A note on the fixed point for the polynomials of a Boolean algebra with an operator of endomorphism
The fixed-point problem for Boolean algebras with an endomorphism operator \(k\) is studied. It is proved that in every finite algebra of this kind there exist polynomials \(f(x)\) without fixed point. Some properties of these algebras are established.
Boolean algebras with an endomorphism operator
scientific article; zbMATH DE number 1319591
scientific article