thrust::stable_partition
Defined in thrust/partition.h
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template<typename ForwardIterator, typename Predicate>
ForwardIterator thrust::stable_partition(ForwardIterator first, ForwardIterator last, Predicate pred) stable_partitionis much likepartition: it reorders the elements in the range[first, last)based on the function objectpred, such that all of the elements that satisfypredprecede all of the elements that fail to satisfy it. The postcondition is that, for some iteratormiddlein the range[first, last),pred(*i)istruefor every iteratoriin the range[first,middle)andfalsefor every iteratoriin the range[middle, last). The return value ofstable_partitionismiddle.stable_partitiondiffers frompartitionin thatstable_partitionis guaranteed to preserve relative order. That is, ifxandyare elements in[first, last), andstencil_xandstencil_yare the stencil elements in corresponding positions within[stencil, stencil + (last - first)), andpred(stencil_x) == pred(stencil_y), and ifxprecedesy, then it will still be true afterstable_partitionthatxprecedesy.The following code snippet demonstrates how to use
stable_partitionto reorder a sequence so that even numbers precede odd numbers.#include <thrust/partition.h> ... struct is_even { __host__ __device__ bool operator()(const int &x) { return (x % 2) == 0; } }; ... int A[] = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}; const int N = sizeof(A)/sizeof(int); thrust::stable_partition(A, A + N, is_even()); // A is now {2, 4, 6, 8, 10, 1, 3, 5, 7, 9}
See also
partitionSee also
stable_partition_copy- Parameters
first – The first element of the sequence to reorder.
last – One position past the last element of the sequence to reorder.
pred – A function object which decides to which partition each element of the sequence
[first, last)belongs.
- Template Parameters
ForwardIterator – is a model of Forward Iterator, and
ForwardIterator'svalue_typeis convertible toPredicate'sargument type, andForwardIteratoris mutable.Predicate – is a model of Predicate.
- Returns
An iterator referring to the first element of the second partition, that is, the sequence of the elements which do not satisfy pred.