pelib  2.0.0
include/pelib/set.h File Reference
#include <pelib/template.h>
#include <pelib/structure.h>
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#define set(elem)   PELIB_CONCAT_2(set_, elem)
#define set_t(elem)   PELIB_CONCAT_2(set(elem), _t)
#define pelib_set_first(elem)   PELIB_CONCAT_3(pelib_, set(elem), _first)
#define pelib_set_last(elem)   PELIB_CONCAT_3(pelib_, set(elem), _last)
#define pelib_set_insert(elem)   PELIB_CONCAT_3(pelib_, set(elem), _insert)
#define pelib_set_find(elem)   PELIB_CONCAT_3(pelib_, set(elem), _find)
#define pelib_set_compare(elem)   PELIB_CONCAT_3(pelib_, set(elem), _compare)
#define STRUCT_T   set_t(SET_T)


struct set (SET_T)
SET_T *pelib_set_first() SET_T (set_t(SET_T)*)
int pelib_set_insert() SET_T (set_t(SET_T)*, SET_T)
int pelib_set_compare() SET_T (set_t(SET_T)*a1, set_t(SET_T)*a2)

Define Documentation

#define pelib_set_compare (   elem)    PELIB_CONCAT_3(pelib_, set(elem), _compare)

Definition at line 37 of file set.h.

#define pelib_set_find (   elem)    PELIB_CONCAT_3(pelib_, set(elem), _find)

Definition at line 36 of file set.h.

#define pelib_set_first (   elem)    PELIB_CONCAT_3(pelib_, set(elem), _first)

Definition at line 33 of file set.h.

#define pelib_set_insert (   elem)    PELIB_CONCAT_3(pelib_, set(elem), _insert)

Definition at line 35 of file set.h.

#define pelib_set_last (   elem)    PELIB_CONCAT_3(pelib_, set(elem), _last)

Definition at line 34 of file set.h.

#define set (   elem)    PELIB_CONCAT_2(set_, elem)

Definition at line 30 of file set.h.

#define set_t (   elem)    PELIB_CONCAT_2(set(elem), _t)

Definition at line 31 of file set.h.

#define STRUCT_T   set_t(SET_T)

Definition at line 46 of file set.h.

Function Documentation

struct set ( SET_T  ) [read]

Generic static set

Address where elements are stored

Definition at line 40 of file set.h.

Definition at line 152 of file set.c.

int pelib_set_compare() SET_T ( set_t(SET_T)*  a1,
set_t(SET_T)*  a2 

Compares all elements of two sets one by one

If a1 and a2 have the same number of elements, for the first pair of elements from both sets a1 and a2 that are different, return -1 if the element of a1 is lower than the element of a2, 1 otherwise. Returns 0 if all elements are identical. If a1 has less elements than a2, then returns -1 other wise returns 1.