src/compiler-rt/test/builtins/Unit/mulsc3_test.c

   1 //===-- mulsc3_test.c - Test __mulsc3 -------------------------------------===//
   2 //
   3 //                     The LLVM Compiler Infrastructure
   4 //
   5 // This file is dual licensed under the MIT and the University of Illinois Open
   6 // Source Licenses. See LICENSE.TXT for details.
   7 //
   8 //===----------------------------------------------------------------------===//
   9 //
  10 // This file tests __mulsc3 for the compiler_rt library.
  11 //
  12 //===----------------------------------------------------------------------===//
  13
  14 #include "int_lib.h"
  15 #include <math.h>
  16 #include <complex.h>
  17 #include <stdio.h>
  18
  19 // Returns: the product of a + ib and c + id
  20
  21 float _Complex __mulsc3(float __a, float __b, float __c, float __d);
  22
  23 enum {zero, non_zero, inf, NaN, non_zero_nan};
  24
  25 int
  26 classify(float _Complex x)
  27 {
  28     if (x == 0)
  29         return zero;
  30     if (isinf(crealf(x)) || isinf(cimagf(x)))
  31         return inf;
  32     if (isnan(crealf(x)) && isnan(cimagf(x)))
  33         return NaN;
  34     if (isnan(crealf(x)))
  35     {
  36         if (cimagf(x) == 0)
  37             return NaN;
  38         return non_zero_nan;
  39     }
  40     if (isnan(cimagf(x)))
  41     {
  42         if (crealf(x) == 0)
  43             return NaN;
  44         return non_zero_nan;
  45     }
  46     return non_zero;
  47 }
  48
  49 int test__mulsc3(float a, float b, float c, float d)
  50 {
  51     float _Complex r = __mulsc3(a, b, c, d);
  52 //     printf("test__mulsc3(%f, %f, %f, %f) = %f + I%f\n",
  53 //             a, b, c, d, crealf(r), cimagf(r));
  54         float _Complex dividend;
  55         float _Complex divisor;
  56
  57         __real__ dividend = a;
  58         __imag__ dividend = b;
  59         __real__ divisor = c;
  60         __imag__ divisor = d;
  61
  62     switch (classify(dividend))
  63     {
  64     case zero:
  65         switch (classify(divisor))
  66         {
  67         case zero:
  68             if (classify(r) != zero)
  69                 return 1;
  70             break;
  71         case non_zero:
  72             if (classify(r) != zero)
  73                 return 1;
  74             break;
  75         case inf:
  76             if (classify(r) != NaN)
  77                 return 1;
  78             break;
  79         case NaN:
  80             if (classify(r) != NaN)
  81                 return 1;
  82             break;
  83         case non_zero_nan:
  84             if (classify(r) != NaN)
  85                 return 1;
  86             break;
  87         }
  88         break;
  89     case non_zero:
  90         switch (classify(divisor))
  91         {
  92         case zero:
  93             if (classify(r) != zero)
  94                 return 1;
  95             break;
  96         case non_zero:
  97             if (classify(r) != non_zero)
  98                 return 1;
  99             {
 100             float _Complex z = a * c - b * d + _Complex_I*(a * d + b * c);
 101             // relaxed tolerance to arbitrary (1.e-6) amount.
 102             if (cabsf((r-z)/r) > 1.e-6)
 103                 return 1;
 104             }
 105             break;
 106         case inf:
 107             if (classify(r) != inf)
 108                 return 1;
 109             break;
 110         case NaN:
 111             if (classify(r) != NaN)
 112                 return 1;
 113             break;
 114         case non_zero_nan:
 115             if (classify(r) != NaN)
 116                 return 1;
 117             break;
 118         }
 119         break;
 120     case inf:
 121         switch (classify(divisor))
 122         {
 123         case zero:
 124             if (classify(r) != NaN)
 125                 return 1;
 126             break;
 127         case non_zero:
 128             if (classify(r) != inf)
 129                 return 1;
 130             break;
 131         case inf:
 132             if (classify(r) != inf)
 133                 return 1;
 134             break;
 135         case NaN:
 136             if (classify(r) != NaN)
 137                 return 1;
 138             break;
 139         case non_zero_nan:
 140             if (classify(r) != inf)
 141                 return 1;
 142             break;
 143         }
 144         break;
 145     case NaN:
 146         switch (classify(divisor))
 147         {
 148         case zero:
 149             if (classify(r) != NaN)
 150                 return 1;
 151             break;
 152         case non_zero:
 153             if (classify(r) != NaN)
 154                 return 1;
 155             break;
 156         case inf:
 157             if (classify(r) != NaN)
 158                 return 1;
 159             break;
 160         case NaN:
 161             if (classify(r) != NaN)
 162                 return 1;
 163             break;
 164         case non_zero_nan:
 165             if (classify(r) != NaN)
 166                 return 1;
 167             break;
 168         }
 169         break;
 170     case non_zero_nan:
 171         switch (classify(divisor))
 172         {
 173         case zero:
 174             if (classify(r) != NaN)
 175                 return 1;
 176             break;
 177         case non_zero:
 178             if (classify(r) != NaN)
 179                 return 1;
 180             break;
 181         case inf:
 182             if (classify(r) != inf)
 183                 return 1;
 184             break;
 185         case NaN:
 186             if (classify(r) != NaN)
 187                 return 1;
 188             break;
 189         case non_zero_nan:
 190             if (classify(r) != NaN)
 191                 return 1;
 192             break;
 193         }
 194         break;
 195     }
 196
 197     return 0;
 198 }
 199
 200 float x[][2] =
 201 {
 202     { 1.e-6,  1.e-6},
 203     {-1.e-6,  1.e-6},
 204     {-1.e-6, -1.e-6},
 205     { 1.e-6, -1.e-6},
 206
 207     { 1.e+6,  1.e-6},
 208     {-1.e+6,  1.e-6},
 209     {-1.e+6, -1.e-6},
 210     { 1.e+6, -1.e-6},
 211
 212     { 1.e-6,  1.e+6},
 213     {-1.e-6,  1.e+6},
 214     {-1.e-6, -1.e+6},
 215     { 1.e-6, -1.e+6},
 216
 217     { 1.e+6,  1.e+6},
 218     {-1.e+6,  1.e+6},
 219     {-1.e+6, -1.e+6},
 220     { 1.e+6, -1.e+6},
 221
 222     {NAN, NAN},
 223     {-INFINITY, NAN},
 224     {-2, NAN},
 225     {-1, NAN},
 226     {-0.5, NAN},
 227     {-0., NAN},
 228     {+0., NAN},
 229     {0.5, NAN},
 230     {1, NAN},
 231     {2, NAN},
 232     {INFINITY, NAN},
 233
 234     {NAN, -INFINITY},
 235     {-INFINITY, -INFINITY},
 236     {-2, -INFINITY},
 237     {-1, -INFINITY},
 238     {-0.5, -INFINITY},
 239     {-0., -INFINITY},
 240     {+0., -INFINITY},
 241     {0.5, -INFINITY},
 242     {1, -INFINITY},
 243     {2, -INFINITY},
 244     {INFINITY, -INFINITY},
 245
 246     {NAN, -2},
 247     {-INFINITY, -2},
 248     {-2, -2},
 249     {-1, -2},
 250     {-0.5, -2},
 251     {-0., -2},
 252     {+0., -2},
 253     {0.5, -2},
 254     {1, -2},
 255     {2, -2},
 256     {INFINITY, -2},
 257
 258     {NAN, -1},
 259     {-INFINITY, -1},
 260     {-2, -1},
 261     {-1, -1},
 262     {-0.5, -1},
 263     {-0., -1},
 264     {+0., -1},
 265     {0.5, -1},
 266     {1, -1},
 267     {2, -1},
 268     {INFINITY, -1},
 269
 270     {NAN, -0.5},
 271     {-INFINITY, -0.5},
 272     {-2, -0.5},
 273     {-1, -0.5},
 274     {-0.5, -0.5},
 275     {-0., -0.5},
 276     {+0., -0.5},
 277     {0.5, -0.5},
 278     {1, -0.5},
 279     {2, -0.5},
 280     {INFINITY, -0.5},
 281
 282     {NAN, -0.},
 283     {-INFINITY, -0.},
 284     {-2, -0.},
 285     {-1, -0.},
 286     {-0.5, -0.},
 287     {-0., -0.},
 288     {+0., -0.},
 289     {0.5, -0.},
 290     {1, -0.},
 291     {2, -0.},
 292     {INFINITY, -0.},
 293
 294     {NAN, 0.},
 295     {-INFINITY, 0.},
 296     {-2, 0.},
 297     {-1, 0.},
 298     {-0.5, 0.},
 299     {-0., 0.},
 300     {+0., 0.},
 301     {0.5, 0.},
 302     {1, 0.},
 303     {2, 0.},
 304     {INFINITY, 0.},
 305
 306     {NAN, 0.5},
 307     {-INFINITY, 0.5},
 308     {-2, 0.5},
 309     {-1, 0.5},
 310     {-0.5, 0.5},
 311     {-0., 0.5},
 312     {+0., 0.5},
 313     {0.5, 0.5},
 314     {1, 0.5},
 315     {2, 0.5},
 316     {INFINITY, 0.5},
 317
 318     {NAN, 1},
 319     {-INFINITY, 1},
 320     {-2, 1},
 321     {-1, 1},
 322     {-0.5, 1},
 323     {-0., 1},
 324     {+0., 1},
 325     {0.5, 1},
 326     {1, 1},
 327     {2, 1},
 328     {INFINITY, 1},
 329
 330     {NAN, 2},
 331     {-INFINITY, 2},
 332     {-2, 2},
 333     {-1, 2},
 334     {-0.5, 2},
 335     {-0., 2},
 336     {+0., 2},
 337     {0.5, 2},
 338     {1, 2},
 339     {2, 2},
 340     {INFINITY, 2},
 341
 342     {NAN, INFINITY},
 343     {-INFINITY, INFINITY},
 344     {-2, INFINITY},
 345     {-1, INFINITY},
 346     {-0.5, INFINITY},
 347     {-0., INFINITY},
 348     {+0., INFINITY},
 349     {0.5, INFINITY},
 350     {1, INFINITY},
 351     {2, INFINITY},
 352     {INFINITY, INFINITY}
 353
 354 };
 355
 356 int main()
 357 {
 358     const unsigned N = sizeof(x) / sizeof(x[0]);
 359     unsigned i, j;
 360     for (i = 0; i < N; ++i)
 361     {
 362         for (j = 0; j < N; ++j)
 363         {
 364             if (test__mulsc3(x[i][0], x[i][1], x[j][0], x[j][1]))
 365                 return 1;
 366         }
 367     }
 368
 369     return 0;
 370 }