int countNodes(TreeNode* root) {
if (root == nullptr) {
return 0;
}
TreeNode *left = root->left;
TreeNode *right = root->right;
int leftCount = 1;
int rightCount = 1;
while (left != nullptr) {
leftCount++;
left = left->left;
}
while (right != nullptr) {
rightCount++;
right = right->right;
}
if (leftCount == rightCount) {
return pow(2, leftCount) - 1;
}
return countNodes(root->left) + countNodes(root->right) + 1;
}
/**
* Definition for a binary tree node.
* struct TreeNode {
* int val;
* struct TreeNode *left;
* struct TreeNode *right;
* };
*/
int countNodes(struct TreeNode* root) {
if(root == NULL)
return 0;
int lh,rh;
struct TreeNode *tmp;
tmp = root->left;
lh = 0;
while(tmp){
lh++;
tmp = tmp->left;
}
tmp = root->right;
rh = 0;
while(tmp){
rh++;
tmp = tmp->right;
}
if(lh == rh)
return (2<<lh) - 1;
return 1 + countNodes(root->left) + countNodes(root->right);
}
//fUNCTION TO DELETE AT SPECIFIC PISTION
void deleteAtPosition(int position)
{
//First check if the position exsists
//countNodes() returns the total number of nodes
if(position>countNodes())
printf("Enter valid Position");
else
{
//delete the first node
if(position==1)
deleteFirstNode();
//delete last node
else if(position==countNodes())
deleteLastNode();
else
{
struct node *temp,*curr=head,*prev=curr;
/*traverse to the position and delete the node
prev contains all the elements before the delete position
curr conatins all the position after the delete position
*/
for(int i=1;i<position;i++)
{
prev = curr;
curr = curr->next;
}
prev->next = NULL;
prev->next = curr->next;
}
}
}
int countNodes(struct TreeNode* root) {
int l=0,r=0;
struct TreeNode* p;
if(root==NULL){
return 0;
}
p=root;
while(p){
l++;
p=p->left;
}
p=root;
while(p){
r++;
p=p->right;
}
if(l==r){
return (1<<l)-1;
}
return 1+countNodes(root->left)+countNodes(root->right);
}
int countNodes(TreeNode* root) {
// check exception
if (!root) {
return 0;
}
TreeNode* l = root;
TreeNode* r = root;
int leftDepth = 0;
int rightDepth = 0;
while (l) {
leftDepth++;
l = l->left;
}
while (r) {
rightDepth++;
r = r->right;
}
if (leftDepth == rightDepth) {
// return (1 << leftDepth) - 1;
return pow(2, leftDepth) - 1;
} else {
// wrong
// return countNodes(l) + countNodes(r) + 1;
// should be
return countNodes(root->left) + countNodes(root->right) + 1;
}
}
int countNodes(TreeNode* root) {
if(root==NULL){
return 0;
}
int leftDepth=1,rightDepth=1;
TreeNode* p=NULL;
p=root->left;
while(p!=NULL){
leftDepth++;
p=p->left;
}
p=root->right;
while(p!=NULL){
rightDepth++;
p=p->right;
}
if(leftDepth==rightDepth){
return (1<<leftDepth)-1;
}else{
return countNodes(root->left)+countNodes(root->right)+1;
}
}
int countNodes(TreeNode* root) {
if(!root) {
return 0;
}
else {
TreeNode* leftTree = root;
TreeNode* rightTree = root;
int lefth = 0;
int righth = 0;
while(leftTree) {
leftTree = leftTree->left;
lefth++;
}
while(rightTree) {
rightTree = rightTree->right;
righth++;
}
if(lefth == righth) {
return (int)pow(2, lefth) - 1;
}
else {
return 1 + countNodes(root->left) + countNodes(root->right);
}
}
}
int countNodes(struct TreeNode* root)
{
if( root == NULL )
return 0;
int heightL = 0, heightR = 0;
struct TreeNode *p;
p = root;
while( p != NULL )
{
heightL++;
p = p->left;
}
p = root;
while( p != NULL )
{
heightR++;
p = p->right;
}
if( heightL == heightR )
return (1<<heightL)-1;
return 1 + countNodes(root->left)+countNodes(root->right);
}
int countNodes(TreeNode* root) {
int cnt = isCompleteTree(root);
if (cnt != -1) return cnt;
int leftCnt = countNodes(root->left);
int rightCnt = countNodes(root->right);
return leftCnt + rightCnt + 1;
}
int countNodes(TreeNode* root) {
int tmp = isComplete(root);
if (tmp != -1) return tmp;
int l = countNodes(root->left);
int r = countNodes(root->right);
return 1 + l + r;
}
/* A helper function to count nodes in a Binary Tree */
int countNodes (struct node* root)
{
if (root == NULL)
return 0;
return countNodes (root->left) +
countNodes (root->right) + 1;
}
int getIntersectionNode(struct node *head1, struct node *head2)
{
int l1 = countNodes(head1);
int l2 = countNodes(head2);
int diff = abs(l1 - l2);
return (l1 > l2)? _getIntersectionNode(diff, head1, head2):
_getIntersectionNode(diff, head2, head1);
}
int countNodes(TreeNode* root) {
if (root == NULL) return 0;
int L = 0, R = 0;
for (TreeNode * n = root->left; n != NULL; n = n->left) ++ L;
for (TreeNode * n = root->right; n != NULL; n = n->right) ++ R;
if (L == R) return pow(2, L+1) - 1;
else return 1 + countNodes(root->left) + countNodes(root->right);
}
int countNodes(TreeNode* root) {
if (!root) return 0;
int leftHeight = count(root->left);
int rightHeight = count(root->right);
if (leftHeight==rightHeight)
return (1<<leftHeight)+countNodes(root->right);
else
return (1<<rightHeight)+countNodes(root->left);
}
int countNodes(TreeNode* root) {
if(!root)
return 0;
vector<int> level = helper(root->left);
if(level[0] == level[1])
return pow(2, level[0]) + countNodes(root->right);
else
return pow(2, level[1]) + countNodes(root->left);
}
QList<ListDigraph::Node> ProcessModel::topolSortReachableFrom(const QList<ListDigraph::Node>& s) {
ListDigraph::NodeMap<bool > nodevisited(graph, false);
QList<ListDigraph::Node> res;
QStack<ListDigraph::Node> stack;
ListDigraph::Node curnode;
ListDigraph::Node pnode;
ListDigraph::Node snode;
QList<ListDigraph::Node> reachable = reachableFrom(s);
// Reserve memory
res.reserve(countNodes(graph));
stack.reserve(countNodes(graph));
for (int i = 0; i < s.size(); i++) {
if (s[i] != INVALID) {
stack.push(s[i]);
}
}
bool psched;
while (!stack.empty()) {
curnode = stack.pop();
if (!nodevisited[curnode]) { // This node has not been visited yet
// Check whether all predecessors in reachable are scheduled
psched = true;
for (ListDigraph::InArcIt iait(graph, curnode); iait != INVALID; ++iait) {
pnode = graph.source(iait);
if (reachable.contains(pnode)) { // Consider only nodes which can be reached from s
if (!nodevisited[pnode]) {
psched = false;
break;
}
}
}
if (psched) { // All predecessors have been visited
res.append(curnode);
nodevisited[curnode] = true;
// Push the succeeding nodes
for (ListDigraph::OutArcIt oait(graph, curnode); oait != INVALID; ++oait) {
snode = graph.target(oait);
if (!nodevisited[snode]) {
stack.push(snode);
}
}
} else {
stack.prepend(curnode);
}
} // Else ignore the visited node
}
return res;
}
/**
* method 2: using properties of bst.
* if number of nodes in left-subtree greater than (k-1), then the k-th smallest
* must be in left-rubtree;
* if number less than (k-1), then k-th node must be in right-subtree.
* if equal, root is the one
* Time: averag o(logn)
*/
int countNodes(struct TreeNode *root)
{
int nl = 0, nr = 0;
if (root == NULL) return 0;
nl = countNodes(root->left);
nr = countNodes(root->right);
return (nl + nr + 1);
}
int countNodes(TreeNode T) {
int Nodes = 0;
if (T != NULL) {
Nodes++;
Nodes += countNodes(T->Left) + countNodes(T->Right);
}
return Nodes;
}
int countNodes(TreeNode* root) {
if(!root) return 0;
int l = getLeftDepth(root);
int r = getRightDepth(root);
if(l == r) return (2<<(l-1)) - 1;
return countNodes(root->left) + countNodes(root->right) + 1;
}
int countNodes(TreeNode* root) {
int leftHeight = 0, rightHeight = 0;
for (TreeNode *cur = root; cur; cur = cur->left)
++leftHeight;
for (TreeNode *cur = root; cur; cur = cur->right)
++rightHeight;
if (leftHeight == rightHeight)
return (1 << leftHeight) - 1;
return countNodes(root->left) + countNodes(root->right) + 1;
}
le * evaluateDefun( lithp_burrito *lb, le * fcn, le * params )
{
le * function;
le * thisparam;
le * result;
int count;
/* make sure both lists exist */
if (!fcn) return( leNew( "NIL" ));
/* check for the correct number of parameters */
if (countNodes(fcn->branch) > countNodes(params))
return( leNew( "NIL" ));
/* allocate another function definition, since we're gonna hack it */
function = leDup(fcn);
/* pass 1: tag each node properly.
for each parameter: (fcn)
- look for it in the tree, tag those with the value
*/
count = 0;
thisparam = fcn->branch;
while (thisparam)
{
leTagData(function, thisparam->data, count);
thisparam = thisparam->list_next;
count++;
}
/* pass 2: replace
for each parameter: (param)
- evaluate the passed in value
- replace it in the tree
*/
count = 0;
thisparam = params;
while (thisparam)
{
result = evaluateNode( lb, thisparam );
leTagReplace(function, count, result);
thisparam = thisparam->list_next;
leWipe(result);
count++;
}
/* then evaluate the resulting tree */
result = evaluateBranch( lb, function->list_next );
/* free any space allocated */
leWipe( function );
/* return the evaluation */
return( result );
}
int countNodes(TreeNode* root) {
if( root == NULL)
return 0;
int l = getLeft(root) +1;
int r = getRight(root) +1;
if( l == r )
return (2<<(l-1)) -1;
else
return countNodes(root->left) +countNodes(root->right) +1;
}
int countNodes(TreeNode *root) {
if (root == NULL)
return 0;
int lDepth = getDepth(root->left);
int rDepth = getDepth(root->right);
if (lDepth == rDepth)
return (1<<lDepth) + countNodes(root->right);
else
return (1<<rDepth) + countNodes(root->left);
}
int TCBinaryObjectTree::countNodes(TCBinaryObjectTreeNode *node)
{
if (node)
{
return countNodes(node->left) + countNodes(node->right) + 1;
}
else
{
return 0;
}
}
int countNodes(TreeNode* root) {
if (root == NULL) return 0;
int lh = 0;
int rh = 0;
TreeNode* node = root;
while (node != NULL) { lh++; node = node->left; }
node = root;
while (node != NULL) { rh++; node = node->right; }
if (lh == rh) { return pow(2, lh) - 1; }
return 1 + countNodes(root->left) + countNodes(root->right);
}
int countNodes(TreeNode* root) {
if(root == NULL) return 0;
if(root->left == NULL && root->right == NULL) return 1;
int l = getLeftDepth(root);
int r = getRightDepth(root);
if(l == r) {
return (1<<l) - 1;
} else {
return 1 + countNodes(root->left) + countNodes(root->right);
}
}
int countNodes(TreeNode* root) {
if( root == NULL) return 0;
int lh = 0, rh = 0;
lh = get_left_hight(root);
rh = get_right_hight(root);
if(lh == rh) return (1<<(lh)) -1;
else return 1 + countNodes(root->left) + countNodes(root->right);
}
int countNodes(TreeNode* root) {
if (root == NULL)
return 0;
int leftHeigth = lheight(root->left);
int rightHeight = rheight(root->right);
if (leftHeigth == rightHeight) //可以快速判断是满完全二叉树
return pow(2, leftHeigth + 1) - 1;
else// if (leftHeigth > rightHeight){ //并非满完全二叉树
return countNodes(root->left) + countNodes(root->right) + 1;
//}
//else if (leftHeigth < rightHeight) //对于完全二叉树而言，不会出现这种情况
}
int countNodes(TreeNode* root) {
int left_depth = countLeft(root);
int right_depth = countRight(root);
if (left_depth == right_depth){
return ((1 << (left_depth+1)) - 1);
}
else{
return countNodes(root->left)+countNodes(root->right)+1;
}
}
int countNodes(TreeNode* root) {
if (!root)
return 0;
int leftDepth = 0, rightDepth= 0;
for(TreeNode* p=root; p; p=p->left) ++leftDepth;
for(TreeNode* p=root; p; p=p->right) ++rightDepth;
if (leftDepth==rightDepth) {
return (1<< leftDepth) - 1 ;
}
else {
return countNodes(root->left) + countNodes(root->right) + 1 ;
}
}
