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https://git.code.sf.net/p/quake/quakeforge
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374 lines
10 KiB
C
374 lines
10 KiB
C
/*
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set.h
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Set manipulation.
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Copyright (C) 2012 Bill Currie <bill@taniwha.org>
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Author: Bill Currie <bill@taniwha.org>
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Date: 2012/8/4
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This program is free software; you can redistribute it and/or
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modify it under the terms of the GNU General Public License
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as published by the Free Software Foundation; either version 2
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of the License, or (at your option) any later version.
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This program is distributed in the hope that it will be useful,
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but WITHOUT ANY WARRANTY; without even the implied warranty of
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MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
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See the GNU General Public License for more details.
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You should have received a copy of the GNU General Public License
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along with this program; if not, write to:
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Free Software Foundation, Inc.
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59 Temple Place - Suite 330
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Boston, MA 02111-1307, USA
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*/
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#ifndef __QF_set_h
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#define __QF_set_h
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#include "QF/qtypes.h"
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/** \defgroup set Set handling
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\ingroup utils
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*/
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//@{
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//FIXME other archs
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#ifdef __x86_64__
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typedef uint64_t set_bits_t;
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#else
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typedef uint32_t set_bits_t;
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#endif
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#define SET_DEFMAP_SIZE ((32 - sizeof (struct set_s *) \
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- sizeof (set_bits_t *) \
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- sizeof (int) - sizeof (unsigned))\
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/ sizeof (set_bits_t))
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#define SET_BITS (sizeof (set_bits_t) * 8)
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//NOTE: x is the element number, so size is x + 1
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#define SET_SIZE(x) (((x) + SET_BITS) & ~(SET_BITS - 1))
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#define SET_WORDS(s) ((s)->size / SET_BITS)
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#define SET_ZERO ((set_bits_t) 0)
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#define SET_ONE ((set_bits_t) 1)
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#define SET_TEST_MEMBER(s, x) \
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((s)->map[(x) / SET_BITS] & (SET_ONE << ((x) % SET_BITS)))
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/** Represent a set using a bitmap.
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When \a inverted is zero, ones in the bitmap represent members, but when
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\a inverted is non-zero, zeros in the bitmap represent members. However,
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this really is all private implementation details and it is best to treat
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set_t as a black box.
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*/
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typedef struct set_s {
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struct set_s *next; ///< private. for ALLOC
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set_bits_t *map; ///< bitmap of set members
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int inverted; ///< if true, 0 indicates membership
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unsigned size; ///< number of representable members
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set_bits_t defmap[SET_DEFMAP_SIZE];///< backing store for small sets
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} set_t;
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/** Represent the state of a scan through a set.
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Very useful in for-loops:
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\code
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set_t *set;
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set_iter_t *iter;
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create_and_populate (set);
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for (iter = set_first (set); iter; iter = set_next (iter))
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do_something (iter->element);
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\endcode
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*/
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typedef struct set_iter_s {
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struct set_iter_s *next; ///< private. for ALLOC
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const set_t *set; ///< the set to which this iterator belongs
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/** The result of set_first() or set_next(). set_next() will start at the
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following element.
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\note For inverted sets, indicates a non-member.
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*/
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unsigned element;
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} set_iter_t;
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typedef struct set_pool_s {
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set_t *set_freelist;
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set_iter_t *set_iter_freelist;
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} set_pool_t;
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void set_pool_init (set_pool_t *set_pool);
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/** Delete a set iterator that is no longer needed.
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\param set_iter The set iterator to be deleted.
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*/
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void set_del_iter (set_iter_t *set_iter);
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void set_del_iter_r (set_pool_t *set_pool, set_iter_t *set_iter);
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/** Create a new set.
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The set is initialized to be the empty set.
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\return The newly created, empty set.
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*/
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set_t *set_new (void);
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set_t *set_new_r (set_pool_t *set_pool);
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/** Create a new set with space pre-allocated for the specified set size.
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Although sets automatically grow to accommodate new members as necessary,
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sometimes the maximum set size is known in advance and it can be more
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efficient to grow the set in advance.
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The set is initialized to be the empty set.
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\param size The number of elements for which space is to be allocated.
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\return The newly created, empty set.
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*/
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set_t *set_new_size (int size);
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set_t *set_new_size_r (set_pool_t *set_pool, int size);
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/** Delete a set that is no longer needed.
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\param set The set to be deleted.
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*/
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void set_delete (set_t *set);
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void set_delete_r (set_pool_t *set_pool, set_t *set);
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/** Add an element to a set.
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It is not an error to add an element that is already a member of the set.
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\note \a set is modified.
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\param set The set to which the element will be added.
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\param x The element to be added.
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\return The modified set.
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*/
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set_t *set_add (set_t *set, unsigned x);
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/** Remove an element from a set.
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It is not an error to remove an element that is not a member of the set.
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\note \a set is modified.
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\param set The set from which the element will be removed.
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\param x The element to be removed.
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\return The modified set.
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*/
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set_t *set_remove (set_t *set, unsigned x);
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/** Compute the inverse of a set.
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The computation is done as \a set = ~\a set.
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\note \a set is modified.
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\param set The set to be inverted.
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\return The set modified to be ~\a src.
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*/
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set_t *set_invert (set_t *set);
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/** Compute the union of two sets.
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The computation is done as \a dst = \a dst | \a src.
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\note \a dst is modified.
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\param dst The destination set to be modified.
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\param src The source set.
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\return The destination set modified to be \a dst | \a src.
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*/
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set_t *set_union (set_t *dst, const set_t *src);
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/** Compute the intersection of two sets.
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The computation is done as \a dst = \a dst & \a src.
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\note \a dst is modified.
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\param dst The destination set to be modified.
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\param src The source set.
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\return The destination set modified to be \a dst & \a src.
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*/
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set_t *set_intersection (set_t *dst, const set_t *src);
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/** Compute the diffedrence of two sets.
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The computation is done as \a dst = \a dst - \a src.
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\note \a dst is modified.
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\param dst The destination set to be modified.
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\param src The source set.
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\return The destination set modified to be \a dst - \a src.
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*/
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set_t *set_difference (set_t *dst, const set_t *src);
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/** Compute the diffedrence of two sets.
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The computation is done as \a dst = \a src - \a dst.
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\note \a dst is modified.
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\param dst The destination set to be modified.
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\param src The source set.
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\return The destination set modified to be \a src - \a dst.
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*/
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set_t *set_reverse_difference (set_t *dst, const set_t *src);
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/** Make a set equivalent to another.
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\note \a dst is modified.
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\param dst The destination set to make equivalent.
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\param src The source set to assign to \a dst.
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\return The modified destination set.
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*/
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set_t *set_assign (set_t *dst, const set_t *src);
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/** Make a set the empty set.
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\note \a set is modified.
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\param set The set to make the empty set.
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\return \a set.
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*/
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set_t *set_empty (set_t *set);
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/** Make a set the set of everything.
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\note \a set is modified.
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\param set The set to make the set of everything.
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\return \a set.
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*/
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set_t *set_everything (set_t *set);
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/** Test if a set is the set of everything.
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\param set The set to test.
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\return 1 if \a set is empty (non-inverted).
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*/
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int set_is_empty (const set_t *set);
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/** Test if a set is the set of everything.
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\param set The set to test.
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\return 1 if \a set is the set of everything (empty inverted set).
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*/
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int set_is_everything (const set_t *set);
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/** Test if two sets are disjoint.
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\param s1 The first set to test.
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\param s2 The second set to test.
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\return 1 if \a s2 is disjoint from \a s1, 0 if not.
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\note The emtpy set is disjoint with itself.
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*/
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int set_is_disjoint (const set_t *s1, const set_t *s2);
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/** Test if two sets intersect.
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\param s1 The first set to test.
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\param s2 The second set to test.
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\return 1 if \a s2 intersects \a s1, 0 if not.
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\note Equivalent non-empty sets are treated as intersecting.
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*/
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int set_is_intersecting (const set_t *s1, const set_t *s2);
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/** Test if two sets are equivalent.
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\param s1 The first set to test.
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\param s2 The second set to test.
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\return 1 if \a s2 is equivalent to \a s1, 0 if not.
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*/
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int set_is_equivalent (const set_t *s1, const set_t *s2);
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/** Test if a set is a subset of another set.
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An equivalent set is considered to be a subset.
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\param set The potential super-set.
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\param sub The potential subset.
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\return 1 if \a sub is a subset of \a set, or if the sets are
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equivalent.
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*/
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int set_is_subset (const set_t *set, const set_t *sub);
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/** Test an element for membership in a set.
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\param set The set to test.
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\param x The element to test.
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\return 1 if the element is a member of the set, otherwise 0.
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*/
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int set_is_member (const set_t *set, unsigned x);
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/** Obtain the number of members (or non-members) of a set.
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Normal sets return the number of members, inverted sets return the number
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of non-members.
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\param set The set from which the number of (non-)members will be
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obtained.
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\return The number of (non-)members. Both empty sets and sets of
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evertything will return 0.
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*/
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unsigned set_size (const set_t *set);
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/** Find the first "member" of the set.
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\warning For normal sets, the set iterator represents a member of the
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set, but for inverted sets, the set iterator represetns a
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<em>non</em>-member of the set.
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\param set The set to scan.
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\return A pointer to a set iterator indicating the first
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(non-)member of the set, or null if the set is empty or
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of everything.
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*/
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set_iter_t *set_first (const set_t *set);
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set_iter_t *set_first_r (set_pool_t *set_pool, const set_t *set);
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/** Find the next "member" of the set.
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\warning For normal sets, the set iterator represents a member of the
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set, but for inverted sets, the set iterator represetns a
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<em>non</em>-member of the set.
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\param set_iter The set iterator representing the state of the current
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scan.
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\return A pointer to a set iterator indicating the next
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(non-)member of the set, or null if no mor (non-)members
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are available.
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\note The set iterator is automatically deleted when the end of the set
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is reached.
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*/
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set_iter_t *set_next (set_iter_t *set_iter);
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set_iter_t *set_next_r (set_pool_t *set_pool, set_iter_t *set_iter);
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/** Return a human-readable string representing the set.
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Empty sets will be represented by the string "[empty]". Sets of everything
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will be represented by the string "[everything]". Inverted sets will have
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the first implicit member followed by "..." (eg, "256 ...").
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\param set The set to be converted to a string.
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\return The human readable representation of the string.
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\warning The string is kept in a static variable, so subsequent calls
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will overwrite the results of preceeding calls.
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*/
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const char *set_as_string (const set_t *set);
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//@}
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#endif//__QF_set_h
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