Programming Algorithm-Binary Search Tree Code (c)

Binary Search Tree Code (c)

Address: http://blog.csdn.net/caroline_wendy

Binary Search Tree)EfficientInsert, query, and deleteAn element,Time complexity O (logn).

A simple implementation method is as follows.

Code:

/* * main.cpp * *  Created on: 2014.7.20 *      Author: spike *//*eclipse cdt, gcc 4.8.1*/#include <stdio.h>#include <queue>#include <vector>#include <functional>using namespace std;struct node {int val;node *lch, *rch;};class BinarySearchTree {public:node *insert(node *p, int x) {if (p==NULL) {node* q = new node;q->val = x;q->lch = q->rch = NULL;return q;} else {if (x<p->val) p->lch = insert(p->lch, x);else p->rch = insert(p->rch, x);return p;}}bool find(node *p, int x) {if (p==NULL) return false;else if (x==p->val) return true;else if (x<p->val) return find(p->lch, x);else return find(p->rch, x);}node *remove(node *p, int x) {if (p==NULL) return NULL;else if (x<p->val) p->lch = remove(p->lch, x);else if (x>p->val) p->rch = remove(p->rch, x);else if (p->lch == NULL) {node* q=p->rch;delete p;return q;} else if (p->lch->rch == NULL) {node* q = p->lch;q->rch = p->rch;delete p;return q;} else {node* q;for (q = p->lch; q->rch->rch!=NULL; q=q->rch);node* r = q->rch;q->rch = r->lch;r->lch = p->lch;r->rch = p->rch;delete p;return r;}return p;}};int main(void){BinarySearchTree iBST;node* root = NULL;root = iBST.insert(root, 7);root = iBST.insert(root, 2);root = iBST.insert(root, 15);root = iBST.insert(root, 1);root = iBST.insert(root, 5);root = iBST.insert(root, 10);root = iBST.insert(root, 17);root = iBST.insert(root, 4);root = iBST.insert(root, 6);root = iBST.insert(root, 8);root = iBST.insert(root, 11);root = iBST.insert(root, 16);root = iBST.insert(root, 19);bool isOK = iBST.find(root, 15);printf("result = %s\n", isOK?"Yes":"No");iBST.remove(root,15);isOK = iBST.find(root, 15);printf("result = %s\n", isOK?"Yes":"No");isOK = iBST.find(root, 10);printf("result = %s\n", isOK?"Yes":"No");return 0;}

Output;

result = Yesresult = Noresult = Yes

Programming Algorithm-Binary Search Tree Code (c)