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#include <stdlib.h>
The qsort() and heapsort() functions sort an array of nmemb objects, the initial member of which is pointed to by base. The size of each object is specified by size. The mergesort() function behaves similarly, but requires that size be greater than "sizeof(void *) / 2".
The contents of the array base are sorted in ascending order according to a comparison function pointed to by compar, which requires two arguments pointing to the objects being compared.
The comparison function must return an integer less than, equal to, or greater than zero if the first argument is considered to be respectively less than, equal to, or greater than the second.
The qsort_r() function behaves identically to qsort(), except that it takes an additional argument, thunk, which is passed unchanged as the first argument to function pointed to compar. This allows the comparison function to access additional data without using global variables, and thus qsort_r() is suitable for use in functions which must be reentrant. The qsort_b() function behaves identically to qsort(), except that it takes a block, rather than a function pointer.
The algorithms implemented by qsort(), qsort_r(), and heapsort() are not stable, that is, if two members compare as equal, their order in the sorted array is undefined. The heapsort_b() function behaves identically to heapsort(), except that it takes a block, rather than a function pointer. The mergesort() algorithm is stable. The mergesort_b() function behaves identically to mergesort(), except that it takes a block, rather than a function pointer.
The qsort() and qsort_r() functions are an implementation of C.A.R. Hoare's "quicksort" algorithm, a variant of partition-exchange sorting; in particular, see D.E. Knuth's Algorithm Q. Quicksort takes O N lg N average time. This implementation uses median selection to avoid its O N**2 worst-case behavior.
The heapsort() function is an implementation of J.W.J. William's "heapsort" algorithm, a variant of selection sorting; in particular, see D.E. Knuth's Algorithm H. Heapsort takes O N lg N worst-case time. Its only advantage over qsort() is that it uses almost no additional memory; while qsort() does not allocate memory, it is implemented using recursion.
The function mergesort() requires additional memory of size nmemb, * size bytes; it should be used only when space is not at a premium. The mergesort() function is optimized for data with pre-existing order; its worst case time is O N lg N; its best case is O N.
Normally, qsort() is faster than mergesort() is faster than heapsort(). Memory availability and pre-existing order in the data can make this untrue.
The heapsortand mergesort functions return the value 0 if successful; otherwise the value -1 is returned and the global variable errno is set to indicate the error.
#include <stdio.h> #include <stdlib.h>/* * Custom comparison function that compares 'int' values through pointers * passed by qsort(3). */ static int int_compare(const void *p1, const void *p2) { int left = *(const int *)p1; int right = *(const int *)p2;
return ((left > right) - (left < right)); }
/* * Sort an array of 'int' values and print it to standard output. */ int main(void) { int int_array[] = { 4, 5, 9, 3, 0, 1, 7, 2, 8, 6 }; size_t array_size = sizeof(int_array) / sizeof(int_array[0]); size_t k;
qsort(&int_array, array_size, sizeof(int_array[0]), int_compare); for (k = 0; k < array_size; k++) printf(" %d", int_array[k]); puts(""); return (EXIT_SUCCESS); }
[EINVAL] | |
The size argument is zero, or, the size argument to mergesort() is less than "sizeof(void *) / 2". | |
[ENOMEM] | |
The heapsort() or mergesort() functions were unable to allocate memory. | |
The Computer Journal, pp. 10-15, Quicksort, 5:1, 1962.
,Communications of the ACM, pp. 347-348, Heapsort, 7:1, 1964.
,The Art of Computer Programming, pp. 114-123, 145-149, Sorting and Searching, Vol. 3, 1968.
,Fourth Annual ACM-SIAM Symposium on Discrete Algorithms, Optimistic Sorting and Information Theoretic Complexity, January 1992,
,Software--Practice and Experience, pp. 1249-1265, Engineering a Sort Function, Vol. 23(11), November_SPACE_1993.
, ,QSORT (3) | February 20, 2013 |
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