ω-Independent Bases for Quasivarieites of Torsion-Free Groups

Author:

Budkin A. I.

Publisher

Springer Science and Business Media LLC

Subject

Logic,Analysis

Reference25 articles.

1. A. I. Mal’tsev, “Universally axiomatizable subclasses of locally finite classes of models,” Sib. Math. J., 8, No. 5, 764-770 (1967).

2. A. Tarski, “Equational logic and equational theories of algebras,” in Contributions to Mathematical Logic (Proc. Logic Colloq., Hannover, 1966), North Holland, Amsterdam (1968), pp. 275-288.

3. A. I. Budkin, “Independent axiomatizability of quasivarieties of groups,” Mat. Zametki, 31, No. 6, 817-826 (1982).

4. A. I. Budkin, “Independent axiomatizability of quasivarieties of generalized solvable groups,” Algebra and Logic, 25, No. 3, 155-166 (1986).

5. A. I. Budkin, “Independent axiomatizability of quasivarieties of solvable groups,” Algebra and Logic, 30, No. 2, 81-100 (1991).

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