Entropy of Partitions on Sequential Effect Algebras

TL;DR

This paper explores how entropy can be defined and analyzed for partitions within the framework of sequential effect algebras, advancing the understanding of quantum logics.

Contribution

It introduces a method to establish partitions and refinements of quantum logics using sequential effect algebra theory and studies their entropies.

Findings

Defined entropy for partitions in sequential effect algebras

Analyzed properties of quantum logic partitions

Provided insights into quantum information measures

Abstract

By using the sequential effect algebra theory, we establish the partitions and refinements of quantum logics and study their entropies.