On derived algebras and subvarieties of implication zroupoids
Author:
Funder
CONICET
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology,Theoretical Computer Science,Software
Link
http://link.springer.com/article/10.1007/s00500-016-2421-6/fulltext.html
Reference12 articles.
1. Balbes R, Dwinger PH (1974) Distributive lattices. University of Missouri Press, Columbia
2. Bernstein BA (1934) A set of four postulates for Boolean algebras in terms of the implicative operation. Trans Am Math Soc 36:876–884
3. Burris S, Sankappanavar HP (1981) A course in universal algebra. Springer, New York. The free, corrected version (2012) is available online as a PDF file at http://www.math.uwaterloo.ca/~snburris
4. Cornejo JM, Sankappanavar HP (2016a) On implicator groupoids. Algebra Univers (to appear)
5. Cornejo JM, Sankappanavar HP (2016b) Order in implication zroupoids. Stud Log 104(3):417–453. doi: 10.1007/s11225-015-9646-8
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1. Semidistributivity and Whitman Property in implication zroupoids;Mathematica Slovaca;2021-12-01
2. The Lattice of Varieties of Implication Semigroups;Order;2019-08-03
3. Symmetric implication zroupoids and weak associative laws;Soft Computing;2019-01-04
4. Symmetric implication zroupoids and identities of Bol–Moufang type;Soft Computing;2017-10-25
5. On implicator groupoids;Algebra universalis;2017-02-01
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