5f1254d710
Use of the old ompi_free_list_t and ompi_free_list_item_t is deprecated. These classes will be removed in a future commit. This commit updates the entire code base to use opal_free_list_t and opal_free_list_item_t. Notes: OMPI_FREE_LIST_*_MT -> opal_free_list_* (uses opal_using_threads ()) Signed-off-by: Nathan Hjelm <hjelmn@lanl.gov>
574 строки
16 KiB
C
574 строки
16 KiB
C
/* -*- Mode: C; c-basic-offset:4 ; indent-tabs-mode:nil -*- */
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/*
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* Copyright (c) 2004-2005 The Trustees of Indiana University and Indiana
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* University Research and Technology
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* Corporation. All rights reserved.
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* Copyright (c) 2004-2013 The University of Tennessee and The University
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* of Tennessee Research Foundation. All rights
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* reserved.
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* Copyright (c) 2004-2005 High Performance Computing Center Stuttgart,
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* University of Stuttgart. All rights reserved.
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* Copyright (c) 2004-2005 The Regents of the University of California.
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* All rights reserved.
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* Copyright (c) 2015 Los Alamos National Security, LLC. All rights
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* reserved.
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* $COPYRIGHT$
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*
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* Additional copyrights may follow
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*
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* $HEADER$
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*/
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/*
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* @file
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*/
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#include "opal_config.h"
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#include "opal/class/opal_rb_tree.h"
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/* Private functions */
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static void btree_insert(opal_rb_tree_t *tree, opal_rb_tree_node_t * node);
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static void btree_delete_fixup(opal_rb_tree_t *tree, opal_rb_tree_node_t * x);
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static opal_rb_tree_node_t * btree_successor(opal_rb_tree_t * tree,
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opal_rb_tree_node_t * node);
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static opal_rb_tree_node_t * opal_rb_tree_find_node(opal_rb_tree_t *tree, void *key);
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static void left_rotate(opal_rb_tree_t *tree, opal_rb_tree_node_t * x);
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static void right_rotate(opal_rb_tree_t *tree, opal_rb_tree_node_t * x);
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static void inorder_destroy(opal_rb_tree_t *tree, opal_rb_tree_node_t * node);
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static void inorder_traversal(opal_rb_tree_t *tree,
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opal_rb_tree_condition_fn_t cond,
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opal_rb_tree_action_fn_t action,
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opal_rb_tree_node_t * node);
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/**
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* the constructor function. creates the free list to get the nodes from
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*
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* @param object the tree that is to be used
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*
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* @retval NONE
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*/
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static void opal_rb_tree_construct(opal_object_t * object)
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{
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opal_rb_tree_t * tree = (opal_rb_tree_t *) object;
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tree->root_ptr = NULL;
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OBJ_CONSTRUCT(&(tree->free_list), opal_free_list_t);
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opal_free_list_init (&(tree->free_list), sizeof(opal_rb_tree_node_t),
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opal_cache_line_size, OBJ_CLASS(opal_rb_tree_node_t),
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0,opal_cache_line_size, 0, -1 , 128, NULL, 0, NULL, NULL, NULL);
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}
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/**
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* the destructor function. Free the tree and destroys the free list.
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*
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* @param object the tree object
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*/
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static void opal_rb_tree_destruct(opal_object_t * object)
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{
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if(NULL != ((opal_rb_tree_t *)object)->root_ptr) {
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opal_rb_tree_destroy((opal_rb_tree_t *) object);
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}
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OBJ_DESTRUCT(&(((opal_rb_tree_t *)object)->free_list));
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return;
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}
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/* declare the instance of the classes */
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OBJ_CLASS_INSTANCE(opal_rb_tree_node_t, opal_free_list_item_t, NULL, NULL);
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OBJ_CLASS_INSTANCE(opal_rb_tree_t, opal_object_t, opal_rb_tree_construct,
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opal_rb_tree_destruct);
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/* Create the tree */
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int opal_rb_tree_init(opal_rb_tree_t * tree,
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opal_rb_tree_comp_fn_t comp)
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{
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opal_free_list_item_t * node;
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/* we need to get memory for the root pointer from the free list */
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node = opal_free_list_get (&(tree->free_list));
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tree->root_ptr = (opal_rb_tree_node_t *) node;
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if (NULL == node) {
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return OPAL_ERR_OUT_OF_RESOURCE;
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}
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node = opal_free_list_get (&(tree->free_list));
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if (NULL == node) {
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opal_free_list_return (&tree->free_list, (opal_free_list_item_t*)tree->root_ptr);
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return OPAL_ERR_OUT_OF_RESOURCE;
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}
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tree->nill = (opal_rb_tree_node_t *) node;
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/* initialize tree->nill */
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tree->nill->color = BLACK;
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tree->nill->left = tree->nill;
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tree->nill->right = tree->nill;
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tree->nill->parent = tree->nill;
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/* initialize the 'root' pointer */
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tree->root_ptr->left = tree->nill;
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tree->root_ptr->right = tree->nill;
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tree->root_ptr->parent = tree->nill;
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tree->root_ptr->color = BLACK;
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tree->comp = comp;
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/* set the tree size to zero */
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tree->tree_size = 0;
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return OPAL_SUCCESS;
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}
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/* This inserts a node into the tree based on the passed values. */
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int opal_rb_tree_insert(opal_rb_tree_t *tree, void * key, void * value)
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{
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opal_rb_tree_node_t * y;
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opal_rb_tree_node_t * node;
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opal_free_list_item_t * item;
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/* get the memory for a node */
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item = opal_free_list_get (&tree->free_list);
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if (NULL == item) {
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return OPAL_ERR_OUT_OF_RESOURCE;
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}
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node = (opal_rb_tree_node_t *) item;
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/* insert the data into the node */
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node->key = key;
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node->value = value;
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/* insert the node into the tree */
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btree_insert(tree, node);
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/*do the rotations */
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/* usually one would have to check for NULL, but because of the sentinal,
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* we don't have to */
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while (node->parent->color == RED) {
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if (node->parent == node->parent->parent->left) {
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y = node->parent->parent->right;
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if (y->color == RED) {
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node->parent->color = BLACK;
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y->color = BLACK;
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node->parent->parent->color = RED;
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node = node->parent->parent;
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} else {
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if (node == node->parent->right) {
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node = node->parent;
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left_rotate(tree, node);
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}
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node->parent->color = BLACK;
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node->parent->parent->color = RED;
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right_rotate(tree, node->parent->parent);
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}
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} else {
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y = node->parent->parent->left;
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if (y->color == RED) {
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node->parent->color = BLACK;
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y->color = BLACK;
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node->parent->parent->color = RED;
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node = node->parent->parent;
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} else {
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if (node == node->parent->left) {
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node = node->parent;
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right_rotate(tree, node);
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}
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node->parent->color = BLACK;
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node->parent->parent->color = RED;
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left_rotate(tree, node->parent->parent);
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}
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}
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}
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/* after the rotations the root is black */
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tree->root_ptr->left->color = BLACK;
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return OPAL_SUCCESS;
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}
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/* Finds the node in the tree based on the key */
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void * opal_rb_tree_find_with(opal_rb_tree_t *tree, void *key,
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opal_rb_tree_comp_fn_t compfn)
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{
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opal_rb_tree_node_t * node;
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int compvalue;
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node = tree->root_ptr->left;
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while (node != tree->nill) {
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compvalue = compfn(key, node->key);
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/* if the result of the comparison function is 0, we found it */
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if (compvalue == 0) {
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return node->value;
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}
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/* else if it is less than 0, go left, else right */
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node = ((compvalue < 0) ? node->left : node->right);
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}
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/* if we didn't find anything, return NULL */
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return NULL;
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}
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/* Finds the node in the tree based on the key and returns a pointer
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* to the node. This is a bit a code duplication, but this has to be fast
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* so we go ahead with the duplication */
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static opal_rb_tree_node_t * opal_rb_tree_find_node(opal_rb_tree_t *tree, void *key)
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{
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opal_rb_tree_node_t * node;
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int compvalue;
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node = tree->root_ptr->left;
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while (node != tree->nill) {
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compvalue = tree->comp(key, node->key);
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/* if the result of the comparison function is 0, we found it */
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if (compvalue == 0) {
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return node;
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}
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/* else if it is less than 0, go left, else right */
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node = ((compvalue < 0) ? node->left : node->right);
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}
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/* if we didn't find anything, return NULL */
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return NULL;
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}
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/* Delete a node from the tree based on the key */
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int opal_rb_tree_delete(opal_rb_tree_t *tree, void *key)
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{
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opal_rb_tree_node_t * p;
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opal_rb_tree_node_t * todelete;
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opal_rb_tree_node_t * y;
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opal_free_list_item_t * item;
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p = opal_rb_tree_find_node(tree, key);
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if (NULL == p) {
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return OPAL_ERR_NOT_FOUND;
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}
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if ((p->left == tree->nill) || (p->right == tree->nill)) {
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todelete = p;
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} else {
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todelete = btree_successor(tree, p);
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}
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if (todelete->left == tree->nill) {
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y = todelete->right;
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} else {
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y = todelete->left;
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}
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y->parent = todelete->parent;
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if (y->parent == tree->root_ptr) {
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tree->root_ptr->left = y;
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} else {
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if (todelete == todelete->parent->left) {
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todelete->parent->left = y;
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} else {
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todelete->parent->right = y;
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}
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}
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if (todelete != p) {
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p->key = todelete->key;
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p->value = todelete->value;
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}
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if (todelete->color == BLACK) {
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btree_delete_fixup(tree, y);
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}
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item = (opal_free_list_item_t *) todelete;
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opal_free_list_return (&(tree->free_list), item);
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--tree->tree_size;
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return OPAL_SUCCESS;
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}
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/* Destroy the hashmap */
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int opal_rb_tree_destroy(opal_rb_tree_t *tree)
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{
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opal_free_list_item_t * item;
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/* Recursive inorder traversal for delete */
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inorder_destroy(tree, tree->root_ptr);
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/* Now free the root -- root does not get free'd in the above
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* inorder destroy */
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item = (opal_free_list_item_t *) tree->root_ptr;
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opal_free_list_return(&(tree->free_list), item);
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/* free the tree->nill node */
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item = (opal_free_list_item_t *) tree->nill;
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opal_free_list_return (&(tree->free_list), item);
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return OPAL_SUCCESS;
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}
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/* Find the next inorder successor of a node */
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static opal_rb_tree_node_t * btree_successor(opal_rb_tree_t * tree, opal_rb_tree_node_t * node)
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{
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opal_rb_tree_node_t * p;
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if (node->right == tree->nill) {
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p = node->parent;
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while (node == p->right) {
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node = p;
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p = p->parent;
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}
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if(p == tree->root_ptr) {
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return tree->nill;
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}
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return p;
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}
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p = node->right;
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while(p->left != tree->nill) {
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p = p->left;
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}
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return p;
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}
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/* Insert an element in the normal binary search tree fashion */
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/* this function goes through the tree and finds the leaf where
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* the node will be inserted */
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static void btree_insert(opal_rb_tree_t *tree, opal_rb_tree_node_t * node)
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{
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opal_rb_tree_node_t * parent = tree->root_ptr;
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opal_rb_tree_node_t * n = parent->left; /* the real root of the tree */
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/* set up initial values for the node */
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node->color = RED;
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node->parent = NULL;
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node->left = tree->nill;
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node->right = tree->nill;
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/* find the leaf where we will insert the node */
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while (n != tree->nill) {
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parent = n;
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n = ((tree->comp(node->key, n->key) <= 0) ? n->left : n->right);
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}
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/* place it on either the left or the right */
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if((parent == tree->root_ptr) || (tree->comp(node->key, parent->key) <= 0)) {
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parent->left = node;
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} else {
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parent->right = node;
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}
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/* set its parent and children */
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node->parent = parent;
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node->left = tree->nill;
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node->right = tree->nill;
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++(tree->tree_size);
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return;
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}
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/* Fixup the balance of the btree after deletion */
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static void btree_delete_fixup(opal_rb_tree_t *tree, opal_rb_tree_node_t * x)
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{
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opal_rb_tree_node_t * w;
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opal_rb_tree_node_t * root = tree->root_ptr->left;
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while ((x != root) && (x->color == BLACK)) {
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if (x == x->parent->left) {
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w = x->parent->right;
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if (w->color == RED) {
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w->color = BLACK;
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x->parent->color = RED;
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left_rotate(tree, x->parent);
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w = x->parent->right;
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}
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if ((w->left->color == BLACK) && (w->right->color == BLACK)) {
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w->color = RED;
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x = x->parent;
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} else {
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if (w->right->color == BLACK) {
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w->left->color = BLACK;
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w->color = RED;
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right_rotate(tree, w);
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w = x->parent->right;
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}
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w->color = x->parent->color;
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x->parent->color = BLACK;
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w->right->color = BLACK;
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left_rotate(tree, x->parent);
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x = root;
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}
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} else { /* right */
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w = x->parent->left;
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if (w->color == RED) {
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w->color = BLACK;
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x->parent->color = RED;
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right_rotate(tree, x->parent);
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w = x->parent->left;
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}
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if ((w->right->color == BLACK) && (w->left->color == BLACK)) {
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w->color = RED;
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x = x->parent;
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} else {
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if (w->left->color == BLACK) {
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w->right->color = BLACK;
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w->color = RED;
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left_rotate(tree, w);
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w = x->parent->left;
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}
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w->color = x->parent->color;
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x->parent->color = BLACK;
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w->left->color = BLACK;
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right_rotate(tree, x->parent);
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x = root;
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}
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}
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}
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x->color = BLACK;
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return;
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}
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/* Free the nodes in inorder fashion */
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static void
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inorder_destroy(opal_rb_tree_t *tree, opal_rb_tree_node_t * node)
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{
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opal_free_list_item_t * item;
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if (node == tree->nill) {
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return;
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}
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inorder_destroy(tree, node->left);
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if (node->left != tree->nill) {
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item = (opal_free_list_item_t *) node->left;
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--tree->tree_size;
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opal_free_list_return (&tree->free_list, item);
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}
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inorder_destroy(tree, node->right);
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if (node->right != tree->nill) {
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item = (opal_free_list_item_t *) node->right;
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--tree->tree_size;
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opal_free_list_return (&tree->free_list, item);
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}
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}
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/* Try to access all the elements of the hashmap conditionally */
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int opal_rb_tree_traverse(opal_rb_tree_t *tree,
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opal_rb_tree_condition_fn_t cond,
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opal_rb_tree_action_fn_t action)
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{
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if ((cond == NULL) || (action == NULL)) {
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return OPAL_ERROR;
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}
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inorder_traversal(tree, cond, action, tree->root_ptr->left);
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return OPAL_SUCCESS;
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}
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static void inorder_traversal(opal_rb_tree_t *tree,
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opal_rb_tree_condition_fn_t cond,
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opal_rb_tree_action_fn_t action,
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opal_rb_tree_node_t * node)
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{
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if (node == tree->nill) {
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return;
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}
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inorder_traversal(tree, cond, action, node->left);
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if (cond(node->value)) {
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action(node->key, node->value);
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}
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inorder_traversal(tree, cond, action, node->right);
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}
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/* Left rotate the tree */
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/* basically what we want to do is to make x be the left child
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* of its right child */
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static void left_rotate(opal_rb_tree_t *tree, opal_rb_tree_node_t * x)
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{
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opal_rb_tree_node_t * y;
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y = x->right;
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/* make the left child of y's parent be x if it is not the sentinal node*/
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if (y->left != tree->nill) {
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y->left->parent=x;
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}
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/* normlly we would have to check to see if we are at the root.
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* however, the root sentinal takes care of it for us */
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if (x == x->parent->left) {
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x->parent->left = y;
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} else {
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x->parent->right = y;
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}
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/* the old parent of x is now y's parent */
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|
y->parent = x->parent;
|
|
/* x's parent is y */
|
|
x->parent = y;
|
|
x->right = y->left;
|
|
y->left = x;
|
|
|
|
return;
|
|
}
|
|
|
|
|
|
/* Right rotate the tree */
|
|
/* basically what we want to do is to make x be the right child
|
|
* of its left child */
|
|
static void right_rotate(opal_rb_tree_t *tree, opal_rb_tree_node_t * x)
|
|
{
|
|
opal_rb_tree_node_t * y;
|
|
|
|
y = x->left;
|
|
|
|
if(y->right != tree->nill) {
|
|
y->right->parent = x;
|
|
}
|
|
|
|
if (x == x->parent->left) {
|
|
x->parent->left = y;
|
|
} else {
|
|
x->parent->right = y;
|
|
}
|
|
|
|
y->parent = x->parent;
|
|
x->parent = y;
|
|
x->left = y->right;
|
|
y->right = x;
|
|
|
|
return;
|
|
}
|
|
|
|
|
|
/* returns the size of the tree */
|
|
int opal_rb_tree_size(opal_rb_tree_t *tree)
|
|
{
|
|
return tree->tree_size;
|
|
}
|
|
|
|
/* below are a couple of debugging functions */
|
|
#if 0
|
|
#include <stdio.h>
|
|
static void inorder(opal_rb_tree_t * tree, opal_rb_tree_node_t * node);
|
|
static void print_inorder(opal_rb_tree_t * tree);
|
|
|
|
void inorder(opal_rb_tree_t * tree, opal_rb_tree_node_t * node)
|
|
{
|
|
static int level = 0;
|
|
if (node == tree->nill) {
|
|
printf("nill\n");
|
|
return;
|
|
}
|
|
level++;
|
|
inorder(tree, node->left);
|
|
level--;
|
|
printf("%d, level: %d\n", *((int *)node->value), level);
|
|
level++;
|
|
inorder(tree, node->right);
|
|
level--;
|
|
}
|
|
|
|
|
|
void print_inorder(opal_rb_tree_t *tree)
|
|
{
|
|
inorder(tree, tree->root_ptr->left);
|
|
}
|
|
|
|
#endif
|