std::experimental::ranges::is_permutation

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< cpp‎ | experimental‎ | ranges
 
 
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Filesystem library (filesystem TS)
Library fundamentals (library fundamentals TS)
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Extensions for parallelism (parallelism TS)
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template< ForwardIterator I1, Sentinel<I1> S1, ForwardIterator I2, Sentinel<I2> S2,

          class Pred = ranges::equal_to<>,
          class Proj1 = ranges::identity, class Proj2 = ranges::identity >
  requires IndirectlyComparable<I1, I2, Pred, Proj1, Proj2>
bool is_permutation(I1 first1, S1 last1, I2 first2, S2 last2, Pred pred = Pred{},

                    Proj1 proj1 = Proj1{}, Proj2 proj2 = Proj2{});
(1) (ranges TS)
template< ForwardRange R1, ForwardRange R2, class Pred = ranges::equal_to<>,

          class Proj1 = ranges::identity, class Proj2 = ranges::identity >
  requires IndirectlyComparable<ranges::iterator_t<R1>, ranges::iterator_t<R2>,
                                Pred, Proj1, Proj2>
bool is_permutation(R1&& r1, R2&& r2, Pred pred = Pred{},

                    Proj1 proj1 = Proj1{}, Proj2 proj2 = Proj2{});
(2) (ranges TS)
template< ForwardIterator I1, Sentinel<I1> S1, class I2,

          class Pred = ranges::equal_to<>,
          class Proj1 = ranges::identity, class Proj2 = ranges::identity >
  requires ForwardIterator<std::decay_t<I2>> && !Range<I2> &&
           IndirectlyComparable<I1, std::decay_t<I2>, Pred, Proj1, Proj2>
bool is_permutation(I1 first1, S1 last1, I2&& first2_, Pred pred = Pred{},

                    Proj1 proj1 = Proj1{}, Proj2 proj2 = Proj2{});
(3) (ranges TS)
(deprecated)
template< ForwardRange R1, class I2, class Pred = ranges::equal_to<>,

          class Proj1 = ranges::identity, class Proj2 = ranges::identity >
  requires ForwardIterator<std::decay_t<I2>> && !Range<I2> &&
           IndirectlyComparable<ranges::iterator_t<R1>, std::decay_t<I2>, Pred, Proj1, Proj2>
bool is_permutation(R1&& r1, I2&& first2_, Pred pred = Pred{},

                    Proj1 proj1 = Proj1{}, Proj2 proj2 = Proj2{});
(4) (ranges TS)
(deprecated)
1) Returns true if the exists a permutation of the elements in range [first1, last1) that makes the range equal to [first2, last2), and false otherwise.
2) Same as (1), but uses r1 as the first source range and r2 as the second source range, as if using ranges::begin(r1) as first1, ranges::end(r1) as last1, ranges::begin(r2) as first2, and ranges::end(r2) as last2.
3) Same as (1), except that first2 is defined as if by std::decay_t<I2> first2 = std::forward<I2>(first2_); and last2 is first2 + (last1 - first1).
4) Same as (3), but uses r1 as the first source range, as if using ranges::begin(r1) as first1 and ranges::end(r1) as last1.

Two ranges are considered equal if they have the same number of elements and, for every iterator i in the range [first1, last1), ranges::invoke(pred, ranges::invoke(proj1, *i), ranges::invoke(proj2, *(first2 + (i - first1)))) is true.

Notwithstanding the declarations depicted above, the actual number and order of template parameters for algorithm declarations is unspecified. Thus, if explicit template arguments are used when calling an algorithm, the program is probably non-portable.

Parameters

first1, last1 - the first range of the elements
r1 - the first range of the elements
first2, last2 - the second range of the elements
r2 - the second range of the elements
first2_ - the beginning of the second range of the elements
pred - predicate to apply to the projected elements
proj1 - projection to apply to the elements in the first range
proj2 - projection to apply to the elements in the second range

Return value

true if the range [first1, last1) is a permutation of the range [first2, last2).

Complexity

At most O(N2) applications of the predicate and each projection, or exactly N if the sequences are already equal, where N=last1 - first1).

However if SizedSentinel<S1, I1> && SizedSentinel<S2, I2> is satisfied and last1 - first1 != last2 - first2, no applications of the predicate and projections are made.

Example

See Also

determines if a sequence is a permutation of another sequence
(function template)
generates the next greater lexicographic permutation of a range of elements
(function template)
generates the next smaller lexicographic permutation of a range of elements
(function template)