完了，我蚌埠住了 完了，我蚌埠住了

#include<bits/stdc++.h> using namespace std; struct stdi{ string name; int a,b,c; }a[1010]; bool cmp(stdi x,stdi y){ if(x.a!=y.a){ return x.a>y.a; }else if(x.b!=y.b){ return x.b>y.b; }else if(x.c!=y.c){ return x.c>y.c; } return x.name>y.name; } int main(){ int n; cin>>n; for(int i=1;i<=n;i++){ cin>>a[i].name>>a[i].a>>a[i].b>>a[i].c; }sort(a+1,a+n+1,cmp); cout<<a[1].name<<" "<<a[1].a<<" "<<a[1].b<<" "<<a[1].c; return 0; }

https://www.acgo.cn/application/1888192597219336192

这个人我想骂死他他原名戚**集训天天说英语以为自己很厉害 😒😒😒😒😒😒😒😒😒😒😒😒😒😒😒每天吃相跟猪一样不对他本来就是我们集训营中名不虚传的pig~ 因为什么气死我呢他天天大喊大叫吵死了杭州临平西子国际集训营小码王的D01都知道

（2025.2.10，上课时） 老师：T1谁有思路（刚推题2分钟） 我：老师我AC了 迪迪卫：不是哥们你还是人吗？学六边形战士@天之神_夏沐风是吧 我：不是呀 老师：既然做完了，就上来打一下代码吧 （班主任进班拍照） 我：打完了 （放学后） 我爸：今天你咋跑老师座位上了，是你讲还是老师讲？！ > 番外 最抽象的AC狗

https://www.acgo.cn/application/1872963199679074304

cd

ZDZL 冰红茶牢大团 华夏集团 普通团 Involution Team 玩，团 无聊<团> 黑暗森林 中国团附属_火影队 Joker Studio 天之神 缅北诈骗集tuanACGO分窝点 大鹅组 黑客之都 CodeCrushers 世界全明星 代码修炼手册

ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้.҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖͇͍͙̗̖͇͖̲̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҈͕̙̝̰̫͖̝̗̳͇̝̘̮̝̬͎̰̐̉̃̏͆̈́̓̊͛͂̇͋̉̽͆̈̍̄̿̑̓͐̚.̴̝̩́̐́̎̈́̈́̄̒̍̐͗̎̏̎̐̆̿́̚ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้ ด้้ด้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้้้้็้้้้ o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿o̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿ .҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖͇͍͙̗̖͇͖̲̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҈͕̙̝̰̫͖̝̗̳͇̝̘̮̝̬͎̰̐̉̃̏͆̈́̓̊͛͂̇͋̉̽͆̈̍̄̿̑̓͐̚.̴̝̩͉͔͚̪͓̮͉͈̘̩͓͖̤̮͍͈̫́̐́̎̈́̈́̄̒̍̐͗̎̏̎̐̆̿́̚.̶̰͕̠͕̫̙͈̤͙̘͕̦͚̍̑̔͗͆̉̌̏̿̿̂͑̄̀͌̏̊̑.҉̳̙̱̫͉͚̪͓̳͖̱̣̭̦̤̦̜̮͈̘̩̘̮́͆͊͑̄͋͒̄͋̋͌͂̑̀́͋̃̓ͅ.̶͓͈̦͉̬̱̘̩̮̱͔͙̟̣̭̩͈͔̗́̆͊͋̉̆͗͗̀͆̒̐͐̐͌̉̋͌͑̒̓.̴̳̩̰̖̟̠̦̣̠͔̰̙̳̠̊̒̿̃̌̎́̂̎͋̋̒̏̋͆̉́̓̏͛̓̀̆̃.̷̫̮̲͕̬͕͖̬͓͔̩̞̫̞͕͖͖̖͖̠̑̿̇́̿͋̄́̂̑̄̔̎͑͆͌.҉͓͔̟̟͙̩̳̝̜̘̫͉̥̠͍̟̰͉̬̝͈́̇̉̓̈́̍̃̓́̈̇̾͋͂̚ͅ.҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖͇͍͙̗̖͇͖̲̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҈͕̐̉̃̏͆̈́̓̊͛͂̇͋̉̽͆̈̍̄̿̑̓͐̚.̶̤͖̣̠͖͇̫̠̳̖̜̘͔̰̎̌̇̓̀̀́̔̅͒̇̂́̑̐̊̊.҈̟̬̤͚͈̤͕͙̗̦̣̝̮͚̙̋̀͛̃̽̎̎̎͗̆̓̆̓oͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅoͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅ.҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖͇͍͙̗̖͇͖̲̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҈͕̙̝̰̫͖̝̗̳͇̝̘̮̝̬͎̰̐̉̃̏͆̈́̓̊͛͂̇͋̉̽͆̈̍̄̿̑̓͐̚.҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҉̳̙̱̫͉͚̪͓̳͖̱̣̭̦̤̦̜̮͈̘̩̘̮́͆͊͑̄͋͒̄͋̋͌͂̑̀́͋̃̓ͅ.̶͓͈̦͉̬̱̘̩̮̱͔͙̟̣̭̩͈͔̗́̆͊͋̉̆͗͗̀͆̒̐͐̐͌̉̋͌͑̒̓.̴̳̩̰̖̟̠̦̣̠͔̰̙̳̠̊̒̿̃̌̎́̂̎͋̋̒̏̋͆̉́̓̏͛̓̀̆̃.̷̫̮̲͕̬͕͖̬͓͔̩̞̫̞͕͖͖̖͖̠̑̿̇́̿͋̄́̂̑̄̔̎͑͆͌.҉͓͔̟̟͙̩̳̝̜̘̫͉̥̠͍̟̰͉̬̝͈́̇̉̓̈́̍̃̓́̈̇̾͋͂̚ͅ.҈̠̱͖͕̱͙̳͖̙͔̖̭̦̫͚̈͂̎̑̄͑̓̓̔͑̊̔͒̌̽̈́̌͊̚ͅ.̴͎͚̪̥̝̟̬̬̜̰̖̝̖̰̫̋͆̋̽͆̓͆̑̓͐̓̌̎̒̏̉̔͒̒̂̈̚̚̚ͅo̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿̿.̶̤͖̣̠͖͇̫̠̳̖̜̘͔̰̎̌̇̓̀̀́̔̅͒̇̂́̑̐̊̊.҈̟̬̤͚͈̤͕͙̗̦̣̝̮͚̙̋̀͛̃̽̎̎̎͗̆̓̆̓.҈̟̟͔͕͚̪̯̘͎̦͚̠͙͓͉̦͓͖̩̥͆̔͐̓͂͛͗͒̾̆̎͊͌͛͑̾.̸͉͇͕͈͇̗͈͓̘̬̘̠̠̩̋͊̓̓̿̄̿̅̂̌̌̐̆̾́̈̔̀̉̃̚.҈̖̠̱̦͍̰̳̮̬̭͇͎͇̥̭͇͚̪̿̓̆̇̔͗̒̂̂̅̃͂̂̄̿̿̆͛̿.҉̭̭͈̝͚̏̅͛̅͌͌̈́̀̉̊̃̓.҉̭̭͈̝͚̳̜̟̫͕̫̪̘̏̅͛̅͌͌̈́̀̉̊̃̓.̸̝̪̠̩̜̲͙̣͚̩̥͉̜̦̱͍͓͈͙̬̱̦̂̌̾́̐̋̌͊̔̒̐͆͒͂̏̒͐̈́͒̈͋͒ͅͅ.̷̙̥̳̖̮̪̩̩̜̠̤͖͎̽̄̈̒̿̅͊̌̆̅͐͐́͊͑̿̃̿̍̓̊.̶̰͙̥̰̗͈͇̬̪̯̤̳̪̰̯͔͋̅̅̓̓͊̓̒̾̅͐̿̀̊̌͒̀̀́̿̽ͅ.̸̠̙͎̠̜̪̗͓͙̙̜͕͐̾̈̽̀͂̎̆̔̔́̚.̸̜͕̤̦͓͚̣̣̜͕̰͖̙̮̙̂͐̇̃̓͒̾̈̉̈́̎͒.̴̭̩̫̳̠̣̥̬̜̘̳̦̦̬̩̱͎͖̩͎̲̬̎̈͛̃̂̏̅̃͒̆͆̓̿̃̅̀͋̒̋̄͒͒.҈̗̝͇̳̖̜̜̭̟͇̬̭͙̗̀́͆͌̋̊́͐̓̀̾͊͒ͅ.҈͙̠͖̣͈͖̝̙̘͇̠̥̦̞̙̙̗̖͚̪̂̀̽̈́̋̐͗̿͛̈́̎̚ͅ.̵͕͚͕̫̝̲̥̮̲̖͖̳̖̮̭͔̲̞͚̤̥͒͂̂̀̅̌̐̈̌̿̎̄̔̉̅͗͂̓̅̚ͅ.̴͖̲̦͕͓͈̖͔̮͉͖͔̬̗̱͓͎̣̭͖̀̎̄̂̂̌̋͐̆̐̔̌̈̽͂.̴̦̰͓͙̫͕̟͎͚̤̝͔̫͓̍͐̾̅̀́̐̌̐̓̋͗̇̽̊.̸̮̰̭̞͔͚͙̣̦̞̫̖̣̬̰̜̙̖̿͗̈̄͛̒͂́̍͊̾͒̌͊.҈̪̰͉͓̥̱̭͍̳͍͙͙͉̜͎̟͖͎̰̝̘̩̟̑͒̑̄̓̄̐́̒̿̋̀͒͒̃̓̔͂̏̏̚.̸͚͎͖̦̣͉͈̖͈̖͇̘̱͇̮̜̘͇̪̳̟̞̂̍͛͋̍͆̔̔̓̈͂͑̒́͗̍̅̈̆́͑̚ͅ.̴̥͈̯̲͚͖̤̙̮̩̬̳͉̖̭͇̬̯̞̠̾̀̈́͆́͐̅̾̈̓͆̈͌̚ͅ.̶̘̫̫̖̰̘̣̗̯̮̟͈̬͉͈͙̟̳̫̞͓̳̎͊͌͐̽̄͛͗̓̿͌́͂̚ͅͅ.̵̦͍̱̣̭͔̩̥̲̗͔̳̲̭̮̟̭͔͇̣̑̍̊̇̒̉͑́̽̄̍̑̑̌̓̐̃.̸̱̘̝͎̦͙̩̪̰̪͇̠͛̾̐̌͑̽̌̑̓̎̎͒̀̒.̶͕͉͖͖͙͈͇̬̜̫͈͖͖̓̏̌̒̑̉̐̿͑͂̌̄͂̏̿̂̀̇̒̃͒͊.҈͕̗͖͈̲̦̣̫̜̱̖͕͍̤̊̔̇̊͐͌̄̾̿̆̅̂͐̓̃̀͊̉̉͆̇̉.̷̠͓̠̖̲̬͖͇͍͙̗̖͇͖̲̐̃͛̊̓͑̒͆͊͑̐͌̽̿̉̓̔̂̾͂̑͑͑͑ͅͅ.҈͕̙̝̰̫͖̝̗̳͇̝̘̮̝̬͎̰̐̉̃̏͆̈́̓̊͛͂̇͋̉̽͆̈̍̄̿̑̓͐̚.̴̝̩͉͔͚̪͓̮͉͈̘̩͓͖̤̮͍͈̫́̐́̎̈́̈́̄̒̍̐͗̎̏̎̐̆̿́̚.̶̰͕̠͕̫̙͈̤͙̘͕̦͚̍̑̔͗͆̉̌̏̿̿̂͑̄̀͌̏̊̑.҉̳̙̱̫͉͚̪͓̳͖̱̣̭̦̤̦̜̮͈̘̩̘̮́͆͊͑̄͋͒̄͋̋͌͂̑̀́͋̃̓ͅ.̶͓͈̦͉̬̱̘̩̮̱͔͙̟̣̭̩͈͔̗́̆͊͋̉̆͗͗̀͆̒̐͐̐͌̉̋͌͑̒̓.̴̳̩̰̖̟̠̦̣̠͔̰̙̳̠̊̒̿̃̌̎́̂̎͋̋̒̏̋͆̉́̓̏͛̓̀̆̃.̷̫̮̲͕̬͕͖̬͓͔̩̞̫̞͕͖͖̖͖̠̑̿̇́̿͋̄́̂̑̄̔̎͑͆͌.̵̙͈̰̟̯̫̣̗̬͇̜̯̝̣͉͖̤͛̈́̅͂͌̐͒̓̽́͌̎̚̚ͅ.҈͙͓͙̥͇̬͈̳̮̥̗͉̖̪͓̮̘̣͈̖̠̉̿͒̈̉̈́͊͆̓͛͛͛̏̃͆̿̀͌̑͛̓̈͛.̸̝̭̲̞̗̳̫̱͕̱͎̜̗̭͎̠̦̲͙̝̣͌̅̌̿̓͗͊͋̒̽̆͆͛̓̚ͅ.҉̦͖͙̯̱͈̦̝͔̜͍͕͉̥̫̯̱̱̳͔͂̂̅̓͂͐̓͒͌́̿̉̐̌͛̃͊̃̍.̵̟̞̞͚̣̠͈̩͉͈̩̜̂̔̏̊̍̇̅̀̂̍̉̌̂̌͗͑̀.҉̝̙̩̮̯̱͕̪̜͍̭̫̝̗͕͔͐̑̐͛̈́̐̐͂̎̉̽̐̔̏̊̐͌̾̑̚ͅ.҉̮̥̥̗͇̩̩̭̰͔̮͕͚͑͂́͌̒̅̀̋͒̎͑͑̂͒͛̂.҉̥͉͉̗͉̘̪̱͍̘͈̖͖̝̥̣̝̞̯̪̭́̈̿͋̌̾̏͗̋̄̄̅͌̈̚.̶͍̦͔̯͕̞͔̩̙̱̮̭͓͈̭͙̠̄̉̾̑̓̉̑͊̊̈́͐͐͂͛̈́͑̑̊̀̈̐͋̚ͅͅ.̷͉͎̠͓̯͈̫̬̮̳̱͓̬̘͗͌͛͋͐͊̇̀͐̈́̒̀ oͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅoͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅoͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅoͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅoͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅͅ

@‮队团加）ด้้童帅_者仇复 @‮队团加）ด้้童帅_者仇复 @‮队团加）ด้้童帅_者仇复

其中“彩票参数”指的是生成几个随机数，彩票参数越大中奖概率越大。

直接点击链接查看视频 看看吧，美国有多邪恶。 另外反击失败好吧。关于反击成功的全是谣言。

T1 显然，下一个闰年为2028年 时间复杂度：O(1)O(1)O(1) T2 求114514的幂相当于求4的幂 观察，发现4-->6-->4...... 我们可以n%=2,再n+=2 时间复杂度：O(T)O(T)O(T) T3 因为n<=106n<=10^{6}n<=106 所以114514n114514^{n}114514n太大，unsigned long long也存不下 就需要乘的时候模一下 时间复杂度：O(n)O(n)O(n) T4 思路：遍历每个质数，存到数组里，输出即可 时间复杂度·：O(n2.5)O(n^{2.5})O(n2.5) T5 先用ct统计“不快乐”的人数，每一次交换最多2个，用ceil就可以解决 时间复杂度：O(Tn)O(Tn)O(Tn) T6 如果是2n+12n+12n+1形式的数，一定没有二的因子 如果是3n+1,3n+23n+1,3n+23n+1,3n+2形式的数，一定没有三的因子 如果是4n+1,4n+2,4n+34n+1,4n+2,4n+34n+1,4n+2,4n+3形式的数，一定没有四的因子 ...... 找到规律，这题就很简单 时间复杂度：O(Tn)O(Tn)O(Tn) 我绝对不会告诉你们T2我提交了好几次

pow返回值不是浮点数吗？ 不怕爆精度吗

#include<bits/stdc++.h> using namespace std; int main() { int t; cin>>t; while(t--) { int a,b1,b2,i=0,j=1,c=-1; cin>>a>>b1; string s; cin>>s; b2=b1; for(int f=0;f<a;f++) { if(s[i]'P'&&s[s.size()-j]'P') { i++; j++; c=0; } else if(s[i]'P'&&s[s.size()-j]'C') { i++; c=-1; if(s[i]'C') { b2--; if(s[s.size()-j-1]'C')j++; else i++; if(b2<=0) cout<<"YES\n"; } else { c=0; i++; } } else if(s[i]'C'&&s[s.size()-j]'P') { j++; c=-1; if(s[s.size()-j]'C') { b2--; if(s[s.size()-j-1]'C')j++; else i++; if(b20) { cout<<"YES\n"; break; break; } } else { c=0; j++; } } else if(s[i]'C'&&s[s.size()-j]'C') { b1--; if(b1<=0) { c=-1; cout<<"NO\n"; break; break; } c=-1; if(s[s.size()-j-1]'C') { j++; if(s[s.size()-j]'C') { b2--; if(s[s.size()-j-1]'C')j++; else i++; if(b20) { cout<<"YES\n"; break; break; } } else { c=0; j++; } } else { i++; if(s[i]'C') { b2--; if(s[s.size()-j-1]'C')j++; else i++; if(b20) { cout<<"YES\n"; break; break; } } else { c=0; i++; } } } } if(c==0)cout<<"NO\n"; } return 0; }

这是一个聊天帖子 我没事就来看看

题目描述 输入一个 n 行 m 列的黑白图像，将它顺时针旋转 90 度后输出。 输入格式 第一行包含两个整数 n 和 m，表示图像包含像素点的行数和列数。1≤n≤100，1≤m≤100。 接下来 n 行，每行 m 个整数，表示图像的每个像素点灰度。相邻两个整数之间用单个空格隔开，每个元素均在 0∼255 之间。 输出格式 m 行，每行 n 个整数，为顺时针旋转 90 度后的图像。相邻两个整数之间用单个空格隔开。

T1 显然，闰年的 222 月有 292929 天。 通过枚举法我们可知下一个闰年的年份为 202820282028 年，输出 202820282028。 时间复杂度：O(1)O(1)O(1)。 T2 我们可以先找规律，看看 114514N114514^N114514N 个位与 NNN 的关系。 由于 ABmod  C=((Amod  C)×B)mod  CAB\mod C=((A\mod C)\times B)\mod CABmodC=((AmodC)×B)modC，所以我们可以在乘法的过程中取模。 结果发现： 当 NNN 是奇数时，114514N114514^N114514N 个位为 444。 当 NNN 是偶数时，114514N114514^N114514N 个位为 666。 所以本题代码如下： 时间复杂度：O(T)O(T)O(T)。 T3 枚举到 NNN 次幂即可。998244352×114514>231−1998244352\times 114514\gt 2^{31}-1998244352×114514>231−1，记得开 long long。 时间复杂度：O(N)O(N)O(N)。 T4 模拟题，枚举直至找到第 NNN 个质数即可。 时间复杂度：O(Nln⁡NNln⁡N)O(N\ln N\sqrt{N\ln N})O(NlnNNlnN )。 T5 记录下不“快乐”的学生，两两交换不“快乐的学生”让他们“快乐”。 如果最后还剩一个，那让他和任意一个 学号不等于他的座位号 并且 座位号不等于他的学号 的人交换，可以证明存在这样的学生。 时间复杂度：O(TN)O(TN)O(TN)。 T6 显然当 $l=1$ 时有最长的区间。这里空白处太小了，写不下证明。 设 NNN 最小的不能整除的正整数为 MMM 。 ∵\because∵ 当 NNN 能整除一个数时，它一定能整除这个数的所有的因子， 又 ∵\because∵ 每相邻 MMM 个数内必定有一个数是 MMM 的倍数（对 MMM 取余可知）， ∴\therefore∴ 最长的区间长度一定不超过 M−1M-1M−1 。 那么，我们能不能构造一个长度为 M−1M-1M−1 的区间呢？ 显然 [1,M)[1,M)[1,M) 就是一个合法的区间。 故答案为 M−1M-1M−1。 时间复杂度：O(Tlog⁡N)O(T\log N)O(TlogN)。