red">2.50<br> (12050581754ns)</span>
31007               </p>
31008             </td>
31009 <td>
31010               <p>
31011                 <span class="blue">1.41<br> (6807285781ns)</span>
31012               </p>
31013             </td>
31014 <td>
31015               <p>
31016                 <span class="green">1.00<br> (4825798492ns)</span>
31017               </p>
31018             </td>
31019 </tr>
31020 <tr>
31021 <td>
31022               <p>
31023                 gcd&lt;boost::multiprecision::uint512_t&gt; (random prime number
31024                 products)
31025               </p>
31026             </td>
31027 <td>
31028               <p>
31029                 <span class="red">4.50<br> (5057957ns)</span>
31030               </p>
31031             </td>
31032 <td>
31033               <p>
31034                 <span class="blue">1.24<br> (1389638ns)</span>
31035               </p>
31036             </td>
31037 <td>
31038               <p>
31039                 <span class="red">3.14<br> (3534092ns)</span>
31040               </p>
31041             </td>
31042 <td>
31043               <p>
31044                 <span class="blue">1.46<br> (1639899ns)</span>
31045               </p>
31046             </td>
31047 <td>
31048               <p>
31049                 <span class="green">1.00<br> (1125162ns)</span>
31050               </p>
31051             </td>
31052 </tr>
31053 <tr>
31054 <td>
31055               <p>
31056                 gcd&lt;boost::multiprecision::uint512_t&gt; (uniform random numbers)
31057               </p>
31058             </td>
31059 <td>
31060               <p>
31061                 <span class="blue">1.73<br> (54047618ns)</span>
31062               </p>
31063             </td>
31064 <td>
31065               <p>
31066                 <span class="blue">1.41<br> (43900144ns)</span>
31067               </p>
31068             </td>
31069 <td>
31070               <p>
31071                 <span class="green">1.18<br> (36748862ns)</span>
31072               </p>
31073             </td>
31074 <td>
31075               <p>
31076                 <span class="blue">1.59<br> (49619900ns)</span>
31077               </p>
31078             </td>
31079 <td>
31080               <p>
31081                 <span class="green">1.00<br> (31215862ns)</span>
31082               </p>
31083             </td>
31084 </tr>
31085 <tr>
31086 <td>
31087               <p>
31088                 gcd&lt;unsigned long long&gt; (Trivial cases)
31089               </p>
31090             </td>
31091 <td>
31092               <p>
31093                 <span class="green">1.00<br> (126ns)</span>
31094               </p>
31095             </td>
31096 <td>
31097               <p>
31098                 <span class="blue">1.39<br> (175ns)</span>
31099               </p>
31100             </td>
31101 <td>
31102               <p>
31103                 <span class="blue">1.25<br> (157ns)</span>
31104               </p>
31105             </td>
31106 <td>
31107               <p>
31108                 <span class="green">1.13<br> (142ns)</span>
31109               </p>
31110             </td>
31111 <td>
31112               <p>
31113                 <span class="green">1.08<br> (136ns)</span>
31114               </p>
31115             </td>
31116 </tr>
31117 <tr>
31118 <td>
31119               <p>
31120                 gcd&lt;unsigned long long&gt; (adjacent Fibonacci numbers)
31121               </p>
31122             </td>
31123 <td>
31124               <p>
31125                 <span class="green">1.00<br> (9128ns)</span>
31126               </p>
31127             </td>
31128 <td>
31129               <p>
31130                 <span class="red">9.71<br> (88614ns)</span>
31131               </p>
31132             </td>
31133 <td>
31134               <p>
31135                 <span class="blue">1.42<br> (12990ns)</span>
31136               </p>
31137             </td>
31138 <td>
31139               <p>
31140                 <span class="red">9.53<br> (86978ns)</span>
31141               </p>
31142             </td>
31143 <td>
31144               <p>
31145                 <span class="red">2.05<br> (18728ns)</span>
31146               </p>
31147             </td>
31148 </tr>
31149 <tr>
31150 <td>
31151               <p>
31152                 gcd&lt;unsigned long long&gt; (permutations of Fibonacci numbers)
31153               </p>
31154             </td>
31155 <td>
31156               <p>
31157                 <span class="red">2.35<br> (3279425ns)</span>
31158               </p>
31159             </td>
31160 <td>
31161               <p>
31162                 <span class="green">1.13<br> (1572402ns)</span>
31163               </p>
31164             </td>
31165 <td>
31166               <p>
31167                 <span class="blue">1.97<br> (2742654ns)</span>
31168               </p>
31169             </td>
31170 <td>
31171               <p>
31172                 <span class="green">1.09<br> (1514923ns)</span>
31173               </p>
31174             </td>
31175 <td>
31176               <p>
31177                 <span class="green">1.00<br> (1393889ns)</span>
31178               </p>
31179             </td>
31180 </tr>
31181 <tr>
31182 <td>
31183               <p>
31184                 gcd&lt;unsigned long long&gt; (random prime number products)
31185               </p>
31186             </td>
31187 <td>
31188               <p>
31189                 <span class="blue">1.47<br> (602247ns)</span>
31190               </p>
31191             </td>
31192 <td>
31193               <p>
31194                 <span class="green">1.10<br> (447959ns)</span>
31195               </p>
31196             </td>
31197 <td>
31198               <p>
31199                 <span class="blue">1.24<br> (506832ns)</span>
31200               </p>
31201             </td>
31202 <td>
31203               <p>
31204                 <span class="green">1.08<br> (442637ns)</span>
31205               </p>
31206             </td>
31207 <td>
31208               <p>
31209                 <span class="green">1.00<br> (408504ns)</span>
31210               </p>
31211             </td>
31212 </tr>
31213 <tr>
31214 <td>
31215               <p>
31216                 gcd&lt;unsigned long long&gt; (uniform random numbers)
31217               </p>
31218             </td>
31219 <td>
31220               <p>
31221                 <span class="green">1.16<br> (782472ns)</span>
31222               </p>
31223             </td>
31224 <td>
31225               <p>
31226                 <span class="green">1.16<br> (781423ns)</span>
31227               </p>
31228             </td>
31229 <td>
31230               <p>
31231                 <span class="green">1.00<br> (672974ns)</span>
31232               </p>
31233             </td>
31234 <td>
31235               <p>
31236                 <span class="green">1.16<br> (779270ns)</span>
31237               </p>
31238             </td>
31239 <td>
31240               <p>
31241                 <span class="green">1.10<br> (742312ns)</span>
31242               </p>
31243             </td>
31244 </tr>
31245 <tr>
31246 <td>
31247               <p>
31248                 gcd&lt;unsigned long&gt; (Trivial cases)
31249               </p>
31250             </td>
31251 <td>
31252               <p>
31253                 <span class="green">1.00<br> (112ns)</span>
31254               </p>
31255             </td>
31256 <td>
31257               <p>
31258                 <span class="blue">1.42<br> (159ns)</span>
31259               </p>
31260             </td>
31261 <td>
31262               <p>
31263                 <span class="blue">1.22<br> (137ns)</span>
31264               </p>
31265             </td>
31266 <td>
31267               <p>
31268                 <span class="blue">1.21<br> (135ns)</span>
31269               </p>
31270             </td>
31271 <td>
31272               <p>
31273                 <span class="blue">1.21<br> (135ns)</span>
31274               </p>
31275             </td>
31276 </tr>
31277 <tr>
31278 <td>
31279               <p>
31280                 gcd&lt;unsigned long&gt; (adjacent Fibonacci numbers)
31281               </p>
31282             </td>
31283 <td>
31284               <p>
31285                 <span class="green">1.00<br> (10253ns)</span>
31286               </p>
31287             </td>
31288 <td>
31289               <p>
31290                 <span class="red">8.66<br> (88746ns)</span>
31291               </p>
31292             </td>
31293 <td>
31294               <p>
31295                 <span class="blue">1.31<br> (13391ns)</span>
31296               </p>
31297             </td>
31298 <td>
31299               <p>
31300                 <span class="red">8.51<br> (87217ns)</span>
31301               </p>
31302             </td>
31303 <td>
31304               <p>
31305                 <span class="blue">1.79<br> (18361ns)</span>
31306               </p>
31307             </td>
31308 </tr>
31309 <tr>
31310 <td>
31311               <p>
31312                 gcd&lt;unsigned long&gt; (permutations of Fibonacci numbers)
31313               </p>
31314             </td>
31315 <td>
31316               <p>
31317                 <span class="red">2.35<br> (3271184ns)</span>
31318               </p>
31319             </td>
31320 <td>
31321               <p>
31322                 <span class="green">1.13<br> (1576470ns)</span>
31323               </p>
31324             </td>
31325 <td>
31326               <p>
31327                 <span class="blue">1.99<br> (2761823ns)</span>
31328               </p>
31329             </td>
31330 <td>
31331               <p>
31332                 <span class="green">1.10<br> (1524202ns)</span>
31333               </p>
31334             </td>
31335 <td>
31336               <p>
31337                 <span class="green">1.00<br> (1391168ns)</span>
31338               </p>
31339             </td>
31340 </tr>
31341 <tr>
31342 <td>
31343               <p>
31344                 gcd&lt;unsigned long&gt; (random prime number products)
31345               </p>
31346             </td>
31347 <td>
31348               <p>
31349                 <span class="blue">1.45<br> (597876ns)</span>
31350               </p>
31351             </td>
31352 <td>
31353               <p>
31354                 <span class="green">1.08<br> (446057ns)</span>
31355               </p>
31356             </td>
31357 <td>
31358               <p>
31359                 <span class="blue">1.22<br> (501704ns)</span>
31360               </p>
31361             </td>
31362 <td>
31363               <p>
31364                 <span class="green">1.08<br> (445617ns)</span>
31365               </p>
31366             </td>
31367 <td>
31368               <p>
31369                 <span class="green">1.00<br> (412184ns)</span>
31370               </p>
31371             </td>
31372 </tr>
31373 <tr>
31374 <td>
31375               <p>
31376                 gcd&lt;unsigned long&gt; (uniform random numbers)
31377               </p>
31378             </td>
31379 <td>
31380               <p>
31381                 <span class="green">1.18<br> (794630ns)</span>
31382               </p>
31383             </td>
31384 <td>
31385               <p>
31386                 <span class="green">1.18<br> (793453ns)</span>
31387               </p>
31388             </td>
31389 <td>
31390               <p>
31391                 <span class="green">1.00<br> (675176ns)</span>
31392               </p>
31393             </td>
31394 <td>
31395               <p>
31396                 <span class="green">1.17<br> (791469ns)</span>
31397               </p>
31398             </td>
31399 <td>
31400               <p>
31401                 <span class="green">1.15<br> (775141ns)</span>
31402               </p>
31403             </td>
31404 </tr>
31405 <tr>
31406 <td>
31407               <p>
31408                 gcd&lt;unsigned short&gt; (Trivial cases)
31409               </p>
31410             </td>
31411 <td>
31412               <p>
31413                 <span class="blue">1.37<br> (127ns)</span>
31414               </p>
31415             </td>
31416 <td>
31417               <p>
31418                 <span class="green">1.01<br> (94ns)</span>
31419               </p>
31420             </td>
31421 <td>
31422               <p>
31423                 <span class="blue">1.65<br> (153ns)</span>
31424               </p>
31425             </td>
31426 <td>
31427               <p>
31428                 <span class="green">1.00<br> (93ns)</span>
31429               </p>
31430             </td>
31431 <td>
31432               <p>
31433                 <span class="green">1.15<br> (107ns)</span>
31434               </p>
31435             </td>
31436 </tr>
31437 <tr>
31438 <td>
31439               <p>
31440                 gcd&lt;unsigned short&gt; (adjacent Fibonacci numbers)
31441               </p>
31442             </td>
31443 <td>
31444               <p>
31445                 <span class="green">1.00<br> (647ns)</span>
31446               </p>
31447             </td>
31448 <td>
31449               <p>
31450                 <span class="red">4.94<br> (3195ns)</span>
31451               </p>
31452             </td>
31453 <td>
31454               <p>
31455                 <span class="blue">1.85<br> (1197ns)</span>
31456               </p>
31457             </td>
31458 <td>
31459               <p>
31460                 <span class="red">4.80<br> (3103ns)</span>
31461               </p>
31462             </td>
31463 <td>
31464               <p>
31465                 <span class="blue">1.26<br> (814ns)</span>
31466               </p>
31467             </td>
31468 </tr>
31469 <tr>
31470 <td>
31471               <p>
31472                 gcd&lt;unsigned short&gt; (permutations of Fibonacci numbers)
31473               </p>
31474             </td>
31475 <td>
31476               <p>
31477                 <span class="red">2.18<br> (23922ns)</span>
31478               </p>
31479             </td>
31480 <td>
31481               <p>
31482                 <span class="red">2.18<br> (23937ns)</span>
31483               </p>
31484             </td>
31485 <td>
31486               <p>
31487                 <span class="red">3.25<br> (35622ns)</span>
31488               </p>
31489             </td>
31490 <td>
31491               <p>
31492                 <span class="red">2.02<br> (22184ns)</span>
31493               </p>
31494             </td>
31495 <td>
31496               <p>
31497                 <span class="green">1.00<br> (10975ns)</span>
31498               </p>
31499             </td>
31500 </tr>
31501 <tr>
31502 <td>
31503               <p>
31504                 gcd&lt;unsigned short&gt; (random prime number products)
31505               </p>
31506             </td>
31507 <td>
31508               <p>
31509                 <span class="blue">1.76<br> (164869ns)</span>
31510               </p>
31511             </td>
31512 <td>
31513               <p>
31514                 <span class="green">1.06<br> (99310ns)</span>
31515               </p>
31516             </td>
31517 <td>
31518               <p>
31519                 <span class="blue">1.75<br> (163857ns)</span>
31520               </p>
31521             </td>
31522 <td>
31523               <p>
31524                 <span class="green">1.00<br> (93720ns)</span>
31525               </p>
31526             </td>
31527 <td>
31528               <p>
31529                 <span class="green">1.03<br> (96506ns)</span>
31530               </p>
31531             </td>
31532 </tr>
31533 <tr>
31534 <td>
31535               <p>
31536                 gcd&lt;unsigned short&gt; (uniform random numbers)
31537               </p>
31538             </td>
31539 <td>
31540               <p>
31541                 <span class="blue">1.49<br> (207037ns)</span>
31542               </p>
31543             </td>
31544 <td>
31545               <p>
31546                 <span class="green">1.03<br> (143353ns)</span>
31547               </p>
31548             </td>
31549 <td>
31550               <p>
31551                 <span class="blue">1.49<br> (206536ns)</span>
31552               </p>
31553             </td>
31554 <td>
31555               <p>
31556                 <span class="green">1.00<br> (138705ns)</span>
31557               </p>
31558             </td>
31559 <td>
31560               <p>
31561                 <span class="green">1.05<br> (145798ns)</span>
31562               </p>
31563             </td>
31564 </tr>
31565 <tr>
31566 <td>
31567               <p>
31568                 gcd&lt;unsigned&gt; (Trivial cases)
31569               </p>
31570             </td>
31571 <td>
31572               <p>
31573                 <span class="blue">1.33<br> (118ns)</span>
31574               </p>
31575             </td>
31576 <td>
31577               <p>
31578                 <span class="green">1.04<br> (93ns)</span>
31579               </p>
31580             </td>
31581 <td>
31582               <p>
31583                 <span class="blue">1.66<br> (148ns)</span>
31584               </p>
31585             </td>
31586 <td>
31587               <p>
31588                 <span class="green">1.00<br> (89ns)</span>
31589               </p>
31590             </td>
31591 <td>
31592               <p>
31593                 <span class="green">1.11<br> (99ns)</span>
31594               </p>
31595             </td>
31596 </tr>
31597 <tr>
31598 <td>
31599               <p>
31600                 gcd&lt;unsigned&gt; (adjacent Fibonacci numbers)
31601               </p>
31602             </td>
31603 <td>
31604               <p>
31605                 <span class="green">1.00<br> (1828ns)</span>
31606               </p>
31607             </td>
31608 <td>
31609               <p>
31610                 <span class="red">8.08<br> (14770ns)</span>
31611               </p>
31612             </td>
31613 <td>
31614               <p>
31615                 <span class="red">2.43<br> (4441ns)</span>
31616               </p>
31617             </td>
31618 <td>
31619               <p>
31620                 <span class="red">7.29<br> (13321ns)</span>
31621               </p>
31622             </td>
31623 <td>
31624               <p>
31625                 <span class="blue">1.48<br> (2706ns)</span>
31626               </p>
31627             </td>
31628 </tr>
31629 <tr>
31630 <td>
31631               <p>
31632                 gcd&lt;unsigned&gt; (permutations of Fibonacci numbers)
31633               </p>
31634             </td>
31635 <td>
31636               <p>
31637                 <span class="red">2.12<br> (350485ns)</span>
31638               </p>
31639             </td>
31640 <td>
31641               <p>
31642                 <span class="green">1.16<br> (190884ns)</span>
31643               </p>
31644             </td>
31645 <td>
31646               <p>
31647                 <span class="red">2.17<br> (359150ns)</span>
31648               </p>
31649             </td>
31650 <td>
31651               <p>
31652                 <span class="green">1.03<br> (170124ns)</span>
31653               </p>
31654             </td>
31655 <td>
31656               <p>
31657                 <span class="green">1.00<br> (165174ns)</span>
31658               </p>
31659             </td>
31660 </tr>
31661 <tr>
31662 <td>
31663               <p>
31664                 gcd&lt;unsigned&gt; (random prime number products)
31665               </p>
31666             </td>
31667 <td>
31668               <p>
31669                 <span class="blue">1.73<br> (316056ns)</span>
31670               </p>
31671             </td>
31672 <td>
31673               <p>
31674                 <span class="green">1.09<br> (199210ns)</span>
31675               </p>
31676             </td>
31677 <td>
31678               <p>
31679                 <span class="blue">1.61<br> (295756ns)</span>
31680               </p>
31681             </td>
31682 <td>
31683               <p>
31684                 <span class="green">1.00<br> (183139ns)</span>
31685               </p>
31686             </td>
31687 <td>
31688               <p>
31689                 <span class="blue">1.24<br> (226528ns)</span>
31690               </p>
31691             </td>
31692 </tr>
31693 <tr>
31694 <td>
31695               <p>
31696                 gcd&lt;unsigned&gt; (uniform random numbers)
31697               </p>
31698             </td>
31699 <td>
31700               <p>
31701                 <span class="blue">1.37<br> (389398ns)</span>
31702               </p>
31703             </td>
31704 <td>
31705               <p>
31706                 <span class="green">1.03<br> (293115ns)</span>
31707               </p>
31708             </td>
31709 <td>
31710               <p>
31711                 <span class="blue">1.32<br> (375314ns)</span>
31712               </p>
31713             </td>
31714 <td>
31715               <p>
31716                 <span class="green">1.00<br> (284048ns)</span>
31717               </p>
31718             </td>
31719 <td>
31720               <p>
31721                 <span class="blue">1.24<br> (352400ns)</span>
31722               </p>
31723             </td>
31724 </tr>
31725 </tbody>
31726 </table></div>
31727 </div>
31728 <br class="table-break">
31729 </div>
31730 <div class="section">
31731 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
31732 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Intel_C_C_0x_mode_version_1500_on_linux"></a><a class="link" href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Intel_C_C_0x_mode_version_1500_on_linux" title="gcd method comparison with Intel C++ C++0x mode version 1500 on linux">gcd
31733     method comparison with Intel C++ C++0x mode version 1500 on linux</a>
31734 </h2></div></div></div>
31735 <div class="table">
31736 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Intel_C_C_0x_mode_version_1500_on_linux.table_gcd_method_comparison_with_Intel_C_C_0x_mode_version_1500_on_linux"></a><p class="title"><b>Table&#160;26.&#160;gcd method comparison with Intel C++ C++0x mode version 1500 on linux</b></p>
31737 <div class="table-contents"><table class="table" summary="gcd method comparison with Intel C++ C++0x mode version 1500 on linux">
31738 <colgroup>
31739 <col>
31740 <col>
31741 <col>
31742 <col>
31743 <col>
31744 <col>
31745 </colgroup>
31746 <thead><tr>
31747 <th>
31748               <p>
31749                 Function
31750               </p>
31751             </th>
31752 <th>
31753               <p>
31754                 Stein_gcd boost 1.61
31755               </p>
31756             </th>
31757 <th>
31758               <p>
31759                 Euclid_gcd boost 1.61
31760               </p>
31761             </th>
31762 <th>
31763               <p>
31764                 Stein_gcd_textbook boost 1.61
31765               </p>
31766             </th>
31767 <th>
31768               <p>
31769                 gcd_euclid_textbook boost 1.61
31770               </p>
31771             </th>
31772 <th>
31773               <p>
31774                 mixed_binary_gcd boost 1.61
31775               </p>
31776             </th>
31777 </tr></thead>
31778 <tbody>
31779 <tr>
31780 <td>
31781               <p>
31782                 gcd&lt;boost::multiprecision::uint1024_t&gt; (Trivial cases)
31783               </p>
31784             </td>
31785 <td>
31786               <p>
31787                 <span class="red">4.77<br> (4641ns)</span>
31788               </p>
31789             </td>
31790 <td>
31791               <p>
31792                 <span class="green">1.01<br> (980ns)</span>
31793               </p>
31794             </td>
31795 <td>
31796               <p>
31797                 <span class="red">2.10<br> (2043ns)</span>
31798               </p>
31799             </td>
31800 <td>
31801               <p>
31802                 <span class="green">1.00<br> (973ns)</span>
31803               </p>
31804             </td>
31805 <td>
31806               <p>
31807                 <span class="red">2.02<br> (1970ns)</span>
31808               </p>
31809             </td>
31810 </tr>
31811 <tr>
31812 <td>
31813               <p>
31814                 gcd&lt;boost::multiprecision::uint1024_t&gt; (adjacent Fibonacci
31815                 numbers)
31816               </p>
31817             </td>
31818 <td>
31819               <p>
31820                 <span class="red">2.08<br> (58154864ns)</span>
31821               </p>
31822             </td>
31823 <td>
31824               <p>
31825                 <span class="red">2.50<br> (69904918ns)</span>
31826               </p>
31827             </td>
31828 <td>
31829               <p>
31830                 <span class="blue">1.33<br> (37216550ns)</span>
31831               </p>
31832             </td>
31833 <td>
31834               <p>
31835                 <span class="red">2.71<br> (75796697ns)</span>
31836               </p>
31837             </td>
31838 <td>
31839               <p>
31840                 <span class="green">1.00<br> (27972451ns)</span>
31841               </p>
31842             </td>
31843 </tr>
31844 <tr>
31845 <td>
31846               <p>
31847                 gcd&lt;boost::multiprecision::uint1024_t&gt; (permutations of Fibonacci
31848                 numbers)
31849               </p>
31850             </td>
31851 <td>
31852               <p>
31853                 <span class="red">19.48<br> (33271105714ns)</span>
31854               </p>
31855             </td>
31856 <td>
31857               <p>
31858                 <span class="green">1.00<br> (1708193354ns)</span>
31859               </p>
31860             </td>
31861 <td>
31862               <p>
31863                 <span class="red">12.76<br> (21792913775ns)</span>
31864               </p>
31865             </td>
31866 <td>
31867               <p>
31868                 <span class="green">1.06<br> (1815382677ns)</span>
31869               </p>
31870             </td>
31871 <td>
31872               <p>
31873                 <span class="red">2.18<br> (3723938582ns)</span>
31874               </p>
31875             </td>
31876 </tr>
31877 <tr>
31878 <td>
31879               <p>
31880                 gcd&lt;boost::multiprecision::uint1024_t&gt; (random prime number
31881                 products)
31882               </p>
31883             </td>
31884 <td>
31885               <p>
31886                 <span class="red">6.89<br> (9414373ns)</span>
31887               </p>
31888             </td>
31889 <td>
31890               <p>
31891                 <span class="green">1.00<br> (1367187ns)</span>
31892               </p>
31893             </td>
31894 <td>
31895               <p>
31896                 <span class="red">4.72<br> (6458117ns)</span>
31897               </p>
31898             </td>
31899 <td>
31900               <p>
31901                 <span class="green">1.16<br> (1583753ns)</span>
31902               </p>
31903             </td>
31904 <td>
31905               <p>
31906                 <span class="green">1.14<br> (1562793ns)</span>
31907               </p>
31908             </td>
31909 </tr>
31910 <tr>
31911 <td>
31912               <p>
31913                 gcd&lt;boost::multiprecision::uint1024_t&gt; (uniform random numbers)
31914               </p>
31915             </td>
31916 <td>
31917               <p>
31918                 <span class="blue">1.93<br> (202561994ns)</span>
31919               </p>
31920             </td>
31921 <td>
31922               <p>
31923                 <span class="green">1.06<br> (111048658ns)</span>
31924               </p>
31925             </td>
31926 <td>
31927               <p>
31928                 <span class="blue">1.27<br> (132829158ns)</span>
31929               </p>
31930             </td>
31931 <td>
31932               <p>
31933                 <span class="green">1.08<br> (113036723ns)</span>
31934               </p>
31935             </td>
31936 <td>
31937               <p>
31938                 <span class="green">1.00<br> (104969288ns)</span>
31939               </p>
31940             </td>
31941 </tr>
31942 <tr>
31943 <td>
31944               <p>
31945                 gcd&lt;boost::multiprecision::uint256_t&gt; (Trivial cases)
31946               </p>
31947             </td>
31948 <td>
31949               <p>
31950                 <span class="red">6.93<br> (3917ns)</span>
31951               </p>
31952             </td>
31953 <td>
31954               <p>
31955                 <span class="green">1.00<br> (565ns)</span>
31956               </p>
31957             </td>
31958 <td>
31959               <p>
31960                 <span class="red">2.62<br> (1479ns)</span>
31961               </p>
31962             </td>
31963 <td>
31964               <p>
31965                 <span class="green">1.01<br> (573ns)</span>
31966               </p>
31967             </td>
31968 <td>
31969               <p>
31970                 <span class="red">2.71<br> (1531ns)</span>
31971               </p>
31972             </td>
31973 </tr>
31974 <tr>
31975 <td>
31976               <p>
31977                 gcd&lt;boost::multiprecision::uint256_t&gt; (adjacent Fibonacci numbers)
31978               </p>
31979             </td>
31980 <td>
31981               <p>
31982                 <span class="red">2.21<br> (30286211ns)</span>
31983               </p>
31984             </td>
31985 <td>
31986               <p>
31987                 <span class="blue">1.23<br> (16874361ns)</span>
31988               </p>
31989             </td>
31990 <td>
31991               <p>
31992                 <span class="blue">1.39<br> (19081717ns)</span>
31993               </p>
31994             </td>
31995 <td>
31996               <p>
31997                 <span class="blue">1.29<br> (17676519ns)</span>
31998               </p>
31999             </td>
32000 <td>
32001               <p>
32002                 <span class="green">1.00<br> (13726965ns)</span>
32003               </p>
32004             </td>
32005 </tr>
32006 <tr>
32007 <td>
32008               <p>
32009                 gcd&lt;boost::multiprecision::uint256_t&gt; (permutations of Fibonacci
32010                 numbers)
32011               </p>
32012             </td>
32013 <td>
32014               <p>
32015                 <span class="red">3.09<br> (16264475163ns)</span>
32016               </p>
32017             </td>
32018 <td>
32019               <p>
32020                 <span class="green">1.00<br> (5267565731ns)</span>
32021               </p>
32022             </td>
32023 <td>
32024               <p>
32025                 <span class="blue">1.95<br> (10286841026ns)</span>
32026               </p>
32027             </td>
32028 <td>
32029               <p>
32030                 <span class="green">1.04<br> (5490091759ns)</span>
32031               </p>
32032             </td>
32033 <td>
32034               <p>
32035                 <span class="green">1.10<br> (5793652829ns)</span>
32036               </p>
32037             </td>
32038 </tr>
32039 <tr>
32040 <td>
32041               <p>
32042                 gcd&lt;boost::multiprecision::uint256_t&gt; (random prime number
32043                 products)
32044               </p>
32045             </td>
32046 <td>
32047               <p>
32048                 <span class="red">7.24<br> (9135147ns)</span>
32049               </p>
32050             </td>
32051 <td>
32052               <p>
32053                 <span class="green">1.00<br> (1261015ns)</span>
32054               </p>
32055             </td>
32056 <td>
32057               <p>
32058                 <span class="red">4.68<br> (5898603ns)</span>
32059               </p>
32060             </td>
32061 <td>
32062               <p>
32063                 <span class="green">1.04<br> (1309201ns)</span>
32064               </p>
32065             </td>
32066 <td>
32067               <p>
32068                 <span class="green">1.19<br> (1498616ns)</span>
32069               </p>
32070             </td>
32071 </tr>
32072 <tr>
32073 <td>
32074               <p>
32075                 gcd&lt;boost::multiprecision::uint256_t&gt; (uniform random numbers)
32076               </p>
32077             </td>
32078 <td>
32079               <p>
32080                 <span class="red">2.19<br> (37665692ns)</span>
32081               </p>
32082             </td>
32083 <td>
32084               <p>
32085                 <span class="green">1.00<br> (17208818ns)</span>
32086               </p>
32087             </td>
32088 <td>
32089               <p>
32090                 <span class="blue">1.40<br> (24038634ns)</span>
32091               </p>
32092             </td>
32093 <td>
32094               <p>
32095                 <span class="green">1.04<br> (17885551ns)</span>
32096               </p>
32097             </td>
32098 <td>
32099               <p>
32100                 <span class="green">1.04<br> (17856525ns)</span>
32101               </p>
32102             </td>
32103 </tr>
32104 <tr>
32105 <td>
32106               <p>
32107                 gcd&lt;boost::multiprecision::uint512_t&gt; (Trivial cases)
32108               </p>
32109             </td>
32110 <td>
32111               <p>
32112                 <span class="red">6.14<br> (4226ns)</span>
32113               </p>
32114             </td>
32115 <td>
32116               <p>
32117                 <span class="green">1.04<br> (714ns)</span>
32118               </p>
32119             </td>
32120 <td>
32121               <p>
32122                 <span class="red">2.40<br> (1650ns)</span>
32123               </p>
32124             </td>
32125 <td>
32126               <p>
32127                 <span class="green">1.00<br> (688ns)</span>
32128               </p>
32129             </td>
32130 <td>
32131               <p>
32132                 <span class="red">2.54<br> (1750ns)</span>
32133               </p>
32134             </td>
32135 </tr>
32136 <tr>
32137 <td>
32138               <p>
32139                 gcd&lt;boost::multiprecision::uint512_t&gt; (adjacent Fibonacci numbers)
32140               </p>
32141             </td>
32142 <td>
32143               <p>
32144                 <span class="red">2.09<br> (50478428ns)</span>
32145               </p>
32146             </td>
32147 <td>
32148               <p>
32149                 <span class="blue">1.85<br> (44510007ns)</span>
32150               </p>
32151             </td>
32152 <td>
32153               <p>
32154                 <span class="blue">1.30<br> (31453596ns)</span>
32155               </p>
32156             </td>
32157 <td>
32158               <p>
32159                 <span class="blue">1.95<br> (46966463ns)</span>
32160               </p>
32161             </td>
32162 <td>
32163               <p>
32164                 <span class="green">1.00<br> (24119978ns)</span>
32165               </p>
32166             </td>
32167 </tr>
32168 <tr>
32169 <td>
32170               <p>
32171                 gcd&lt;boost::multiprecision::uint512_t&gt; (permutations of Fibonacci
32172                 numbers)
32173               </p>
32174             </td>
32175 <td>
32176               <p>
32177                 <span class="red">4.78<br> (28634298954ns)</span>
32178               </p>
32179             </td>
32180 <td>
32181               <p>
32182                 <span class="green">1.00<br> (5992545367ns)</span>
32183               </p>
32184             </td>
32185 <td>
32186               <p>
32187                 <span class="red">3.03<br> (18149620491ns)</span>
32188               </p>
32189             </td>
32190 <td>
32191               <p>
32192                 <span class="green">1.07<br> (6428199599ns)</span>
32193               </p>
32194             </td>
32195 <td>
32196               <p>
32197                 <span class="green">1.16<br> (6922805976ns)</span>
32198               </p>
32199             </td>
32200 </tr>
32201 <tr>
32202 <td>
32203               <p>
32204                 gcd&lt;boost::multiprecision::uint512_t&gt; (random prime number
32205                 products)
32206               </p>
32207             </td>
32208 <td>
32209               <p>
32210                 <span class="red">6.82<br> (9443735ns)</span>
32211               </p>
32212             </td>
32213 <td>
32214               <p>
32215                 <span class="green">1.00<br> (1384889ns)</span>
32216               </p>
32217             </td>
32218 <td>
32219               <p>
32220                 <span class="red">4.40<br> (6089320ns)</span>
32221               </p>
32222             </td>
32223 <td>
32224               <p>
32225                 <span class="green">1.08<br> (1490160ns)</span>
32226               </p>
32227             </td>
32228 <td>
32229               <p>
32230                 <span class="green">1.20<br> (1659326ns)</span>
32231               </p>
32232             </td>
32233 </tr>
32234 <tr>
32235 <td>
32236               <p>
32237                 gcd&lt;boost::multiprecision::uint512_t&gt; (uniform random numbers)
32238               </p>
32239             </td>
32240 <td>
32241               <p>
32242                 <span class="blue">1.91<br> (81450557ns)</span>
32243               </p>
32244             </td>
32245 <td>
32246               <p>
32247                 <span class="green">1.00<br> (42646044ns)</span>
32248               </p>
32249             </td>
32250 <td>
32251               <p>
32252                 <span class="blue">1.25<br> (53179175ns)</span>
32253               </p>
32254             </td>
32255 <td>
32256               <p>
32257                 <span class="green">1.10<br> (46719225ns)</span>
32258               </p>
32259             </td>
32260 <td>
32261               <p>
32262                 <span class="green">1.00<br> (42673142ns)</span>
32263               </p>
32264             </td>
32265 </tr>
32266 <tr>
32267 <td>
32268               <p>
32269                 gcd&lt;unsigned long long&gt; (Trivial cases)
32270               </p>
32271             </td>
32272 <td>
32273               <p>
32274                 <span class="green">1.00<br> (116ns)</span>
32275               </p>
32276             </td>
32277 <td>
32278               <p>
32279                 <span class="blue">1.41<br> (164ns)</span>
32280               </p>
32281             </td>
32282 <td>
32283               <p>
32284                 <span class="green">1.18<br> (137ns)</span>
32285               </p>
32286             </td>
32287 <td>
32288               <p>
32289                 <span class="green">1.14<br> (132ns)</span>
32290               </p>
32291             </td>
32292 <td>
32293               <p>
32294                 <span class="green">1.11<br> (129ns)</span>
32295               </p>
32296             </td>
32297 </tr>
32298 <tr>
32299 <td>
32300               <p>
32301                 gcd&lt;unsigned long long&gt; (adjacent Fibonacci numbers)
32302               </p>
32303             </td>
32304 <td>
32305               <p>
32306                 <span class="green">1.00<br> (10264ns)</span>
32307               </p>
32308             </td>
32309 <td>
32310               <p>
32311                 <span class="red">8.74<br> (89752ns)</span>
32312               </p>
32313             </td>
32314 <td>
32315               <p>
32316                 <span class="blue">1.79<br> (18416ns)</span>
32317               </p>
32318             </td>
32319 <td>
32320               <p>
32321                 <span class="red">8.56<br> (87836ns)</span>
32322               </p>
32323             </td>
32324 <td>
32325               <p>
32326                 <span class="blue">1.92<br> (19682ns)</span>
32327               </p>
32328             </td>
32329 </tr>
32330 <tr>
32331 <td>
32332               <p>
32333                 gcd&lt;unsigned long long&gt; (permutations of Fibonacci numbers)
32334               </p>
32335             </td>
32336 <td>
32337               <p>
32338                 <span class="red">2.38<br> (3155892ns)</span>
32339               </p>
32340             </td>
32341 <td>
32342               <p>
32343                 <span class="green">1.17<br> (1546387ns)</span>
32344               </p>
32345             </td>
32346 <td>
32347               <p>
32348                 <span class="red">2.31<br> (3064571ns)</span>
32349               </p>
32350             </td>
32351 <td>
32352               <p>
32353                 <span class="green">1.14<br> (1505421ns)</span>
32354               </p>
32355             </td>
32356 <td>
32357               <p>
32358                 <span class="green">1.00<br> (1324137ns)</span>
32359               </p>
32360             </td>
32361 </tr>
32362 <tr>
32363 <td>
32364               <p>
32365                 gcd&lt;unsigned long long&gt; (random prime number products)
32366               </p>
32367             </td>
32368 <td>
32369               <p>
32370                 <span class="blue">1.51<br> (570068ns)</span>
32371               </p>
32372             </td>
32373 <td>
32374               <p>
32375                 <span class="green">1.19<br> (446612ns)</span>
32376               </p>
32377             </td>
32378 <td>
32379               <p>
32380                 <span class="blue">1.48<br> (558835ns)</span>
32381               </p>
32382             </td>
32383 <td>
32384               <p>
32385                 <span class="green">1.19<br> (446745ns)</span>
32386               </p>
32387             </td>
32388 <td>
32389               <p>
32390                 <span class="green">1.00<br> (376559ns)</span>
32391               </p>
32392             </td>
32393 </tr>
32394 <tr>
32395 <td>
32396               <p>
32397                 gcd&lt;unsigned long long&gt; (uniform random numbers)
32398               </p>
32399             </td>
32400 <td>
32401               <p>
32402                 <span class="green">1.02<br> (729507ns)</span>
32403               </p>
32404             </td>
32405 <td>
32406               <p>
32407                 <span class="green">1.12<br> (796575ns)</span>
32408               </p>
32409             </td>
32410 <td>
32411               <p>
32412                 <span class="green">1.06<br> (754568ns)</span>
32413               </p>
32414             </td>
32415 <td>
32416               <p>
32417                 <span class="green">1.09<br> (780209ns)</span>
32418               </p>
32419             </td>
32420 <td>
32421               <p>
32422                 <span class="green">1.00<br> (714345ns)</span>
32423               </p>
32424             </td>
32425 </tr>
32426 <tr>
32427 <td>
32428               <p>
32429                 gcd&lt;unsigned long&gt; (Trivial cases)
32430               </p>
32431             </td>
32432 <td>
32433               <p>
32434                 <span class="green">1.00<br> (111ns)</span>
32435               </p>
32436             </td>
32437 <td>
32438               <p>
32439                 <span class="blue">1.50<br> (167ns)</span>
32440               </p>
32441             </td>
32442 <td>
32443               <p>
32444                 <span class="blue">1.35<br> (150ns)</span>
32445               </p>
32446             </td>
32447 <td>
32448               <p>
32449                 <span class="blue">1.22<br> (135ns)</span>
32450               </p>
32451             </td>
32452 <td>
32453               <p>
32454                 <span class="green">1.14<br> (126ns)</span>
32455               </p>
32456             </td>
32457 </tr>
32458 <tr>
32459 <td>
32460               <p>
32461                 gcd&lt;unsigned long&gt; (adjacent Fibonacci numbers)
32462               </p>
32463             </td>
32464 <td>
32465               <p>
32466                 <span class="green">1.00<br> (10290ns)</span>
32467               </p>
32468             </td>
32469 <td>
32470               <p>
32471                 <span class="red">9.04<br> (92993ns)</span>
32472               </p>
32473             </td>
32474 <td>
32475               <p>
32476                 <span class="blue">1.79<br> (18378ns)</span>
32477               </p>
32478             </td>
32479 <td>
32480               <p>
32481                 <span class="red">8.51<br> (87529ns)</span>
32482               </p>
32483             </td>
32484 <td>
32485               <p>
32486                 <span class="blue">1.91<br> (19686ns)</span>
32487               </p>
32488             </td>
32489 </tr>
32490 <tr>
32491 <td>
32492               <p>
32493                 gcd&lt;unsigned long&gt; (permutations of Fibonacci numbers)
32494               </p>
32495             </td>
32496 <td>
32497               <p>
32498                 <span class="red">2.39<br> (3151730ns)</span>
32499               </p>
32500             </td>
32501 <td>
32502               <p>
32503                 <span class="green">1.19<br> (1571898ns)</span>
32504               </p>
32505             </td>
32506 <td>
32507               <p>
32508                 <span class="red">2.39<br> (3157925ns)</span>
32509               </p>
32510             </td>
32511 <td>
32512               <p>
32513                 <span class="green">1.15<br> (1514291ns)</span>
32514               </p>
32515             </td>
32516 <td>
32517               <p>
32518                 <span class="green">1.00<br> (1321038ns)</span>
32519               </p>
32520             </td>
32521 </tr>
32522 <tr>
32523 <td>
32524               <p>
32525                 gcd&lt;unsigned long&gt; (random prime number products)
32526               </p>
32527             </td>
32528 <td>
32529               <p>
32530                 <span class="blue">1.52<br> (567900ns)</span>
32531               </p>
32532             </td>
32533 <td>
32534               <p>
32535                 <span class="green">1.20<br> (447416ns)</span>
32536               </p>
32537             </td>
32538 <td>
32539               <p>
32540                 <span class="blue">1.53<br> (570241ns)</span>
32541               </p>
32542             </td>
32543 <td>
32544               <p>
32545                 <span class="green">1.17<br> (437075ns)</span>
32546               </p>
32547             </td>
32548 <td>
32549               <p>
32550                 <span class="green">1.00<br> (373656ns)</span>
32551               </p>
32552             </td>
32553 </tr>
32554 <tr>
32555 <td>
32556               <p>
32557                 gcd&lt;unsigned long&gt; (uniform random numbers)
32558               </p>
32559             </td>
32560 <td>
32561               <p>
32562                 <span class="green">1.02<br> (725502ns)</span>
32563               </p>
32564             </td>
32565 <td>
32566               <p>
32567                 <span class="green">1.11<br> (786216ns)</span>
32568               </p>
32569             </td>
32570 <td>
32571               <p>
32572                 <span class="green">1.14<br> (809581ns)</span>
32573               </p>
32574             </td>
32575 <td>
32576               <p>
32577                 <span class="green">1.16<br> (823657ns)</span>
32578               </p>
32579             </td>
32580 <td>
32581               <p>
32582                 <span class="green">1.00<br> (709300ns)</span>
32583               </p>
32584             </td>
32585 </tr>
32586 <tr>
32587 <td>
32588               <p>
32589                 gcd&lt;unsigned short&gt; (Trivial cases)
32590               </p>
32591             </td>
32592 <td>
32593               <p>
32594                 <span class="blue">1.70<br> (119ns)</span>
32595               </p>
32596             </td>
32597 <td>
32598               <p>
32599                 <span class="green">1.10<br> (77ns)</span>
32600               </p>
32601             </td>
32602 <td>
32603               <p>
32604                 <span class="blue">1.64<br> (115ns)</span>
32605               </p>
32606             </td>
32607 <td>
32608               <p>
32609                 <span class="green">1.00<br> (70ns)</span>
32610               </p>
32611             </td>
32612 <td>
32613               <p>
32614                 <span class="blue">1.34<br> (94ns)</span>
32615               </p>
32616             </td>
32617 </tr>
32618 <tr>
32619 <td>
32620               <p>
32621                 gcd&lt;unsigned short&gt; (adjacent Fibonacci numbers)
32622               </p>
32623             </td>
32624 <td>
32625               <p>
32626                 <span class="green">1.00<br> (505ns)</span>
32627               </p>
32628             </td>
32629 <td>
32630               <p>
32631                 <span class="red">6.66<br> (3361ns)</span>
32632               </p>
32633             </td>
32634 <td>
32635               <p>
32636                 <span class="blue">1.82<br> (920ns)</span>
32637               </p>
32638             </td>
32639 <td>
32640               <p>
32641                 <span class="red">6.00<br> (3031ns)</span>
32642               </p>
32643             </td>
32644 <td>
32645               <p>
32646                 <span class="blue">1.43<br> (723ns)</span>
32647               </p>
32648             </td>
32649 </tr>
32650 <tr>
32651 <td>
32652               <p>
32653                 gcd&lt;unsigned short&gt; (permutations of Fibonacci numbers)
32654               </p>
32655             </td>
32656 <td>
32657               <p>
32658                 <span class="green">1.03<br> (9677ns)</span>
32659               </p>
32660             </td>
32661 <td>
32662               <p>
32663                 <span class="red">2.47<br> (23264ns)</span>
32664               </p>
32665             </td>
32666 <td>
32667               <p>
32668                 <span class="red">2.31<br> (21708ns)</span>
32669               </p>
32670             </td>
32671 <td>
32672               <p>
32673                 <span class="red">2.20<br> (20726ns)</span>
32674               </p>
32675             </td>
32676 <td>
32677               <p>
32678                 <span class="green">1.00<br> (9404ns)</span>
32679               </p>
32680             </td>
32681 </tr>
32682 <tr>
32683 <td>
32684               <p>
32685                 gcd&lt;unsigned short&gt; (random prime number products)
32686               </p>
32687             </td>
32688 <td>
32689               <p>
32690                 <span class="blue">1.66<br> (144754ns)</span>
32691               </p>
32692             </td>
32693 <td>
32694               <p>
32695                 <span class="green">1.04<br> (91131ns)</span>
32696               </p>
32697             </td>
32698 <td>
32699               <p>
32700                 <span class="blue">1.75<br> (152844ns)</span>
32701               </p>
32702             </td>
32703 <td>
32704               <p>
32705                 <span class="green">1.00<br> (87426ns)</span>
32706               </p>
32707             </td>
32708 <td>
32709               <p>
32710                 <span class="green">1.09<br> (95489ns)</span>
32711               </p>
32712             </td>
32713 </tr>
32714 <tr>
32715 <td>
32716               <p>
32717                 gcd&lt;unsigned short&gt; (uniform random numbers)
32718               </p>
32719             </td>
32720 <td>
32721               <p>
32722                 <span class="blue">1.47<br> (193344ns)</span>
32723               </p>
32724             </td>
32725 <td>
32726               <p>
32727                 <span class="green">1.05<br> (138447ns)</span>
32728               </p>
32729             </td>
32730 <td>
32731               <p>
32732                 <span class="blue">1.54<br> (203579ns)</span>
32733               </p>
32734             </td>
32735 <td>
32736               <p>
32737                 <span class="green">1.00<br> (131849ns)</span>
32738               </p>
32739             </td>
32740 <td>
32741               <p>
32742                 <span class="green">1.12<br> (147658ns)</span>
32743               </p>
32744             </td>
32745 </tr>
32746 <tr>
32747 <td>
32748               <p>
32749                 gcd&lt;unsigned&gt; (Trivial cases)
32750               </p>
32751             </td>
32752 <td>
32753               <p>
32754                 <span class="blue">1.53<br> (121ns)</span>
32755               </p>
32756             </td>
32757 <td>
32758               <p>
32759                 <span class="green">1.09<br> (86ns)</span>
32760               </p>
32761             </td>
32762 <td>
32763               <p>
32764                 <span class="blue">1.80<br> (142ns)</span>
32765               </p>
32766             </td>
32767 <td>
32768               <p>
32769                 <span class="green">1.00<br> (79ns)</span>
32770               </p>
32771             </td>
32772 <td>
32773               <p>
32774                 <span class="blue">1.23<br> (97ns)</span>
32775               </p>
32776             </td>
32777 </tr>
32778 <tr>
32779 <td>
32780               <p>
32781                 gcd&lt;unsigned&gt; (adjacent Fibonacci numbers)
32782               </p>
32783             </td>
32784 <td>
32785               <p>
32786                 <span class="green">1.00<br> (2543ns)</span>
32787               </p>
32788             </td>
32789 <td>
32790               <p>
32791                 <span class="red">5.58<br> (14181ns)</span>
32792               </p>
32793             </td>
32794 <td>
32795               <p>
32796                 <span class="blue">1.87<br> (4761ns)</span>
32797               </p>
32798             </td>
32799 <td>
32800               <p>
32801                 <span class="red">5.23<br> (13303ns)</span>
32802               </p>
32803             </td>
32804 <td>
32805               <p>
32806                 <span class="blue">1.28<br> (3249ns)</span>
32807               </p>
32808             </td>
32809 </tr>
32810 <tr>
32811 <td>
32812               <p>
32813                 gcd&lt;unsigned&gt; (permutations of Fibonacci numbers)
32814               </p>
32815             </td>
32816 <td>
32817               <p>
32818                 <span class="red">2.23<br> (322541ns)</span>
32819               </p>
32820             </td>
32821 <td>
32822               <p>
32823                 <span class="blue">1.24<br> (178892ns)</span>
32824               </p>
32825             </td>
32826 <td>
32827               <p>
32828                 <span class="red">2.63<br> (380151ns)</span>
32829               </p>
32830             </td>
32831 <td>
32832               <p>
32833                 <span class="green">1.16<br> (167798ns)</span>
32834               </p>
32835             </td>
32836 <td>
32837               <p>
32838                 <span class="green">1.00<br> (144818ns)</span>
32839               </p>
32840             </td>
32841 </tr>
32842 <tr>
32843 <td>
32844               <p>
32845                 gcd&lt;unsigned&gt; (random prime number products)
32846               </p>
32847             </td>
32848 <td>
32849               <p>
32850                 <span class="blue">1.58<br> (287780ns)</span>
32851               </p>
32852             </td>
32853 <td>
32854               <p>
32855                 <span class="green">1.04<br> (190430ns)</span>
32856               </p>
32857             </td>
32858 <td>
32859               <p>
32860                 <span class="blue">1.72<br> (313206ns)</span>
32861               </p>
32862             </td>
32863 <td>
32864               <p>
32865                 <span class="green">1.00<br> (182486ns)</span>
32866               </p>
32867             </td>
32868 <td>
32869               <p>
32870                 <span class="green">1.06<br> (194089ns)</span>
32871               </p>
32872             </td>
32873 </tr>
32874 <tr>
32875 <td>
32876               <p>
32877                 gcd&lt;unsigned&gt; (uniform random numbers)
32878               </p>
32879             </td>
32880 <td>
32881               <p>
32882                 <span class="blue">1.25<br> (357105ns)</span>
32883               </p>
32884             </td>
32885 <td>
32886               <p>
32887                 <span class="green">1.00<br> (285373ns)</span>
32888               </p>
32889             </td>
32890 <td>
32891               <p>
32892                 <span class="blue">1.43<br> (406966ns)</span>
32893               </p>
32894             </td>
32895 <td>
32896               <p>
32897                 <span class="green">1.03<br> (294621ns)</span>
32898               </p>
32899             </td>
32900 <td>
32901               <p>
32902                 <span class="green">1.12<br> (319048ns)</span>
32903               </p>
32904             </td>
32905 </tr>
32906 </tbody>
32907 </table></div>
32908 </div>
32909 <br class="table-break">
32910 </div>
32911 <div class="section">
32912 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
32913 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64" title="gcd method comparison with Microsoft Visual C++ version 14.0 on Windows x64">gcd
32914     method comparison with Microsoft Visual C++ version 14.0 on Windows x64</a>
32915 </h2></div></div></div>
32916 <div class="table">
32917 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64.table_gcd_method_comparison_with_Microsoft_Visual_C_version_14_0_on_Windows_x64"></a><p class="title"><b>Table&#160;27.&#160;gcd method comparison with Microsoft Visual C++ version 14.0 on Windows
32918       x64</b></p>
32919 <div class="table-contents"><table class="table" summary="gcd method comparison with Microsoft Visual C++ version 14.0 on Windows
32920       x64">
32921 <colgroup>
32922 <col>
32923 <col>
32924 <col>
32925 <col>
32926 <col>
32927 <col>
32928 <col>
32929 <col>
32930 <col>
32931 <col>
32932 <col>
32933 <col>
32934 </colgroup>
32935 <thead><tr>
32936 <th>
32937               <p>
32938                 Function
32939               </p>
32940             </th>
32941 <th>
32942               <p>
32943                 Stein_gcd boost 1.61
32944               </p>
32945             </th>
32946 <th>
32947               <p>
32948                 Euclid_gcd boost 1.61
32949               </p>
32950             </th>
32951 <th>
32952               <p>
32953                 Stein_gcd_textbook boost 1.61
32954               </p>
32955             </th>
32956 <th>
32957               <p>
32958                 gcd_euclid_textbook boost 1.61
32959               </p>
32960             </th>
32961 <th>
32962               <p>
32963                 mixed_binary_gcd boost 1.61
32964               </p>
32965             </th>
32966 <th>
32967               <p>
32968                 gcd boost 1.64
32969               </p>
32970             </th>
32971 <th>
32972               <p>
32973                 Euclid_gcd boost 1.64
32974               </p>
32975             </th>
32976 <th>
32977               <p>
32978                 Stein_gcd boost 1.64
32979               </p>
32980             </th>
32981 <th>
32982               <p>
32983                 mixed_binary_gcd boost 1.64
32984               </p>
32985             </th>
32986 <th>
32987               <p>
32988                 Stein_gcd_textbook boost 1.64
32989               </p>
32990             </th>
32991 <th>
32992               <p>
32993                 gcd_euclid_textbook boost 1.64
32994               </p>
32995             </th>
32996 </tr></thead>
32997 <tbody>
32998 <tr>
32999 <td>
33000               <p>
33001                 gcd&lt;boost::multiprecision::uint1024_t&gt; (Trivial cases)
33002               </p>
33003             </td>
33004 <td>
33005               <p>
33006                 <span class="red">3.05<br> (2653ns)</span>
33007               </p>
33008             </td>
33009 <td>
33010               <p>
33011                 <span class="green">1.00<br> (871ns)</span>
33012               </p>
33013             </td>
33014 <td>
33015               <p>
33016                 <span class="blue">1.44<br> (1254ns)</span>
33017               </p>
33018             </td>
33019 <td>
33020               <p>
33021                 <span class="green">1.01<br> (882ns)</span>
33022               </p>
33023             </td>
33024 <td>
33025               <p>
33026                 <span class="blue">1.92<br> (1669ns)</span>
33027               </p>
33028             </td>
33029 <td>
33030               <p>
33031                 <span class="red">2.53<br> (2207ns)</span>
33032               </p>
33033             </td>
33034 <td>
33035               <p>
33036                 <span class="red">2.62<br> (2281ns)</span>
33037               </p>
33038             </td>
33039 <td>
33040               <p>
33041                 <span class="red">11.46<br> (9978ns)</span>
33042               </p>
33043             </td>
33044 <td>
33045               <p>
33046                 <span class="red">10.70<br> (9316ns)</span>
33047               </p>
33048             </td>
33049 <td>
33050               <p>
33051                 <span class="red">3.48<br> (3035ns)</span>
33052               </p>
33053             </td>
33054 <td>
33055               <p>
33056                 <span class="red">2.72<br> (2367ns)</span>
33057               </p>
33058             </td>
33059 </tr>
33060 <tr>
33061 <td>
33062               <p>
33063                 gcd&lt;boost::multiprecision::uint1024_t&gt; (adjacent Fibonacci
33064                 numbers)
33065               </p>
33066             </td>
33067 <td>
33068               <p>
33069                 <span class="red">2.42<br> (59670883ns)</span>
33070               </p>
33071             </td>
33072 <td>
33073               <p>
33074                 <span class="red">2.57<br> (63320661ns)</span>
33075               </p>
33076             </td>
33077 <td>
33078               <p>
33079                 <span class="green">1.19<br> (29370585ns)</span>
33080               </p>
33081             </td>
33082 <td>
33083               <p>
33084                 <span class="red">2.22<br> (54668476ns)</span>
33085               </p>
33086             </td>
33087 <td>
33088               <p>
33089                 <span class="blue">1.65<br> (40663816ns)</span>
33090               </p>
33091             </td>
33092 <td>
33093               <p>
33094                 <span class="green">1.00<br> (24623955ns)</span>
33095               </p>
33096             </td>
33097 <td>
33098               <p>
33099                 <span class="red">4.35<br> (107118158ns)</span>
33100               </p>
33101             </td>
33102 <td>
33103               <p>
33104                 <span class="red">5.35<br> (131687985ns)</span>
33105               </p>
33106             </td>
33107 <td>
33108               <p>
33109                 <span class="red">3.15<br> (77463382ns)</span>
33110               </p>
33111             </td>
33112 <td>
33113               <p>
33114                 <span class="red">2.14<br> (52636654ns)</span>
33115               </p>
33116             </td>
33117 <td>
33118               <p>
33119                 <span class="red">5.25<br> (129158187ns)</span>
33120               </p>
33121             </td>
33122 </tr>
33123 <tr>
33124 <td>
33125               <p>
33126                 gcd&lt;boost::multiprecision::uint1024_t&gt; (permutations of Fibonacci
33127                 numbers)
33128               </p>
33129             </td>
33130 <td>
33131               <p>
33132                 <span class="red">15.51<br> (33644126589ns)</span>
33133               </p>
33134             </td>
33135 <td>
33136               <p>
33137                 <span class="green">1.00<br> (2169788957ns)</span>
33138               </p>
33139             </td>
33140 <td>
33141               <p>
33142                 <span class="red">7.78<br> (16883236272ns)</span>
33143               </p>
33144             </td>
33145 <td>
33146               <p>
33147                 <span class="green">1.10<br> (2378290598ns)</span>
33148               </p>
33149             </td>
33150 <td>
33151               <p>
33152                 <span class="red">2.64<br> (5721817992ns)</span>
33153               </p>
33154             </td>
33155 <td>
33156               <p>
33157                 <span class="red">5.89<br> (12776783246ns)</span>
33158               </p>
33159             </td>
33160 <td>
33161               <p>
33162                 <span class="blue">1.60<br> (3473198791ns)</span>
33163               </p>
33164             </td>
33165 <td>
33166               <p>
33167                 <span class="red">38.51<br> (83549633852ns)</span>
33168               </p>
33169             </td>
33170 <td>
33171               <p>
33172                 <span class="red">5.64<br> (12235187520ns)</span>
33173               </p>
33174             </td>
33175 <td>
33176               <p>
33177                 <span class="red">14.54<br> (31558153140ns)</span>
33178               </p>
33179             </td>
33180 <td>
33181               <p>
33182                 <span class="blue">1.79<br> (3883541816ns)</span>
33183               </p>
33184             </td>
33185 </tr>
33186 <tr>
33187 <td>
33188               <p>
33189                 gcd&lt;boost::multiprecision::uint1024_t&gt; (random prime number
33190                 products)
33191               </p>
33192             </td>
33193 <td>
33194               <p>
33195                 <span class="red">5.56<br> (7426321ns)</span>
33196               </p>
33197             </td>
33198 <td>
33199               <p>
33200                 <span class="green">1.06<br> (1420925ns)</span>
33201               </p>
33202             </td>
33203 <td>
33204               <p>
33205                 <span class="red">3.18<br> (4254380ns)</span>
33206               </p>
33207             </td>
33208 <td>
33209               <p>
33210                 <span class="green">1.00<br> (1336372ns)</span>
33211               </p>
33212             </td>
33213 <td>
33214               <p>
33215                 <span class="blue">1.61<br> (2149489ns)</span>
33216               </p>
33217             </td>
33218 <td>
33219               <p>
33220                 <span class="blue">1.72<br> (2295367ns)</span>
33221               </p>
33222             </td>
33223 <td>
33224               <p>
33225                 <span class="blue">1.97<br> (2629042ns)</span>
33226               </p>
33227             </td>
33228 <td>
33229               <p>
33230                 <span class="red">16.99<br> (22706002ns)</span>
33231               </p>
33232             </td>
33233 <td>
33234               <p>
33235                 <span class="red">3.66<br> (4896256ns)</span>
33236               </p>
33237             </td>
33238 <td>
33239               <p>
33240                 <span class="red">6.66<br> (8899615ns)</span>
33241               </p>
33242             </td>
33243 <td>
33244               <p>
33245                 <span class="red">2.47<br> (3296882ns)</span>
33246               </p>
33247             </td>
33248 </tr>
33249 <tr>
33250 <td>
33251               <p>
33252                 gcd&lt;boost::multiprecision::uint1024_t&gt; (uniform random numbers)
33253               </p>
33254             </td>
33255 <td>
33256               <p>
33257                 <span class="red">3.03<br> (275000359ns)</span>
33258               </p>
33259             </td>
33260 <td>
33261               <p>
33262                 <span class="blue">1.20<br> (109316990ns)</span>
33263               </p>
33264             </td>
33265 <td>
33266               <p>
33267                 <span class="blue">1.36<br> (123200308ns)</span>
33268               </p>
33269             </td>
33270 <td>
33271               <p>
33272                 <span class="green">1.00<br> (90757472ns)</span>
33273               </p>
33274             </td>
33275 <td>
33276               <p>
33277                 <span class="red">2.11<br> (191066461ns)</span>
33278               </p>
33279             </td>
33280 <td>
33281               <p>
33282                 <span class="blue">1.36<br> (123876688ns)</span>
33283               </p>
33284             </td>
33285 <td>
33286               <p>
33287                 <span class="blue">1.86<br> (168555428ns)</span>
33288               </p>
33289             </td>
33290 <td>
33291               <p>
33292                 <span class="red">4.94<br> (448341733ns)</span>
33293               </p>
33294             </td>
33295 <td>
33296               <p>
33297                 <span class="red">2.87<br> (260414480ns)</span>
33298               </p>
33299             </td>
33300 <td>
33301               <p>
33302                 <span class="red">2.10<br> (190249211ns)</span>
33303               </p>
33304             </td>
33305 <td>
33306               <p>
33307                 <span class="red">2.06<br> (187300242ns)</span>
33308               </p>
33309             </td>
33310 </tr>
33311 <tr>
33312 <td>
33313               <p>
33314                 gcd&lt;boost::multiprecision::uint256_t&gt; (Trivial cases)
33315               </p>
33316             </td>
33317 <td>
33318               <p>
33319                 <span class="red">3.56<br> (2100ns)</span>
33320               </p>
33321             </td>
33322 <td>
33323               <p>
33324                 <span class="green">1.00<br> (590ns)</span>
33325               </p>
33326             </td>
33327 <td>
33328               <p>
33329                 <span class="blue">1.52<br> (896ns)</span>
33330               </p>
33331             </td>
33332 <td>
33333               <p>
33334                 <span class="green">1.01<br> (594ns)</span>
33335               </p>
33336             </td>
33337 <td>
33338               <p>
33339                 <span class="red">2.47<br> (1460ns)</span>
33340               </p>
33341             </td>
33342 <td>
33343               <p>
33344                 <span class="blue">1.52<br> (896ns)</span>
33345               </p>
33346             </td>
33347 <td>
33348               <p>
33349                 <span class="blue">1.65<br> (974ns)</span>
33350               </p>
33351             </td>
33352 <td>
33353               <p>
33354                 <span class="red">8.24<br> (4859ns)</span>
33355               </p>
33356             </td>
33357 <td>
33358               <p>
33359                 <span class="red">7.14<br> (4211ns)</span>
33360               </p>
33361             </td>
33362 <td>
33363               <p>
33364                 <span class="red">2.36<br> (1390ns)</span>
33365               </p>
33366             </td>
33367 <td>
33368               <p>
33369                 <span class="blue">1.36<br> (803ns)</span>
33370               </p>
33371             </td>
33372 </tr>
33373 <tr>
33374 <td>
33375               <p>
33376                 gcd&lt;boost::multiprecision::uint256_t&gt; (adjacent Fibonacci numbers)
33377               </p>
33378             </td>
33379 <td>
33380               <p>
33381                 <span class="red">2.41<br> (25292952ns)</span>
33382               </p>
33383             </td>
33384 <td>
33385               <p>
33386                 <span class="blue">1.35<br> (14156133ns)</span>
33387               </p>
33388             </td>
33389 <td>
33390               <p>
33391                 <span class="blue">1.33<br> (14011069ns)</span>
33392               </p>
33393             </td>
33394 <td>
33395               <p>
33396                 <span class="blue">1.29<br> (13517673ns)</span>
33397               </p>
33398             </td>
33399 <td>
33400               <p>
33401                 <span class="blue">1.80<br> (18914822ns)</span>
33402               </p>
33403             </td>
33404 <td>
33405               <p>
33406                 <span class="green">1.00<br> (10509446ns)</span>
33407               </p>
33408             </td>
33409 <td>
33410               <p>
33411                 <span class="red">2.42<br> (25415287ns)</span>
33412               </p>
33413             </td>
33414 <td>
33415               <p>
33416                 <span class="red">4.34<br> (45569911ns)</span>
33417               </p>
33418             </td>
33419 <td>
33420               <p>
33421                 <span class="red">2.75<br> (28868909ns)</span>
33422               </p>
33423             </td>
33424 <td>
33425               <p>
33426                 <span class="blue">1.69<br> (17787967ns)</span>
33427               </p>
33428             </td>
33429 <td>
33430               <p>
33431                 <span class="red">2.45<br> (25703761ns)</span>
33432               </p>
33433             </td>
33434 </tr>
33435 <tr>
33436 <td>
33437               <p>
33438                 gcd&lt;boost::multiprecision::uint256_t&gt; (permutations of Fibonacci
33439                 numbers)
33440               </p>
33441             </td>
33442 <td>
33443               <p>
33444                 <span class="red">3.23<br> (13662865260ns)</span>
33445               </p>
33446             </td>
33447 <td>
33448               <p>
33449                 <span class="green">1.06<br> (4469548580ns)</span>
33450               </p>
33451             </td>
33452 <td>
33453               <p>
33454                 <span class="blue">1.76<br> (7471801261ns)</span>
33455               </p>
33456             </td>
33457 <td>
33458               <p>
33459                 <span class="green">1.00<br> (4236351208ns)</span>
33460               </p>
33461             </td>
33462 <td>
33463               <p>
33464                 <span class="blue">1.85<br> (7828273663ns)</span>
33465               </p>
33466             </td>
33467 <td>
33468               <p>
33469                 <span class="blue">1.33<br> (5641641009ns)</span>
33470               </p>
33471             </td>
33472 <td>
33473               <p>
33474                 <span class="red">2.00<br> (8481980418ns)</span>
33475               </p>
33476             </td>
33477 <td>
33478               <p>
33479                 <span class="red">6.13<br> (25958089997ns)</span>
33480               </p>
33481             </td>
33482 <td>
33483               <p>
33484                 <span class="red">3.03<br> (12831671502ns)</span>
33485               </p>
33486             </td>
33487 <td>
33488               <p>
33489                 <span class="red">2.46<br> (10425285342ns)</span>
33490               </p>
33491             </td>
33492 <td>
33493               <p>
33494                 <span class="red">2.00<br> (8481275507ns)</span>
33495               </p>
33496             </td>
33497 </tr>
33498 <tr>
33499 <td>
33500               <p>
33501                 gcd&lt;boost::multiprecision::uint256_t&gt; (random prime number
33502                 products)
33503               </p>
33504             </td>
33505 <td>
33506               <p>
33507                 <span class="red">5.65<br> (7151179ns)</span>
33508               </p>
33509             </td>
33510 <td>
33511               <p>
33512                 <span class="green">1.01<br> (1279095ns)</span>
33513               </p>
33514             </td>
33515 <td>
33516               <p>
33517                 <span class="red">3.25<br> (4106910ns)</span>
33518               </p>
33519             </td>
33520 <td>
33521               <p>
33522                 <span class="green">1.00<br> (1264825ns)</span>
33523               </p>
33524             </td>
33525 <td>
33526               <p>
33527                 <span class="blue">1.70<br> (2152290ns)</span>
33528               </p>
33529             </td>
33530 <td>
33531               <p>
33532                 <span class="blue">1.92<br> (2431940ns)</span>
33533               </p>
33534             </td>
33535 <td>
33536               <p>
33537                 <span class="blue">1.85<br> (2345808ns)</span>
33538               </p>
33539             </td>
33540 <td>
33541               <p>
33542                 <span class="red">11.27<br> (14248457ns)</span>
33543               </p>
33544             </td>
33545 <td>
33546               <p>
33547                 <span class="red">2.76<br> (3489015ns)</span>
33548               </p>
33549             </td>
33550 <td>
33551               <p>
33552                 <span class="red">4.98<br> (6301435ns)</span>
33553               </p>
33554             </td>
33555 <td>
33556               <p>
33557                 <span class="blue">1.89<br> (2392981ns)</span>
33558               </p>
33559             </td>
33560 </tr>
33561 <tr>
33562 <td>
33563               <p>
33564                 gcd&lt;boost::multiprecision::uint256_t&gt; (uniform random numbers)
33565               </p>
33566             </td>
33567 <td>
33568               <p>
33569                 <span class="red">2.45<br> (32310613ns)</span>
33570               </p>
33571             </td>
33572 <td>
33573               <p>
33574                 <span class="green">1.06<br> (14059302ns)</span>
33575               </p>
33576             </td>
33577 <td>
33578               <p>
33579                 <span class="blue">1.35<br> (17793742ns)</span>
33580               </p>
33581             </td>
33582 <td>
33583               <p>
33584                 <span class="green">1.00<br> (13204360ns)</span>
33585               </p>
33586             </td>
33587 <td>
33588               <p>
33589                 <span class="blue">1.84<br> (24264232ns)</span>
33590               </p>
33591             </td>
33592 <td>
33593               <p>
33594                 <span class="green">1.15<br> (15190274ns)</span>
33595               </p>
33596             </td>
33597 <td>
33598               <p>
33599                 <span class="blue">1.97<br> (26017484ns)</span>
33600               </p>
33601             </td>
33602 <td>
33603               <p>
33604                 <span class="red">4.46<br> (58842348ns)</span>
33605               </p>
33606             </td>
33607 <td>
33608               <p>
33609                 <span class="red">2.79<br> (36785666ns)</span>
33610               </p>
33611             </td>
33612 <td>
33613               <p>
33614                 <span class="blue">1.69<br> (22326488ns)</span>
33615               </p>
33616             </td>
33617 <td>
33618               <p>
33619                 <span class="blue">1.91<br> (25204278ns)</span>
33620               </p>
33621             </td>
33622 </tr>
33623 <tr>
33624 <td>
33625               <p>
33626                 gcd&lt;boost::multiprecision::uint512_t&gt; (Trivial cases)
33627               </p>
33628             </td>
33629 <td>
33630               <p>
33631                 <span class="red">3.43<br> (2210ns)</span>
33632               </p>
33633             </td>
33634 <td>
33635               <p>
33636                 <span class="green">1.00<br> (644ns)</span>
33637               </p>
33638             </td>
33639 <td>
33640               <p>
33641                 <span class="blue">1.55<br> (1000ns)</span>
33642               </p>
33643             </td>
33644 <td>
33645               <p>
33646                 <span class="green">1.03<br> (662ns)</span>
33647               </p>
33648             </td>
33649 <td>
33650               <p>
33651                 <span class="red">2.10<br> (1355ns)</span>
33652               </p>
33653             </td>
33654 <td>
33655               <p>
33656                 <span class="blue">1.42<br> (913ns)</span>
33657               </p>
33658             </td>
33659 <td>
33660               <p>
33661                 <span class="blue">1.54<br> (989ns)</span>
33662               </p>
33663             </td>
33664 <td>
33665               <p>
33666                 <span class="red">7.32<br> (4716ns)</span>
33667               </p>
33668             </td>
33669 <td>
33670               <p>
33671                 <span class="red">6.40<br> (4122ns)</span>
33672               </p>
33673             </td>
33674 <td>
33675               <p>
33676                 <span class="red">2.12<br> (1368ns)</span>
33677               </p>
33678             </td>
33679 <td>
33680               <p>
33681                 <span class="blue">1.27<br> (817ns)</span>
33682               </p>
33683             </td>
33684 </tr>
33685 <tr>
33686 <td>
33687               <p>
33688                 gcd&lt;boost::multiprecision::uint512_t&gt; (adjacent Fibonacci numbers)
33689               </p>
33690             </td>
33691 <td>
33692               <p>
33693                 <span class="red">2.09<br> (48927775ns)</span>
33694               </p>
33695             </td>
33696 <td>
33697               <p>
33698                 <span class="blue">1.58<br> (37027792ns)</span>
33699               </p>
33700             </td>
33701 <td>
33702               <p>
33703                 <span class="green">1.11<br> (26031785ns)</span>
33704               </p>
33705             </td>
33706 <td>
33707               <p>
33708                 <span class="blue">1.45<br> (33931511ns)</span>
33709               </p>
33710             </td>
33711 <td>
33712               <p>
33713                 <span class="blue">1.43<br> (33404007ns)</span>
33714               </p>
33715             </td>
33716 <td>
33717               <p>
33718                 <span class="green">1.00<br> (23435290ns)</span>
33719               </p>
33720             </td>
33721 <td>
33722               <p>
33723                 <span class="red">3.12<br> (73104180ns)</span>
33724               </p>
33725             </td>
33726 <td>
33727               <p>
33728                 <span class="red">3.84<br> (90089949ns)</span>
33729               </p>
33730             </td>
33731 <td>
33732               <p>
33733                 <span class="red">2.43<br> (56923240ns)</span>
33734               </p>
33735             </td>
33736 <td>
33737               <p>
33738                 <span class="blue">1.48<br> (34693435ns)</span>
33739               </p>
33740             </td>
33741 <td>
33742               <p>
33743                 <span class="red">2.80<br> (65620808ns)</span>
33744               </p>
33745             </td>
33746 </tr>
33747 <tr>
33748 <td>
33749               <p>
33750                 gcd&lt;boost::multiprecision::uint512_t&gt; (permutations of Fibonacci
33751                 numbers)
33752               </p>
33753             </td>
33754 <td>
33755               <p>
33756                 <span class="red">5.53<br> (28125905824ns)</span>
33757               </p>
33758             </td>
33759 <td>
33760               <p>
33761                 <span class="green">1.08<br> (5505436279ns)</span>
33762               </p>
33763             </td>
33764 <td>
33765               <p>
33766                 <span class="red">2.89<br> (14713059756ns)</span>
33767               </p>
33768             </td>
33769 <td>
33770               <p>
33771                 <span class="green">1.00<br> (5084759818ns)</span>
33772               </p>
33773             </td>
33774 <td>
33775               <p>
33776                 <span class="blue">1.85<br> (9420550833ns)</span>
33777               </p>
33778             </td>
33779 <td>
33780               <p>
33781                 <span class="red">2.41<br> (12252843971ns)</span>
33782               </p>
33783             </td>
33784 <td>
33785               <p>
33786                 <span class="red">2.02<br> (10272751458ns)</span>
33787               </p>
33788             </td>
33789 <td>
33790               <p>
33791                 <span class="red">9.61<br> (48856236248ns)</span>
33792               </p>
33793             </td>
33794 <td>
33795               <p>
33796                 <span class="red">2.98<br> (15149065981ns)</span>
33797               </p>
33798             </td>
33799 <td>
33800               <p>
33801                 <span class="red">3.66<br> (18594373353ns)</span>
33802               </p>
33803             </td>
33804 <td>
33805               <p>
33806                 <span class="blue">1.81<br> (9217862382ns)</span>
33807               </p>
33808             </td>
33809 </tr>
33810 <tr>
33811 <td>
33812               <p>
33813                 gcd&lt;boost::multiprecision::uint512_t&gt; (random prime number
33814                 products)
33815               </p>
33816             </td>
33817 <td>
33818               <p>
33819                 <span class="red">5.48<br> (7364662ns)</span>
33820               </p>
33821             </td>
33822 <td>
33823               <p>
33824                 <span class="green">1.01<br> (1351079ns)</span>
33825               </p>
33826             </td>
33827 <td>
33828               <p>
33829                 <span class="red">3.28<br> (4407547ns)</span>
33830               </p>
33831             </td>
33832 <td>
33833               <p>
33834                 <span class="green">1.00<br> (1344003ns)</span>
33835               </p>
33836             </td>
33837 <td>
33838               <p>
33839                 <span class="blue">1.58<br> (2123434ns)</span>
33840               </p>
33841             </td>
33842 <td>
33843               <p>
33844                 <span class="blue">1.89<br> (2543037ns)</span>
33845               </p>
33846             </td>
33847 <td>
33848               <p>
33849                 <span class="blue">1.96<br> (2636943ns)</span>
33850               </p>
33851             </td>
33852 <td>
33853               <p>
33854                 <span class="red">11.40<br> (15325370ns)</span>
33855               </p>
33856             </td>
33857 <td>
33858               <p>
33859                 <span class="red">2.86<br> (3841352ns)</span>
33860               </p>
33861             </td>
33862 <td>
33863               <p>
33864                 <span class="red">4.91<br> (6593697ns)</span>
33865               </p>
33866             </td>
33867 <td>
33868               <p>
33869                 <span class="red">2.06<br> (2763216ns)</span>
33870               </p>
33871             </td>
33872 </tr>
33873 <tr>
33874 <td>
33875               <p>
33876                 gcd&lt;boost::multiprecision::uint512_t&gt; (uniform random numbers)
33877               </p>
33878             </td>
33879 <td>
33880               <p>
33881                 <span class="red">2.66<br> (87178566ns)</span>
33882               </p>
33883             </td>
33884 <td>
33885               <p>
33886                 <span class="green">1.13<br> (37150982ns)</span>
33887               </p>
33888             </td>
33889 <td>
33890               <p>
33891                 <span class="blue">1.39<br> (45679514ns)</span>
33892               </p>
33893             </td>
33894 <td>
33895               <p>
33896                 <span class="green">1.00<br> (32787132ns)</span>
33897               </p>
33898             </td>
33899 <td>
33900               <p>
33901                 <span class="blue">1.88<br> (61528205ns)</span>
33902               </p>
33903             </td>
33904 <td>
33905               <p>
33906                 <span class="blue">1.33<br> (43591274ns)</span>
33907               </p>
33908             </td>
33909 <td>
33910               <p>
33911                 <span class="red">2.10<br> (68925414ns)</span>
33912               </p>
33913             </td>
33914 <td>
33915               <p>
33916                 <span class="red">4.32<br> (141511277ns)</span>
33917               </p>
33918             </td>
33919 <td>
33920               <p>
33921                 <span class="red">3.05<br> (100081308ns)</span>
33922               </p>
33923             </td>
33924 <td>
33925               <p>
33926                 <span class="blue">1.87<br> (61292346ns)</span>
33927               </p>
33928             </td>
33929 <td>
33930               <p>
33931                 <span class="red">2.02<br> (66235861ns)</span>
33932               </p>
33933             </td>
33934 </tr>
33935 <tr>
33936 <td>
33937               <p>
33938                 gcd&lt;unsigned long long&gt; (Trivial cases)
33939               </p>
33940             </td>
33941 <td>
33942               <p>
33943                 <span class="green">1.00<br> (119ns)</span>
33944               </p>
33945             </td>
33946 <td>
33947               <p>
33948                 <span class="blue">1.39<br> (166ns)</span>
33949               </p>
33950             </td>
33951 <td>
33952               <p>
33953                 <span class="blue">1.41<br> (168ns)</span>
33954               </p>
33955             </td>
33956 <td>
33957               <p>
33958                 <span class="green">1.17<br> (139ns)</span>
33959               </p>
33960             </td>
33961 <td>
33962               <p>
33963                 <span class="green">1.13<br> (134ns)</span>
33964               </p>
33965             </td>
33966 <td>
33967               <p>
33968                 <span class="red">2.65<br> (315ns)</span>
33969               </p>
33970             </td>
33971 <td>
33972               <p>
33973                 <span class="blue">1.75<br> (208ns)</span>
33974               </p>
33975             </td>
33976 <td>
33977               <p>
33978                 <span class="blue">1.97<br> (235ns)</span>
33979               </p>
33980             </td>
33981 <td>
33982               <p>
33983                 <span class="red">2.41<br> (287ns)</span>
33984               </p>
33985             </td>
33986 <td>
33987               <p>
33988                 <span class="red">4.06<br> (483ns)</span>
33989               </p>
33990             </td>
33991 <td>
33992               <p>
33993                 <span class="blue">1.76<br> (209ns)</span>
33994               </p>
33995             </td>
33996 </tr>
33997 <tr>
33998 <td>
33999               <p>
34000                 gcd&lt;unsigned long long&gt; (adjacent Fibonacci numbers)
34001               </p>
34002             </td>
34003 <td>
34004               <p>
34005                 <span class="green">1.00<br> (8347ns)</span>
34006               </p>
34007             </td>
34008 <td>
34009               <p>
34010                 <span class="red">10.38<br> (86663ns)</span>
34011               </p>
34012             </td>
34013 <td>
34014               <p>
34015                 <span class="red">3.35<br> (27955ns)</span>
34016               </p>
34017             </td>
34018 <td>
34019               <p>
34020                 <span class="red">10.09<br> (84227ns)</span>
34021               </p>
34022             </td>
34023 <td>
34024               <p>
34025                 <span class="red">2.28<br> (19057ns)</span>
34026               </p>
34027             </td>
34028 <td>
34029               <p>
34030                 <span class="red">4.08<br> (34080ns)</span>
34031               </p>
34032             </td>
34033 <td>
34034               <p>
34035                 <span class="red">18.55<br> (154835ns)</span>
34036               </p>
34037             </td>
34038 <td>
34039               <p>
34040                 <span class="red">2.17<br> (18097ns)</span>
34041               </p>
34042             </td>
34043 <td>
34044               <p>
34045                 <span class="red">3.96<br> (33018ns)</span>
34046               </p>
34047             </td>
34048 <td>
34049               <p>
34050                 <span class="red">6.98<br> (58232ns)</span>
34051               </p>
34052             </td>
34053 <td>
34054               <p>
34055                 <span class="red">18.59<br> (155185ns)</span>
34056               </p>
34057             </td>
34058 </tr>
34059 <tr>
34060 <td>
34061               <p>
34062                 gcd&lt;unsigned long long&gt; (permutations of Fibonacci numbers)
34063               </p>
34064             </td>
34065 <td>
34066               <p>
34067                 <span class="red">2.35<br> (3296845ns)</span>
34068               </p>
34069             </td>
34070 <td>
34071               <p>
34072                 <span class="green">1.09<br> (1534499ns)</span>
34073               </p>
34074             </td>
34075 <td>
34076               <p>
34077                 <span class="red">2.64<br> (3696696ns)</span>
34078               </p>
34079             </td>
34080 <td>
34081               <p>
34082                 <span class="green">1.06<br> (1481449ns)</span>
34083               </p>
34084             </td>
34085 <td>
34086               <p>
34087                 <span class="green">1.00<br> (1402222ns)</span>
34088               </p>
34089             </td>
34090 <td>
34091               <p>
34092                 <span class="blue">1.84<br> (2586948ns)</span>
34093               </p>
34094             </td>
34095 <td>
34096               <p>
34097                 <span class="blue">1.88<br> (2640516ns)</span>
34098               </p>
34099             </td>
34100 <td>
34101               <p>
34102                 <span class="red">3.20<br> (4486070ns)</span>
34103               </p>
34104             </td>
34105 <td>
34106               <p>
34107                 <span class="blue">1.83<br> (2569310ns)</span>
34108               </p>
34109             </td>
34110 <td>
34111               <p>
34112                 <span class="red">5.42<br> (7600105ns)</span>
34113               </p>
34114             </td>
34115 <td>
34116               <p>
34117                 <span class="blue">1.91<br> (2679063ns)</span>
34118               </p>
34119             </td>
34120 </tr>
34121 <tr>
34122 <td>
34123               <p>
34124                 gcd&lt;unsigned long long&gt; (random prime number products)
34125               </p>
34126             </td>
34127 <td>
34128               <p>
34129                 <span class="blue">1.48<br> (614650ns)</span>
34130               </p>
34131             </td>
34132 <td>
34133               <p>
34134                 <span class="green">1.05<br> (435946ns)</span>
34135               </p>
34136             </td>
34137 <td>
34138               <p>
34139                 <span class="blue">1.61<br> (668617ns)</span>
34140               </p>
34141             </td>
34142 <td>
34143               <p>
34144                 <span class="green">1.03<br> (429584ns)</span>
34145               </p>
34146             </td>
34147 <td>
34148               <p>
34149                 <span class="green">1.00<br> (415667ns)</span>
34150               </p>
34151             </td>
34152 <td>
34153               <p>
34154                 <span class="blue">1.84<br> (763379ns)</span>
34155               </p>
34156             </td>
34157 <td>
34158               <p>
34159                 <span class="red">2.50<br> (1038355ns)</span>
34160               </p>
34161             </td>
34162 <td>
34163               <p>
34164                 <span class="red">2.02<br> (840855ns)</span>
34165               </p>
34166             </td>
34167 <td>
34168               <p>
34169                 <span class="blue">1.83<br> (760952ns)</span>
34170               </p>
34171             </td>
34172 <td>
34173               <p>
34174                 <span class="red">3.40<br> (1411408ns)</span>
34175               </p>
34176             </td>
34177 <td>
34178               <p>
34179                 <span class="red">2.53<br> (1052873ns)</span>
34180               </p>
34181             </td>
34182 </tr>
34183 <tr>
34184 <td>
34185               <p>
34186                 gcd&lt;unsigned long long&gt; (uniform random numbers)
34187               </p>
34188             </td>
34189 <td>
34190               <p>
34191                 <span class="green">1.06<br> (807246ns)</span>
34192               </p>
34193             </td>
34194 <td>
34195               <p>
34196                 <span class="green">1.02<br> (774035ns)</span>
34197               </p>
34198             </td>
34199 <td>
34200               <p>
34201                 <span class="green">1.16<br> (883077ns)</span>
34202               </p>
34203             </td>
34204 <td>
34205               <p>
34206                 <span class="green">1.00<br> (763348ns)</span>
34207               </p>
34208             </td>
34209 <td>
34210               <p>
34211                 <span class="green">1.00<br> (760748ns)</span>
34212               </p>
34213             </td>
34214 <td>
34215               <p>
34216                 <span class="red">2.00<br> (1524748ns)</span>
34217               </p>
34218             </td>
34219 <td>
34220               <p>
34221                 <span class="red">2.62<br> (1993795ns)</span>
34222               </p>
34223             </td>
34224 <td>
34225               <p>
34226                 <span class="blue">1.43<br> (1087596ns)</span>
34227               </p>
34228             </td>
34229 <td>
34230               <p>
34231                 <span class="blue">1.95<br> (1484810ns)</span>
34232               </p>
34233             </td>
34234 <td>
34235               <p>
34236                 <span class="red">2.37<br> (1804142ns)</span>
34237               </p>
34238             </td>
34239 <td>
34240               <p>
34241                 <span class="red">2.67<br> (2027528ns)</span>
34242               </p>
34243             </td>
34244 </tr>
34245 <tr>
34246 <td>
34247               <p>
34248                 gcd&lt;unsigned long&gt; (Trivial cases)
34249               </p>
34250             </td>
34251 <td>
34252               <p>
34253                 <span class="blue">1.39<br> (114ns)</span>
34254               </p>
34255             </td>
34256 <td>
34257               <p>
34258                 <span class="green">1.09<br> (89ns)</span>
34259               </p>
34260             </td>
34261 <td>
34262               <p>
34263                 <span class="red">2.04<br> (167ns)</span>
34264               </p>
34265             </td>
34266 <td>
34267               <p>
34268                 <span class="green">1.00<br> (82ns)</span>
34269               </p>
34270             </td>
34271 <td>
34272               <p>
34273                 <span class="green">1.15<br> (94ns)</span>
34274               </p>
34275             </td>
34276 <td>
34277               <p>
34278                 <span class="blue">1.57<br> (129ns)</span>
34279               </p>
34280             </td>
34281 <td>
34282               <p>
34283                 <span class="green">1.13<br> (93ns)</span>
34284               </p>
34285             </td>
34286 <td>
34287               <p>
34288                 <span class="blue">1.29<br> (106ns)</span>
34289               </p>
34290             </td>
34291 <td>
34292               <p>
34293                 <span class="blue">1.51<br> (124ns)</span>
34294               </p>
34295             </td>
34296 <td>
34297               <p>
34298                 <span class="red">3.16<br> (259ns)</span>
34299               </p>
34300             </td>
34301 <td>
34302               <p>
34303                 <span class="blue">1.23<br> (101ns)</span>
34304               </p>
34305             </td>
34306 </tr>
34307 <tr>
34308 <td>
34309               <p>
34310                 gcd&lt;unsigned long&gt; (adjacent Fibonacci numbers)
34311               </p>
34312             </td>
34313 <td>
34314               <p>
34315                 <span class="green">1.00<br> (2005ns)</span>
34316               </p>
34317             </td>
34318 <td>
34319               <p>
34320                 <span class="red">7.64<br> (15319ns)</span>
34321               </p>
34322             </td>
34323 <td>
34324               <p>
34325                 <span class="red">3.75<br> (7524ns)</span>
34326               </p>
34327             </td>
34328 <td>
34329               <p>
34330                 <span class="red">7.55<br> (15137ns)</span>
34331               </p>
34332             </td>
34333 <td>
34334               <p>
34335                 <span class="blue">1.84<br> (3694ns)</span>
34336               </p>
34337             </td>
34338 <td>
34339               <p>
34340                 <span class="blue">1.79<br> (3585ns)</span>
34341               </p>
34342             </td>
34343 <td>
34344               <p>
34345                 <span class="red">6.95<br> (13927ns)</span>
34346               </p>
34347             </td>
34348 <td>
34349               <p>
34350                 <span class="green">1.12<br> (2242ns)</span>
34351               </p>
34352             </td>
34353 <td>
34354               <p>
34355                 <span class="blue">1.78<br> (3577ns)</span>
34356               </p>
34357             </td>
34358 <td>
34359               <p>
34360                 <span class="red">4.04<br> (8104ns)</span>
34361               </p>
34362             </td>
34363 <td>
34364               <p>
34365                 <span class="red">6.99<br> (14016ns)</span>
34366               </p>
34367             </td>
34368 </tr>
34369 <tr>
34370 <td>
34371               <p>
34372                 gcd&lt;unsigned long&gt; (permutations of Fibonacci numbers)
34373               </p>
34374             </td>
34375 <td>
34376               <p>
34377                 <span class="red">2.46<br> (346174ns)</span>
34378               </p>
34379             </td>
34380 <td>
34381               <p>
34382                 <span class="blue">1.26<br> (177975ns)</span>
34383               </p>
34384             </td>
34385 <td>
34386               <p>
34387                 <span class="red">3.61<br> (508462ns)</span>
34388               </p>
34389             </td>
34390 <td>
34391               <p>
34392                 <span class="green">1.17<br> (164321ns)</span>
34393               </p>
34394             </td>
34395 <td>
34396               <p>
34397                 <span class="green">1.06<br> (149731ns)</span>
34398               </p>
34399             </td>
34400 <td>
34401               <p>
34402                 <span class="green">1.01<br> (141952ns)</span>
34403               </p>
34404             </td>
34405 <td>
34406               <p>
34407                 <span class="blue">1.31<br> (184194ns)</span>
34408               </p>
34409             </td>
34410 <td>
34411               <p>
34412                 <span class="blue">1.43<br> (201433ns)</span>
34413               </p>
34414             </td>
34415 <td>
34416               <p>
34417                 <span class="green">1.00<br> (140948ns)</span>
34418               </p>
34419             </td>
34420 <td>
34421               <p>
34422                 <span class="red">4.11<br> (579023ns)</span>
34423               </p>
34424             </td>
34425 <td>
34426               <p>
34427                 <span class="blue">1.31<br> (184313ns)</span>
34428               </p>
34429             </td>
34430 </tr>
34431 <tr>
34432 <td>
34433               <p>
34434                 gcd&lt;unsigned long&gt; (random prime number products)
34435               </p>
34436             </td>
34437 <td>
34438               <p>
34439                 <span class="red">2.55<br> (317220ns)</span>
34440               </p>
34441             </td>
34442 <td>
34443               <p>
34444                 <span class="blue">1.48<br> (184591ns)</span>
34445               </p>
34446             </td>
34447 <td>
34448               <p>
34449                 <span class="red">3.34<br> (416236ns)</span>
34450               </p>
34451             </td>
34452 <td>
34453               <p>
34454                 <span class="blue">1.40<br> (174283ns)</span>
34455               </p>
34456             </td>
34457 <td>
34458               <p>
34459                 <span class="blue">1.58<br> (196343ns)</span>
34460               </p>
34461             </td>
34462 <td>
34463               <p>
34464                 <span class="green">1.03<br> (128583ns)</span>
34465               </p>
34466             </td>
34467 <td>
34468               <p>
34469                 <span class="blue">1.57<br> (195103ns)</span>
34470               </p>
34471             </td>
34472 <td>
34473               <p>
34474                 <span class="blue">1.31<br> (163491ns)</span>
34475               </p>
34476             </td>
34477 <td>
34478               <p>
34479                 <span class="green">1.00<br> (124586ns)</span>
34480               </p>
34481             </td>
34482 <td>
34483               <p>
34484                 <span class="red">3.85<br> (479591ns)</span>
34485               </p>
34486             </td>
34487 <td>
34488               <p>
34489                 <span class="blue">1.58<br> (196783ns)</span>
34490               </p>
34491             </td>
34492 </tr>
34493 <tr>
34494 <td>
34495               <p>
34496                 gcd&lt;unsigned long&gt; (uniform random numbers)
34497               </p>
34498             </td>
34499 <td>
34500               <p>
34501                 <span class="blue">1.83<br> (401554ns)</span>
34502               </p>
34503             </td>
34504 <td>
34505               <p>
34506                 <span class="blue">1.26<br> (277398ns)</span>
34507               </p>
34508             </td>
34509 <td>
34510               <p>
34511                 <span class="red">2.31<br> (508645ns)</span>
34512               </p>
34513             </td>
34514 <td>
34515               <p>
34516                 <span class="blue">1.25<br> (274854ns)</span>
34517               </p>
34518             </td>
34519 <td>
34520               <p>
34521                 <span class="blue">1.48<br> (325496ns)</span>
34522               </p>
34523             </td>
34524 <td>
34525               <p>
34526                 <span class="green">1.01<br> (221040ns)</span>
34527               </p>
34528             </td>
34529 <td>
34530               <p>
34531                 <span class="blue">1.36<br> (298196ns)</span>
34532               </p>
34533             </td>
34534 <td>
34535               <p>
34536                 <span class="green">1.00<br> (219844ns)</span>
34537               </p>
34538             </td>
34539 <td>
34540               <p>
34541                 <span class="green">1.02<br> (224566ns)</span>
34542               </p>
34543             </td>
34544 <td>
34545               <p>
34546                 <span class="red">2.69<br> (591153ns)</span>
34547               </p>
34548             </td>
34549 <td>
34550               <p>
34551                 <span class="blue">1.36<br> (298483ns)</span>
34552               </p>
34553             </td>
34554 </tr>
34555 <tr>
34556 <td>
34557               <p>
34558                 gcd&lt;unsigned short&gt; (Trivial cases)
34559               </p>
34560             </td>
34561 <td>
34562               <p>
34563                 <span class="blue">1.63<br> (122ns)</span>
34564               </p>
34565             </td>
34566 <td>
34567               <p>
34568                 <span class="green">1.12<br> (84ns)</span>
34569               </p>
34570             </td>
34571 <td>
34572               <p>
34573                 <span class="red">2.29<br> (172ns)</span>
34574               </p>
34575             </td>
34576 <td>
34577               <p>
34578                 <span class="green">1.00<br> (75ns)</span>
34579               </p>
34580             </td>
34581 <td>
34582               <p>
34583                 <span class="blue">1.31<br> (98ns)</span>
34584               </p>
34585             </td>
34586 <td>
34587               <p>
34588                 <span class="blue">1.87<br> (140ns)</span>
34589               </p>
34590             </td>
34591 <td>
34592               <p>
34593                 <span class="blue">1.40<br> (105ns)</span>
34594               </p>
34595             </td>
34596 <td>
34597               <p>
34598                 <span class="blue">1.93<br> (145ns)</span>
34599               </p>
34600             </td>
34601 <td>
34602               <p>
34603                 <span class="blue">1.96<br> (147ns)</span>
34604               </p>
34605             </td>
34606 <td>
34607               <p>
34608                 <span class="red">3.35<br> (251ns)</span>
34609               </p>
34610             </td>
34611 <td>
34612               <p>
34613                 <span class="blue">1.24<br> (93ns)</span>
34614               </p>
34615             </td>
34616 </tr>
34617 <tr>
34618 <td>
34619               <p>
34620                 gcd&lt;unsigned short&gt; (adjacent Fibonacci numbers)
34621               </p>
34622             </td>
34623 <td>
34624               <p>
34625                 <span class="green">1.00<br> (590ns)</span>
34626               </p>
34627             </td>
34628 <td>
34629               <p>
34630                 <span class="red">6.11<br> (3605ns)</span>
34631               </p>
34632             </td>
34633 <td>
34634               <p>
34635                 <span class="red">2.69<br> (1588ns)</span>
34636               </p>
34637             </td>
34638 <td>
34639               <p>
34640                 <span class="red">5.51<br> (3250ns)</span>
34641               </p>
34642             </td>
34643 <td>
34644               <p>
34645                 <span class="blue">1.52<br> (898ns)</span>
34646               </p>
34647             </td>
34648 <td>
34649               <p>
34650                 <span class="red">2.14<br> (1260ns)</span>
34651               </p>
34652             </td>
34653 <td>
34654               <p>
34655                 <span class="red">5.94<br> (3507ns)</span>
34656               </p>
34657             </td>
34658 <td>
34659               <p>
34660                 <span class="red">2.56<br> (1513ns)</span>
34661               </p>
34662             </td>
34663 <td>
34664               <p>
34665                 <span class="red">2.15<br> (1267ns)</span>
34666               </p>
34667             </td>
34668 <td>
34669               <p>
34670                 <span class="red">3.42<br> (2017ns)</span>
34671               </p>
34672             </td>
34673 <td>
34674               <p>
34675                 <span class="red">6.01<br> (3544ns)</span>
34676               </p>
34677             </td>
34678 </tr>
34679 <tr>
34680 <td>
34681               <p>
34682                 gcd&lt;unsigned short&gt; (permutations of Fibonacci numbers)
34683               </p>
34684             </td>
34685 <td>
34686               <p>
34687                 <span class="blue">1.43<br> (16631ns)</span>
34688               </p>
34689             </td>
34690 <td>
34691               <p>
34692                 <span class="red">2.17<br> (25211ns)</span>
34693               </p>
34694             </td>
34695 <td>
34696               <p>
34697                 <span class="red">4.08<br> (47419ns)</span>
34698               </p>
34699             </td>
34700 <td>
34701               <p>
34702                 <span class="blue">1.97<br> (22841ns)</span>
34703               </p>
34704             </td>
34705 <td>
34706               <p>
34707                 <span class="green">1.00<br> (11611ns)</span>
34708               </p>
34709             </td>
34710 <td>
34711               <p>
34712                 <span class="blue">1.67<br> (19374ns)</span>
34713               </p>
34714             </td>
34715 <td>
34716               <p>
34717                 <span class="red">2.15<br> (24936ns)</span>
34718               </p>
34719             </td>
34720 <td>
34721               <p>
34722                 <span class="red">2.34<br> (27203ns)</span>
34723               </p>
34724             </td>
34725 <td>
34726               <p>
34727                 <span class="blue">1.57<br> (18246ns)</span>
34728               </p>
34729             </td>
34730 <td>
34731               <p>
34732                 <span class="red">4.54<br> (52686ns)</span>
34733               </p>
34734             </td>
34735 <td>
34736               <p>
34737                 <span class="red">2.15<br> (25006ns)</span>
34738               </p>
34739             </td>
34740 </tr>
34741 <tr>
34742 <td>
34743               <p>
34744                 gcd&lt;unsigned short&gt; (random prime number products)
34745               </p>
34746             </td>
34747 <td>
34748               <p>
34749                 <span class="blue">1.75<br> (144505ns)</span>
34750               </p>
34751             </td>
34752 <td>
34753               <p>
34754                 <span class="blue">1.24<br> (102665ns)</span>
34755               </p>
34756             </td>
34757 <td>
34758               <p>
34759                 <span class="red">2.48<br> (205019ns)</span>
34760               </p>
34761             </td>
34762 <td>
34763               <p>
34764                 <span class="green">1.13<br> (92984ns)</span>
34765               </p>
34766             </td>
34767 <td>
34768               <p>
34769                 <span class="blue">1.23<br> (101392ns)</span>
34770               </p>
34771             </td>
34772 <td>
34773               <p>
34774                 <span class="green">1.04<br> (86096ns)</span>
34775               </p>
34776             </td>
34777 <td>
34778               <p>
34779                 <span class="green">1.17<br> (96237ns)</span>
34780               </p>
34781             </td>
34782 <td>
34783               <p>
34784                 <span class="blue">1.53<br> (126473ns)</span>
34785               </p>
34786             </td>
34787 <td>
34788               <p>
34789                 <span class="green">1.00<br> (82541ns)</span>
34790               </p>
34791             </td>
34792 <td>
34793               <p>
34794                 <span class="red">2.82<br> (232912ns)</span>
34795               </p>
34796             </td>
34797 <td>
34798               <p>
34799                 <span class="green">1.20<br> (98822ns)</span>
34800               </p>
34801             </td>
34802 </tr>
34803 <tr>
34804 <td>
34805               <p>
34806                 gcd&lt;unsigned short&gt; (uniform random numbers)
34807               </p>
34808             </td>
34809 <td>
34810               <p>
34811                 <span class="blue">1.46<br> (189654ns)</span>
34812               </p>
34813             </td>
34814 <td>
34815               <p>
34816                 <span class="green">1.13<br> (146973ns)</span>
34817               </p>
34818             </td>
34819 <td>
34820               <p>
34821                 <span class="blue">1.95<br> (254281ns)</span>
34822               </p>
34823             </td>
34824 <td>
34825               <p>
34826                 <span class="green">1.05<br> (136708ns)</span>
34827               </p>
34828             </td>
34829 <td>
34830               <p>
34831                 <span class="green">1.18<br> (154282ns)</span>
34832               </p>
34833             </td>
34834 <td>
34835               <p>
34836                 <span class="green">1.01<br> (131622ns)</span>
34837               </p>
34838             </td>
34839 <td>
34840               <p>
34841                 <span class="green">1.10<br> (143161ns)</span>
34842               </p>
34843             </td>
34844 <td>
34845               <p>
34846                 <span class="green">1.09<br> (142318ns)</span>
34847               </p>
34848             </td>
34849 <td>
34850               <p>
34851                 <span class="green">1.00<br> (130263ns)</span>
34852               </p>
34853             </td>
34854 <td>
34855               <p>
34856                 <span class="red">2.26<br> (293895ns)</span>
34857               </p>
34858             </td>
34859 <td>
34860               <p>
34861                 <span class="green">1.10<br> (142885ns)</span>
34862               </p>
34863             </td>
34864 </tr>
34865 <tr>
34866 <td>
34867               <p>
34868                 gcd&lt;unsigned&gt; (Trivial cases)
34869               </p>
34870             </td>
34871 <td>
34872               <p>
34873                 <span class="blue">1.40<br> (113ns)</span>
34874               </p>
34875             </td>
34876 <td>
34877               <p>
34878                 <span class="green">1.07<br> (87ns)</span>
34879               </p>
34880             </td>
34881 <td>
34882               <p>
34883                 <span class="red">2.11<br> (171ns)</span>
34884               </p>
34885             </td>
34886 <td>
34887               <p>
34888                 <span class="green">1.00<br> (81ns)</span>
34889               </p>
34890             </td>
34891 <td>
34892               <p>
34893                 <span class="green">1.15<br> (93ns)</span>
34894               </p>
34895             </td>
34896 <td>
34897               <p>
34898                 <span class="blue">1.59<br> (129ns)</span>
34899               </p>
34900             </td>
34901 <td>
34902               <p>
34903                 <span class="green">1.16<br> (94ns)</span>
34904               </p>
34905             </td>
34906 <td>
34907               <p>
34908                 <span class="blue">1.40<br> (113ns)</span>
34909               </p>
34910             </td>
34911 <td>
34912               <p>
34913                 <span class="blue">1.58<br> (128ns)</span>
34914               </p>
34915             </td>
34916 <td>
34917               <p>
34918                 <span class="red">3.17<br> (257ns)</span>
34919               </p>
34920             </td>
34921 <td>
34922               <p>
34923                 <span class="blue">1.25<br> (101ns)</span>
34924               </p>
34925             </td>
34926 </tr>
34927 <tr>
34928 <td>
34929               <p>
34930                 gcd&lt;unsigned&gt; (adjacent Fibonacci numbers)
34931               </p>
34932             </td>
34933 <td>
34934               <p>
34935                 <span class="green">1.00<br> (1993ns)</span>
34936               </p>
34937             </td>
34938 <td>
34939               <p>
34940                 <span class="red">6.98<br> (13906ns)</span>
34941               </p>
34942             </td>
34943 <td>
34944               <p>
34945                 <span class="red">3.70<br> (7384ns)</span>
34946               </p>
34947             </td>
34948 <td>
34949               <p>
34950                 <span class="red">6.68<br> (13323ns)</span>
34951               </p>
34952             </td>
34953 <td>
34954               <p>
34955                 <span class="blue">1.59<br> (3165ns)</span>
34956               </p>
34957             </td>
34958 <td>
34959               <p>
34960                 <span class="blue">1.71<br> (3414ns)</span>
34961               </p>
34962             </td>
34963 <td>
34964               <p>
34965                 <span class="red">6.80<br> (13554ns)</span>
34966               </p>
34967             </td>
34968 <td>
34969               <p>
34970                 <span class="green">1.12<br> (2225ns)</span>
34971               </p>
34972             </td>
34973 <td>
34974               <p>
34975                 <span class="blue">1.80<br> (3580ns)</span>
34976               </p>
34977             </td>
34978 <td>
34979               <p>
34980                 <span class="red">4.23<br> (8433ns)</span>
34981               </p>
34982             </td>
34983 <td>
34984               <p>
34985                 <span class="red">7.34<br> (14638ns)</span>
34986               </p>
34987             </td>
34988 </tr>
34989 <tr>
34990 <td>
34991               <p>
34992                 gcd&lt;unsigned&gt; (permutations of Fibonacci numbers)
34993               </p>
34994             </td>
34995 <td>
34996               <p>
34997                 <span class="red">2.56<br> (345911ns)</span>
34998               </p>
34999             </td>
35000 <td>
35001               <p>
35002                 <span class="blue">1.32<br> (177891ns)</span>
35003               </p>
35004             </td>
35005 <td>
35006               <p>
35007                 <span class="red">3.80<br> (512584ns)</span>
35008               </p>
35009             </td>
35010 <td>
35011               <p>
35012                 <span class="blue">1.20<br> (162012ns)</span>
35013               </p>
35014             </td>
35015 <td>
35016               <p>
35017                 <span class="green">1.10<br> (148982ns)</span>
35018               </p>
35019             </td>
35020 <td>
35021               <p>
35022                 <span class="green">1.04<br> (140892ns)</span>
35023               </p>
35024             </td>
35025 <td>
35026               <p>
35027                 <span class="blue">1.33<br> (179530ns)</span>
35028               </p>
35029             </td>
35030 <td>
35031               <p>
35032                 <span class="blue">1.43<br> (193505ns)</span>
35033               </p>
35034             </td>
35035 <td>
35036               <p>
35037                 <span class="green">1.00<br> (134997ns)</span>
35038               </p>
35039             </td>
35040 <td>
35041               <p>
35042                 <span class="red">4.44<br> (599245ns)</span>
35043               </p>
35044             </td>
35045 <td>
35046               <p>
35047                 <span class="blue">1.41<br> (190200ns)</span>
35048               </p>
35049             </td>
35050 </tr>
35051 <tr>
35052 <td>
35053               <p>
35054                 gcd&lt;unsigned&gt; (random prime number products)
35055               </p>
35056             </td>
35057 <td>
35058               <p>
35059                 <span class="red">2.48<br> (316605ns)</span>
35060               </p>
35061             </td>
35062 <td>
35063               <p>
35064                 <span class="blue">1.47<br> (187049ns)</span>
35065               </p>
35066             </td>
35067 <td>
35068               <p>
35069                 <span class="red">3.26<br> (415886ns)</span>
35070               </p>
35071             </td>
35072 <td>
35073               <p>
35074                 <span class="blue">1.38<br> (176518ns)</span>
35075               </p>
35076             </td>
35077 <td>
35078               <p>
35079                 <span class="blue">1.57<br> (200933ns)</span>
35080               </p>
35081             </td>
35082 <td>
35083               <p>
35084                 <span class="green">1.01<br> (128436ns)</span>
35085               </p>
35086             </td>
35087 <td>
35088               <p>
35089                 <span class="blue">1.53<br> (194872ns)</span>
35090               </p>
35091             </td>
35092 <td>
35093               <p>
35094                 <span class="green">1.18<br> (150531ns)</span>
35095               </p>
35096             </td>
35097 <td>
35098               <p>
35099                 <span class="green">1.00<br> (127624ns)</span>
35100               </p>
35101             </td>
35102 <td>
35103               <p>
35104                 <span class="red">3.81<br> (486079ns)</span>
35105               </p>
35106             </td>
35107 <td>
35108               <p>
35109                 <span class="blue">1.49<br> (190453ns)</span>
35110               </p>
35111             </td>
35112 </tr>
35113 <tr>
35114 <td>
35115               <p>
35116                 gcd&lt;unsigned&gt; (uniform random numbers)
35117               </p>
35118             </td>
35119 <td>
35120               <p>
35121                 <span class="blue">1.96<br> (400024ns)</span>
35122               </p>
35123             </td>
35124 <td>
35125               <p>
35126                 <span class="blue">1.39<br> (283292ns)</span>
35127               </p>
35128             </td>
35129 <td>
35130               <p>
35131                 <span class="red">2.52<br> (513812ns)</span>
35132               </p>
35133             </td>
35134 <td>
35135               <p>
35136                 <span class="blue">1.37<br> (279687ns)</span>
35137               </p>
35138             </td>
35139 <td>
35140               <p>
35141                 <span class="blue">1.60<br> (326341ns)</span>
35142               </p>
35143             </td>
35144 <td>
35145               <p>
35146                 <span class="green">1.04<br> (211406ns)</span>
35147               </p>
35148             </td>
35149 <td>
35150               <p>
35151                 <span class="blue">1.39<br> (284097ns)</span>
35152               </p>
35153             </td>
35154 <td>
35155               <p>
35156                 <span class="green">1.00<br> (203744ns)</span>
35157               </p>
35158             </td>
35159 <td>
35160               <p>
35161                 <span class="green">1.02<br> (208526ns)</span>
35162               </p>
35163             </td>
35164 <td>
35165               <p>
35166                 <span class="red">2.93<br> (595972ns)</span>
35167               </p>
35168             </td>
35169 <td>
35170               <p>
35171                 <span class="blue">1.43<br> (291793ns)</span>
35172               </p>
35173             </td>
35174 </tr>
35175 </tbody>
35176 </table></div>
35177 </div>
35178 <br class="table-break">
35179 </div>
35180 <div class="section">
35181 <div class="titlepage"><div><div><h2 class="title" style="clear: both">
35182 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_1_on_Windows_x64"></a><a class="link" href="index.html#special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_1_on_Windows_x64" title="gcd method comparison with Microsoft Visual C++ version 14.1 on Windows x64">gcd
35183     method comparison with Microsoft Visual C++ version 14.1 on Windows x64</a>
35184 </h2></div></div></div>
35185 <div class="table">
35186 <a name="special_function_and_distributio.section_gcd_method_comparison_with_Microsoft_Visual_C_version_14_1_on_Windows_x64.table_gcd_method_comparison_with_Microsoft_Visual_C_version_14_1_on_Windows_x64"></a><p class="title"><b>Table&#160;28.&#160;gcd method comparison with Microsoft Visual C++ version 14.1 on Windows
35187       x64</b></p>
35188 <div class="table-contents"><table class="table" summary="gcd method comparison with Microsoft Visual C++ version 14.1 on Windows
35189       x64">
35190 <colgroup>
35191 <col>
35192 <col>
35193 <col>
35194 <col>
35195 <col>
35196 <col>
35197 <col>
35198 </colgroup>
35199 <thead><tr>
35200 <th>
35201               <p>
35202                 Function
35203               </p>
35204             </th>
35205 <th>
35206               <p>
35207                 gcd boost 1.64
35208               </p>
35209             </th>
35210 <th>
35211               <p>
35212                 Euclid_gcd boost 1.64
35213               </p>
35214             </th>
35215 <th>
35216               <p>
35217                 Stein_gcd boost 1.64
35218               </p>
35219             </th>
35220 <th>
35221               <p>
35222                 mixed_binary_gcd boost 1.64
35223               </p>
35224             </th>
35225 <th>
35226               <p>
35227                 Stein_gcd_textbook boost 1.64
35228               </p>
35229             </th>
35230 <th>
35231               <p>
35232                 gcd_euclid_textbook boost 1.64
35233               </p>
35234             </th>
35235 </tr></thead>
35236 <tbody>
35237 <tr>
35238 <td>
35239               <p>
35240                 gcd&lt;boost::multiprecision::uint1024_t&gt; (Trivial cases)
35241               </p>
35242             </td>
35243 <td>
35244               <p>
35245                 <span class="green">1.09<br> (801ns)</span>
35246               </p>
35247             </td>
35248 <td>
35249               <p>
35250                 <span class="green">1.00<br> (732ns)</span>
35251               </p>
35252             </td>
35253 <td>
35254               <p>
35255                 <span class="red">4.16<br> (3043ns)</span>
35256               </p>
35257             </td>
35258 <td>
35259               <p>
35260                 <span class="red">4.03<br> (2953ns)</span>
35261               </p>
35262             </td>
35263 <td>
35264               <p>
35265                 <span class="blue">1.56<br> (1142ns)</span>
35266               </p>
35267             </td>
35268 <td>
35269               <p>
35270                 <span class="green">1.09<br> (796ns)</span>
35271               </p>
35272             </td>
35273 </tr>
35274 <tr>
35275 <td>
35276               <p>
35277                 gcd&lt;boost::multiprecision::uint1024_t&gt; (adjacent Fibonacci
35278                 numbers)
35279               </p>
35280             </td>
35281 <td>
35282               <p>
35283                 <span class="green">1.00<br> (18814466ns)</span>
35284               </p>
35285             </td>
35286 <td>
35287               <p>
35288                 <span class="red">3.14<br> (59009620ns)</span>
35289               </p>
35290             </td>
35291 <td>
35292               <p>
35293                 <span class="red">3.99<br> (75116072ns)</span>
35294               </p>
35295             </td>
35296 <td>
35297               <p>
35298                 <span class="red">2.26<br> (42593821ns)</span>
35299               </p>
35300             </td>
35301 <td>
35302               <p>
35303                 <span class="blue">1.58<br> (29655430ns)</span>
35304               </p>
35305             </td>
35306 <td>
35307               <p>
35308                 <span class="red">2.77<br> (52174915ns)</span>
35309               </p>
35310             </td>
35311 </tr>
35312 <tr>
35313 <td>
35314               <p>
35315                 gcd&lt;boost::multiprecision::uint1024_t&gt; (permutations of Fibonacci
35316                 numbers)
35317               </p>
35318             </td>
35319 <td>
35320               <p>
35321                 <span class="red">4.67<br> (9475590235ns)</span>
35322               </p>
35323             </td>
35324 <td>
35325               <p>
35326                 <span class="green">1.07<br> (2173235780ns)</span>
35327               </p>
35328             </td>
35329 <td>
35330               <p>
35331                 <span class="red">22.49<br> (45639139129ns)</span>
35332               </p>
35333             </td>
35334 <td>
35335               <p>
35336                 <span class="red">3.14<br> (6369244677ns)</span>
35337               </p>
35338             </td>
35339 <td>
35340               <p>
35341                 <span class="red">8.18<br> (16601284933ns)</span>
35342               </p>
35343             </td>
35344 <td>
35345               <p>
35346                 <span class="green">1.00<br> (2028937087ns)</span>
35347               </p>
35348             </td>
35349 </tr>
35350 <tr>
35351 <td>
35352               <p>
35353                 gcd&lt;boost::multiprecision::uint1024_t&gt; (random prime number
35354                 products)
35355               </p>
35356             </td>
35357 <td>
35358               <p>
35359                 <span class="blue">1.20<br> (1551460ns)</span>
35360               </p>
35361             </td>
35362 <td>
35363               <p>
35364                 <span class="green">1.02<br> (1314451ns)</span>
35365               </p>
35366             </td>
35367 <td>
35368               <p>
35369                 <span class="red">7.92<br> (10230767ns)</span>
35370               </p>
35371             </td>
35372 <td>
35373               <p>
35374                 <span class="blue">1.74<br> (2243194ns)</span>
35375               </p>
35376             </td>
35377 <td>
35378               <p>
35379                 <span class="red">3.36<br> (4338456ns)</span>
35380               </p>
35381             </td>
35382 <td>
35383               <p>
35384                 <span class="green">1.00<br> (1291852ns)</span>
35385               </p>
35386             </td>
35387 </tr>
35388 <tr>
35389 <td>
35390               <p>
35391                 gcd&lt;boost::multiprecision::uint1024_t&gt; (uniform random numbers)
35392               </p>
35393             </td>
35394 <td>
35395               <p>
35396                 <span class="green">1.13<br> (97004967ns)</span>
35397               </p>
35398             </td>
35399 <td>
35400               <p>
35401                 <span class="green">1.20<br> (102255110ns)</span>
35402               </p>
35403             </td>
35404 <td>
35405               <p>
35406                 <span class="red">3.36<br> (287286304ns)</span>
35407               </p>
35408             </td>
35409 <td>
35410               <p>
35411                 <span class="red">2.23<br> (190999693ns)</span>
35412               </p>
35413             </td>
35414 <td>
35415               <p>
35416                 <span class="blue">1.42<br> (121531123ns)</span>
35417               </p>
35418             </td>
35419 <td>
35420               <p>
35421                 <span class="green">1.00<br> (85503149ns)</span>
35422               </p>
35423             </td>
35424 </tr>
35425 <tr>
35426 <td>
35427               <p>
35428                 gcd&lt;boost::multiprecision::uint256_t&gt; (Trivial cases)
35429               </p>
35430             </td>
35431 <td>
35432               <p>
35433                 <span class="green">1.15<br> (575ns)</span>
35434               </p>
35435             </td>
35436 <td>
35437               <p>
35438                 <span class="green">1.00<br> (502ns)</span>
35439               </p>
35440             </td>
35441 <td>
35442               <p>
35443                 <span class="red">4.94<br> (2481ns)</span>
35444               </p>
35445             </td>
35446 <td>
35447               <p>
35448                 <span class="red">4.62<br> (2320ns)</span>
35449               </p>
35450             </td>
35451 <td>
35452               <p>
35453                 <span class="blue">1.86<br> (936ns)</span>
35454               </p>
35455             </td>
35456 <td>
35457               <p>
35458                 <span class="green">1.17<br> (589ns)</span>
35459               </p>
35460             </td>
35461 </tr>
35462 <tr>
35463 <td>
35464               <p>
35465                 gcd&lt;boost::multiprecision::uint256_t&gt; (adjacent Fibonacci numbers)
35466               </p>
35467             </td>
35468 <td>
35469               <p>
35470                 <span class="green">1.00<br> (7847419ns)</span>
35471               </p>
35472             </td>
35473 <td>
35474               <p>
35475                 <span class="blue">1.78<br> (13945600ns)</span>
35476               </p>
35477             </td>
35478 <td>
35479               <p>
35480                 <span class="red">4.42<br> (34688200ns)</span>
35481               </p>
35482             </td>
35483 <td>
35484               <p>
35485                 <span class="red">2.42<br> (19021587ns)</span>
35486               </p>
35487             </td>
35488 <td>
35489               <p>
35490                 <span class="blue">1.84<br> (14421195ns)</span>
35491               </p>
35492             </td>
35493 <td>
35494               <p>
35495                 <span class="blue">1.70<br> (13359068ns)</span>
35496               </p>
35497             </td>
35498 </tr>
35499 <tr>
35500 <td>
35501               <p>
35502                 gcd&lt;boost::multiprecision::uint256_t&gt; (permutations of Fibonacci
35503                 numbers)
35504               </p>
35505             </td>
35506 <td>
35507               <p>
35508                 <span class="green">1.00<br> (4067225231ns)</span>
35509               </p>
35510             </td>
35511 <td>
35512               <p>
35513                 <span class="green">1.08<br> (4386735265ns)</span>
35514               </p>
35515             </td>
35516 <td>
35517               <p>
35518                 <span class="red">4.75<br> (19329382899ns)</span>
35519               </p>
35520             </td>
35521 <td>
35522               <p>
35523                 <span class="blue">1.93<br> (7850681530ns)</span>
35524               </p>
35525             </td>
35526 <td>
35527               <p>
35528                 <span class="blue">1.90<br> (7708396164ns)</span>
35529               </p>
35530             </td>
35531 <td>
35532               <p>
35533                 <span class="green">1.04<br> (4231899027ns)</span>
35534               </p>
35535             </td>
35536 </tr>
35537 <tr>
35538 <td>
35539               <p>
35540                 gcd&lt;boost::multiprecision::uint256_t&gt; (random prime number
35541                 products)
35542               </p>
35543             </td>
35544 <td>
35545               <p>
35546                 <span class="blue">1.27<br> (1581415ns)</span>
35547               </p>
35548             </td>
35549 <td>
35550               <p>
35551                 <span class="green">1.00<br> (1243668ns)</span>
35552               </p>
35553             </td>
35554 <td>
35555               <p>
35556                 <span class="red">7.91<br> (9831772ns)</span>
35557               </p>
35558             </td>
35559 <td>
35560               <p>
35561                 <span class="blue">1.70<br> (2114775ns)</span>
35562               </p>
35563             </td>
35564 <td>
35565               <p>
35566                 <span class="red">3.45<br> (4294739ns)</span>
35567               </p>
35568             </td>
35569 <td>
35570               <p>
35571                 <span class="green">1.00<br> (1245471ns)</span>
35572               </p>
35573             </td>
35574 </tr>
35575 <tr>
35576 <td>
35577               <p>
35578                 gcd&lt;boost::multiprecision::uint256_t&gt; (uniform random numbers)
35579               </p>
35580             </td>
35581 <td>
35582               <p>
35583                 <span class="green">1.00<br> (10845788ns)</span>
35584               </p>
35585             </td>
35586 <td>
35587               <p>
35588                 <span class="blue">1.26<br> (13713724ns)</span>
35589               </p>
35590             </td>
35591 <td>
35592               <p>
35593                 <span class="red">4.11<br> (44625137ns)</span>
35594               </p>
35595             </td>
35596 <td>
35597               <p>
35598                 <span class="red">2.25<br> (24360370ns)</span>
35599               </p>
35600             </td>
35601 <td>
35602               <p>
35603                 <span class="blue">1.67<br> (18100420ns)</span>
35604               </p>
35605             </td>
35606 <td>
35607               <p>
35608                 <span class="green">1.19<br> (12859732ns)</span>
35609               </p>
35610             </td>
35611 </tr>
35612 <tr>
35613 <td>
35614               <p>
35615                 gcd&lt;boost::multiprecision::uint512_t&gt; (Trivial cases)
35616               </p>
35617             </td>
35618 <td>
35619               <p>
35620                 <span class="green">1.14<br> (644ns)</span>
35621               </p>
35622             </td>
35623 <td>
35624               <p>
35625                 <span class="green">1.00<br> (565ns)</span>
35626               </p>
35627             </td>
35628 <td>
35629               <p>
35630                 <span class="red">4.98<br> (2812ns)</span>
35631               </p>
35632             </td>
35633 <td>
35634               <p>
35635                 <span class="red">4.64<br> (2621ns)</span>
35636               </p>
35637             </td>
35638 <td>
35639               <p>
35640                 <span class="blue">1.73<br> (980ns)</span>
35641               </p>
35642             </td>
35643 <td>
35644               <p>
35645                 <span class="green">1.15<br> (647ns)</span>
35646               </p>
35647             </td>
35648 </tr>
35649 <tr>
35650 <td>
35651               <p>
35652                 gcd&lt;boost::multiprecision::uint512_t&gt; (adjacent Fibonacci numbers)
35653               </p>
35654             </td>
35655 <td>
35656               <p>
35657                 <span class="green">1.00<br> (17186167ns)</span>
35658               </p>
35659             </td>
35660 <td>
35661               <p>
35662                 <span class="red">2.44<br> (41861352ns)</span>
35663               </p>
35664             </td>
35665 <td>
35666               <p>
35667                 <span class="red">3.98<br> (68425931ns)</span>
35668               </p>
35669             </td>
35670 <td>
35671               <p>
35672                 <span class="red">2.23<br> (38284219ns)</span>
35673               </p>
35674             </td>
35675 <td>
35676               <p>
35677                 <span class="blue">1.56<br> (26755034ns)</span>
35678               </p>
35679             </td>
35680 <td>
35681               <p>
35682                 <span class="blue">1.95<br> (33477468ns)</span>
35683               </p>
35684             </td>
35685 </tr>
35686 <tr>
35687 <td>
35688               <p>
35689                 gcd&lt;boost::multiprecision::uint512_t&gt; (permutations of Fibonacci
35690                 numbers)
35691               </p>
35692             </td>
35693 <td>
35694               <p>
35695                 <span class="blue">1.64<br> (8226882537ns)</span>
35696               </p>
35697             </td>
35698 <td>
35699               <p>
35700                 <span class="green">1.03<br> (5195847139ns)</span>
35701               </p>
35702             </td>
35703 <td>
35704               <p>
35705                 <span class="red">7.47<br> (37520762454ns)</span>
35706               </p>
35707             </td>
35708 <td>
35709               <p>
35710                 <span class="red">2.12<br> (10640326024ns)</span>
35711               </p>
35712             </td>
35713 <td>
35714               <p>
35715                 <span class="red">2.89<br> (14533607689ns)</span>
35716               </p>
35717             </td>
35718 <td>
35719               <p>
35720                 <span class="green">1.00<br> (5022876982ns)</span>
35721               </p>
35722             </td>
35723 </tr>
35724 <tr>
35725 <td>
35726               <p>
35727                 gcd&lt;boost::multiprecision::uint512_t&gt; (random prime number
35728                 products)
35729               </p>
35730             </td>
35731 <td>
35732               <p>
35733                 <span class="blue">1.23<br> (1627487ns)</span>
35734               </p>
35735             </td>
35736 <td>
35737               <p>
35738                 <span class="green">1.00<br> (1322335ns)</span>
35739               </p>
35740             </td>
35741 <td>
35742               <p>
35743                 <span class="red">7.94<br> (10496834ns)</span>
35744               </p>
35745             </td>
35746 <td>
35747               <p>
35748                 <span class="blue">1.82<br> (2406752ns)</span>
35749               </p>
35750             </td>
35751 <td>
35752               <p>
35753                 <span class="red">3.37<br> (4461261ns)</span>
35754               </p>
35755             </td>
35756 <td>
35757               <p>
35758                 <span class="green">1.02<br> (1343775ns)</span>
35759               </p>
35760             </td>
35761 </tr>
35762 <tr>
35763 <td>
35764               <p>
35765                 gcd&lt;boost::multiprecision::uint512_t&gt; (uniform random numbers)
35766               </p>
35767             </td>
35768 <td>
35769               <p>
35770                 <span class="green">1.00<br> (32451969ns)</span>
35771               </p>
35772             </td>
35773 <td>
35774               <p>
35775                 <span class="green">1.10<br> (35543655ns)</span>
35776               </p>
35777             </td>
35778 <td>
35779               <p>
35780                 <span class="red">3.55<br> (115155205ns)</span>
35781               </p>
35782             </td>
35783 <td>
35784               <p>
35785                 <span class="red">2.01<br> (65156734ns)</span>
35786               </p>
35787             </td>
35788 <td>
35789               <p>
35790                 <span class="blue">1.43<br> (46259709ns)</span>
35791               </p>
35792             </td>
35793 <td>
35794               <p>
35795                 <span class="green">1.03<br> (33493171ns)</span>
35796               </p>
35797             </td>
35798 </tr>
35799 <tr>
35800 <td>
35801               <p>
35802                 gcd&lt;unsigned long long&gt; (Trivial cases)
35803               </p>
35804             </td>
35805 <td>
35806               <p>
35807                 <span class="blue">1.46<br> (161ns)</span>
35808               </p>
35809             </td>
35810 <td>
35811               <p>
35812                 <span class="blue">1.35<br> (148ns)</span>
35813               </p>
35814             </td>
35815 <td>
35816               <p>
35817                 <span class="green">1.00<br> (110ns)</span>
35818               </p>
35819             </td>
35820 <td>
35821               <p>
35822                 <span class="blue">1.42<br> (156ns)</span>
35823               </p>
35824             </td>
35825 <td>
35826               <p>
35827                 <span class="green">1.02<br> (112ns)</span>
35828               </p>
35829             </td>
35830 <td>
35831               <p>
35832                 <span class="blue">1.23<br> (135ns)</span>
35833               </p>
35834             </td>
35835 </tr>
35836 <tr>
35837 <td>
35838               <p>
35839                 gcd&lt;unsigned long long&gt; (adjacent Fibonacci numbers)
35840               </p>
35841             </td>
35842 <td>
35843               <p>
35844                 <span class="blue">1.43<br> (20054ns)</span>
35845               </p>
35846             </td>
35847 <td>
35848               <p>
35849                 <span class="red">7.90<br> (110522ns)</span>
35850               </p>
35851             </td>
35852 <td>
35853               <p>
35854                 <span class="green">1.00<br> (13990ns)</span>
35855               </p>
35856             </td>
35857 <td>
35858               <p>
35859                 <span class="blue">1.42<br> (19927ns)</span>
35860               </p>
35861             </td>
35862 <td>
35863               <p>
35864                 <span class="green">1.11<br> (15489ns)</span>
35865               </p>
35866             </td>
35867 <td>
35868               <p>
35869                 <span class="red">6.02<br> (84223ns)</span>
35870               </p>
35871             </td>
35872 </tr>
35873 <tr>
35874 <td>
35875               <p>
35876                 gcd&lt;unsigned long long&gt; (permutations of Fibonacci numbers)
35877               </p>
35878             </td>
35879 <td>
35880               <p>
35881                 <span class="green">1.16<br> (1706761ns)</span>
35882               </p>
35883             </td>
35884 <td>
35885               <p>
35886                 <span class="blue">1.28<br> (1892450ns)</span>
35887               </p>
35888             </td>
35889 <td>
35890               <p>
35891                 <span class="red">2.65<br> (3915173ns)</span>
35892               </p>
35893             </td>
35894 <td>
35895               <p>
35896                 <span class="green">1.16<br> (1718303ns)</span>
35897               </p>
35898             </td>
35899 <td>
35900               <p>
35901                 <span class="blue">1.97<br> (2909805ns)</span>
35902               </p>
35903             </td>
35904 <td>
35905               <p>
35906                 <span class="green">1.00<br> (1477319ns)</span>
35907               </p>
35908             </td>
35909 </tr>
35910 <tr>
35911 <td>
35912               <p>
35913                 gcd&lt;unsigned long long&gt; (random prime number products)
35914               </p>
35915             </td>
35916 <td>
35917               <p>
35918                 <span class="green">1.00<br> (405449ns)</span>
35919               </p>
35920             </td>
35921 <td>
35922               <p>
35923                 <span class="blue">1.39<br> (562829ns)</span>
35924               </p>
35925             </td>
35926 <td>
35927               <p>
35928                 <span class="blue">1.81<br> (734508ns)</span>
35929               </p>
35930             </td>
35931 <td>
35932               <p>
35933                 <span class="green">1.01<br> (408757ns)</span>
35934               </p>
35935             </td>
35936 <td>
35937               <p>
35938                 <span class="blue">1.30<br> (527805ns)</span>
35939               </p>
35940             </td>
35941 <td>
35942               <p>
35943                 <span class="green">1.04<br> (422687ns)</span>
35944               </p>
35945             </td>
35946 </tr>
35947 <tr>
35948 <td>
35949               <p>
35950                 gcd&lt;unsigned long long&gt; (uniform random numbers)
35951               </p>
35952             </td>
35953 <td>
35954               <p>
35955                 <span class="green">1.13<br> (800534ns)</span>
35956               </p>
35957             </td>
35958 <td>
35959               <p>
35960                 <span class="blue">1.41<br> (1002100ns)</span>
35961               </p>
35962             </td>
35963 <td>
35964               <p>
35965                 <span class="blue">1.43<br> (1016520ns)</span>
35966               </p>
35967             </td>
35968 <td>
35969               <p>
35970                 <span class="green">1.11<br> (790908ns)</span>
35971               </p>
35972             </td>
35973 <td>
35974               <p>
35975                 <span class="green">1.00<br> (711010ns)</span>
35976               </p>
35977             </td>
35978 <td>
35979               <p>
35980                 <span class="green">1.06<br> (755843ns)</span>
35981               </p>
35982             </td>
35983 </tr>
35984 <tr>
35985 <td>
35986               <p>
35987                 gcd&lt;unsigned long&gt; (Trivial cases)
35988               </p>
35989             </td>
35990 <td>
35991               <p>
35992                 <span class="blue">1.88<br> (152ns)</span>
35993               </p>
35994             </td>
35995 <td>
35996               <p>
35997                 <span class="blue">1.21<br> (98ns)</span>
35998               </p>
35999             </td>
36000 <td>
36001               <p>
36002                 <span class="blue">1.46<br> (118ns)</span>
36003               </p>
36004             </td>
36005 <td>
36006               <p>
36007                 <span class="blue">1.75<br> (142ns)</span>
36008               </p>
36009             </td>
36010 <td>
36011               <p>
36012                 <span class="blue">1.48<br> (120ns)</span>
36013               </p>
36014             </td>
36015 <td>
36016               <p>
36017                 <span class="green">1.00<br> (81ns)</span>
36018               </p>
36019             </td>
36020 </tr>
36021 <tr>
36022 <td>
36023               <p>
36024                 gcd&lt;unsigned long&gt; (adjacent Fibonacci numbers)
36025               </p>
36026             </td>
36027 <td>
36028               <p>
36029                 <span class="green">1.08<br> (3560ns)</span>
36030               </p>
36031             </td>
36032 <td>
36033               <p>
36034                 <span class="red">6.50<br> (21428ns)</span>
36035               </p>
36036             </td>
36037 <td>
36038               <p>
36039                 <span class="green">1.00<br> (3299ns)</span>
36040               </p>
36041             </td>
36042 <td>
36043               <p>
36044                 <span class="green">1.06<br> (3481ns)</span>
36045               </p>
36046             </td>
36047 <td>
36048               <p>
36049                 <span class="blue">1.23<br> (4074ns)</span>
36050               </p>
36051             </td>
36052 <td>
36053               <p>
36054                 <span class="red">4.06<br> (13399ns)</span>
36055               </p>
36056             </td>
36057 </tr>
36058 <tr>
36059 <td>
36060               <p>
36061                 gcd&lt;unsigned long&gt; (permutations of Fibonacci numbers)
36062               </p>
36063             </td>
36064 <td>
36065               <p>
36066                 <span class="blue">1.26<br> (200999ns)</span>
36067               </p>
36068             </td>
36069 <td>
36070               <p>
36071                 <span class="blue">1.66<br> (265917ns)</span>
36072               </p>
36073             </td>
36074 <td>
36075               <p>
36076                 <span class="red">2.75<br> (439667ns)</span>
36077               </p>
36078             </td>
36079 <td>
36080               <p>
36081                 <span class="blue">1.24<br> (197917ns)</span>
36082               </p>
36083             </td>
36084 <td>
36085               <p>
36086                 <span class="red">2.32<br> (370746ns)</span>
36087               </p>
36088             </td>
36089 <td>
36090               <p>
36091                 <span class="green">1.00<br> (159839ns)</span>
36092               </p>
36093             </td>
36094 </tr>
36095 <tr>
36096 <td>
36097               <p>
36098                 gcd&lt;unsigned long&gt; (random prime number products)
36099               </p>
36100             </td>
36101 <td>
36102               <p>
36103                 <span class="blue">1.25<br> (218611ns)</span>
36104               </p>
36105             </td>
36106 <td>
36107               <p>
36108                 <span class="blue">1.58<br> (276521ns)</span>
36109               </p>
36110             </td>
36111 <td>
36112               <p>
36113                 <span class="red">2.23<br> (391315ns)</span>
36114               </p>
36115             </td>
36116 <td>
36117               <p>
36118                 <span class="green">1.14<br> (200690ns)</span>
36119               </p>
36120             </td>
36121 <td>
36122               <p>
36123                 <span class="blue">1.79<br> (313229ns)</span>
36124               </p>
36125             </td>
36126 <td>
36127               <p>
36128                 <span class="green">1.00<br> (175307ns)</span>
36129               </p>
36130             </td>
36131 </tr>
36132 <tr>
36133 <td>
36134               <p>
36135                 gcd&lt;unsigned long&gt; (uniform random numbers)
36136               </p>
36137             </td>
36138 <td>
36139               <p>
36140                 <span class="blue">1.35<br> (362872ns)</span>
36141               </p>
36142             </td>
36143 <td>
36144               <p>
36145                 <span class="blue">1.50<br> (401677ns)</span>
36146               </p>
36147             </td>
36148 <td>
36149               <p>
36150                 <span class="blue">1.90<br> (510064ns)</span>
36151               </p>
36152             </td>
36153 <td>
36154               <p>
36155                 <span class="blue">1.33<br> (357968ns)</span>
36156               </p>
36157             </td>
36158 <td>
36159               <p>
36160                 <span class="blue">1.47<br> (394095ns)</span>
36161               </p>
36162             </td>
36163 <td>
36164               <p>
36165                 <span class="green">1.00<br> (268295ns)</span>
36166               </p>
36167             </td>
36168 </tr>
36169 <tr>
36170 <td>
36171               <p>
36172                 gcd&lt;unsigned short&gt; (Trivial cases)
36173               </p>
36174             </td>
36175 <td>
36176               <p>
36177                 <span class="blue">1.65<br> (137ns)</span>
36178               </p>
36179             </td>
36180 <td>
36181               <p>
36182                 <span class="green">1.11<br> (92ns)</span>
36183               </p>
36184             </td>
36185 <td>
36186               <p>
36187                 <span class="blue">1.41<br> (117ns)</span>
36188               </p>
36189             </td>
36190 <td>
36191               <p>
36192                 <span class="blue">1.54<br> (128ns)</span>
36193               </p>
36194             </td>
36195 <td>
36196               <p>
36197                 <span class="blue">1.46<br> (121ns)</span>
36198               </p>
36199             </td>
36200 <td>
36201               <p>
36202                 <span class="green">1.00<br> (83ns)</span>
36203               </p>
36204             </td>
36205 </tr>
36206 <tr>
36207 <td>
36208               <p>
36209                 gcd&lt;unsigned short&gt; (adjacent Fibonacci numbers)
36210               </p>
36211             </td>
36212 <td>
36213               <p>
36214                 <span class="green">1.14<br> (859ns)</span>
36215               </p>
36216             </td>
36217 <td>
36218               <p>
36219                 <span class="red">6.80<br> (5139ns)</span>
36220               </p>
36221             </td>
36222 <td>
36223               <p>
36224                 <span class="green">1.00<br> (756ns)</span>
36225               </p>
36226             </td>
36227 <td>
36228               <p>
36229                 <span class="green">1.15<br> (866ns)</span>
36230               </p>
36231             </td>
36232 <td>
36233               <p>
36234                 <span class="blue">1.35<br> (1020ns)</span>
36235               </p>
36236             </td>
36237 <td>
36238               <p>
36239                 <span class="red">4.17<br> (3155ns)</span>
36240               </p>
36241             </td>
36242 </tr>
36243 <tr>
36244 <td>
36245               <p>
36246                 gcd&lt;unsigned short&gt; (permutations of Fibonacci numbers)
36247               </p>
36248             </td>
36249 <td>
36250               <p>
36251                 <span class="green">1.01<br> (12759ns)</span>
36252               </p>
36253             </td>
36254 <td>
36255               <p>
36256                 <span class="red">3.33<br> (42011ns)</span>
36257               </p>
36258             </td>
36259 <td>
36260               <p>
36261                 <span class="blue">1.27<br> (16050ns)</span>
36262               </p>
36263             </td>
36264 <td>
36265               <p>
36266                 <span class="green">1.00<br> (12623ns)</span>
36267               </p>
36268             </td>
36269 <td>
36270               <p>
36271                 <span class="red">2.17<br> (27411ns)</span>
36272               </p>
36273             </td>
36274 <td>
36275               <p>
36276                 <span class="blue">1.80<br> (22712ns)</span>
36277               </p>
36278             </td>
36279 </tr>
36280 <tr>
36281 <td>
36282               <p>
36283                 gcd&lt;unsigned short&gt; (random prime number products)
36284               </p>
36285             </td>
36286 <td>
36287               <p>
36288                 <span class="blue">1.22<br> (101653ns)</span>
36289               </p>
36290             </td>
36291 <td>
36292               <p>
36293                 <span class="blue">1.95<br> (161889ns)</span>
36294               </p>
36295             </td>
36296 <td>
36297               <p>
36298                 <span class="red">2.33<br> (193556ns)</span>
36299               </p>
36300             </td>
36301 <td>
36302               <p>
36303                 <span class="green">1.19<br> (98879ns)</span>
36304               </p>
36305             </td>
36306 <td>
36307               <p>
36308                 <span class="blue">1.85<br> (153556ns)</span>
36309               </p>
36310             </td>
36311 <td>
36312               <p>
36313                 <span class="green">1.00<br> (83031ns)</span>
36314               </p>
36315             </td>
36316 </tr>
36317 <tr>
36318 <td>
36319               <p>
36320                 gcd&lt;unsigned short&gt; (uniform random numbers)
36321               </p>
36322             </td>
36323 <td>
36324               <p>
36325                 <span class="blue">1.34<br> (169127ns)</span>
36326               </p>
36327             </td>
36328 <td>
36329               <p>
36330                 <span class="blue">1.66<br> (208641ns)</span>
36331               </p>
36332             </td>
36333 <td>
36334               <p>
36335                 <span class="red">2.06<br> (259536ns)</span>
36336               </p>
36337             </td>
36338 <td>
36339               <p>
36340                 <span class="blue">1.36<br> (170992ns)</span>
36341               </p>
36342             </td>
36343 <td>
36344               <p>
36345                 <span class="blue">1.59<br> (199734ns)</span>
36346               </p>
36347             </td>
36348 <td>
36349               <p>
36350                 <span class="green">1.00<br> (125927ns)</span>
36351               </p>
36352             </td>
36353 </tr>
36354 <tr>
36355 <td>
36356               <p>
36357                 gcd&lt;unsigned&gt; (Trivial cases)
36358               </p>
36359             </td>
36360 <td>
36361               <p>
36362                 <span class="blue">1.85<br> (165ns)</span>
36363               </p>
36364             </td>
36365 <td>
36366               <p>
36367                 <span class="blue">1.25<br> (111ns)</span>
36368               </p>
36369             </td>
36370 <td>
36371               <p>
36372                 <span class="blue">1.49<br> (133ns)</span>
36373               </p>
36374             </td>
36375 <td>
36376               <p>
36377                 <span class="blue">1.90<br> (169ns)</span>
36378               </p>
36379             </td>
36380 <td>
36381               <p>
36382                 <span class="blue">1.63<br> (145ns)</span>
36383               </p>
36384             </td>
36385 <td>
36386               <p>
36387                 <span class="green">1.00<br> (89ns)</span>
36388               </p>
36389             </td>
36390 </tr>
36391 <tr>
36392 <td>
36393               <p>
36394                 gcd&lt;unsigned&gt; (adjacent Fibonacci numbers)
36395               </p>
36396             </td>
36397 <td>
36398               <p>
36399                 <span class="green">1.09<br> (3472ns)</span>
36400               </p>
36401             </td>
36402 <td>
36403               <p>
36404                 <span class="red">6.86<br> (21847ns)</span>
36405               </p>
36406             </td>
36407 <td>
36408               <p>
36409                 <span class="green">1.00<br> (3184ns)</span>
36410               </p>
36411             </td>
36412 <td>
36413               <p>
36414                 <span class="green">1.08<br> (3428ns)</span>
36415               </p>
36416             </td>
36417 <td>
36418               <p>
36419                 <span class="blue">1.29<br> (4110ns)</span>
36420               </p>
36421             </td>
36422 <td>
36423               <p>
36424                 <span class="red">4.22<br> (13439ns)</span>
36425               </p>
36426             </td>
36427 </tr>
36428 <tr>
36429 <td>
36430               <p>
36431                 gcd&lt;unsigned&gt; (permutations of Fibonacci numbers)
36432               </p>
36433             </td>
36434 <td>
36435               <p>
36436                 <span class="green">1.19<br> (201037ns)</span>
36437               </p>
36438             </td>
36439 <td>
36440               <p>
36441                 <span class="blue">1.62<br> (273197ns)</span>
36442               </p>
36443             </td>
36444 <td>
36445               <p>
36446                 <span class="red">2.74<br> (463170ns)</span>
36447               </p>
36448             </td>
36449 <td>
36450               <p>
36451                 <span class="blue">1.21<br> (204339ns)</span>
36452               </p>
36453             </td>
36454 <td>
36455               <p>
36456                 <span class="red">2.36<br> (398909ns)</span>
36457               </p>
36458             </td>
36459 <td>
36460               <p>
36461                 <span class="green">1.00<br> (168891ns)</span>
36462               </p>
36463             </td>
36464 </tr>
36465 <tr>
36466 <td>
36467               <p>
36468                 gcd&lt;unsigned&gt; (random prime number products)
36469               </p>
36470             </td>
36471 <td>
36472               <p>
36473                 <span class="blue">1.23<br> (215380ns)</span>
36474               </p>
36475             </td>
36476 <td>
36477               <p>
36478                 <span class="blue">1.57<br> (276143ns)</span>
36479               </p>
36480             </td>
36481 <td>
36482               <p>
36483                 <span class="red">2.22<br> (389655ns)</span>
36484               </p>
36485             </td>
36486 <td>
36487               <p>
36488                 <span class="green">1.16<br> (204160ns)</span>
36489               </p>
36490             </td>
36491 <td>
36492               <p>
36493                 <span class="blue">1.77<br> (311616ns)</span>
36494               </p>
36495             </td>
36496 <td>
36497               <p>
36498                 <span class="green">1.00<br> (175753ns)</span>
36499               </p>
36500             </td>
36501 </tr>
36502 <tr>
36503 <td>
36504               <p>
36505                 gcd&lt;unsigned&gt; (uniform random numbers)
36506               </p>
36507             </td>
36508 <td>
36509               <p>
36510                 <span class="blue">1.31<br> (360158ns)</span>
36511               </p>
36512             </td>
36513 <td>
36514               <p>
36515                 <span class="blue">1.48<br> (407011ns)</span>
36516               </p>
36517             </td>
36518 <td>
36519               <p>
36520                 <span class="blue">1.85<br> (510333ns)</span>
36521               </p>
36522             </td>
36523 <td>
36524               <p>
36525                 <span class="blue">1.31<br> (360097ns)</span>
36526               </p>
36527             </td>
36528 <td>
36529               <p>
36530                 <span class="blue">1.42<br> (389754ns)</span>
36531               </p>
36532             </td>
36533 <td>
36534               <p>
36535                 <span class="green">1.00<br> (275392ns)</span>
36536               </p>
36537             </td>
36538 </tr>
36539 </tbody>
36540 </table></div>
36541 </div>
36542 <br class="table-break">
36543 </div>
36544 </div>
36545 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
36546 <td align="left"><p><small>Last revised: April 09, 2017 at 16:45:49 GMT</small></p></td>
36547 <td align="right"><div class="copyright-footer"></div></td>
36548 </tr></table>
36549 <hr>
36550 <div class="spirit-nav"></div>
36551 </body>
36552 </html>