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Integers
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#	Item
651	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]January[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: www.mpir.org Language: English - Date: 2012-03-16 03:01:10 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
652	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: www.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
653	Heegner points and Sylvester’s conjecture Samit Dasgupta and John Voight Abstract. We consider the classical Diophantine problem of writing positive integers n as the sum of two rational cubes, i.e. n = x3 + y 3 for x, Add to Reading List Source URL: people.ucsc.edu Language: English - Date: 2008-09-13 15:52:13 Algebraic number theory Elliptic curves Number theory Group theory Heegner point Modular form Birch and Swinnerton-Dyer conjecture Prime number Classical modular curve Abstract algebra Mathematics Analytic number theory
654	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: www.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
655	MP473 EXAM, Semester 2, 1994 (In what follows, OK denotes the ring of integers in an algebraic number field K. Also if θ ∈ K, mθ (x) denotes the minimum polynomial of θ.) 1. Define the terms integral basis of K, DK Add to Reading List Source URL: www.numbertheory.org Language: English - Date: 2000-10-10 01:19:38 Ideals Field theory Connection Differential geometry Discriminant of an algebraic number field Abstract algebra Algebraic number theory Ideal class group
656	MPIR The Multiple Precision Integers and Rationals Library Edition[removed]November[removed]Original Authors: Torbjorn Granlund and the GMP Development Team Add to Reading List Source URL: www.mpir.org Language: English - Date: 2012-11-08 17:38:57 Compiling tools Build automation Numerical software Compilers Configure script GNU Multiple Precision Arithmetic Library Autoconf GNU Compiler Collection Cross compiler Software Computing Cross-platform software
657	p-adic aspects of Jacobi forms Adriana Sofer Department of Mathematics Princeton University [removed] Add to Reading List Source URL: rene.ma.utexas.edu Language: English - Date: 2006-08-24 12:52:05 Field theory Number theory Symbol Valuation Modular form P-adic number Ring of integers Orbifold Genus of a multiplicative sequence Abstract algebra Mathematics Algebra
658	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: www.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
659	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: www.mpir.org Language: English - Date: 2010-12-02 11:53:22 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
660	MP473 EXAM, Semester 2, 1996 Attempt all questions 1. (In what follows, OK denotes the ring of integers in an algebraic number field K, [K : Q] = n and θ ∈ K. (a) Define the terms (i) mθ (x), (ii) integral basis of K Add to Reading List Source URL: www.numbertheory.org Language: English - Date: 2000-10-10 01:23:34 Field theory Algebraic structures Ring theory Algebraic number field Symbol Ring of integers Ideal class group Prime ideal Field Abstract algebra Algebra Algebraic number theory

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