Finite homogeneous effect algebras with trivial sharp elements
In this paper we describe finite homogeneous effect algebras whose sharp elements are only $0$ and $1$.
math.RA↗
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Publications and source records attributed to Grzegorz Bińczak.
In this paper we describe finite homogeneous effect algebras whose sharp elements are only $0$ and $1$.
In this paper we characterize the effect algebras whose sharp and principal elements coincide. We also give examples of two non-isomorphic effect algebras having the same universum, partial order and orthosupplementation.