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BigInteger Algorithms

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton

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BigInteger Algorithms | bigintegers.blogspot.com Reviews
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C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton
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BigInteger Algorithms | bigintegers.blogspot.com Reviews

https://bigintegers.blogspot.com

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton

INTERNAL PAGES

bigintegers.blogspot.com bigintegers.blogspot.com
1

BigInteger Algorithms: July 2013

http://bigintegers.blogspot.com/2013_07_01_archive.html

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. Nth Root and Power. Nth Root, Nth Power. Input: integers x = 0 , n 0. Output: integer r, such that r n = x (r 1) n. Examples: 27 (1/3)=3, 26 (1/3)=2 3th root 1234567890 1 234 567890 1 . . 3th root 1=1 (1 1)*1 0. 261 SRO(SRO(R...

2

BigInteger Algorithms: INDEX

http://bigintegers.blogspot.com/p/index.html

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. Segmented sieve of Eratosthenes. Number of primes: pi(x). Sum of all divisors of all positive integers = n. Uniform pseudo random numbers in a range. Part 2 (System.Random). Part 5 (CMR63 Fast RNG). Small Cube Roots ( 2 64 ).

3

BigInteger Algorithms: Binomial Coefficient part 2, Catalan Numbers

http://bigintegers.blogspot.com/2012/02/binomial-coefficient-part-2-catalan.html

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. Binomial Coefficient part 2, Catalan Numbers. Catalan(1.000.000) in 810 ms (Athlon X4 640, XP, 2GB). Amsterdam University Library thanks, there I read. Computing Binomial Coefficients" (April 1987! N ) / n : BNM3(n * 2. BNM1(...

4

BigInteger Algorithms: CMR63 Fast Scaled Random Number Generator part 5

http://bigintegers.blogspot.com/2014/01/cmr63-fast-scaled-random-number.html

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. CMR63 Fast Scaled Random Number Generator part 5. CMR" stands for "Constant Multiply Rotate", "63" stands for the period: 2 63 (almost 2 64). It's based on a publication by Mark A. Overton(2011):. M = { 3563976171. U) / numbe...

5

BigInteger Algorithms: October 2013

http://bigintegers.blogspot.com/2013_10_01_archive.html

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. Uniform pseudo random numbers in a range. 0 = M = 2 32 - 1 = uint.MaxValue 0 = U = M. It might have a bug. Initializes a new instance of the Random class, using a time-dependent value. Random(int seed). Returns a positive ran...

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Project Hosting for Open Source Software. By clicking Delete, all history, comments and attachments for this page will be deleted and cannot be restored. Change History (all pages). This an implementation of a BigInteger and includes full C# source in a single file. The implementation supports BigIntegers of arbitrary size and is compatible with C# 2.0 (and might also work with earlier compiler releases). Objects support all of the usual arithmetic and relational operators. To install this application, s...

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Big Integer Calculator

Monday, December 12, 2016. Discontinuing the Windows App Store version of Big Integer Calculator. As of December 2016, the support for (free) Windows App Store version of Big Integer Calculator is discontinued. Please use the Web version at. Thank you for using the calculator and for your feedback! Wednesday, October 31, 2012. October statistics: 1000 shoppers discovered Big Integer Calculator; 28% installed the app! So how is Big Integer Calculator. Doing in Windows 8 store. Wednesday, October 17, 2012.

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BigInteger Algorithms

C# , System.Numerics, Multiplication, Karatsuba, Toom Cook, Division, Burnikel, Ziegler, Factorial, Luschny, Square Root, Zimmermann, Choose, Binomial Coefficient, Permutation, Combination, Eratosthenes, Primes, Fibonacci, Lucas, Pell, Catalan, Fast Random Number Generator, Overton. DSF is the simplest (and most simple-minded) prime factorization algorithm. It consists of searching for factors of a number by systemetically performing trial divisions,. System; / i7-4790@3.6GHz. Console.Read(); } static.

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