У меня проблема с моим кодом C ++.Это говорит о том, что все функции, начинающиеся с isPerfectRec (), не могут быть решены ... Почему?Я много чего перепробовал, но, видимо, они не работают.У меня есть много предложений, например, чтобы проверить, является ли бинарное дерево поиска идеальным, найти второй по величине элемент в бинарном дереве поиска и т. Д.
#include <stdio.h>
#include<iostream>
#include<stack>
template<typename T> class BinarySearchTree {
public:
BinarySearchTree<T> *root, *left_son, *right_son, *parent;
T *pinfo;
BinarySearchTree() {
left_son = right_son = NULL;
root = this;
pinfo = NULL;
}
void setInfo(T info) {
pinfo = new T;
*pinfo = info;
}
void insert(T x) {
if (pinfo == NULL)
setInfo(x);
else
insert_rec(x);
}
bool isPerfectRec(BinarySearchTree *root, int d, int level = 0)
{
// An empty tree is perfect
if (*root == NULL)
return true;
// If leaf node, then its depth must be same as
// depth of all other leaves.
if (*root->left_son == NULL && root->*right_son == NULL)
return (d == level+1);
// If internal node and one child is empty
if (root->*left_son == NULL || root->*right_son == NULL)
return false;
// Left and right subtrees must be perfect.
return isPerfectRec(root->*left_son, d, level+1) &&
isPerfectRec(root->*right_son, d, level+1);
}
// Wrapper over isPerfectRec()
bool isPerfect(BinarySearchTree *root)
{
int d = findADepth(root);
return isPerfectRec(root, d);
}
int findADepth(BinarySearchTree *node)
{
int d = 0;
while (node != NULL)
{
d++;
node = node->left_son;
}
return d;
}
// A function to find 2nd largest element in a given tree.
void secondLargestUtil(BinarySearchTree *root, int &c)
{
// Base cases, the second condition is important to
// avoid unnecessary recursive calls
if (root == NULL || c >= 2)
return;
// Follow reverse inorder traversal so that the
// largest element is visited first
secondLargestUtil(root->right_son, c);
// Increment count of visited nodes
c++;
// If c becomes k now, then this is the 2nd largest
if (c == 2)
{
std::cout << "2nd largest element is "
<< root->pinfo;
printf("\n___\n");
return;
}
// Recur for left subtree
secondLargestUtil(root->left_son, c);
}
void secondLargest(BinarySearchTree *root)
{
// Initialize count of nodes visited as 0
int c = 0;
// Note that c is passed by reference
secondLargestUtil(root, c);
}
bool hasOnlyOneChild(int pre[], int size)
{
int nextDiff, lastDiff;
for (int i=0; i<size-1; i++)
{
nextDiff = pre[i] - pre[i+1];
lastDiff = pre[i] - pre[size-1];
if (nextDiff*lastDiff < 0)
return false;;
}
return true;
}
BinarySearchTree * readListInter(){
BinarySearchTree* root = NULL;//returning object
BinarySearchTree* temp;
BinarySearchTree* input;//new node to add
int x;
std::cout << "enter number (>0 to stop): ";
std::cin >> x;
while(x>=0){
input = BinarySearchTree(x);
if(root == NULL){//if root is empty
root = input;
temp = root;//temp is use to store value for compare
}
else{
temp = root; //for each new addition, must start at root to find correct spot
while(input != NULL){
if( x < temp->pinfo){//if smaller x to add to left
if(temp->left_son == NULL){//left is empty
temp->left_son = input;
input = NULL;//new node added, exit the loop
}
else{//if not empty set temp to subtree
temp = temp->left_son;//need to move left from the current position
}
}
else{//otherwise x add to right
if(temp->right_son == NULL){//right is empty
temp->right_son = input;
input = NULL;//new node added, exit the loop
}
else{
temp = temp->right_son;//need to move right from the current position
}
}
}
}
std::cin >> x;
}
return root;
}
};
int main() {
BinarySearchTree<int> *r = new BinarySearchTree<int>;
BinarySearchTree<int> *r1 = new BinarySearchTree<int>;
BinarySearchTree<int> *p = new BinarySearchTree<int>;
p = readListInter();
r->insert(6);
r->insert(8);
r->insert(1);
r->insert(9);
r->insert(10);
r->insert(4);
r->insert(13);
r->insert(12);
printf("\n___\n");
r1->insert(6);
r1->insert(8);
r1->insert(1);
r1->insert(9);
r1->insert(10);
r1->insert(4);
r1->insert(13);
r1->insert(12);
printf("\n___\n");
r->isPerfect(r);
int pre[] = {8, 3, 5, 7, 6};
int size = sizeof(pre)/sizeof(pre[0]);
if (hasOnlyOneChild(pre, size) == true )
printf("Yes");
else
printf("No");
s
return 0;
}