This is a preview of subscription content, log in to check access.
Buy single article
Instant access to the full article PDF.
Price includes VAT for USA
A. K. Austin,A closed set of laws which is not generated by a finite set of laws, Quart. J. Math. Oxford (2),17 (1966), 11–13.
R. H. Bruck,A survey of binary systems, Springer-Verlag, Berlin-Heidelberg-Göttinger, 1958.
S. Burris and E. Nelson,Embedding the dual of π m in the lattice of equational classes of commutative semigroups, Proc. Amer. Math. Soc.30 (1971), 37–39.
W. Dörnte,Untersuchen über einen verallgemeinerten Gruppenbegriff, Math. Zeit.29 (1929), 1–19.
T. Evans,The lattice of semigroup varieties, Semigroup Forum2 (1971), 1–43.
J. Kalicki and D. Scott,Equational completeness of abstract algebras, Indag. Math.17 (1955), 650–659.
J. D. Monk and F. M. Sioson,On the general theory of m-groups, Fund. Math.72 (1971), 233–244.
E. Nelson,The lattice of equational classes of commutative semigroups, Canad. J. Math.23 (1971), 875–895.
P. Perkins,Bases for equational theories of semigroups, J. Algebra11 (1969), 298–314.
E. L. Post,Polyadic groups, Trans. Amer. Math. Soc.48 (1940), 208–350.
A. Tarski,Equationally complete rings and relation algebras, Indag. Math.18 (1956), 39–46.
National Science Foundation Trainee, University of Miami, grant GZ-2340.
About this article
Cite this article
Page, W.F., Butson, A.T. The lattice of equational classes ofm-semigroups. Algebra Univ. 3, 112–126 (1973). https://doi.org/10.1007/BF02945109
- Homomorphic Image
- Commutative Semigroup
- Equational Classis
- Small Positive Integer
- Direct Power