Describtion

In mathematics, the greatest common divisor (gcd) of two or more integers, when at least one of them is not zero, is the largest positive integer that divides the numbers without a remainder. For example, the GCD of 8 and 12 is 4.—Wikipedia

BrotherK and Ery like playing mathematic games. Today, they are playing a game with GCD.

BrotherK has an array A with N elements: A1 ~ AN, each element is a integer in [1, 10^9]. Ery has Q questions, the i-th question is to calculate

GCD(ALi, ALi+1, ALi+2, …, ARi), and BrotherK will tell her the answer.

BrotherK feels tired after he has answered Q questions, so Ery can only play with herself, but she don’t know any elements in array A. Fortunately, Ery remembered all her questions and BrotherK’s answer, now she wants to recovery the array A.

Input

The first line contains a single integer T, indicating the number of test cases.

Each test case begins with two integers N, Q, indicating the number of array A, and the number of Ery’s questions. Following Q lines, each line contains three integers Li, Ri and Ansi, describing the question and BrotherK’s answer.

T is about 10

2 ≤ N Q ≤ 1000

1 ≤ Li < Ri ≤ N

1 ≤ Ansi ≤ 109

Output

For each test, print one line.

If Ery can’t find any array satisfy all her question and BrotherK’s answer, print “Stupid BrotherK!” (without quotation marks). Otherwise, print N integer, i-th integer is Ai.

If there are many solutions, you should print the one with minimal sum of elements. If there are still many solutions, print any of them.

Sample Input

2

2 2

1 2 1

1 2 2

2 1

1 2 2

Sample Output

Stupid BrotherK!

2 2

由于区间长度只有1000,所以暴力枚举,完事了,最后在检查一编完事。

#include <bits/stdc++.h>
using namespace std;
const int N = 1010;
long long n, q; long long num[N], l[N], r[N], s[N]; long long gcd(long long a, long long b)
{
if (b == 0)
{
return a;
}
else
{
return gcd(b, a % b);
}
} int main()
{
int t;
scanf("%d", &t);
while (t--)
{
cin >> n >> q;
for (int i = 0; i < N; ++i)
{
num[i] = 1;
}
for (int i = 0; i < q; ++i)
{
cin >> l[i] >> r[i] >> s[i];
for (int j = l[i]; j <= r[i]; ++j)
{
num[j] = (num[j] * s[i]) / gcd(num[j], s[i]);
}
}
bool flag = true;
for (int i = 0; i < q; i++)
{
long long ans = num[l[i]];
for (int j = l[i] + 1; j <= r[i]; j++)
{
ans = gcd(ans, num[j]);
}
if (ans != s[i])
{
flag = false;
break;
}
}
if (flag)
{
for (int i = 1; i <n; i++)
{
cout << num[i]<<" ";
}
cout<<num[n]<<endl;
}
else
{
printf("Stupid BrotherK!\n");
}
}
return 0;
}

数学--数论--HDU 5223 - GCD的更多相关文章

  1. 数学--数论--HDU 4675 GCD of Sequence(莫比乌斯反演+卢卡斯定理求组合数+乘法逆元+快速幂取模)

    先放知识点: 莫比乌斯反演 卢卡斯定理求组合数 乘法逆元 快速幂取模 GCD of Sequence Alice is playing a game with Bob. Alice shows N i ...

  2. 数学--数论--HDU 5382 GCD?LCM?(详细推导,不懂打我)

    Describtion First we define: (1) lcm(a,b), the least common multiple of two integers a and b, is the ...

  3. 数学--数论--HDU 5019 revenge of GCD

    Revenge of GCD Problem Description In mathematics, the greatest common divisor (gcd), also known as ...

  4. 数学--数论--HDU 1792 A New Change Problem (GCD+打表找规律)

    Problem Description Now given two kinds of coins A and B,which satisfy that GCD(A,B)=1.Here you can ...

  5. 数学--数论--HDU 2582 F(N) 暴力打表找规律

    This time I need you to calculate the f(n) . (3<=n<=1000000) f(n)= Gcd(3)+Gcd(4)+-+Gcd(i)+-+Gc ...

  6. HDU 5223 GCD

    题意:给出一列数a,给出m个区间,再给出每个区间的最小公倍数 还原这列数 因为数组中的每个数至少都为1,而且一定是这个区间的最小公约数ans[i]的倍数,求出它与ans[i]的最小公倍数,如果大于1e ...

  7. 数学--数论--HDU - 6395 Let us define a sequence as below 分段矩阵快速幂

    Your job is simple, for each task, you should output Fn module 109+7. Input The first line has only ...

  8. 数学--数论--HDU - 6322 打表找规律

    In number theory, Euler's totient function φ(n) counts the positive integers up to a given integer n ...

  9. 数学--数论--HDU 1098 Ignatius's puzzle (费马小定理+打表)

    Ignatius's puzzle Problem Description Ignatius is poor at math,he falls across a puzzle problem,so h ...

随机推荐

  1. django发邮件

    django发邮件 配置setting信息 EMAIL_BACKEND = 'django.core.mail.backends.smtp.EmailBackend' EMAIL_HOST = 'sm ...

  2. 2017蓝桥杯算式900(C++C组)

    题目:算式900 小明的作业本上有道思考题:  看下面的算式:  (□□□□-□□□□)*□□=900  其中的小方块代表0~9的数字,这10个方块刚好包含了0~9中的所有数字.  注意:0不能作为某 ...

  3. Python常见数据结构-Set集合

    集合基本特点 集合是无序的,且集合内无重复值. 集合不支持索引和切片 集合常见操作及方法 s1 = {1,2,3} s2 = {2,3,4} s1.add(4) #.add()方法添加一个元素 s1. ...

  4. python3(四)list tuple

    # !/usr/bin/env python3 # -*- coding: utf-8 -*- # list是一种有序的集合,可以随时添加和删除其中的元素. classmates = ['Michae ...

  5. 【python实现卷积神经网络】池化层实现

    代码来源:https://github.com/eriklindernoren/ML-From-Scratch 卷积神经网络中卷积层Conv2D(带stride.padding)的具体实现:https ...

  6. JUC强大的辅助类讲解--->>>CountDownLatchDemo (减少计数)

    原理: CountDownLatch主要有两个方法,当一个或多个线程调用await方法时,这些线程会阻塞.其它线程调用countDown方法会将计数器减1(调用countDown方法的线程不会阻塞), ...

  7. stand up meeting 12/7/2015

    part 组员 今日工作 工作耗时/h 明日计划 工作耗时/h UI 冯晓云  ------------------    --  ---------------------  --- PDF Rea ...

  8. PIL库之图片处理

    (1)对图片生成缩略图 from PIL import Image im = Image.open("C:\Users\litchi\Desktop\picture1.jpg") ...

  9. 【08NOIP提高组】笨小猴

    笨 小 猴 来自08年NOIP提高组的第一题 1.题目描述 [题目描述] 笨小猴的词汇量很小,所以每次做英语选择题的时候都很头痛.经实验证明,用这种方法去选择选项的时候选对的几率非常大!这种方法的具体 ...

  10. [PHP] 获取IP 和JS获取IP和地址

    通过js获取 服务器 ip 服务器端口 服务器地址 var address=window.location.href; thisDLoc = document.location; var hostpo ...