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Integers
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#	Item
681	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]May[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: mpir.org Language: English - Date: 2011-06-14 01:43:00 Compiling tools Build automation Numerical software Compilers Configure script GNU Multiple Precision Arithmetic Library GNU Compiler Collection Cross compiler MPIR Software Computing Cross-platform software
682	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]January 2010 This manual describes how to install and use MPIR, the Multiple Precision Integers and Rationals library, version 1.3.1. Add to Reading List Source URL: mpir.org Language: English - Date: 2010-01-30 18:06:57 Compiling tools Build automation Configure script Autoconf Cross compiler GNU Compiler Collection C++ Assembly language C Software Computing Cross-platform software
683	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]October[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: mpir.org Language: English - Date: 2012-10-03 11:50:50 Compiling tools Build automation Numerical software Compilers Configure script GNU Multiple Precision Arithmetic Library GNU Compiler Collection Cross compiler MPIR Software Computing Cross-platform software
684	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]December[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: mpir.org Language: English - Date: 2011-03-04 02:42:47 Compiling tools Build automation Numerical software Compilers Configure script GNU Multiple Precision Arithmetic Library GNU Compiler Collection Cross compiler MPIR Software Computing Cross-platform software
685	PROBLEM OF THE WEEK Solution of Problem No. 6 (Fall 2013 Series) Problem: Let 0 < m < n < p, where m, n, and p are integers. Let M be a matrix with three rows and k columns, where k ≥ 2. Suppose every column of M conta Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 2013-10-16 15:28:57 Matrix Matrix theory Determinants Combinatorics Numerical linear algebra Algebra Mathematics Linear algebra
686	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]December[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: mpir.org Language: English - Date: 2010-12-17 19:36:21 Compiling tools Build automation Numerical software Compilers Configure script GNU Multiple Precision Arithmetic Library GNU Compiler Collection Cross compiler MPIR Software Computing Cross-platform software
687	Computations on diagonal quartic surfaces Martin James Bright Clare College Summary We are concerned with the solubility in integers of the equation Add to Reading List Source URL: www.boojum.org.uk Language: English - Date: 2002-09-25 15:22:11 Galois theory Ring theory Hasse principle Localization Brauer group Manin obstruction Absolute Galois group Galois cohomology Abstract algebra Algebra Algebraic number theory
688	GENERATING RANDOM FACTORED GAUSSIAN INTEGERS, EASILY NOAH LEBOWITZ-LOCKARD AND CARL POMERANCE Abstract. We present a (random) polynomial-time algorithm to generate a random Gaussian integer with the uniform distribution Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2014-04-22 08:51:43 Integer factorization algorithms Modular arithmetic Primality tests Finite fields Miller–Rabin primality test Prime number Quadratic reciprocity Gaussian integer Coprime Mathematics Abstract algebra Number theory
689	On composite integers n for which ϕ(n) \| n − 1 Florian Luca Instituto de Matem´aticas Universidad Nacional Autonoma de M´exico C.P[removed], Morelia, Michoac´an, M´exico [removed] Add to Reading List Source URL: www.math.dartmouth.edu Language: English - Date: 2009-05-31 09:36:36 Number theory Exponentiation Analytic number theory Group theory Chernoff bound Prime gap Mathematics Abstract algebra Exponentials

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