中国剩余定理（非互质）hdu3579 Hello Kiki ====注意刚好全部整除的情况

最新推荐文章于 2021-10-22 16:47:54 发布

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最新推荐文章于 2021-10-22 16:47:54 发布

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本文详细探讨了中国剩余定理在非互质情况下的应用，特别指出了解决刚好全部整除问题的关键点。

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Hello Kiki

Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)
Total Submission(s): 3578 Accepted Submission(s): 1334

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中国剩余定理（不互质的情况）-HDU3579

karant的博客

07-22

647

https://vjudge.net/problem/HDU-3579 套模板先可以先找两个同余方程设通解为N；N=r1(mod(m1)),N=r2(mod(m2))；显然可以化为k1*m1+r1=k2*m2+r2;—>k1*m1+(-k2*m2)=r2-r1;设a=m1,b=m2,x=k1,y=(-k2),c=r2-r1方程可写为ax+by=c;由欧几里得解得x即可,那么将x化为原方程的

中国剩余定理 （互质和非互质）

古古古古古古

08-06

263

中国剩余定理就是求x： x = a1 (mod m1) x = a2 (mod m2) ... ...

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hdu - 3579 - Hello Kiki - （不互质的中国剩余定理）

Orz

11-19

427

One day I was shopping in the supermarket. There was a cashier counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashier put the counted coins ba

hdu 1792 A New Change Problem(互质数之间最大不能组合数和不能组合数的个数)

weixin_30770495的博客

03-31

203

题意:求互质的m和n的最大不能组合数和不能组合数的个数思路:m和n的最大不能组合数为m*n-m-n，不能组合数的个数为(m-1)*(n-1)/2 推导: 　　先讨论最大不能组合数　　因为gcd(m,n)=1,所以 0,n,2*n,3*n,...(m-1)*n(共m个数字)分别除以m，余数肯定不同，且为{0,1,2,3...m-1}中的某数　　若存在...

【HDU - 3579】Hello Kiki（拓展中国剩余定理）

__似水流年__的博客

04-28

337

HDU 3579 扩展中国剩余定理

qq_38898022的博客

08-02

488

唉，对于这类题目，其实我觉的就是模版问题 One day I was shopping in the supermarket. There was a cashier counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashie

Hello Kiki(中国剩余定理不互质情况)

codeswarrior的博客

08-06

807

Hello Kiki One day I was shopping in the supermarket. There was a cashier counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashier put the cou...

H Hello Kiki

Guogeer

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H Hello Kiki Description One day I was shopping in the supermarket.There was a cashier counting coins seriously when a little kid running

中国剩余定理（互质+非互质）

lh的博客

04-25

1784

给定n组同余方程，求x。 x≡a1(modx\equiv a_1(mod m1) m_1) x≡a2(modx\equiv a_2(mod m2) m_2) x≡a3(modx\equiv a_3(mod m3) m_3) …… x≡an(modx\equiv a_n(mod mn) m_n) 若mim_i两两互素，则x必定有解。令M=m1∗m2∗...∗mnM = m_1 * m_2 *

Python实现的中国剩余定理算法示例

09-21

### Python 实现的中国剩余定理算法解析 #### 一、引言 中国剩余定理（Chinese Remainder Theorem, 简称CRT），又称孙子定理，是数论中的一个重要定理。它解决了在一组特定条件下寻找某个整数的问题。具体来说，...

中国剩余定理-HDU-3579

swin16的博客

04-14

290

Hello KikiTime Limit: 2000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 4559 Accepted Submission(s): 1763Problem Description One day I was shopping in the ...

中国剩余定理以及互质非互质情况

lanshan1111的博客

02-01

226

https://www.cnblogs.com/MashiroSky/p/5918158.html 互质 #include<bits/stdc++.h> # define ll long long using namespace std; int extend_gcd(int a,int b,int &x,int &y) { if(b==0) { ...

hdu3579(中国剩余问题经典)

dreamzuora的博客

10-10

801

Description One day I was shopping in the supermarket. There was a cashier(收银员) counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashier put

中国剩余定理及其扩展

qq_40052678的博客

10-22

256

中国剩余定理 概述用于求解模数互质的线性同余方程组解题方法代码模板 int exgcd(int a,int b,int &x,int &y) { if(b==0) { x=1; y=0; return a; } int ans=exgcd(b,a%b,x,y); int tmp=x; x=y; y=tmp-(a/b)*y; r

HDU 3579-数论训练A题 exgcd加中国剩余定理

protecteyesight的博客

10-17

472

Description One day I was shopping in the supermarket. There was a cashier counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashier put the c

基于题目的--中国剩余定理

二喵君的博客

08-08

1163

x ≡ a1 (mod m1) x%m1 = a1 x ≡ a2 (mod m2) x%m2 = a2 (S):x ≡ a3 (mod m3) -> x%m3 = a3 ... ... x ≡ an (mod mn) x%mn = an 资料来源1：https://blog.youkuaiyun.com/ ...

HDU 3579 Hello Kiki 解题报告（中国剩余定理 非互质）

SF-_- 的 ACM 博客

03-15

1158

Hello Kiki Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others) Total Submission(s): 1835 Accepted Submission(s): 649 Problem Description One day I was sh

HDU-3579 Hello Kiki 线性同余方程的运用

Dybala的博客

08-28

340

题目： One day I was shopping in the supermarket. There was a cashier counting coins seriously when a little kid running and singing "门前大桥下游过一群鸭，快来快来数一数，二四六七八". And then the cashier put the counted coi...