int main()
{
ull i,n,j,x;
scanf("%llu",&n);
while(n)
{
n=n+1;
ull a[n],b[n],c[n],d[n];
ull total = 0;
scanf("%llu",&a[1]);
for(i=2;i<n;i++)
{
scanf("%llu",&x);
insert(a,x,i);
}
scanf("%llu",&b[1]);
for(i=2;i<n;i++)
{
scanf("%llu",&x);
insert(b,x,i);
}
for(i=1;i<n;i++)
{
c[i] = delete_min(a,n-i);
d[i] = delete_min(b,n-i);
}
for(i=1;i<n;i++)
total += c[i] * d[n-i];
printf("%llu\n",total);
scanf("%llu",&n);
}
return 0;
}
void dijkstra(graph* g, int source, item** ph) {
int infinity = 100000000;
int vertices = g->node_count;
heap* h = make_heap();
for (int i = 0; i < vertices; i++) {
item* itm = (item*)malloc(sizeof(item));
if (i == source) {
itm->key = 0;
} else {
itm->key = infinity;
}
int* item_val = (int*)malloc(sizeof(int));
*item_val = i;
itm->value = item_val;
ph[i] = itm;
insert_item(itm, h);
}
item* val = find_min(h);
delete_min(h);
while (val != NULL) {
if (val->key == infinity) {
break;
}
int u_index = *((int*)(val->value));
g_node* n = g->nodes[u_index];
for (int v_index = 0; v_index < n->edge_count; v_index++) {
edge* e = n->edges[v_index];
int dist_between = e->distance;
item* v = ph[e->target->id];
int alt = val->key + dist_between;
if (alt < v->key) {
int delta = v->key - alt;
decrease_key(delta, v, h);
}
}
val = find_min(h);
delete_min(h);
}
}
static dbtype_t
_bonsai_delete(pgctx_t *ctx, dbtype_t node, dbtype_t key, dbtype_t *valout)
{
dbval_t *np = dbptr(ctx, node);
dbtype_t min, left, right;
int cmp;
if (!node.all) {
if (valout) valout->type = Error;
return DBNULL;
}
left = np->left;
right = np->right;
cmp = dbcmp(ctx, key, np->key);
if (cmp < 0) {
return balance(ctx, node, _bonsai_delete(ctx, left, key, valout), right, subtree_left, 1);
}
if (cmp > 0) {
return balance(ctx, node, left, _bonsai_delete(ctx, right, key, valout), subtree_right, 1);
}
if (valout) *valout = np->value;
rcuwinner(node, 0xe9);
if (!left.all) return right;
if (!right.all) return left;
right = delete_min(ctx, right, &min);
return balance(ctx, min, left, right, subtree_right, 0);
}
static void
pet_test(void)
{
#define NODES 1000000
node_t *pool, *root;
struct timeval tv, tv2;
time_t sec;
suseconds_t msec;
int i, j;
pool = pool_new(NODES);
j = NODES / 2;
gettimeofday(&tv, NULL);
root = alloc_node(pool);
root = make_node(root, 0);
for (i = 1; i < NODES; i++, j = (j + 17) % NODES)
root = insert(root, alloc_node(pool), j);
while (root)
root = delete_min(root);
gettimeofday(&tv2, NULL);
sec = tv2.tv_sec - tv.tv_sec;
msec = tv2.tv_usec - tv.tv_usec;
msec += sec * 1000000;
printf("%d nodes add/remove: %lu msec\n", NODES, msec);
pool_release(pool);
}
int main()
{
ull i,j,k = 0;
for(i=2;i<1000000;i++)
if(p[i]==0)
{
prime[k++] = i;
for(j=2*i;j<1000000;j=j+i)
p[j] = 1;
}
int test_cases,t;
scanf("%d",&test_cases);
for(t=1;t<=test_cases;t++)
{
ull n,x,i,j=0,l=0;
scanf("%llu",&n);
n++;
ull num[n],num_sorted[n],a[n];
scanf("%llu",&num[1]);
for(i=2;i<n;i++)
{
scanf("%llu",&x);
insert(num,x,i);
}
for(i=1;i<n;i++)
num_sorted[i] = delete_min(num,n-i);
i=1;
printf("Case #%d: %llu\n",t,l);
for(i=0;i<l;i++)
printf("%llu\n",a[i]);
}
return 0;
}
int main()
{
int i,n,j,x,k,m,y,z;
scanf("%d%d",&n,&m);
n=n+1;
arr a[n],b[n];
int c[n];
scanf("%d",&a[1].data);
a[1].index=1;
c[1] = a[1].data;
for(i=2;i<n;i++)
{
scanf("%d",&x);
insert(a,x,i);
c[i] = x;
}
for(i=1;i<n;i++)
b[i] = delete_min(a,n-i);
for(i=1;i<n;i++)
printf("i==%d d==%d\n",b[i].index,b[i].data);
//while(m--)
//{
// scanf("%d%d%d",&x,&y,&z);
//}
return 0;
}
int main() {
//srand(time(0));
srand(50);
heap *h = make_heap();
node **nodes = malloc(TESTSIZE * sizeof(node *));
for(int i = 0; i < TESTSIZE; i++) {
nodes[i] = insert(h, rand() % 100);
}
while (h->size > 0) {
make_dot(nodes, "after_inserts.dot");
getchar();
if (rand() % 2) {
printf("decrease_key\n");
decrease_key(h, nodes[rand() % TESTSIZE], rand() % 100);
} else {
printf("delete_min\n");
delete_min(h);
}
if (h->size > 0)
printf("heap size = %d and root key = %d\n", h->size, h->root->key);
}
free(nodes);
return 1;
}
void insert_review(long long val) {
if (input < 3) {
insert_max(val);
return;
}
long third = input/3;
long size = min_heap.size() - 1;
long long temp;
if (size < third) {
// can add logic
if (val > max_heap[1]) {
insert_min(val);
}
else {
temp = delete_max();
if (temp != -1) insert_min(temp);
insert_max(val);
}
}
else {
// can't add logic
if (val > min_heap[1]) {
temp = delete_min();
insert_min(val);
if (temp != -1) insert_max(temp);
} else {
insert_max(val);
}
}
}
job
pq_remove(pq q, job j)
{
uint64_t id;
unsigned int pri;
if (j->heap_index >= q->used) return NULL;
if (q->heap[j->heap_index] != j) return NULL;
id = j->id;
j->id = 0;
pri = j->pri;
j->pri = 0;
bubble_up(q, j->heap_index);
j->id = id;
j->pri = pri;
/* can't happen */
if (q->heap[0] != j) return NULL;
delete_min(q);
return j;
}
int main()
{
int i,n,j,x,count=0,k,l;
scanf("%d",&n);
n=n+1;
int a[4][n],b[4][n];
scanf("%d",&a[0][1]);
scanf("%d",&a[1][1]);
scanf("%d",&a[2][1]);
scanf("%d",&a[3][1]);
for(i=2;i<n;i++)
{
scanf("%d",&x);
insert(a[0],x,i);
scanf("%d",&x);
insert(a[1],x,i);
scanf("%d",&x);
insert(a[2],x,i);
scanf("%d",&x);
insert(a[3],x,i);
}
for(i=1;i<n;i++)
{
b[0][i] = delete_min(a[0],n-i);
b[1][i] = delete_min(a[1],n-i);
b[2][i] = delete_min(a[2],n-i);
b[3][i] = delete_min(a[3],n-i);
}
for(i=1;i<n;i++)
{
for(j=1;j<n;j++)
{
for(k=1;k<n;k++)
{
for(l=1;l<n;l++)
{
if(b[3][l] > -1*(b[0][i]+b[1][j]+b[2][k]))
break;
if(b[0][i]+b[1][j]+b[2][k]+b[3][l] == 0)
count++;
}
}
}
}
printf("%d\n",count);
return 0;
}
//Deletion in Median Heap
int del_med(Heap H,int n)
{
//Returns root of max heap if N2 = N1
//Returns root of min heap if N2 = N1 + 1
if(H.size_max == n - H.size_min-1)
return delete_max(H,n);
else
return delete_min(H,n);
}
/*
* Deletes the leftmost node in the subtree. (Note that "deletes" means "removes from the tree." No memory
* delete operation is actually performed.)
*
* Parameters:
* - ptn = Pointer to root of subtree to have its leftmost node deleted.
*
* Returns:
* Pointer to root of subtree after having the leftmost node deleted.
*
* N.B.:
* This function is recursive; however, the nature of the tree guarantees that the stack space consumed
* by its stack frames will be O(log n).
*/
static PRBTREENODE delete_min(PRBTREENODE ptn)
{
if (!(ptn->ptnLeft))
return rbtNodeRight(ptn);
if (!rbtIsRed(ptn->ptnLeft) && !rbtIsRed(ptn->ptnLeft->ptnLeft))
ptn = move_red_left(ptn);
ptn->ptnLeft = delete_min(ptn->ptnLeft);
return fix_up(ptn);
}
void sort(int a[], int n) {
int i;
for (i = 0; i < n; i++) {
insert(a[i]);
}
for (i = 0; i < n; i++) {
a[i] = delete_min();
}
}
job
pq_take(pq q)
{
job j;
if (q->used == 0) return NULL;
j = q->heap[0];
delete_min(q);
return j;
}
/* 削除した最小値は *min に与える，削除後の木を返す．*/
node *delete_min(int *min, bs_tree t)
{
node *temp;
if(t->leftchild == NULL) { /* 左の子がないので最小値がある */
*min = t->key;
temp = t->rightchild;
free(t); /* メモリの解放 */
t = temp;
} else
t->leftchild = delete_min(min, t->leftchild);
return t;
}
/* dont use the return value */
struct node* delete_min(struct node *root, int free_memory)
{
struct node *replace = NULL;
if(root && root->left == NULL) {
replace = root->right;
if(free_memory) free(root);
return replace;
}
root->left = delete_min(root->left, free_memory);
root->count = 1 + get_size(root->left) + get_size(root->right);
return root;
}
static dbtype_t
delete_min(pgctx_t *ctx, dbtype_t node, dbtype_t *out)
{
dbval_t *np = dbptr(ctx, node);
dbtype_t left = np->left, right = np->right;
if (!left.all) {
*out = node;
return right;
}
return balance(ctx, node, delete_min(ctx, left, out), right, subtree_left, 0);
}
element_type delete_min(SEARCH_TREE T,tree_ptr father)
{
element_type i;
if(T==NULL)
return NULL;
if(T->left==NULL){
i=T->element;
father->left=T->right;
free(T);
return i;
}else
return(delete_min(T->left,T));
}
void
timer_thread(unsigned long now)
{
htimer_t *tm;
while ((tm = root)) {
if (now < tm->node.key)
break;
root = __container_of(delete_min(&tm->node));
if (tm->expire)
tm->expire(tm);
}
}
static dbtype_t
_bonsai_multi_delete(pgctx_t *ctx, dbtype_t node, dbtype_t key, dbtype_t *value)
{
dbval_t *np = dbptr(ctx, node);
dbtype_t min, left, right;
int cmp;
int i;
if (!node.all) {
value->type = Error;
return DBNULL;
}
left = np->left;
right = np->right;
cmp = dbcmp(ctx, key, np->key);
if (cmp < 0) {
return balance(ctx, node, _bonsai_delete(ctx, left, key, value), right, subtree_left, 1);
}
if (cmp > 0) {
return balance(ctx, node, left, _bonsai_delete(ctx, right, key, value), subtree_right, 1);
}
if (np->nvalue == 1) {
if (dbcmp(ctx, *value, np->values[0])!=0) {
value->type = Error;
return node;
}
if (!left.all) return right;
if (!right.all) return left;
right = delete_min(ctx, right, &min);
rcuwinner(node, 0xe9);
return balance(ctx, min, left, right, subtree_right, 0);
}
node = bonsai_copy(ctx, left, right, node);
np = dbptr(ctx, node);
for(i=0; i<np->nvalue; i++) {
if (dbcmp(ctx, *value, np->values[i])==0) {
memcpy(np->values+i, np->values+i+1, (np->nvalue-i-1)*sizeof(dbtype_t));
break;
}
}
if (i == np->nvalue) {
value->type = Error;
} else {
np->nvalue--;
}
return node;
}
void k_smallest( int* input_array, int num_input_values, int* output_array, int k )
{
if (k == 0) return;
// copy input array into a temporary array -- should not contaminate input_array
int temp[num_input_values], heap_size = num_input_values;
for (int i = 0; i < num_input_values; i++){
temp[i] = input_array[i];
}
heapify(temp, &heap_size);
for (int i = 0; i < k; i++){
output_array[i] = delete_min(temp, &heap_size);
}
}
static rbtree_node* delete_min(rbtree_node *h, VALUE *deleted_value) {
if ( !h->left ) {
if(deleted_value)
*deleted_value = h->value;
free(h);
return NULL;
}
if ( !isred(h->left) && !isred(h->left->left) )
h = move_red_left(h);
h->left = delete_min(h->left, deleted_value);
return fixup(h);
}
int main()
{
int i,n,j,x,k;
long long int count=0;
scanf("%d%d",&n,&k);
n=n+1;
arr a[n],b[n],piles[k];
scanf("%d",&a[1].data);
a[1].index=1;
for(i=2;i<n;i++)
{
scanf("%d",&x);
insert(a,x,i);
}
b[1] = delete_min(a,n-1);
printf("i==%d d==%d\n",b[1].index,b[1].data);
for(i=2;i<n;i++)
{
b[i] = delete_min(a,n-i);
printf("i==%d d==%d\n",b[i].index,b[i].data);
}
printf("%lld\n",count);
return 0;
}
/*
* Deletes the node in the subtree having an arbitrary key. (Note that "deletes" means "removes from the tree."
* No memory delete operation is actually performed.) An O(log n) operation.
*
* Parameters:
* - ptree = Pointer to the tree head structure, containing the compare function.
* - ptnCurrent = Pointer to the root of the current subtree we're deleting from.
* - key = Key value we're deleting from the tree. It is assumed that this key value exists in the subtree.
*
* Returns:
* Pointer to the root of the subtree after the node has been deleted.
*
* N.B.:
* This function is recursive; however, the nature of the tree guarantees that the stack space consumed
* by its stack frames (and those of delete_min, where we call it) will be O(log n).
*/
static PRBTREENODE delete_from_under(PRBTREE ptree, PRBTREENODE ptnCurrent, TREEKEY key)
{
register TREEKEY keyCurrent = (*(ptree->pfnGetTreeKey))((*(ptree->pfnGetFromNodePtr))(ptnCurrent));
register int cmp = (*(ptree->pfnTreeCompare))(key, keyCurrent);
if (cmp < 0)
{
/* hunt down the left subtree */
if (!rbtIsRed(ptnCurrent->ptnLeft) && !rbtIsRed(ptnCurrent->ptnLeft->ptnLeft))
ptnCurrent = move_red_left(ptnCurrent);
ptnCurrent->ptnLeft = delete_from_under(ptree, ptnCurrent->ptnLeft, key);
}
else
{
if (rbtIsRed(ptnCurrent->ptnLeft))
{
ptnCurrent = rotate_right(ptnCurrent);
keyCurrent = (*(ptree->pfnGetTreeKey))((*(ptree->pfnGetFromNodePtr))(ptnCurrent));
cmp = (*(ptree->pfnTreeCompare))(key, keyCurrent);
}
if ((cmp == 0) && !rbtNodeRight(ptnCurrent))
return ptnCurrent->ptnLeft; /* degenerate case */
if ( !rbtIsRed(rbtNodeRight(ptnCurrent))
&& (!rbtNodeRight(ptnCurrent) || !rbtIsRed(rbtNodeRight(ptnCurrent)->ptnLeft)))
{
ptnCurrent = move_red_right(ptnCurrent);
keyCurrent = (*(ptree->pfnGetTreeKey))((*(ptree->pfnGetFromNodePtr))(ptnCurrent));
cmp = (*(ptree->pfnTreeCompare))(key, keyCurrent);
}
if (cmp == 0)
{
/*
* Here we find the minimum node in the right subtree, unlink it, and link it into place in place of
* ptnCurrent (i.e. node pointed to by ptnCurrent should no longer be referenced). We inherit the
* child pointers and color of ptnCurrent (minus the reference from the right-hand tree where applicable).
*/
register PRBTREENODE ptnMin = find_min(rbtNodeRight(ptnCurrent));
rbtSetNodeRight(ptnMin, delete_min(rbtNodeRight(ptnCurrent)));
ptnMin->ptnLeft = ptnCurrent->ptnLeft;
rbtSetNodeColor(ptnMin, rbtNodeColor(ptnCurrent));
ptnCurrent = ptnMin;
}
else /* hunt down the right subtree */
rbtSetNodeRight(ptnCurrent, delete_from_under(ptree, rbtNodeRight(ptnCurrent), key));
}
return fix_up(ptnCurrent);
}
/*
* Sorts the edges in the MST using (conveniently) heap sort. Returns the largest
*/
double sort_MST(int numpoints, node graph[]) {
// initialize heap & location array
node heap[numpoints];
int location[numpoints];
// fill the heap, remember that dist(i) = min(i,j) for all j
for(int i = 0; i < numpoints; i++){
location[i] = 0;
insert(graph[i], heap, location); // insert element
}
// sort by removing from heap
double sorted_arr[numpoints];
for(int i = 0; i < numpoints; i++) {
sorted_arr[i] = delete_min(heap, location).dist;
}
return sorted_arr[numpoints-1];
}
/* Returns the head of the bianry tree - Hibbard deletion */
struct node *del_node(struct node *head, int value)
{
struct node *curr = NULL;
struct node *replace = NULL;
if(head == NULL) return NULL;
curr = head;
if(value < curr->value && curr->left) {
curr->left = del_node(curr->left, value);
} else if(value > curr->value && curr->right) {
curr->right = del_node(curr->right, value);
} else {
/* found the exact node*/
if(curr->left == NULL) {
free(curr);
return curr->right;
}
if(curr->right == NULL) {
free(curr);
return curr->left;
}
/* 1: get_min from curr's right, this is the repalcement node so save ptr
* 2: del the that from the location not from mremory
* 3: update it's children and its currents location
*
* Eg: To delete 9 -> repalce with node 11
* and update node 11 left and right
*/
replace = get_min(curr->right);
delete_min(curr->right, FALSE);
replace->right = curr->right;
replace->left = curr->left;
free(curr);
}
head->count = get_size(head->left) + get_size(head->right) + 1;
return replace;
}
void main()
{
int op;
do
{
printf("enter option\n1: insert\n2:display\n3:delete min\n 4: exit\n");
scanf("%d",&op);
switch (op)
{
case 1: insert_end();
break;
case 2: display();
break;
case 3: delete_min();
break;
case 4: break;
}
}
while (op!=4);
}
void delete_min(int ind)
{
int max=ind;
if(2*ind<=maxheap[0]&&maxheap[max]>maxheap[2*ind])
{
max=2*ind;
}
else if(2*ind+1<=maxheap[0]&&maxheap[max]>maxheap[2*ind+1])
{
max=2*ind+1;
}
int tmp;
if(max!=ind)
{
tmp=maxheap[ind];
maxheap[ind]=maxheap[max];
maxheap[max]=tmp;
delete_min(max);
}
return;
}
static void
delete_min_test(void)
{
node_t *pool, *root;
pool = pool_new(10);
root = make_node(alloc_node(pool), 1);
root = insert(root, alloc_node(pool), 5);
root = insert(root, alloc_node(pool), 8);
root = insert(root, alloc_node(pool), 10);
root = insert(root, alloc_node(pool), 2);
root = insert(root, alloc_node(pool), 4);
root = insert(root, alloc_node(pool), 6);
root = insert(root, alloc_node(pool), 3);
while (root) {
printf("delete key: %lu\n", root->key);
root = delete_min(root);
}
pool_release(pool);
}
//process a new token read from the stream
void Naive_Estimator_Update(Naive_Estimator_type * est, int token)
{
est->count++;
Freq_Update(est->freq, token);
//end of Misra-Gries part of algorithm
//increment count of token, sets processing to 1
c_a* counter = naive_increment_count(est->hashtable, token);
if(est->count == 1)
{
naive_handle_first(est, counter);
return;
}
Sample_type* min;
while(((Sample_type*) peek_min(est->prim_heap))->prim <= est->count)
{
min=delete_min(est->prim_heap);
if(min->prim < est->count)
{
fprintf(stderr, "a sampler's prim decreased. fatal error\n");
fprintf(stderr, "min->c_s0_key: %d, min->prim %d, est->count %d\n",
min->c_s0->key, min->prim, est->count);
exit(1);
}
naive_decrement_prim_samplers(est->hashtable, min->c_s0);
naive_increment_prim_samplers(counter);
//have min take a new sample
min->c_s0 = counter;
min->val_c_s0 = counter->count;
min->t0 *= prng_float(est->prng);
naive_reset_wait_times(min, est);
//reinsert min into primary heap
insert_heap(est->prim_heap, min);
}
naive_done_processing(est->hashtable, counter);
}