Elementary Theories for Rogers Semilattices
Author:
Publisher
Springer Science and Business Media LLC
Subject
Logic,Analysis
Link
http://link.springer.com/content/pdf/10.1007/s10469-005-0016-x.pdf
Reference6 articles.
1. V. V. V’jugin, “On some examples of upper semilattice of computable numerations,” Algebra Logika, 12, No.5, 512–529 (1973).
2. S. S. Goncharov and A. Sorbi, “Generalized computable numerations and nontrivial Rogers semilattices,” Algebra Logika, 36, No.6, 621–641 (1997).
3. S. A. Badaev and S. S. Goncharov, “Rogers semilattices of families of arithmetic sets,” Algebra Logika, 40, No.5, 507–522 (2001).
4. S. A. Badaev, S. S. Goncharov, and A. Sorbi, “Completeness and universality of arithmetical numberings,” in Computability and Models, S. B. Cooper and S. S. Goncharov (eds.), Kluwer Academic/Plenum Publishers, New York (2003), pp. 11–44.
5. S. A. Badaev, S. S. Goncharov, S. Yu. Podzorov, and A. Sorbi, “Algebraic properties of Rogers semilattices of arithmetical numberings,” in Computability and Models, S. B. Cooper and S. S. Goncharov (eds.), Kluwer Academic/Plenum Publishers, New York (2003), pp. 45–77.
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