de Théorie des Nombres de Bordeaux 18 ( 2006 ) , 721 – 727 GiANT : Graphical Algebraic Number Theory par
نویسندگان
چکیده
While most algebra is done by writing text and formulas, diagrams have always been used to present structural information clearly and concisely. Text shells are the de facto interface for computational algebraic number theory, but they are incapable of presenting structural information graphically. We present GiANT, a newly developed graphical interface for working with number fields. GiANT offers interactive diagrams, drag-and-drop functionality, and typeset formulas. Aneesh Karve Department of Computer Sciences University of Wisconsin-Madison 1210 West Dayton Street Madison, WI 53706-1685, USA E-mail : [email protected] Sebastian Pauli Department of Mathematics and Statistics University of North Carolina at Greensboro Greensboro, NC 27402, USA E-mail : s [email protected] Manuscrit reçu le 4 janvier 2006. Aneesh Karve was generously supported by the German Academic Exchange Service (http://www.daad.org) during the creation of GiANT..
منابع مشابه
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For an integer n ≥ 2 we denote by P (n) the largest prime factor of n. We obtain several upper bounds on the number of solutions of congruences of the form n! + 2 − 1 ≡ 0 (mod q) and use these bounds to show that lim sup n→∞ P (n! + 2 − 1)/n ≥ (2π + 3)/18.
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