mirror of
https://github.com/JakeHillion/drgn.git
synced 2024-12-23 09:43:06 +00:00
286c09844e
I recently hit a couple of CI failures caused by relying on transitive includes that weren't always present. include-what-you-use is a Clang-based tool that helps with this. It's a bit finicky and noisy, so this adds scripts/iwyu.py to make running it more convenient (but not reliable enough to automate it in Travis). This cleans up all reasonable include-what-you-use warnings and reorganizes a few header files. Signed-off-by: Omar Sandoval <osandov@osandov.com>
600 lines
18 KiB
C
600 lines
18 KiB
C
// Copyright (c) Facebook, Inc. and its affiliates.
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// SPDX-License-Identifier: GPL-3.0+
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/**
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* @file
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*
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* Generic binary search trees.
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*
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* See @ref BinarySearchTrees.
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*/
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#ifndef DRGN_BINARY_SEARCH_TREE_H
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#define DRGN_BINARY_SEARCH_TREE_H
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#include <stdbool.h>
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#include <stddef.h>
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#include "util.h"
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/**
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* @ingroup Internals
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*
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* @defgroup BinarySearchTrees Binary search trees
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*
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* Generic binary search trees.
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*
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* This implements a self-balancing binary search tree interface. The interface
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* is generic, strongly typed (entries have a static type, not <tt>void *</tt>),
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* and doesn't have any function pointer overhead. Currently, only splay trees
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* are implemented, but this may be extended to support other variants like
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* red-black trees or AVL trees.
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*
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* Entries are allocated separately from this interface. The interface is
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* intrusive, i.e., entries must embed a @ref binary_tree_node.
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*
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* A binary search tree is defined with @ref DEFINE_BINARY_SEARCH_TREE(). Each
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* generated binary search tree interface is prefixed with a given name; the
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* interface documented here uses the example name @c binary_search_tree, which
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* could be generated with this example code:
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*
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* @code{.c}
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* typedef {
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* ...
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* struct binary_tree_node node;
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* } entry_type;
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* key_type entry_to_key(const entry_type *entry);
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* int cmp_func(const key_type *a, const key_type *b);
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* DEFINE_BINARY_SEARCH_TREE(binary_search_tree, entry_type, node, entry_to_key,
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* cmp_func, splay)
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* @endcode
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*
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* @sa HashTables
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*
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* @{
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*/
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#ifdef DOXYGEN
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/**
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* @struct binary_search_tree
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*
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* Binary search tree instance.
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*
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* There are no requirements on how this is allocated; it may be global, on the
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* stack, allocated by @c malloc(), embedded in another structure, etc.
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*/
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struct binary_search_tree;
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/**
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* Binary search tree iterator.
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*
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* Several functions return an iterator or take one as an argument. This
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* iterator has a reference to an entry, which can be @c NULL to indicate that
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* there is no such entry. It may also contain private bookkeeping which should
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* not be used.
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*
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* An iterator remains valid as long as the entry is not deleted.
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*/
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struct binary_search_tree_iterator {
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/** Pointer to the entry. */
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entry_type *entry;
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};
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/**
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* Initialize a @ref binary_search_tree.
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*
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* The new tree is empty.
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*/
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void binary_search_tree_init(struct binary_search_tree *tree);
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/**
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* Return whether a @ref binary_search_tree has no entries.
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*
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* This is O(1).
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*/
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bool binary_search_tree_empty(struct binary_search_tree *tree);
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/**
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* Insert an entry in a @ref binary_search_tree.
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*
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* If an entry with the same key is already in the tree, the entry is @em not
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* inserted.
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*
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* @param[out] it_ret If not @c NULL, a returned iterator pointing to the newly
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* inserted entry or the existing entry with the same key.
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* @return 1 if the entry was inserted, 0 if the key already existed.
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*/
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int binary_search_tree_insert(struct binary_search_tree *tree,
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entry_type *entry,
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struct binary_search_tree_iterator *it_ret);
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/**
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* Search for an entry in a @ref binary_search_tree.
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*
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* This searches for the entry with the given key.
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*
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* @return An iterator pointing to the entry with the given key, or an iterator
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* with <tt>entry == NULL</tt> if the key was not found.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_search(struct binary_search_tree *tree, const key_type *key);
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/**
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* Search for the entry with the greatest key less than or equal to the given
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* key.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_search_le(struct binary_search_tree *tree,
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const key_type *key);
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/**
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* Delete an entry in a @ref binary_search_tree.
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*
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* This deletes the entry with the given key.
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*
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* @return @c true if the entry was found and deleted, @c false if not.
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*/
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bool binary_search_tree_delete(struct binary_search_tree *tree,
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const key_type *key);
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/**
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* Delete an entry given by an iterator in a @ref binary_search_tree.
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*
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* This deletes the entry pointed to by the iterator.
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*
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* @return An iterator pointing to the next entry in the tree. See @ref
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* binary_search_tree_next().
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*/
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struct binary_search_tree_iterator
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binary_search_tree_delete_iterator(struct binary_search_tree *tree,
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struct binary_search_tree_iterator it);
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/**
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* Get an iterator pointing to the first (in-order) entry in a @ref
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* binary_search_tree.
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*
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* The first entry is the one with the lowest key.
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*
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* @return An iterator pointing to the first entry, or an iterator with
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* <tt>entry == NULL</tt> if the tree is empty.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_first(struct binary_search_tree *tree);
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/**
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* Get an iterator pointing to the next (in-order) entry in a @ref
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* binary_search_tree.
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*
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* The next entry is the one with the lowest key that is greater than the
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* current key.
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*
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* @return An iterator pointing to the next entry, or an iterator with <tt>entry
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* == NULL</tt> if there are no more entries.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_next(struct binary_search_tree_iterator it);
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/**
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* Get an iterator pointing to the first post-order entry in a @ref
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* binary_search_tree.
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*
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* The first post-order entry is any entry which is a leaf in the tree.
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*
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* This is suitable for visiting all entries in a tree in order to free them:
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*
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* @code
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* struct binary_search_tree_iterator it;
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*
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* it = binary_search_tree_first_post_order(tree);
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* while (it.entry) {
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* entry_type *entry = it.entry;
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*
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* binary_search_tree_next_post_order(&it);
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* // Advancing the iterator accesses the current entry, so the entry must
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* // be freed after the iterator has been advanced.
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* free(entry);
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* }
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* @endcode
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*
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* @return An iterator pointing to the first entry, or an iterator with
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* <tt>entry == NULL</tt> if the tree is empty.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_first_post_order(struct binary_search_tree *tree);
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/**
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* Get an iterator pointing to the next post-order entry in a @ref
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* binary_search_tree.
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*
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* The next post-order entry is any unvisited entry whose children have already
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* been visited.
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*
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* @return An iterator pointing to the next entry, or an iterator with <tt>entry
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* == NULL</tt> if there are no more entries.
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*/
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struct binary_search_tree_iterator
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binary_search_tree_next_post_order(struct binary_search_tree_iterator it);
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#endif
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/**
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* Node in a binary search tree.
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*
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* This structure must be embedded in the entry type of a binary search tree. It
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* should only be accessed by the binary search tree implementation.
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*/
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struct binary_tree_node {
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struct binary_tree_node *parent, *left, *right;
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};
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struct binary_tree_search_result {
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struct binary_tree_node **nodep, *parent;
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};
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/*
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* Binary search tree variants need to define three functions:
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*
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* variant##_tree_insert_fixup(root, node, parent) is called after a node is
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* inserted (as *root, parent->left, or parent->right). It must set the node's
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* parent pointer and rebalance the tree.
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*
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* variant##_tree_found(root, node) is called when a duplicate node is found for
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* an insert operation or when a node is found for a search operation (but not
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* for a delete operation). It may rebalance the tree or do nothing.
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*
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* variant##_tree_delete(root, node) must delete the node and rebalance the
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* tree.
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*/
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void splay_tree_splay(struct binary_tree_node **root,
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struct binary_tree_node *node,
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struct binary_tree_node *parent);
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static inline void splay_tree_insert_fixup(struct binary_tree_node **root,
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struct binary_tree_node *node,
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struct binary_tree_node *parent)
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{
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if (parent)
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splay_tree_splay(root, node, parent);
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else
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node->parent = NULL;
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}
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static inline void splay_tree_found(struct binary_tree_node **root,
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struct binary_tree_node *node)
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{
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if (node->parent)
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splay_tree_splay(root, node, node->parent);
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}
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void splay_tree_delete(struct binary_tree_node **root,
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struct binary_tree_node *node);
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/**
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* Define a binary search tree type without defining its functions.
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*
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* This is useful when the binary search tree type must be defined in one place
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* (e.g., a header) but the interface is defined elsewhere (e.g., a source file)
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* with @ref DEFINE_BINARY_SEARCH_TREE_FUNCTIONS(). Otherwise, just use @ref
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* DEFINE_BINARY_SEARCH_TREE().
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*
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* @sa DEFINE_BINARY_SEARCH_TREE()
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*/
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#define DEFINE_BINARY_SEARCH_TREE_TYPE(tree, entry_type, member, entry_to_key) \
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typedef typeof(entry_type) tree##_entry_type; \
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typedef typeof(entry_to_key((tree##_entry_type *)0)) tree##_key_type; \
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\
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static inline struct binary_tree_node * \
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tree##_entry_to_node(tree##_entry_type *entry) \
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{ \
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return &entry->member; \
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} \
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\
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static inline tree##_entry_type * \
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tree##_node_to_entry(struct binary_tree_node *node) \
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{ \
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return container_of(node, tree##_entry_type, member); \
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} \
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\
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static inline tree##_key_type \
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tree##_entry_to_key(const tree##_entry_type *entry) \
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{ \
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return entry_to_key(entry); \
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} \
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\
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struct tree { \
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struct binary_tree_node *root; \
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}; \
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\
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struct tree##_iterator { \
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tree##_entry_type *entry; \
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};
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/**
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* Define the functions for a binary search tree.
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*
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* The binary search tree type must have already been defined with @ref
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* DEFINE_BINARY_SEARCH_TREE_TYPE().
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*
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* Unless the type and function definitions must be in separate places, use @ref
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* DEFINE_BINARY_SEARCH_TREE() instead.
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*
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* @sa DEFINE_BINARY_SEARCH_TREE()
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*/
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#define DEFINE_BINARY_SEARCH_TREE_FUNCTIONS(tree, cmp_func, variant) \
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__attribute__((unused)) \
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static void tree##_init(struct tree *tree) \
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{ \
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tree->root = NULL; \
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} \
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\
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__attribute__((unused)) \
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static bool tree##_empty(struct tree *tree) \
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{ \
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return tree->root == NULL; \
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} \
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\
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static inline struct binary_tree_search_result \
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tree##_search_internal(struct tree *tree, const tree##_key_type *key) \
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{ \
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struct binary_tree_search_result res = { &tree->root, NULL, }; \
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\
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while (*res.nodep) { \
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tree##_entry_type *other_entry; \
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tree##_key_type other_key; \
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int cmp; \
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\
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other_entry = tree##_node_to_entry(*res.nodep); \
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other_key = tree##_entry_to_key(other_entry); \
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cmp = cmp_func(key, &other_key); \
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if (cmp < 0) { \
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res.parent = *res.nodep; \
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res.nodep = &(*res.nodep)->left; \
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} else if (cmp > 0) { \
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res.parent = *res.nodep; \
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res.nodep = &(*res.nodep)->right; \
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} else { \
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break; \
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} \
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} \
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return res; \
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} \
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\
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__attribute__((unused)) \
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static int tree##_insert(struct tree *tree, tree##_entry_type *entry, \
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struct tree##_iterator *it_ret) \
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{ \
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tree##_key_type key = tree##_entry_to_key(entry); \
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struct binary_tree_search_result res; \
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struct binary_tree_node *node; \
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\
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res = tree##_search_internal(tree, &key); \
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if (*res.nodep) { \
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if (it_ret) \
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it_ret->entry = tree##_node_to_entry(*res.nodep); \
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variant##_tree_found(&tree->root, *res.nodep); \
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return 0; \
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} \
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\
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node = tree##_entry_to_node(entry); \
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node->left = node->right = NULL; \
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*res.nodep = node; \
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variant##_tree_insert_fixup(&tree->root, node, res.parent); \
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return 1; \
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} \
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\
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__attribute__((unused)) \
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static struct tree##_iterator tree##_search(struct tree *tree, \
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const tree##_key_type *key) \
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{ \
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struct binary_tree_node *node; \
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\
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node = *tree##_search_internal(tree, key).nodep; \
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if (!node) \
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return (struct tree##_iterator){}; \
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variant##_tree_found(&tree->root, node); \
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return (struct tree##_iterator){ tree##_node_to_entry(node), }; \
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} \
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\
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__attribute__((unused)) \
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static struct tree##_iterator tree##_search_le(struct tree *tree, \
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const tree##_key_type *key) \
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{ \
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struct binary_tree_node *node = tree->root; \
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tree##_entry_type *entry = NULL; \
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\
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while (node) { \
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tree##_entry_type *other_entry; \
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tree##_key_type other_key; \
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int cmp; \
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\
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other_entry = tree##_node_to_entry(node); \
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other_key = tree##_entry_to_key(other_entry); \
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cmp = cmp_func(key, &other_key); \
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if (cmp < 0) { \
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node = node->left; \
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} else if (cmp > 0) { \
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entry = other_entry; \
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node = node->right; \
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} else { \
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entry = other_entry; \
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break; \
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} \
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} \
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if (entry) \
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variant##_tree_found(&tree->root, tree##_entry_to_node(entry)); \
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return (struct tree##_iterator){ entry, }; \
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} \
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\
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__attribute__((unused)) \
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static bool tree##_delete(struct tree *tree, const tree##_key_type *key) \
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{ \
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struct binary_tree_node *node; \
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\
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node = *tree##_search_internal(tree, key).nodep; \
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if (!node) \
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return false; \
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variant##_tree_delete(&tree->root, node); \
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return true; \
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} \
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\
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/* \
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* We want this inlined so that the whole function call can be optimized away \
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* if the return value is not used. \
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*/ \
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__attribute__((always_inline)) \
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static inline struct tree##_iterator \
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tree##_next_impl(struct tree##_iterator it) \
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{ \
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struct binary_tree_node *node = tree##_entry_to_node(it.entry); \
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long i; \
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\
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if (node->right) { \
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node = node->right; \
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/* \
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* This hack (inspired by a similar hack in the F14 hash table \
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* code) convinces the compiler that the loop always terminates \
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* (otherwise the counter would overflow, which is undefined \
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* behavior). \
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*/ \
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for (i = 0;; i++) { \
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if (!node->left) \
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break; \
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node = node->left; \
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} \
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return (struct tree##_iterator){ tree##_node_to_entry(node), }; \
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} \
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\
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for (i = 0;; i++) { \
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if (!node->parent || node != node->parent->right) \
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break; \
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node = node->parent; \
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} \
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if (node->parent) { \
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return (struct tree##_iterator){ \
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tree##_node_to_entry(node->parent), \
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}; \
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} \
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return (struct tree##_iterator){}; \
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} \
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\
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__attribute__((always_inline)) \
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static inline struct tree##_iterator \
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tree##_delete_iterator(struct tree *tree, struct tree##_iterator it) \
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{ \
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struct binary_tree_node *node; \
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\
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node = tree##_entry_to_node(it.entry); \
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it = tree##_next_impl(it); \
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variant##_tree_delete(&tree->root, node); \
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return it; \
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} \
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\
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__attribute__((unused)) \
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static struct tree##_iterator tree##_first(struct tree *tree) \
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{ \
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struct binary_tree_node *node = tree->root; \
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\
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if (!node) \
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return (struct tree##_iterator){}; \
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\
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while (node->left) \
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node = node->left; \
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return (struct tree##_iterator){ tree##_node_to_entry(node), }; \
|
|
} \
|
|
\
|
|
__attribute__((unused)) \
|
|
static struct tree##_iterator tree##_next(struct tree##_iterator it) \
|
|
{ \
|
|
return tree##_next_impl(it); \
|
|
} \
|
|
\
|
|
__attribute__((unused)) \
|
|
static struct tree##_iterator tree##_first_post_order(struct tree *tree) \
|
|
{ \
|
|
struct binary_tree_node *node = tree->root; \
|
|
\
|
|
if (!node) \
|
|
return (struct tree##_iterator){}; \
|
|
\
|
|
for (;;) { \
|
|
if (node->left) { \
|
|
node = node->left; \
|
|
} else if (node->right) { \
|
|
node = node->right; \
|
|
} else { \
|
|
return (struct tree##_iterator){ \
|
|
tree##_node_to_entry(node), \
|
|
}; \
|
|
} \
|
|
\
|
|
} \
|
|
} \
|
|
\
|
|
__attribute__((unused)) \
|
|
static struct tree##_iterator tree##_next_post_order(struct tree##_iterator it) \
|
|
{ \
|
|
struct binary_tree_node *node = tree##_entry_to_node(it.entry); \
|
|
\
|
|
if (!node->parent) { \
|
|
return (struct tree##_iterator){}; \
|
|
} else if (node == node->parent->left && node->parent->right) { \
|
|
node = node->parent->right; \
|
|
for (;;) { \
|
|
if (node->left) { \
|
|
node = node->left; \
|
|
} else if (node->right) { \
|
|
node = node->right; \
|
|
} else { \
|
|
return (struct tree##_iterator){ \
|
|
tree##_node_to_entry(node), \
|
|
}; \
|
|
} \
|
|
} \
|
|
} else { \
|
|
return (struct tree##_iterator){ \
|
|
tree##_node_to_entry(node->parent), \
|
|
}; \
|
|
} \
|
|
}
|
|
|
|
/**
|
|
* Define a binary search tree interface.
|
|
*
|
|
* This macro defines a binary search tree type along with its functions.
|
|
*
|
|
* @param[in] tree Name of the type to define. This is prefixed to all of the
|
|
* types and functions defined for that type.
|
|
* @param[in] entry_type Type of entries in the tree.
|
|
* @param[in] member Name of the @ref binary_tree_node member in @p entry_type.
|
|
* @param[in] entry_to_key Name of function or macro which is passed a <tt>const
|
|
* entry_type *</tt> and returns the key for that entry. The return type is the
|
|
* @c key_type of the tree. The passed entry is never @c NULL.
|
|
* @param[in] cmp_func Comparison function which takes two <tt>const key_type
|
|
* *</tt> and returns an @c int. The return value must be negative if the first
|
|
* key is less than the second key, positive if the first key is greater than
|
|
* the second key, and zero if they are equal.
|
|
* @param[in] variant The binary search tree implementation to use. Currently
|
|
* this can only be @c splay.
|
|
*/
|
|
#define DEFINE_BINARY_SEARCH_TREE(tree, entry_type, member, entry_to_key, \
|
|
cmp_func, variant) \
|
|
DEFINE_BINARY_SEARCH_TREE_TYPE(tree, entry_type, member, entry_to_key) \
|
|
DEFINE_BINARY_SEARCH_TREE_FUNCTIONS(tree, cmp_func, variant)
|
|
|
|
#ifdef DOXYGEN
|
|
/** Compare two scalar keys. */
|
|
bool binary_search_tree_scalar_cmp(const T *a, const T *b);
|
|
#else
|
|
#define binary_search_tree_scalar_cmp(a, b) ({ \
|
|
__auto_type _a = *(a); \
|
|
__auto_type _b = *(b); \
|
|
\
|
|
_a < _b ? -1 : _a > _b ? 1 : 0; \
|
|
})
|
|
#endif
|
|
|
|
/** @} */
|
|
|
|
#endif /* DRGN_BINARY_SEARCH_TREE_H */
|