On omega context free languages which are Borel sets of infinite rank

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On omega context free languages which are Borel sets of infinite rank

This paper is a continuation of the study of topological properties of omega context free languages (ω-CFL). We proved in [Topological Properties of Omega Context Free Languages, Theoretical Computer Science, Volume 262 (1-2), 2001, p. 669697] that the class of ω-CFL exhausts the finite ranks of the Borel hierarchy, and in [Borel Hierarchy and Omega Context Free Languages, Theoretical Computer ...

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Borel Ranks and Wadge Degrees of Context Free omega-Languages

We show that the Borel hierarchy of the class of context free ω-languages, or even of the class of ω-languages accepted by Büchi 1-counter automata, is the same as the Borel hierarchy of the class of ω-languages accepted by Turing machines with a Büchi acceptance condition. In particular, for each recursive non null ordinal α, there exist some Σ α -complete and some Π α -complete ω-languages ac...

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An omega-Power of a Finitary Language Which is a Borel Set of Infinite Rank

ω-powers of finitary languages are ω-languages in the form V , where V is a finitary language over a finite alphabet Σ. Since the set Σ of infinite words over Σ can be equipped with the usual Cantor topology, the question of the topological complexity of ω-powers naturally arises and has been raised by Niwinski [Niw90], by Simonnet [Sim92], and by Staiger [Sta97b]. It has been proved in [Fin01]...

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An omega-power of a context-free language which is Borel above Delta^0_omega

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ژورنال

عنوان ژورنال: Theoretical Computer Science

سال: 2003

ISSN: 0304-3975

DOI: 10.1016/s0304-3975(02)00327-4