A Historical Survey of the Fundamental Theorem of Arithmetic
✍ Scribed by A.Göksel Ağargün; E.Mehmet Özkan
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 45 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0315-0860
No coin nor oath required. For personal study only.
✦ Synopsis
The purpose of this article is a comprehensive survey of the history of the Fundamental Theorem of Arithmetic. To this aim we investigate the main steps during the period from Euclid to Gauss. C 2001 Academic Press Dans cet article nous donnons une vue d'ensemble de l'histoire du Theorème Fondamental de l'Arithmètique. Pour ce but nous considerons les moments principaux dans la periode de Euclide à Gauss.
📜 SIMILAR VOLUMES
## Introduction Let V be a set, and call the elements of V voters or players. A subset A V is called a coalition. The compliment V&A of a coalition A is denoted A . A set of coalitions S is a game if all supersets of winning coalitions are winning as well. A coalition A V is said to be blocking (
## Abstract In [This Zeitschrift 25 (1979), 45‐52, 119‐134, 447‐464], Pavelka systematically discussed propositional calculi with values in enriched residuated lattices and developed a general framework for approximate reasoning. In the first part of this paper we introduce the concept of generaliz
## Abstract A basic result in intuitionism is Π^0^~2~‐conservativity. Take any proof __p__ in classical arithmetic of some Π^0^~2~‐statement (some arithmetical statement ∀__x__.∃__y__.__P__(__x, y__), with __P__ decidable). Then we may effectively turn __p__ in some intuitionistic proof of the same