Jun 17, 2014 · Abstract:We show that, for each finite algebra A, either it has symmetric term operations of all arities or else some finite algebra in the ...
We show that, for each finite algebra A 𝒜 , either it has symmetric term operations of all arities or else some finite algebra in the variety generated by A 𝒜 ...
We show that, for each finite algebra A, either it has symmetric term operations of all arities or else some finite algebra in the variety generated by A has ...
We show that, for each finite algebra A, either it has symmetric term operations of all arities or else some finite algebra in the variety generated by A ...
In a paper from 2016 Carvalho and Krokhin give this structure as an example of a structure with p-cyclic polymorphisms of all arities but no fully symmetric ...
On algebras with many symmetric operations - World Scientific ...
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An n-ary operation f is called symmetric if, for all permutations π of {1,...,n}, it satisfies the identity f(x1, x2,...,xn) = f(xπ(1), xπ(2),...,xπ(n)).
The authors show that, for each finite algebra A, either it has symmetric term operations of all arities or else some finite algebra in the variety generated by ...
Nov 25, 2024 · Many important examples of complex symmetric operators have been identified, such as normal operators, binormal operators, Hankel operators ...
Jul 28, 2008 · Symmetric homology is an analog of cyclic homology in which the cyclic groups are replaced by symmetric groups.
Jan 18, 2012 · Yes, there exists a natural Hopf algebra structure on the ring of symmetric functions (ie, symmetric polynomials in infinitely many indeterminates).