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forthright48Currently a blog about Competitive Programming and Problem Solving.
http://forthright48.blogspot.com/
Currently a blog about Competitive Programming and Problem Solving.
http://forthright48.blogspot.com/
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forthright48 | forthright48.blogspot.com Reviews
https://forthright48.blogspot.com
Currently a blog about Competitive Programming and Problem Solving.
forthright48.blogspot.com
forthright48: Segmented Sieve of Eratosthenes
http://forthright48.blogspot.com/2015/09/segmented-sieve-of-eratosthenes.html
Monday, September 7, 2015. Segmented Sieve of Eratosthenes. Given two integers $A$ and $B$, find number of primes inside the range of $A$ and $B$ inclusive. Here, $1 leq A leq B leq 10 {12}$ and $B - A leq 10 5$. For example, $A = 11$ and $B = 19$, then answer is $4$ since there are $4$ primes within that range ($11$,$13$,$17$,$19$). Make sure you fully understand how "Normal" Sieve of Eratosthenes. How Normal Sieve Works. Suppose we want to find all primes between $1$ to $N$. How Segmented Sieve Works.
forthright48: July 2015
http://forthright48.blogspot.com/2015_07_01_archive.html
Wednesday, July 29, 2015. Simple Hyperbolic Diophantine Equation. Given the integers $A, B, C, D$, find a pair of $(x,y)$ such that it satisfies the equation $Axy Bx Cy = D$. For example, $2xy 5x 56y = -7$ has a solution $(x,y) = (-27,64)$. Hyperbolic equations are usually of form $Ax 2 By 2 Cxy Dx Ey = F$. Here we don't have coefficients of $x 2$ and $y 2$. That's why we are calling it "Simple". So how do we tackle the problem? First we will rewrite the equation to make it easier to approach. Let $P = A...
forthright48: Euler Phi Extension and Divisor Sum Theorem
http://forthright48.blogspot.com/2015/09/euler-phi-extension-and-divisor-sum.html
Saturday, September 26, 2015. Euler Phi Extension and Divisor Sum Theorem. Previously we learned about Euler Phi Function. Today we are going to look at two theorems related to Euler Phi that frequently appears in CPPS. I am not sure whether these theorems have any official names, so I just made them up. These allow easy references so I will be using these names from now on. Euler Phi Extension Theorem. We will prove the theorem using Euler Phi Function and Arithmetic notion. Let $N' = frac{N}{d}$ and $a...
forthright48: Extended Euclidean Algorithm
http://forthright48.blogspot.com/2015/07/extended-euclidean-algorithm.html
Sunday, July 26, 2015. Extended Euclidean Algorithm is an extension of Euclidean Algorithm. Which finds two things for integer $a$ and $b$:. It finds the value of $GCD(a,b)$. It finds two integers $x$ and $y$ such that, $ax by = gcd(a,b)$. The expression $ax by = gcd(a,b)$ is known as Bezout's identity and the pair $(x,y)$ that satisfies the identity is called Bezout coefficients. We will look into Bezout's identity at the end of this post. For now just know the name. GCD(2,0) = 2$. 240 / 46 = 5$. This t...
forthright48: September 2015
http://forthright48.blogspot.com/2015_09_01_archive.html
Tuesday, September 29, 2015. Modular Inverse from 1 to N. We already learned how to find Modular Inverse for a particular number in a previous post, " Modular Multiplicative Inverse. Today we will look into finding Modular Inverse in a bulk. Given $N$ and $M$ ( $N M$ and $M$ is prime ), find modular inverse of all numbers between $1$ to $N$ with respect to $M$. Since $M$ is prime and $N$ is less than $M$, we can be sure that Modular Inverse exists for all numbers. Why? But it's possible to do better.
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Modular Multiplicative Inverse | COME ON CODE ON
https://comeoncodeon.wordpress.com/2011/10/09/modular-multiplicative-inverse
COME ON CODE ON. A blog about programming and more programming. The modular multiplicative inverse of an integer a modulo m is an integer x such that. That is, it is the multiplicative inverse in the ring of integers modulo m. This is equivalent to. The multiplicative inverse of a modulo m exists if and only if a and m are coprime (i.e., if gcd(a, m) = 1). Let’s see various ways to calculate Modular Multiplicative Inverse:. We can calculate the inverse using a brute force approach where we multiply.
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The Growlery
In girum imus nocte et consumimur igni. 04:52 pm April 9th, 2016. Hacked from beyond the virtual grave. So it appears that my account was hacked by some lovely Russian folks who decided to spam what's left of my LJ friends-list with some nonsense. I've changed my password and all should now be well. Sorry that my first post in three years was Cyrillic-alphabet spam, and sorry that my first real post in three years is an apology for the aforementioned spam. Thanks to. Or Leave a comment. Or Leave a comment.
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The ultimate visual aid. The importance of faith. Eyes that do not see. A faith that amazed Jesus. The God who calls. Seeing as clearly as a blind man. Would it surprise us to learn that within the New Testament’s original language, the label “believer” (. I did not expect this. Did you? Or how surprised would we be if we discovered that perhaps the most common usage of believer today differs from what the New Testament meant by believer? Continue reading “Believer surprises”. Many people think Judgment ...
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Is the producing arm of Jestaminute Community Theatre cic a social enterprise whose objects are to. To use performance and media arts to enhance the life and well being, and to enhance social cohesion of the residents in the midlands. COME AND SEE THE SHOW. L AST TWO DATES :. Apos;The Room Upstairs' Palace Theatre 9th June 19.45 pm. This performance is being sponsored by MHAG ( Redditch Mental Health Action Group). Worcester Arts Workshop 10th June 19.30 pm BOOK TICKETS HERE. Congratulations on being bra...
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Friday, March 5, 2010. How Not To Manage Customer Service, or, Why Lending Club Sucks. I've been wanting to play around with peer-to-peer lending, and so I picked from the two big online sites in this field: LendingClub. Three days later, I send the following email:. It is well past when you told me the funds would be available in my account. What is going on? Is simply unable to process a deposit, please give me my money back. I received no response. Another week and a half passed, and another email:.
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Http:/ forthright.guildzilla.com. Http:/ forthright.wowmatcher.com. Guild Region - CST. Throne of the Four Winds. Last Updated - 09-11-11. 2018 Wowmatcher.com sponsored by Soaring Technologies.
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Tuesday, September 29, 2015. Modular Inverse from 1 to N. We already learned how to find Modular Inverse for a particular number in a previous post, " Modular Multiplicative Inverse. Today we will look into finding Modular Inverse in a bulk. Given $N$ and $M$ ( $N M$ and $M$ is prime ), find modular inverse of all numbers between $1$ to $N$ with respect to $M$. Since $M$ is prime and $N$ is less than $M$, we can be sure that Modular Inverse exists for all numbers. Why? But it's possible to do better.
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