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MEDUNA, A.; ZEMEK, P.
Original Title
One-Sided Forbidding Grammars and Selective Substitution Grammars
English Title
Type
WoS Article
Original Abstract
In one-sided forbidding grammars, the set of rules is divided into the set of left forbidding rules and the set of right forbidding rules. A left forbidding rule can rewrite a nonterminal if each of its forbidding symbols is absent to the left of the rewritten symbol in the current sentential form while a right forbidding rule is applied analogically except that this absence is verified to the right. Apart from this, they work like ordinary forbidding grammars.As its main result, the present paper proves that one-sided forbidding grammars are equivalent to selective substitution grammars. This equivalence is established in terms of grammars with and without erasing rules. Furthermore, the paper proves that one-sided forbidding grammars in which the set of left forbidding rules coincides with the set of right forbidding rules characterize the family of context-free languages. In the conclusion, the significance of the achieved results is discussed.
English abstract
Keywords
Formal language theory, regulated rewriting, one-sided forbidding grammars, selective substitution grammars, generative power
Key words in English
Authors
RIV year
2013
Released
01.03.2012
ISBN
0020-7160
Periodical
INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS
Volume
89
Number
5
State
United Kingdom of Great Britain and Northern Ireland
Pages from
586
Pages to
596
Pages count
11
URL
http://www.tandfonline.com/doi/abs/10.1080/00207160.2011.642300
BibTex
@article{BUT91446, author="Alexandr {Meduna} and Petr {Zemek}", title="One-Sided Forbidding Grammars and Selective Substitution Grammars", journal="INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS", year="2012", volume="89", number="5", pages="586--596", doi="10.1080/00207160.2011.642300", issn="0020-7160", url="http://www.tandfonline.com/doi/abs/10.1080/00207160.2011.642300" }