Universal computable enumerations of finite classes of families of total functions
Author:
Publisher
Allerton Press
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.3103/S1066369X16120112.pdf
Reference9 articles.
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2. Podzorov, S. Yu. “Initial Segments in Rogers Semilattices of Σ n 0 -Computable Numberings”, Algebra and Logic 42, No. 2, 121–129 (2003).
3. Badaev, S. A., Goncharov, S. S., Sorbi, A. “Completeness and Universality of Arithmetical Numberings”, in S. B. Cooper, S. S. Goncharov (Eds.), Computability and Models (Kluwer Academic/Plenum Publ., New York, 2003), 11–44.
4. Badaev, S. A., Goncharov, S. S., and Sorbi, A. “Elementary Theories for Rogers Semilattices”, Algebra and Logic 44, No. 3, 143–147 (2005).
5. Badaev, S. A., Goncharov, S. S. “Generalized Computable Universal Numberings”, Algebra and Logic 53, No. 5, 555–569 (2014).
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1. On Numberings for Classes of Families of Total Functions;Siberian Advances in Mathematics;2022-11
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