This is a preview of subscription content, log in via an institution to check access.
References
A. G. Pinus, “Relations of epimorphism and embeddability on congruence distributive varieties,”Algebra Logika,24, No. 5, 588–607 (1985).
W. Hodges,On Constructing Many Nonisomorphic Algebras, Universal Algebra and Its Links with Logic, Algebra, Combinatorics and Computer Algebra, Springer, Berlin (1984), pp. 67–77.
A. F. Pixley, “The ternary discriminator function in universal algebra,”Math. Ann.,191, No. 3, 167–180 (1971).
E. Fried, G. Grätzer, and R. Quackenbush, “Uniform congruence schemes,”Alg. Univ.,10, No. 2, 176–189 (1980).
S. Burris and H. Werner, “Sheaf constructions and their elementary properties,”Trans. Am. Math. Soc.,248, No. 1, 269–309 (1979).
A. G. Pinus, “Varieties whose skeletons are lattices,”Algebra Logika,31, No. 1, 74–82 (1992).
A. G. Pinus, “Varieties with simple countable embeddability skeletons,”Sib. Mat. Zh.,31, No. 1, 127–134 (1990).
H. Werner,Discriminator Algebras, Akademic-Verlag, Berlin (1978).
Additional information
Translated fromAlgebra i Logika, Vol. 32, No. 3, pp. 288–307, May–June, 1993.
Translated by A. Mullagaliev
Rights and permissions
About this article
Cite this article
Mordvinov, Y.L. Varieties whose countable embeddability skeletons are semilattices. Algebr Logic 32, 154–164 (1993). https://doi.org/10.1007/BF02261694
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF02261694