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- W1972183506 abstract "A unary algebra is an algebraic system A = (A, ƒ 0 ,…,ƒ n ) , where ƒ 0 ,…,ƒ n are unary operations on A and n ∈ ω. In the paper we develop the theory of effective unary algebras. We investigate well-known questions of constructive (recursive) model theory with respect to the class of unary algebras. In the paper we construct unary algebras with a finite number of recursive isomorphism types. We give the notions of program, uniform, and algebraic dimensions of models, and then we investigate these notions on unary algebras. We find connections between algebraic and effective properties of r.e. representable unary algebras. We also deal with finitely generated r.e. (positive) unary algebras. We show the connections between trees and unary algebras. Our interests also concern recursive automorphisms groups, r.e. subalgebra and congruence lattices of effective unary algebras." @default.
- W1972183506 created "2016-06-24" @default.
- W1972183506 creator A5034299594 @default.
- W1972183506 date "1994-05-01" @default.
- W1972183506 modified "2023-09-26" @default.
- W1972183506 title "Recursive unary algebras and trees" @default.
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- W1972183506 doi "https://doi.org/10.1016/0168-0072(94)90012-4" @default.
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