‎three infinite families of finite abelian groups will be‎ ‎described such that each member of these families has‎ ‎the r'edei $k$-property for many non-trivial values of $k$‎.

In a recent pair of articles (Redei 1996, 1997), Miklos Redei has taken enormous strides toward characterizing the conditions under which relativistic quantum field theory is a safe setting for the deployment of causal talk. Here, we challenge the adequacy of the accounts of causal dependence and screening off on which rests the relevance of Redei’s theorems to the question of causal good behav...

‎three infinite families of finite abelian groups will be‎ ‎described such that each member of these families has‎ ‎the r'edei $k$-property for many non-trivial values of $k$‎.

Abstract We discuss the origin, an improved definition and key reciprocity property of trilinear symbol introduced by Rédei [16] in study 8-ranks narrow class groups quadratic number fields. It can be used to show that such are ‘governed’ Frobenius conditions on primes dividing discriminant, a fact recent work A. Smith [18, 19]. In addition, we explain its impact progress towards proving my con...

For a point of the projective space \(\text {PG}(n,q)\), its Redei factor is linear polynomial in \(n+1\) variables, whose coefficients are coordinates. The power sum subset S {PG}(n,q)\) \((q-1)\)-th powers factors points S. fact that many subsets may share same offers natural connection to discrete tomography. In this paper we deal with two-dimensional case and show notion ghost, employment e...

It is shown that there a close relationship between ideal extensions of rings and trusses, is, sets with semigroup operation distributing over ternary abelian heap operation. Specifically, truss can be associated to every element an extension ring projects down idempotent in the extending ring; weak equivalence yields isomorphism corresponding trusses. Furthermore, classes by integers are one-t...

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We analyze three-body decays of and . Under the factorization approach, there are tree level diagrams for these decay modes and the transition matrix element of decay is factorized into a form factor multiplied by decay constant and form factor multiplied into weak vertices form factor. The transition matrix element of decay is also factorized into a form factor multiplied into weak vertic...