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  • SBT模版

      1 /*Author:WNJXYK*/
      2 #include<cstdio>
      3 using namespace std;
      4 
      5 const int Maxn=10000;
      6 struct SBT{
      7     int left;
      8     int right;
      9     int size;
     10     int key;
     11 }; 
     12 SBT tree[Maxn+10];
     13 int root,cnt;
     14 
     15 inline void rotate_l(int &x){
     16     int y=tree[x].right;
     17     tree[x].right=tree[y].left;
     18     tree[y].left=x;
     19     tree[y].size=tree[x].size;
     20     tree[x].size=1+tree[tree[x].left].size+tree[tree[x].right].size;
     21     x=y;
     22 }
     23 
     24 inline void rotate_r(int &x){
     25     int y=tree[x].left;
     26     tree[x].left=tree[y].right;
     27     tree[y].right=x;
     28     tree[y].size=tree[x].size;
     29     tree[x].size=tree[tree[x].left].size+1+tree[tree[x].right].size;
     30     x=y; 
     31 }
     32 
     33 void maintain(int &x,bool flag){
     34     //printf("MainTain %d
    ",x);
     35     if (flag==false){
     36         if (tree[tree[tree[x].left].left].size>tree[tree[x].right].size){
     37             rotate_r(x);
     38         }
     39         else if (tree[tree[tree[x].left].right].size>tree[tree[x].right].size){
     40             rotate_l(tree[x].left);
     41             rotate_r(x);
     42         }else return ;
     43     }else{
     44         if (tree[tree[tree[x].right].right].size>tree[tree[x].left].size){
     45             rotate_l(x);
     46         }else if (tree[tree[tree[x].right].left].size>tree[tree[x].left].size){
     47             rotate_r(tree[x].right);
     48             rotate_l(x);
     49         }else return ;
     50     }
     51     maintain(tree[x].left,false);
     52     maintain(tree[x].right,true);
     53     maintain(x,true);
     54     maintain(x,false);
     55 }
     56 void insert(int &x,int sp){
     57     if (!x){
     58         x=++cnt;
     59         tree[x].left=tree[x].right=0;
     60         tree[x].size=1;
     61         tree[x].key=sp;
     62     }else{
     63         tree[x].size++;
     64         if (sp<tree[x].key){
     65             insert(tree[x].left,sp);
     66         }else{
     67             insert(tree[x].right,sp);
     68         }
     69         maintain(x,sp>=tree[x].key);
     70     }
     71 }
     72 
     73 int del(int &x,int sp){
     74     tree[x].size--;
     75     if (sp==tree[x].key || ( sp<tree[x].key && tree[x].left==0) || (sp>tree[x].key && tree[x].right==0)){
     76         int y=tree[x].key;
     77         if (tree[x].left==0 ||tree[x].right==0){
     78             x=tree[x].left+tree[x].right;
     79             }else{
     80             tree[x].key=del(tree[x].left,tree[x].key+1);
     81         }
     82         return y;
     83     }else{
     84         if (sp<tree[x].key){
     85             return del(tree[x].left,sp);
     86         }else{
     87             return del(tree[x].right,sp);
     88         }
     89     }
     90 }
     91 
     92 inline int getMax(){
     93     int i;
     94     for (i=root;tree[i].right;i=tree[i].right);
     95     return tree[i].key;
     96 }
     97 
     98 inline int getMin(){
     99     int i;
    100     for (i=root;tree[i].left;i=tree[i].left);
    101     return tree[i].key;
    102 }
    103 
    104 int rank(int &x,int sp){
    105     if (sp<tree[x].key){
    106         return rank(tree[x].left,sp);
    107     }else if (sp>tree[x].key){
    108         return rank(tree[x].right,sp)+tree[tree[x].left].size+1;
    109     }
    110     return tree[tree[x].left].size+1;
    111 }
    112 
    113 int select(int &x,int rak){
    114     int rk=tree[tree[x].left].size+1;
    115     if (rak<rk){
    116         return select(tree[x].left,rak);
    117     }else if (rak>rk){
    118         return select(tree[x].right,rak-rk);
    119     }
    120     return tree[x].key;
    121 }
    122 
    123 int pred(int &x,int y,int sp){
    124     if (x==0) return y;
    125     if (tree[x].key<sp){
    126         return pred(tree[x].right,x,sp);
    127     }
    128     return pred(tree[x].left,y,sp);
    129 }
    130 
    131 int succ(int &x,int y,int sp){
    132     if (x==0) return y;
    133     if (tree[x].key>sp){
    134         return succ(tree[x].left,x,sp);
    135     }
    136     return succ(tree[x].right,y,sp);
    137 }
    138 
    139 inline void init(){
    140     root=cnt=0;
    141 }
    142 
    143 int main(){
    144     init();
    145     return 0;
    146 }
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  • 原文地址:https://www.cnblogs.com/WNJXYK/p/4117283.html
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