1 use std
::collections
::BTreeSet
;
2 use std
::iter
::FromIterator
;
3 use std
::panic
::{catch_unwind, AssertUnwindSafe}
;
4 use std
::sync
::atomic
::{AtomicU32, Ordering}
;
6 use super::DeterministicRng
;
10 let mut m
= BTreeSet
::new();
15 assert_eq
!(m
.clone(), m
);
22 let mut x
= BTreeSet
::new();
23 let mut y
= BTreeSet
::new();
33 assert_eq
!(hash(&x
), hash(&y
));
36 fn check
<F
>(a
: &[i32], b
: &[i32], expected
: &[i32], f
: F
)
38 F
: FnOnce(&BTreeSet
<i32>, &BTreeSet
<i32>, &mut dyn FnMut(&i32) -> bool
) -> bool
,
40 let mut set_a
= BTreeSet
::new();
41 let mut set_b
= BTreeSet
::new();
44 assert
!(set_a
.insert(*x
))
47 assert
!(set_b
.insert(*y
))
51 f(&set_a
, &set_b
, &mut |&x
| {
52 if i
< expected
.len() {
53 assert_eq
!(x
, expected
[i
]);
58 assert_eq
!(i
, expected
.len());
62 fn test_intersection() {
63 fn check_intersection(a
: &[i32], b
: &[i32], expected
: &[i32]) {
64 check(a
, b
, expected
, |x
, y
, f
| x
.intersection(y
).all(f
))
67 check_intersection(&[], &[], &[]);
68 check_intersection(&[1, 2, 3], &[], &[]);
69 check_intersection(&[], &[1, 2, 3], &[]);
70 check_intersection(&[2], &[1, 2, 3], &[2]);
71 check_intersection(&[1, 2, 3], &[2], &[2]);
72 check_intersection(&[11, 1, 3, 77, 103, 5, -5], &[2, 11, 77, -9, -42, 5, 3], &[3, 5, 11, 77]);
79 let large
= (0..100).collect
::<Vec
<_
>>();
80 check_intersection(&[], &large
, &[]);
81 check_intersection(&large
, &[], &[]);
82 check_intersection(&[-1], &large
, &[]);
83 check_intersection(&large
, &[-1], &[]);
84 check_intersection(&[0], &large
, &[0]);
85 check_intersection(&large
, &[0], &[0]);
86 check_intersection(&[99], &large
, &[99]);
87 check_intersection(&large
, &[99], &[99]);
88 check_intersection(&[100], &large
, &[]);
89 check_intersection(&large
, &[100], &[]);
90 check_intersection(&[11, 5000, 1, 3, 77, 8924], &large
, &[1, 3, 11, 77]);
94 fn test_intersection_size_hint() {
95 let x
: BTreeSet
<i32> = [3, 4].iter().copied().collect();
96 let y
: BTreeSet
<i32> = [1, 2, 3].iter().copied().collect();
97 let mut iter
= x
.intersection(&y
);
98 assert_eq
!(iter
.size_hint(), (1, Some(1)));
99 assert_eq
!(iter
.next(), Some(&3));
100 assert_eq
!(iter
.size_hint(), (0, Some(0)));
101 assert_eq
!(iter
.next(), None
);
103 iter
= y
.intersection(&y
);
104 assert_eq
!(iter
.size_hint(), (0, Some(3)));
105 assert_eq
!(iter
.next(), Some(&1));
106 assert_eq
!(iter
.size_hint(), (0, Some(2)));
110 fn test_difference() {
111 fn check_difference(a
: &[i32], b
: &[i32], expected
: &[i32]) {
112 check(a
, b
, expected
, |x
, y
, f
| x
.difference(y
).all(f
))
115 check_difference(&[], &[], &[]);
116 check_difference(&[1, 12], &[], &[1, 12]);
117 check_difference(&[], &[1, 2, 3, 9], &[]);
118 check_difference(&[1, 3, 5, 9, 11], &[3, 9], &[1, 5, 11]);
119 check_difference(&[1, 3, 5, 9, 11], &[3, 6, 9], &[1, 5, 11]);
120 check_difference(&[1, 3, 5, 9, 11], &[0, 1], &[3, 5, 9, 11]);
121 check_difference(&[1, 3, 5, 9, 11], &[11, 12], &[1, 3, 5, 9]);
123 &[-5, 11, 22, 33, 40, 42],
124 &[-12, -5, 14, 23, 34, 38, 39, 50],
125 &[11, 22, 33, 40, 42],
133 let large
= (0..100).collect
::<Vec
<_
>>();
134 check_difference(&[], &large
, &[]);
135 check_difference(&[-1], &large
, &[-1]);
136 check_difference(&[0], &large
, &[]);
137 check_difference(&[99], &large
, &[]);
138 check_difference(&[100], &large
, &[100]);
139 check_difference(&[11, 5000, 1, 3, 77, 8924], &large
, &[5000, 8924]);
140 check_difference(&large
, &[], &large
);
141 check_difference(&large
, &[-1], &large
);
142 check_difference(&large
, &[100], &large
);
146 fn test_difference_size_hint() {
147 let s246
: BTreeSet
<i32> = [2, 4, 6].iter().copied().collect();
148 let s23456
: BTreeSet
<i32> = (2..=6).collect();
149 let mut iter
= s246
.difference(&s23456
);
150 assert_eq
!(iter
.size_hint(), (0, Some(3)));
151 assert_eq
!(iter
.next(), None
);
153 let s12345
: BTreeSet
<i32> = (1..=5).collect();
154 iter
= s246
.difference(&s12345
);
155 assert_eq
!(iter
.size_hint(), (0, Some(3)));
156 assert_eq
!(iter
.next(), Some(&6));
157 assert_eq
!(iter
.size_hint(), (0, Some(0)));
158 assert_eq
!(iter
.next(), None
);
160 let s34567
: BTreeSet
<i32> = (3..=7).collect();
161 iter
= s246
.difference(&s34567
);
162 assert_eq
!(iter
.size_hint(), (0, Some(3)));
163 assert_eq
!(iter
.next(), Some(&2));
164 assert_eq
!(iter
.size_hint(), (0, Some(2)));
165 assert_eq
!(iter
.next(), None
);
167 let s1
: BTreeSet
<i32> = (-9..=1).collect();
168 iter
= s246
.difference(&s1
);
169 assert_eq
!(iter
.size_hint(), (3, Some(3)));
171 let s2
: BTreeSet
<i32> = (-9..=2).collect();
172 iter
= s246
.difference(&s2
);
173 assert_eq
!(iter
.size_hint(), (2, Some(2)));
174 assert_eq
!(iter
.next(), Some(&4));
175 assert_eq
!(iter
.size_hint(), (1, Some(1)));
177 let s23
: BTreeSet
<i32> = (2..=3).collect();
178 iter
= s246
.difference(&s23
);
179 assert_eq
!(iter
.size_hint(), (1, Some(3)));
180 assert_eq
!(iter
.next(), Some(&4));
181 assert_eq
!(iter
.size_hint(), (1, Some(1)));
183 let s4
: BTreeSet
<i32> = (4..=4).collect();
184 iter
= s246
.difference(&s4
);
185 assert_eq
!(iter
.size_hint(), (2, Some(3)));
186 assert_eq
!(iter
.next(), Some(&2));
187 assert_eq
!(iter
.size_hint(), (1, Some(2)));
188 assert_eq
!(iter
.next(), Some(&6));
189 assert_eq
!(iter
.size_hint(), (0, Some(0)));
190 assert_eq
!(iter
.next(), None
);
192 let s56
: BTreeSet
<i32> = (5..=6).collect();
193 iter
= s246
.difference(&s56
);
194 assert_eq
!(iter
.size_hint(), (1, Some(3)));
195 assert_eq
!(iter
.next(), Some(&2));
196 assert_eq
!(iter
.size_hint(), (0, Some(2)));
198 let s6
: BTreeSet
<i32> = (6..=19).collect();
199 iter
= s246
.difference(&s6
);
200 assert_eq
!(iter
.size_hint(), (2, Some(2)));
201 assert_eq
!(iter
.next(), Some(&2));
202 assert_eq
!(iter
.size_hint(), (1, Some(1)));
204 let s7
: BTreeSet
<i32> = (7..=19).collect();
205 iter
= s246
.difference(&s7
);
206 assert_eq
!(iter
.size_hint(), (3, Some(3)));
210 fn test_symmetric_difference() {
211 fn check_symmetric_difference(a
: &[i32], b
: &[i32], expected
: &[i32]) {
212 check(a
, b
, expected
, |x
, y
, f
| x
.symmetric_difference(y
).all(f
))
215 check_symmetric_difference(&[], &[], &[]);
216 check_symmetric_difference(&[1, 2, 3], &[2], &[1, 3]);
217 check_symmetric_difference(&[2], &[1, 2, 3], &[1, 3]);
218 check_symmetric_difference(&[1, 3, 5, 9, 11], &[-2, 3, 9, 14, 22], &[-2, 1, 5, 11, 14, 22]);
222 fn test_symmetric_difference_size_hint() {
223 let x
: BTreeSet
<i32> = [2, 4].iter().copied().collect();
224 let y
: BTreeSet
<i32> = [1, 2, 3].iter().copied().collect();
225 let mut iter
= x
.symmetric_difference(&y
);
226 assert_eq
!(iter
.size_hint(), (0, Some(5)));
227 assert_eq
!(iter
.next(), Some(&1));
228 assert_eq
!(iter
.size_hint(), (0, Some(4)));
229 assert_eq
!(iter
.next(), Some(&3));
230 assert_eq
!(iter
.size_hint(), (0, Some(1)));
235 fn check_union(a
: &[i32], b
: &[i32], expected
: &[i32]) {
236 check(a
, b
, expected
, |x
, y
, f
| x
.union(y
).all(f
))
239 check_union(&[], &[], &[]);
240 check_union(&[1, 2, 3], &[2], &[1, 2, 3]);
241 check_union(&[2], &[1, 2, 3], &[1, 2, 3]);
243 &[1, 3, 5, 9, 11, 16, 19, 24],
244 &[-2, 1, 5, 9, 13, 19],
245 &[-2, 1, 3, 5, 9, 11, 13, 16, 19, 24],
250 fn test_union_size_hint() {
251 let x
: BTreeSet
<i32> = [2, 4].iter().copied().collect();
252 let y
: BTreeSet
<i32> = [1, 2, 3].iter().copied().collect();
253 let mut iter
= x
.union(&y
);
254 assert_eq
!(iter
.size_hint(), (3, Some(5)));
255 assert_eq
!(iter
.next(), Some(&1));
256 assert_eq
!(iter
.size_hint(), (2, Some(4)));
257 assert_eq
!(iter
.next(), Some(&2));
258 assert_eq
!(iter
.size_hint(), (1, Some(2)));
262 // Only tests the simple function definition with respect to intersection
263 fn test_is_disjoint() {
264 let one
= [1].iter().collect
::<BTreeSet
<_
>>();
265 let two
= [2].iter().collect
::<BTreeSet
<_
>>();
266 assert
!(one
.is_disjoint(&two
));
270 // Also implicitly tests the trivial function definition of is_superset
271 fn test_is_subset() {
272 fn is_subset(a
: &[i32], b
: &[i32]) -> bool
{
273 let set_a
= a
.iter().collect
::<BTreeSet
<_
>>();
274 let set_b
= b
.iter().collect
::<BTreeSet
<_
>>();
275 set_a
.is_subset(&set_b
)
278 assert_eq
!(is_subset(&[], &[]), true);
279 assert_eq
!(is_subset(&[], &[1, 2]), true);
280 assert_eq
!(is_subset(&[0], &[1, 2]), false);
281 assert_eq
!(is_subset(&[1], &[1, 2]), true);
282 assert_eq
!(is_subset(&[2], &[1, 2]), true);
283 assert_eq
!(is_subset(&[3], &[1, 2]), false);
284 assert_eq
!(is_subset(&[1, 2], &[1]), false);
285 assert_eq
!(is_subset(&[1, 2], &[1, 2]), true);
286 assert_eq
!(is_subset(&[1, 2], &[2, 3]), false);
288 is_subset(&[-5, 11, 22, 33, 40, 42], &[-12, -5, 11, 14, 22, 23, 33, 34, 38, 39, 40, 42]),
291 assert_eq
!(is_subset(&[-5, 11, 22, 33, 40, 42], &[-12, -5, 11, 14, 22, 23, 34, 38]), false);
298 let large
= (0..100).collect
::<Vec
<_
>>();
299 assert_eq
!(is_subset(&[], &large
), true);
300 assert_eq
!(is_subset(&large
, &[]), false);
301 assert_eq
!(is_subset(&[-1], &large
), false);
302 assert_eq
!(is_subset(&[0], &large
), true);
303 assert_eq
!(is_subset(&[1, 2], &large
), true);
304 assert_eq
!(is_subset(&[99, 100], &large
), false);
308 fn test_drain_filter() {
309 let mut x
: BTreeSet
<_
> = [1].iter().copied().collect();
310 let mut y
: BTreeSet
<_
> = [1].iter().copied().collect();
312 x
.drain_filter(|_
| true);
313 y
.drain_filter(|_
| false);
314 assert_eq
!(x
.len(), 0);
315 assert_eq
!(y
.len(), 1);
319 fn test_drain_filter_drop_panic_leak() {
320 static PREDS
: AtomicU32
= AtomicU32
::new(0);
321 static DROPS
: AtomicU32
= AtomicU32
::new(0);
323 #[derive(PartialEq, Eq, PartialOrd, Ord)]
327 if DROPS
.fetch_add(1, Ordering
::SeqCst
) == 1 {
328 panic
!("panic in `drop`");
333 let mut set
= BTreeSet
::new();
338 catch_unwind(move || {
339 drop(set
.drain_filter(|d
| {
340 PREDS
.fetch_add(1u32 << d
.0, Ordering
::SeqCst
);
346 assert_eq
!(PREDS
.load(Ordering
::SeqCst
), 0x011);
347 assert_eq
!(DROPS
.load(Ordering
::SeqCst
), 3);
351 fn test_drain_filter_pred_panic_leak() {
352 static PREDS
: AtomicU32
= AtomicU32
::new(0);
353 static DROPS
: AtomicU32
= AtomicU32
::new(0);
355 #[derive(PartialEq, Eq, PartialOrd, Ord)]
359 DROPS
.fetch_add(1, Ordering
::SeqCst
);
363 let mut set
= BTreeSet
::new();
368 catch_unwind(AssertUnwindSafe(|| {
369 drop(set
.drain_filter(|d
| {
370 PREDS
.fetch_add(1u32 << d
.0, Ordering
::SeqCst
);
379 assert_eq
!(PREDS
.load(Ordering
::SeqCst
), 0x011);
380 assert_eq
!(DROPS
.load(Ordering
::SeqCst
), 1);
381 assert_eq
!(set
.len(), 2);
382 assert_eq
!(set
.first().unwrap().0, 4);
383 assert_eq
!(set
.last().unwrap().0, 8);
388 let mut x
= BTreeSet
::new();
392 assert
!(x
.is_empty());
397 let mut x
= BTreeSet
::new();
402 let mut y
= BTreeSet
::new();
408 let mut z
= x
.iter().zip(&y
);
410 assert_eq
!(z
.next().unwrap(), (&5, &("bar")));
411 assert_eq
!(z
.next().unwrap(), (&11, &("foo")));
412 assert
!(z
.next().is_none());
416 fn test_from_iter() {
417 let xs
= [1, 2, 3, 4, 5, 6, 7, 8, 9];
419 let set
: BTreeSet
<_
> = xs
.iter().cloned().collect();
422 assert
!(set
.contains(x
));
428 let mut set
= BTreeSet
::new();
429 let empty
= BTreeSet
::<i32>::new();
434 let set_str
= format
!("{:?}", set
);
436 assert_eq
!(set_str
, "{1, 2}");
437 assert_eq
!(format
!("{:?}", empty
), "{}");
441 fn test_extend_ref() {
442 let mut a
= BTreeSet
::new();
445 a
.extend(&[2, 3, 4]);
447 assert_eq
!(a
.len(), 4);
448 assert
!(a
.contains(&1));
449 assert
!(a
.contains(&2));
450 assert
!(a
.contains(&3));
451 assert
!(a
.contains(&4));
453 let mut b
= BTreeSet
::new();
459 assert_eq
!(a
.len(), 6);
460 assert
!(a
.contains(&1));
461 assert
!(a
.contains(&2));
462 assert
!(a
.contains(&3));
463 assert
!(a
.contains(&4));
464 assert
!(a
.contains(&5));
465 assert
!(a
.contains(&6));
470 use std
::cmp
::Ordering
;
473 struct Foo(&'
static str, i32);
475 impl PartialEq
for Foo
{
476 fn eq(&self, other
: &Self) -> bool
{
483 impl PartialOrd
for Foo
{
484 fn partial_cmp(&self, other
: &Self) -> Option
<Ordering
> {
485 self.0.partial_cmp(&other
.0)
490 fn cmp(&self, other
: &Self) -> Ordering
{
495 let mut s
= BTreeSet
::new();
496 assert_eq
!(s
.replace(Foo("a", 1)), None
);
497 assert_eq
!(s
.len(), 1);
498 assert_eq
!(s
.replace(Foo("a", 2)), Some(Foo("a", 1)));
499 assert_eq
!(s
.len(), 1);
502 let mut it
= s
.iter();
503 assert_eq
!(it
.next(), Some(&Foo("a", 2)));
504 assert_eq
!(it
.next(), None
);
507 assert_eq
!(s
.get(&Foo("a", 1)), Some(&Foo("a", 2)));
508 assert_eq
!(s
.take(&Foo("a", 1)), Some(Foo("a", 2)));
509 assert_eq
!(s
.len(), 0);
511 assert_eq
!(s
.get(&Foo("a", 1)), None
);
512 assert_eq
!(s
.take(&Foo("a", 1)), None
);
514 assert_eq
!(s
.iter().next(), None
);
520 use std
::collections
::btree_set
::{IntoIter, Iter, Range}
;
522 fn set
<'new
>(v
: BTreeSet
<&'
static str>) -> BTreeSet
<&'new
str> {
525 fn iter
<'a
, 'new
>(v
: Iter
<'a
, &'
static str>) -> Iter
<'a
, &'new
str> {
528 fn into_iter
<'new
>(v
: IntoIter
<&'
static str>) -> IntoIter
<&'new
str> {
531 fn range
<'a
, 'new
>(v
: Range
<'a
, &'
static str>) -> Range
<'a
, &'new
str> {
538 let mut a
= BTreeSet
::new();
543 let mut b
= BTreeSet
::new();
550 assert_eq
!(a
.len(), 5);
551 assert_eq
!(b
.len(), 0);
553 assert_eq
!(a
.contains(&1), true);
554 assert_eq
!(a
.contains(&2), true);
555 assert_eq
!(a
.contains(&3), true);
556 assert_eq
!(a
.contains(&4), true);
557 assert_eq
!(a
.contains(&5), true);
561 fn test_first_last() {
562 let mut a
= BTreeSet
::new();
563 assert_eq
!(a
.first(), None
);
564 assert_eq
!(a
.last(), None
);
566 assert_eq
!(a
.first(), Some(&1));
567 assert_eq
!(a
.last(), Some(&1));
569 assert_eq
!(a
.first(), Some(&1));
570 assert_eq
!(a
.last(), Some(&2));
574 assert_eq
!(a
.first(), Some(&1));
575 assert_eq
!(a
.last(), Some(&12));
576 assert_eq
!(a
.pop_first(), Some(1));
577 assert_eq
!(a
.pop_last(), Some(12));
578 assert_eq
!(a
.pop_first(), Some(2));
579 assert_eq
!(a
.pop_last(), Some(11));
580 assert_eq
!(a
.pop_first(), Some(3));
581 assert_eq
!(a
.pop_last(), Some(10));
582 assert_eq
!(a
.pop_first(), Some(4));
583 assert_eq
!(a
.pop_first(), Some(5));
584 assert_eq
!(a
.pop_first(), Some(6));
585 assert_eq
!(a
.pop_first(), Some(7));
586 assert_eq
!(a
.pop_first(), Some(8));
587 assert_eq
!(a
.clone().pop_last(), Some(9));
588 assert_eq
!(a
.pop_first(), Some(9));
589 assert_eq
!(a
.pop_first(), None
);
590 assert_eq
!(a
.pop_last(), None
);
593 fn rand_data(len
: usize) -> Vec
<u32> {
594 let mut rng
= DeterministicRng
::new();
595 Vec
::from_iter((0..len
).map(|_
| rng
.next()))
599 fn test_split_off_empty_right() {
600 let mut data
= rand_data(173);
602 let mut set
= BTreeSet
::from_iter(data
.clone());
603 let right
= set
.split_off(&(data
.iter().max().unwrap() + 1));
606 assert
!(set
.into_iter().eq(data
));
607 assert
!(right
.into_iter().eq(None
));
611 fn test_split_off_empty_left() {
612 let mut data
= rand_data(314);
614 let mut set
= BTreeSet
::from_iter(data
.clone());
615 let right
= set
.split_off(data
.iter().min().unwrap());
618 assert
!(set
.into_iter().eq(None
));
619 assert
!(right
.into_iter().eq(data
));
623 fn test_split_off_large_random_sorted() {
624 #[cfg(not(miri))] // Miri is too slow
625 let mut data
= rand_data(1529);
627 let mut data
= rand_data(529);
628 // special case with maximum height.
631 let mut set
= BTreeSet
::from_iter(data
.clone());
632 let key
= data
[data
.len() / 2];
633 let right
= set
.split_off(&key
);
635 assert
!(set
.into_iter().eq(data
.clone().into_iter().filter(|x
| *x
< key
)));
636 assert
!(right
.into_iter().eq(data
.into_iter().filter(|x
| *x
>= key
)));