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  • 2018 ACM-ICPC 宁夏邀请赛

    A 小甜甜

     1 #include <iostream>
     2 #include <cstdio>
     3 #include <algorithm>
     4 #include <cmath>
     5 #include <vector>
     6 #include <queue>
     7 #include <set>
     8 #include <map>
     9 #include <string>
    10 #include <string.h>
    11 #include <stdlib.h>
    12 #include <time.h>
    13 #include <climits>
    14 
    15 using namespace std;
    16 
    17 const int maxN=5e6+7;
    18 
    19 unsigned int sta[maxN];
    20 int to[maxN];
    21 int top=0;
    22 
    23 int n,p,q,m;
    24 unsigned int SA,SB,SC;
    25 long long ans=0;
    26 
    27 unsigned int rng61(){
    28     SA^=SA<<16;
    29     SA^=SA>>5;
    30     SA^=SA<<1;
    31     unsigned int t=SA;
    32     SA=SB;
    33     SB=SC;
    34     SC^=t^SA;
    35     return SC;
    36 }
    37 
    38 void PUSH(unsigned int x,int i){
    39     //cerr<<"PUSH"<<x<<endl;
    40     top++;
    41     sta[top]=x;
    42 
    43     if (x>sta[to[top-1]]) to[top]=top;
    44     else to[top]=to[top-1];
    45 
    46     ans=ans^(1LL*sta[to[top]]*i);
    47 }
    48 
    49 void POP(int i){
    50     //cerr<<"POP"<<endl;
    51     if (top==0) return;
    52     top--;
    53     if (top==0) return;
    54 
    55     ans=ans^(1LL*sta[to[top]]*i);
    56 }
    57 
    58 void gen(){
    59     scanf("%d%d%d%d%u%u%u",&n,&p,&q,&m,&SA,&SB,&SC);
    60     ans=top=0;
    61 
    62     for (int i=1;i<=n;i++) {
    63         if (rng61()%(p+q)<p) PUSH(rng61()%m+1,i);
    64         else POP(i);
    65     }
    66 
    67     printf("%lld
    ",ans);
    68 }
    69 
    70 
    71 int main(){
    72     int T;
    73     scanf("%d",&T);
    74     int kcase=0;
    75     while (T--){
    76         printf("Case #%d: ",++kcase);
    77         gen();
    78     }
    79     return 0;
    80 }
    View Code

    B 小洛洛

     1 #include <cstdio>
     2 #include <cstring>
     3 #include <algorithm>
     4 #include <iostream>
     5 #include <cstdlib>
     6 #include <cmath>
     7 using namespace std;
     8 
     9 typedef long long ll;
    10 
    11 const int N = 55;
    12 struct P_ {
    13     int x, y;
    14     P_ operator-(const P_ &r) const {
    15         return (P_) { x - r.x, y - r.y };
    16     }
    17     double norm() const {
    18         return hypot((double)x, (double)y);
    19     }
    20     double operator*(const P_ &r) const {
    21         return (double)x * r.x + (double)y * r.y;
    22     }
    23 } pts[N];
    24 
    25 int main() {
    26     int T;
    27     scanf("%d", &T);
    28     for(int it = 1; it <= T; ++it) {
    29         int n;
    30         scanf("%d", &n);
    31         for(int i = 0; i < n; ++i) {
    32             scanf("%d%d", &pts[i].x, &pts[i].y);
    33         }
    34         pts[n] = pts[0];
    35         pts[n + 1] = pts[1];
    36         P_ p0;
    37         scanf("%d%d", &p0.x, &p0.y);
    38         double ans = 0.0;
    39         for(int i = 0; i < n; ++i) {
    40             double r = (p0 - pts[i + 1]).norm();
    41             P_ a = pts[i + 1] - pts[i],
    42                b = pts[i + 2] - pts[i + 1];
    43             double th = acos(a * b / (a.norm() * b.norm()));
    44             ans += r * th;
    45         }
    46         printf("Case #%d: %.3f
    ", it, ans);
    47     }
    48     return 0;
    49 }
    View Code

    C BPM136

    计算出偏移量即可

     1 #include<iostream>
     2 #include<cstdio>
     3 #include<cmath>
     4 #include<cstring>
     5 #include<cstdlib>
     6 #include<algorithm>
     7 
     8 using namespace std;
     9 
    10 typedef long long ll;
    11 
    12 const int N = 100;
    13 
    14 char s1[N];
    15 char s2[N];
    16 int n,m;
    17 
    18 char s[N];
    19 
    20 int main() {
    21     int T,kcas=0;
    22     scanf("%d",&T);
    23     while(T--) {
    24         scanf("%d%d",&n,&m);
    25         scanf("%s%s%s",s1,s2,s);
    26         int ca=s1[0]-s2[0];
    27 
    28         printf("Case #%d: ",++kcas);
    29         for(int i=0;i<m;i++) putchar((s[i]-'A'+(ca)+26)%26+'A');
    30         puts("");
    31     }
    32     return 0;
    33 }
    View Code

    D 小洛洛

     1 #include <cstdio>
     2 #include <cstring>
     3 #include <algorithm>
     4 #include <iostream>
     5 #include <cstdlib>
     6 using namespace std;
     7 
     8 int main() {
     9     int T;
    10     scanf("%d", &T);
    11     for(int it = 1; it <= T; ++it) {
    12         int n, m;
    13         scanf("%d%d", &n, &m);
    14         double ans1 = (n == 1 ? 1 : 0.5);
    15         double ans2 = (m + 1.0) / (2.0 * m);
    16         printf("Case #%d: %.6f %.6f
    ", it, ans1, ans2);
    17     }
    18     return 0;
    19 }
    View Code

    E 小洛洛

    模拟即可,一脸蛋疼

     1 #include <cstdio>
     2 #include <cstring>
     3 #include <algorithm>
     4 #include <iostream>
     5 #include <cstdlib>
     6 using namespace std;
     7 
     8 const int N = 500003;
     9 struct T_ {
    10     int n;
    11     int v[3];
    12     T_ *ch[4];
    13 } ss[N], *sp;
    14 
    15 void dfs_(T_ *c) {
    16     if(!c) return;
    17     for(int i = 0; i < c->n; ++i) {
    18         if(i != 0)
    19             putchar(' ');
    20         printf("%d", c->v[i]);
    21     }
    22     putchar('
    ');
    23     for(int i = 0; i <= c->n; ++i)
    24         dfs_(c->ch[i]);
    25 }
    26 
    27 
    28 void fuxk_rt_(T_ *&c) {
    29     if(c->n == 3) {
    30         T_ *c2 = sp++, *nc = sp++;
    31         *c2 = (T_){ 1, { c->v[2] }, { c->ch[2], c->ch[3] } };
    32         *nc = (T_){ 1, { c->v[1] }, { c, c2 } };
    33         c->n = 1;
    34         c = nc;
    35     }
    36 }
    37 
    38 bool insert_(T_ *&c, int val) {
    39     if(!c) {
    40         *(c = sp++) = (T_) { 1, { val }, { NULL, NULL } };
    41         return true;
    42     } else if(c->n == 3)
    43         return false;
    44     else if(c->ch[0]) {
    45 rerun:
    46         int i = 0;
    47         while(i < c->n && c->v[i] < val) ++i;
    48 
    49         T_ *sub = c->ch[i];
    50         if(!insert_(sub, val)) {
    51             for(int j = c->n; j > i; --j) 
    52                 c->v[j] = c->v[j - 1];
    53             for(int j = ++c->n; j > i; --j) 
    54                 c->ch[j] = c->ch[j - 1];
    55 
    56             T_ *c2 = sp++;
    57             *c2 = (T_){ 1, { sub->v[2] }, { sub->ch[2], sub->ch[3] } };
    58             sub->n = 1;
    59             c->v[i] = sub->v[1];
    60             c->ch[i] = c2;
    61             swap(c->ch[i], c->ch[i + 1]);
    62             goto rerun;
    63         }
    64         return true;
    65     } else {
    66         int i = 0;
    67         while(i < c->n && c->v[i] < val) ++i;
    68         for(int j = c->n; j > i; --j) 
    69             c->v[j] = c->v[j - 1];
    70         ++c->n;
    71         c->ch[c->n] = NULL;
    72         c->v[i] = val;
    73         return true;
    74     }
    75 }
    76 
    77 int main() {
    78     int T;
    79     scanf("%d", &T);
    80     for(int it = 1; it <= T; ++it) {
    81         int n;
    82         scanf("%d", &n);
    83 
    84         sp = ss;
    85         T_ *rt = NULL;
    86         for(int i = 0; i < n; ++i) {
    87             int x;
    88             scanf("%d", &x);
    89             while(!insert_(rt, x))
    90                 fuxk_rt_(rt);
    91         }
    92         printf("Case #%d:
    ", it);
    93         dfs_(rt);
    94     }
    95     return 0;
    96 }
    View Code

    F BPM136

    考虑floyed,每次加进点更新就好了

     1 #include<iostream>
     2 #include<cstdio>
     3 #include<cmath>
     4 #include<cstring>
     5 #include<cstdlib>
     6 #include<algorithm>
     7 
     8 using namespace std;
     9 #define int long long
    10 
    11 const int N = 205;
    12 const int M = 20005;
    13 
    14 int d[N][N];
    15 int f[N][N];
    16 int a[N];
    17 int n,m;
    18 
    19 struct ques {
    20     int x,y,id;
    21     int w;
    22     int ans;
    23 }q[M];
    24 
    25 bool cmp_id(ques a,ques b) {
    26     return a.id<b.id;
    27 }
    28 bool cmp_w(ques a,ques b) {
    29     return a.w>b.w;
    30 }
    31 
    32 struct node {
    33     int x;
    34     int w;
    35 }p[N];
    36 
    37 bool cmp_node_w(node a,node b) {
    38     return a.w<b.w;
    39 }
    40 
    41 bool vis[N];
    42 
    43 main() {
    44     int T,kcas=0;
    45     scanf("%lld",&T);
    46     while(T--) {
    47         scanf("%lld%lld",&n,&m);
    48         for(int i=1;i<=n;i++) {
    49                scanf("%lld",&a[i]);
    50             p[i].w=a[i];
    51             p[i].x=i;
    52         }
    53         memset(vis,0,sizeof(vis));
    54         for(int i=1;i<=n;i++) {
    55             for(int j=1;j<=n;j++) {
    56                 scanf("%lld",&d[i][j]);
    57                 f[i][j]=d[i][j];
    58             }
    59         }
    60 
    61         for(int i=1;i<=m;i++) {
    62             scanf("%lld%lld%lld",&q[i].x,&q[i].y,&q[i].w);
    63             q[i].id=i;
    64         }
    65 
    66         sort(q+1,q+m+1,cmp_w);
    67         sort(p+1,p+n+1,cmp_node_w);
    68 
    69         int l=1;
    70         for(int o=m;o>=1;o--) {
    71             while(l <= n && p[l].w<=q[o].w) {
    72                 int k=p[l].x;
    73                 vis[k]=1;
    74                 for(int i=1;i<=n;i++) {
    75                     for(int j=1;j<=n;j++) {
    76                         if(f[i][k]+f[k][j]<f[i][j]) {
    77                             f[i][j]=f[i][k]+f[k][j];
    78                         }
    79                     }
    80                 }
    81                 l++;
    82             }
    83 
    84             q[o].ans=f[q[o].x][q[o].y];
    85         }
    86         sort(q+1,q+m+1,cmp_id);
    87         printf("Case #%lld:
    ",++kcas);
    88         for(int i=1;i<=m;i++) {
    89             printf("%lld
    ",q[i].ans);
    90         }
    91     }
    92     return 0;
    93 }
    View Code

    G BPM136

    树形DP,fi,j表示在i的子树中选j个,在最优情况下的贡献是多少

    转移min(size,m)之后复杂度为O(nk)

    whx的证明:找个割出来,割以上子树大小大于k,割以下子树大小小于k。然后上面最多n/k个合并,下面每对在割上共一个点的点对被算一次,每人最多和k个被算

    每条边的贡献为p(k-p)

      1 /* ***********************************************
      2 Author        :BPM136
      3 Created Time  :2018/7/17 21:39:31
      4 File Name     :G.cpp
      5 ************************************************ */
      6 
      7 #include<iostream>
      8 #include<cstdio>
      9 #include<algorithm>
     10 #include<cstdlib>
     11 #include<cmath>
     12 #include<cstring>
     13 #include<vector>
     14 using namespace std;
     15 
     16 typedef long long ll;
     17 
     18 const int N = 100005;
     19 const int M = 105;
     20 const ll inf = 1e17;
     21 
     22 struct edge {
     23     int y,w,next;
     24 }e[N<<1];
     25 int last[N],ne;
     26 
     27 ll f[N][M];
     28 ll sum[N][M];
     29 int siz[N];
     30 int n,m;
     31 
     32 void add(int x,int y,int w) {
     33     e[++ne].y=y; e[ne].w=w; e[ne].next=last[x]; last[x]=ne;
     34 }
     35 void add2(int x,int y,int w) {
     36     add(x,y,w); 
     37     add(y,x,w);
     38 }
     39 
     40 ll cur[M];
     41 ll sum_cur[M];
     42 int du[N];
     43 void dfs(int x,int pre) {
     44     siz[x]=0;
     45     f[x][0]=0; for(int i=1;i<=m;i++) f[x][i]=inf;
     46     sum[x][0]=0; for(int i=1;i<=m;i++) sum[x][i]=inf;
     47     int flag=1;
     48     for(int i=last[x];i!=0;i=e[i].next) {
     49         int y=e[i].y;
     50         if(y==pre) continue;
     51         flag=0;
     52         dfs(y,x);
     53 
     54         for(int p=0;p<=m;p++) cur[p]=f[x][p],f[x][p]=inf;
     55         for(int p=0;p<=m;p++) sum_cur[p]=sum[x][p],sum[x][p]=inf;
     56         int bound0=min(m,siz[x]);
     57         int bound1=min(m,siz[y]);
     58         for(int p=0;p<=bound0;p++) {
     59             for(int q=0;q<=bound1 && p+q<=m;q++) {
     60                 if(f[x][p+q]>cur[p]+f[y][q]+(ll)e[i].w*(m-q)*q) {
     61                     f[x][p+q]=cur[p]+f[y][q]+(ll)e[i].w*(m-q)*q;
     62                 }
     63             }
     64         }
     65         siz[x]+=siz[y];
     66     }
     67     if(siz[x]==0 && flag==1) {
     68         siz[x]=1;
     69         f[x][1]=0;
     70         sum[x][1]=0;
     71     }
     72 }
     73 
     74 int main() {
     75     int T,kcas=0;
     76     scanf("%d",&T);
     77     while(T--) {
     78         scanf("%d%d",&n,&m);
     79         memset(last,0,sizeof(last));
     80         memset(du,0,sizeof(du));
     81         ne=0;
     82         int tmp;
     83         for(int i=1;i<n;i++) {
     84             int x,y,w;
     85             scanf("%d%d%d",&x,&y,&w);
     86             tmp=w;
     87             add2(x,y,w);
     88             du[x]++; du[y]++;
     89         }
     90         if(n==2) {
     91             if(m==1) printf("Case #%d: 0
    ",++kcas);
     92             if(m==2) printf("Case #%d: %d
    ",++kcas,tmp);
     93             continue;
     94         }
     95 
     96         int root=0;
     97         for(int i=1;i<=n;i++) if(du[i]!=1) {
     98             root=i;
     99             break;
    100         }
    101         dfs(root,-1);
    102         printf("Case #%d: %lld
    ",++kcas,f[root][m]);
    103     }
    104     return 0;
    105 }
    View Code

    H 小甜甜+BPM136

    考虑如果需要zi次才能打到对手,那么微扰法,只需要ATKj * Zi < ATKi * Zj 就是好的,于是sort即可

     1 #include<iostream>
     2 #include<cstdio>
     3 #include<cmath>
     4 #include<cstring>
     5 #include<algorithm>
     6 #include<cstdlib>
     7 
     8 using namespace std;
     9 
    10 typedef long long ll;
    11 
    12 const int N = 100005;
    13 
    14 struct node {
    15     ll ATK;
    16     ll HP;
    17     ll Z;
    18     ll S;
    19 }a[N];
    20 
    21 bool cmp(node a,node b) {
    22     return b.ATK*a.Z<b.Z*a.ATK;
    23 }
    24 
    25 int n;
    26 
    27 ll EF(ll a) {
    28     ll l=1,r=1e9;
    29     ll ret=0;
    30     while(l<=r) {
    31         ll mid=(l+r)>>1;
    32         if(mid*mid+mid-2*a>=0) {
    33             ret=mid;
    34             r=mid-1;
    35         } else l=mid+1;
    36     }
    37     return ret;
    38 }
    39 
    40 int main() {
    41     int T,kcas=0;
    42     scanf("%d",&T);
    43     while(T--) {
    44         scanf("%d",&n);
    45         for(int i=1;i<=n;i++) {
    46             scanf("%lld%lld",&a[i].HP,&a[i].ATK);
    47             a[i].Z=EF(a[i].HP);
    48         }
    49         sort(a+1,a+n+1,cmp);
    50         for(int i=1;i<=n;i++) a[i].S=a[i-1].S+a[i].Z;
    51         ll ans=0;
    52         for(int i=1;i<=n;i++) ans+=a[i].S*a[i].ATK;
    53         printf("Case #%d: %lld
    ",++kcas,ans);
    54     }
    55     return 0;
    56 }
    View Code

    I 待补

    J 待补

    K 小洛洛

    状压暴力check,大力出奇迹

     1 #include <cstdio>
     2 #include <cstring>
     3 #include <algorithm>
     4 #include <iostream>
     5 #include <cstdlib>
     6 #include <map>
     7 using namespace std;
     8 
     9 typedef long long ll;
    10 
    11 const int N = 40;
    12 int n;
    13 ll MOD, w[N], nei[N];
    14 bool tbl[N][N];
    15 
    16 map<ll, int> mp;
    17 
    18 ll f_(ll rest) {
    19     if(!rest) return 1;
    20     if(mp.find(rest) == mp.end()) {
    21         int i = 0;
    22         while(~rest & (1LL << i)) ++i;
    23         ll ret = 0;
    24         ll cnei = nei[i] & rest;
    25         if(~cnei & (1LL << i)) { // not sel
    26             ll ws = 1;
    27             for(int j = 0; j < n; ++j)
    28                 if(cnei & (1LL << j))
    29                     ws = ws * w[j] % MOD;
    30             ret = (ret + ws * f_(rest & ~(1LL << i | cnei))) % MOD;
    31         }
    32         ret = (ret + w[i] * f_(rest ^ (1LL << i))) % MOD;
    33         //printf("<%lld: %lld>
    ", rest, ret);
    34         mp[rest] = ret;
    35     }
    36     return mp[rest];
    37 }
    38 
    39 bool dfvis[N];
    40 ll dfs_(int c) {
    41     ll ret = 1LL << c;
    42     for(int i = 0; i < n; ++i)
    43         if(!dfvis[i] && tbl[c][i]) {
    44             dfvis[i] = true;
    45             ret |= 1L << i;
    46             ret |= dfs_(i);
    47         }
    48     return ret;
    49 }
    50 
    51 int main() {
    52     int T;
    53     scanf("%d", &T);
    54     for(int it = 1; it <= T; ++it) {
    55         memset(tbl, 0, sizeof tbl);
    56         memset(dfvis, 0, sizeof dfvis);
    57 
    58         int m;
    59         scanf("%d%d%lld", &n, &m, &MOD);
    60         for(int i = 0; i < n; ++i)
    61             scanf("%lld", w + i);
    62         for(int i = 0; i < m; ++i) {
    63             int a, b;
    64             scanf("%d%d", &a, &b);
    65             tbl[--a][--b] = true;
    66             tbl[b][a] = true;
    67         }
    68 
    69         for(int i = 0; i < n; ++i) {
    70             nei[i] = 0;
    71             for(int j = 0; j < n; ++j)
    72                 if(i != j && tbl[i][j])
    73                     nei[i] |= 1LL << j;
    74         }
    75 
    76         ll ans = 1;
    77         for(int i = 0; i < n; ++i)
    78             if(!dfvis[i]) {
    79                 ll blk = dfs_(i);
    80                 mp.clear();
    81                 ans = ans * f_(blk) % MOD;
    82             }
    83         printf("Case #%d: %lld
    ", it, ans);
    84     }
    85     return 0;
    86 }
    View Code

    题意:给一个长度n的数组,求有多少个区间满足区间内元素排序后相邻两个元素的差不超过1,元素可能重复

    解法:记max为区间最大值,min区间最小值,cnt为区间中不同数的个数,那么,如果区间满足题中要求,需满足max-min+1-cnt=0。因此,可以从左向右枚举右端点,同时用线段树维护max-min+1-cnt等于0的个数(线段树记录区间最小值及最小值出现的次数)。对于cnt,找到a[R]上次出现的位置,然后这个位置之后到当前点这个区间所有值减一;对于min和max,考虑使用单调栈,减去原来/加上的max/min,再加上/减去新的max/min即可,瞎搞搞就好了。

      1 #include <iostream>
      2 #include <cstdio>
      3 #include <algorithm>
      4 #include <cmath>
      5 #include <vector>
      6 #include <queue>
      7 #include <set>
      8 #include <map>
      9 #include <string>
     10 #include <string.h>
     11 #include <stdlib.h>
     12 #include <time.h>
     13 #include <climits>
     14 #include <stack>
     15 
     16 using namespace std;
     17 
     18 const int maxN=1e5+7;
     19 
     20 //////////
     21 
     22 #define lson (k<<1)
     23 #define rson (k<<1|1)
     24 
     25 int lazy[maxN*4],cnt[maxN*4],MIN[maxN*4];
     26 
     27 void pushup(int k){
     28     if (MIN[lson]==MIN[rson]) MIN[k]=MIN[lson],cnt[k]=cnt[lson]+cnt[rson];
     29     else if (MIN[lson]<MIN[rson]) MIN[k]=MIN[lson],cnt[k]=cnt[lson];
     30     else MIN[k]=MIN[rson],cnt[k]=cnt[rson];
     31 }
     32 
     33 void pushdown(int k){
     34     if (lazy[k]!=0) {
     35         lazy[lson]+=lazy[k]; MIN[lson]+=lazy[k];
     36         lazy[rson]+=lazy[k]; MIN[rson]+=lazy[k];
     37         lazy[k]=0;
     38     }
     39 }
     40 
     41 void bulidtree(int k,int L,int R){
     42     lazy[k]=0;
     43     if (L==R){
     44         cnt[k]=MIN[k]=1;
     45         return;
     46     }
     47 
     48     int mid=(L+R)>>1;
     49     bulidtree(lson,L,mid);
     50     bulidtree(rson,mid+1,R);
     51 
     52     pushup(k);
     53 }
     54 
     55 void update(int k,int L,int R,int x,int y,int v){
     56     if (x<=L && R<=y){
     57         lazy[k]+=v;
     58         MIN[k]+=v;
     59         return;
     60     }
     61 
     62     pushdown(k);
     63 
     64     int mid=(L+R)>>1;
     65     if (x<=mid) update(lson,L,mid,x,y,v);
     66     if (y>mid) update(rson,mid+1,R,x,y,v);
     67 
     68     pushup(k);
     69 }
     70 
     71 //////////
     72 
     73 int a[maxN];
     74 int kcase;
     75 stack <int> sta1,sta2;
     76 map <int,int> rem;
     77 
     78 void work(){
     79     int n;
     80     scanf("%d",&n);
     81     for (int i=1;i<=n;i++) scanf("%d",a+i);
     82 
     83     long long ans=0;
     84     bulidtree(1,1,n);
     85 
     86     while (!sta1.empty()) sta1.pop();
     87     while (!sta2.empty()) sta2.pop();
     88     rem.clear();
     89     
     90     int k,pre;
     91 
     92     for (int i=1;i<=n;i++) {
     93         // max
     94         while (!sta1.empty()){
     95             k=sta1.top();
     96             if (a[k]>=a[i]) break;
     97 
     98             sta1.pop();
     99             if (!sta1.empty()) pre=sta1.top()+1;
    100             else pre=1;
    101             update(1,1,n,pre,k,-a[k]);
    102         }
    103         if (!sta1.empty()) pre=sta1.top()+1;
    104         else pre=1;
    105         update(1,1,n,pre,i,a[i]);
    106         sta1.push(i);
    107         
    108         // min
    109         while (!sta2.empty()) {
    110             k=sta2.top();
    111             if (a[k]<=a[i]) break;
    112 
    113             sta2.pop();
    114             if (!sta2.empty()) pre=sta2.top()+1;
    115             else pre=1;
    116             update(1,1,n,pre,k,a[k]);
    117         }
    118         if (!sta2.empty()) pre=sta2.top()+1;
    119         else pre=1;
    120         update(1,1,n,pre,i,-a[i]);
    121         sta2.push(i);
    122 
    123         // cnt;
    124         if (rem.count(a[i])) pre=rem[a[i]]+1;
    125         else pre=1;
    126         update(1,1,n,pre,i,-1);
    127         rem[a[i]]=i;
    128 
    129         ///////    
    130         ans+=cnt[1];
    131     }
    132 
    133     printf("Case #%d: %lld
    ",++kcase,ans);
    134 }
    135 
    136 int main(){
    137     int T;
    138     scanf("%d",&T);
    139     while (T--) work();
    140     return 0;
    141 }
    View Code

    M 待补

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  • 原文地址:https://www.cnblogs.com/MyGirlfriends/p/9326893.html
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