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The Equationally-Defined Commutator

This monograph introduces and explores the notions of a commutator equation and the equationally-defined commutator from the perspective of abstract algebraic logic. An account of the commutator operation associated with equational deductive systems is presented, with an emphasis placed on logical aspects of the commutator for equational systems determined by quasivarieties of algebras. The author discusses the general properties of the equationally-defined commutator, various centralization relations for relative congruences, the additivity and correspondence properties of the equationally-defined commutator and its behavior in finitely generated quasivarieties.

Presenting new and original research not yet considered in the mathematical literature, The Equationally-Defined Commutator will be of interest to professional algebraists and logicians, as well as graduate students and other researchers interested in problems of modern algebraic logic.

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Detail Information
Series Title
-
Call Number
-
Publisher
Cham : Birkhäuser Cham.,
Collation
IX, 292
Language
English
ISBN/ISSN
978-3-319-21200-5
Classification
NONE
Content Type
text
Media Type
computer
Carrier Type
-
Edition
-
Subject(s)
Associative Rings and Algebras
Specific Detail Info
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Statement of Responsibility
Other Information
Cataloger
Jemadi
Source
https://link.springer.com/content/pdf/10.1007/978-3-319-21200-5.pdf?pdf=button
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