Two theorems on polycyclic groups
โ Scribed by Daniel Segal
- Publisher
- Springer-Verlag
- Year
- 1978
- Tongue
- French
- Weight
- 121 KB
- Volume
- 164
- Category
- Article
- ISSN
- 0025-5874
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Let S=(a 1 , a 2 , ..., a 2n&1 ) be a sequence of 2n&1 elements in an Abelian group G of order n (written additively). For a # G, let r(S, a) be the number of subsequences of length exactly n whose sum is a. Erdo s et al. [1] proved that r(S, 0) 1. In [2], Mann proved that if n (=p) is a prime, then
An algebraic set over a group G is the set of all solutions of some system ร ลฝ . ยฒ :4 f x , . . . , x s 1 N f g G) x , . . . , x of equations over G. A group G is equa- tionally noetherian if every algebraic set over G is the set of all solutions of a finite subsystem of the given one. We prove tha