raising to power

POJ1995 Raising Modulo NumbersCalculations (A1B1+A2B2+ ... +AHBH)mod M .Fast power, set of templates　　/** created:2016 March 30 23:01 45 Second Wednesday *

Raising Modulo Numbers Time Limit: 1000MS Memory Limit: 30000K Total Submissions: 5934 Accepted: 3461 DescriptionPeople is different. Some secretly read magazines full of interesting

Raising Modulo Numberstitle address: http://poj.org/problem?id=1995Descriptionpeople is different. Some secretly read magazines full of interesting girls ' pictures, others create a a-bomb in their cellar, others like USI Ng Windows, and some like

Test instructions: Given n pairs of ai,bi, the sum of all Ai's Bi sub-sides and the results of M modulus are obtained;Idea: The dichotomy method to find the fast power;#include #include#includeusing namespacestd;__int64 sum,x,y,t;__int64 mod (__int64

Raising modulo Numbers Time Limit: 1000MS Memory Limit: 30000K Total submissions: 5510 accepted: 3193 Description people are different. Some secretly read magazines full of interesting girls '

Raising Modulo Numbers Time Limit: 1000MS Memory Limit: 30000K Total Submissions: 6347 Accepted: 3740 DescriptionPeople is different. Some secretly read magazines full of interesting

Raising Modulo Numbers Time Limit: 1000MS Memory Limit: 30000K Total Submissions: 6373 Accepted: 3760 Descriptionpeople is different. Some secretly read magazines full of interesting

The idea of a fast power: two points Reference: http://blog.csdn.net/shiwei408/article/details/8818386 http://blog.csdn.net/hkdgjqr/article/details/5381292 hdu 2817 (integer fast power) A sequence of numbers Problem Solving Ideas: Write the

Description:In the Fibonacci integer sequence, f0 = 0, f1 = 1, and fn = fn −1 + fn −2 F or n ≥2. For example, the first ten terms of the Fibonacci sequence is:0, 1, 1, 2, 3, 5, 8, 13, 21, 34, ...An alternative formula for the Fibonacci sequence

Fibonacci Time Limit: 1000MS Memory Limit: 65536K Total Submissions: 12457 Accepted: 8851 DescriptionIn the Fibonacci integer sequence, f0 = 0, f1 = 1, and fn = F N −1 + Fn −2 for n