Triple Representation Theorem for orthocomplete homogeneous effect algebras

Josef Niederle; Jan Paseka

Triple Representation Theorem for orthocomplete homogeneous effect algebras

Logic 2012-04-04 v1

Authors: Josef Niederle , Jan Paseka

Abstract

The aim of our paper is twofold. First, we thoroughly study the set of meager elements $M(E)$ , the set of sharp elements $S(E)$ and the center $C(E)$ in the setting of meager-orthocomplete homogeneous effect algebras $E$ . Second, we prove the Triple Representation Theorem for sharply dominating meager-orthocomplete homogeneous effect algebras, in particular orthocomplete homogeneous effect algebras.

Keywords

representation theory

Cite

@article{arxiv.1204.0607,
  title  = {Triple Representation Theorem for orthocomplete homogeneous effect algebras},
  author = {Josef Niederle and Jan Paseka},
  journal= {arXiv preprint arXiv:1204.0607},
  year   = {2012}
}

Comments

arXiv admin note: text overlap with arXiv:1203.6042 and arXiv:1101.2580

Triple Representation Theorem for orthocomplete homogeneous effect algebras

Abstract

Keywords

Cite

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