A theorem on cocongruence of rings
β Scribed by Daniel A. Romano
- Publisher
- John Wiley and Sons
- Year
- 1990
- Tongue
- English
- Weight
- 99 KB
- Volume
- 36
- Category
- Article
- ISSN
- 0044-3050
No coin nor oath required. For personal study only.
β¦ Synopsis
Conversely, if y E 2, we have (32, E 9) (y + 2, A o + 2,). Therefore (y. 0) E C, i.e. y E ( a E A : (a, 0) E c).
π SIMILAR VOLUMES
In this paper we study some purely mathematical considerations that arise in a paper of Cooper on the foundations of thermodynamics that was published in this journal. Connections with mathematical utility theory are studied and some errors in Cooper's paper are rectified.
1. In [ 8 ] , p. 201, P. LELONQ has shown the following theorem: "Let X be a domain in C", n 2 3, and k a fixed integer, 2 5 k 5 n -1. Then X is STEIN ii and only if lor extra assumptiong on X are needed, see e.g. GRAUERT-REMMERT, [6], p. 158, th. 1). Its equivalence with the classical LEVI problem