Logical and algebraic properties of generalized orthomodular posets
Author:
Affiliation:
1. Department of Algebra and Geometry , Palacký University Olomouc , 17. listopadu 12 CZ-771 46 , Olomouc , Czech Republic
2. Institute of Discrete Mathematics and Geometry TU Wien , Wiedner Hauptstraß 8-10 A-1040 , Vienna , Austria
Abstract
Publisher
Walter de Gruyter GmbH
Subject
General Mathematics
Link
https://www.degruyter.com/document/doi/10.1515/ms-2022-0018/pdf
Reference15 articles.
1. Birkhoff, G.—von Neumann, J.: The logic of quantum mechanics, Ann. of Math. 37 (1936), 823–843.
2. Chajda, I.: An algebraic axiomatization of orthogonal posets, Soft Comput. 18 (2014), 1–4.
3. Chajda, I.—Eigenthaler, G.—Länger, H.: Congruence Classes in Universal Algebra, Heldermann, Lemgo, 2012.
4. Chajda, I.—Fazio, D.—Ledda, A.: The generalized orthomodularity property: configurations and pastings, J. Logic Computation 30 (2020), 991–1022.
5. Chajda, I.—Länger, H.: Directoids. An Algebraic Approach to Ordered Sets, Heldermann, Lemgo, 2011.
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1. Orthomodular and Skew Orthomodular Posets;Symmetry;2023-03-27
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