Please use this identifier to cite or link to this item: http://hdl.handle.net/10525/1442

 Title: Comparing Entire Prototypes at Semigroup Homomorphisms and Specifically at Regular Languages Substitutions Authors: Tarkalanov, Krassimir Keywords: Hegel's ReflexionSemigroup Homomorphism and Entire PrototypesSemigroup of Regular LanguagesMaxtotypesRegular Languages SubstitutionMaximal Rewriting of a Regular Language at a Regular SubstitutionMembership Problem Issue Date: 22-Nov-2010 Publisher: University Press "Paisii Hilendarski", Plovdiv Abstract: The following statements are proven: A correspondence of a semigroup in another one is a homomorphism if and only if when the entire prototype of the product of images contains (always) the product of their entire prototypes. The Kleene closure of the maximal rewriting of a regular language at a regular language substitution contains in the maximal rewriting of the Kleene closure of the initial regular language at the same substitution. Let the image of the maximal rewriting of a regular language at a regular language substitution covers the entire given regular language. Then the image of any word from the maximal rewriting of the Kleene closure of the initial regular language covers by the image of a set of some words from the Kleene closure of the maximal rewriting of this given regular language everything at the same given regular language substitution. The purposefulness of the ¯rst statement is substantiated philosophically and epistemologically connected with the spirit of previous mathematical results of the author. A corollary of its is indicated about the membership problem at a regular substitution. URI: http://hdl.handle.net/10525/1442 ISBN: 9789544236489 Appears in Collections: REMIA 2010

Files in This Item:

File Description SizeFormat
sA 16. Tarkalanov.pdf125.73 kBAdobe PDFView/Open

Items in DSpace are protected by copyright, with all rights reserved, unless otherwise indicated.

 DSpace Software Copyright © 2002-2009  The DSpace Foundation - Feedback