Quasivarieties with Definable Relative Principal Subcongruences
Author:
Publisher
Springer Science and Business Media LLC
Subject
History and Philosophy of Science,Logic
Link
http://link.springer.com/content/pdf/10.1007/s11225-009-9188-z.pdf
Reference20 articles.
1. Baker K.A.: ‘Finite equational bases for finite algebras in congruence-distributive equational classes’. Advances in Math. 24, 207–243 (1977)
2. Baker K.A., Wang J.: ‘Definable principal subcongruences’. Algebra Universalis 47, 145–151 (2002)
3. Belkin V.P.: ‘Quasi-identities of finite rings and lattices’. Algebra Logic 17, 171–179 (1979)
4. Burris, S., and H. P. Sankappanavar, A Course in Universal Algebra, Springer- Verlag, 1981. The Millenium Edition available at http://www.math.uwaterloo.ca/~snburris/htdocs/ualg.html .
5. Czelakowski J., Dziobiak W.: ‘The parameterized local deduction theorem for quasivarieties of algebras and its application’. Algebra Universalis 35, 373–419 (1996)
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