Boolean Algebras with Distinguished Endomorphisms and Generating Trees

Author:

Bazhenov N. A.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Reference20 articles.

1. S. S. Goncharov, “Constructivizability of superatomic Boolean algebras” [in Russian], Algebra Logika 12, No. 1, 31–40 (1973); English transl.: Algebra Logic 12, No. 6, 17–22 (1974).

2. N. T. Kogabaev, “Universal numbering for constructive I-algebras” [in Russian], Algebra Logika 40, No. 5, 561–579 (2001); English transl.: Algebra Logic 40, No. 5, 315–326 (2001).

3. N. A. Bazhenov and R. R. Tukhbatullina, “Constructivizability of the Boolean algebra ℬ(ω) with a distinguished automorphism” [in Russian], Algebra Logika 51, No. 5, 579–607 (2012); English transl.: Algebra Logic 51, No. 5, 384–403 (2012).

4. Yu. L. Ershov, Theory of Numberings [in Russian], Nauka, Moscow (1977).

5. S. S. Goncharov, Countable Boolean Algebras and Decidability [in Russian], Nauchnaya Kniga (IDMI), Novosibirsk (1996); English transl.: Kluwer Academic/Plenum Publishers, New York etc. (1997).

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