快速竞技#4 A–Duff and Meat588A = =这题不知道怎么写题解了.. 直接上code---. #include<bits/stdc++.h> #include<string.h> using namespace std; typedef long long LL; typedef unsigned long long ULL; const double eps=1e-5; const double pi=acos(-1.0); const int mod=1e8+…

// ==UserScript== // @name Codeforces快速跳转菜单 // @namespace http://tampermonkey.net/ // @version 2019.11.03 // @author xzz // @match https://codeforc.es/problemset/problem/*/* // @match https://codeforc.es/contest/*/problem/* // @match https://codeforc…

题目链接:http://acm.hust.edu.cn/vjudge/problem/viewProblem.action?id=51919 题目大意:斐波那契数列推导.给定前f1,f2,推出指定第N项.注意负数取模的方式:-1%(10^9+7)=10^9+6. 解题思路: 首先解出快速幂矩阵.以f3为例. [f2]  * [1 -1] = [f2-f1]=[f3]  (幂1次) [f1]  * [1  0]     [f2]      [f2] 于是fn=[f2] *[1 -1]^(n-2)…

题目链接:http://codeforces.com/contest/327/problem/C 首先先算出一个周期里面的值,保存在ans里面,就是平常的快速幂模m做法． 然后要计算一个公式,比如有k个部分,那么对于没一个位置i, 都有2^i + 2^(i+n) + ... + 2^(i+(k-1)*n) = 2^i(1 + 2^n + ... + 2^((k-1)*n)) = 2^i * (1-2^(n*k))/(1-2^n) 所以结果就是ans * (1-2^(n*k))/(1-2^n) %…

题目链接: C. Vanya and Label time limit per test 1 second memory limit per test 256 megabytes input standard input output standard output While walking down the street Vanya saw a label "Hide&Seek". Because he is a programmer, he used & as a…

题目链接:http://codeforces.com/problemset/problem/678/D 简单的矩阵快速幂模版题 矩阵是这样的: #include <bits/stdc++.h> using namespace std; typedef __int64 LL; struct data { LL mat[][]; }; LL mod = 1e9 + ; data operator *(data a , data b) { data res; ; i <= ; ++i) { ;…

题目链接:http://codeforces.com/problemset/problem/450/B 题意很好懂,矩阵快速幂模版题. /* | 1, -1 | | fn | | 1, 0 | | fn-1 | */ #include <iostream> #include <cstdio> #include <cstring> using namespace std; typedef __int64 LL; LL mod = 1e9 + ; struct data {…

Problem   Educational Codeforces Round 60 (Rated for Div. 2) - D. Magic Gems Time Limit: 3000 mSec Problem Description Input The input contains a single line consisting of 2 integers N and M (1≤N≤10^18, 2≤M≤100). Output Print one integer, the total n…

https://codeforces.com/contest/1106/problem/F 题意 数列公式为\(f_i=(f^{b_1}_{i-1}*f^{b_2}_{i-2}*...*f^{b_k}_{i-k})\)mod\(P\),给出\(f_{1}...f_{k-1}\)和\(f_{n}\),求\(f_{k}\),其中\(P\)等于998244353 题解 3是998244353的离散对数,所以\(f^{b_1}_{i-1} \equiv 3^{h_i*b_1}(modP)\),怎么求离散…

https://codeforces.com/contest/1117/problem/D 题意 有n个特殊宝石(n<=1e18),每个特殊宝石可以分解成m个普通宝石(m<=100),问组成n颗宝石有多少种方法 题解 数据很大:找规律or矩阵快速幂 转移方程: dp[i]=dp[i-1]+dp[i-m] 因为n<=1e18可以用矩阵快速幂 构造矩阵如图: \[ \left[ \begin{matrix} f[i-1] & f[i-2] & \cdots & f[i…