On \(t\)-stochastic algebras
It is shown that if \(A\) is a subdirectly irreducible \(t\)-stochastic algebra and the topology on the space \(A\) is discrete (or \(A\) is countable, or \(A\) is commutative, or \(A\) is alternative), then \(|A|\leq 2\).
scientific article; zbMATH DE number 5500349