Modulo p operation
Given a positive integer p, any integer n must have an equation
n = kp + r
Where K and R are integers and 0 ≤ r
For positive integers p and integers A and B, the following operations are defined:
Modulo operation: A
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Order of integers: set A and n are positive integers of the a^x=1, making the smallest positive integer x (mod n) The order of a modulo n//order Template: A^x=1 (mod M), call Getjie (a,m)//Input: 10^10>a,m>1//output: No solution returned-1, with a
Ask for the smallest X to make a ^ x = B (mod C)
Question:
[Expand the baby step giant step to solve the discrete logarithm problem]
Author aekdycoin![Normal baby step giant step][Problem model]Solution0 [Idea]We can make an equivalentX = I
the MoD installation tutorial
Step one: Click on the game settings to find MoD admin and click
Step Two: Find the Add Word and click, Pop Select MoD window
Step three: Find where your mod is and click on MoD to add it at the end of
ObjectiveThe original posted in the Famine game bar, in order to make the article more targeted, the original cut and streamlined. This paste is mainly for programming 0 basic Modder to explain some of the basics of programming. As for the
2^X mod n = 1Time limit:2000/1000 MS (java/others) Memory limit:65536/32768 K (java/others)Total submission (s): 13341 Accepted Submission (s): 4143Problem descriptiongive a number n, find the minimum x (x>0) that satisfies 2^x mod n = 1.Inputone
2^x mod n = 1Time limit:2000/1000 MS (java/others) Memory limit:65536/32768 K (java/others) total submission (s): 12605 Accepted Submission (s): 3926Problem DescriptionGive a number n, find the minimum x (x>0) that satisfies 2^x mod n = 1.InputOne
The purpose of this article is to make home better understanding of the Mod, the reason for the introduction of REQUIREJS/SEAJS contrast is mainly to require a clearer comparison of application scenarios, not to compare the pros and cons, Requirejs
Topic Description
Transmission Door
Title: To two times bounded by N polynomial, the product of the two polynomials, output of the first x of the 0 items to the n-1 of the coefficient mod 23333333
The NTT can only find the value under the FFT
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