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The complexity of counting quantifiers on equality languages

Martin, Barnaby; Pongrácz, András; Wrona, Michał

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Authors

András Pongrácz

Michał Wrona



Abstract

An equality language is a relational structure with infinite domain whose relations are first-order definable in equality. We classify the extensions of the quantified constraint satisfaction problem over equality languages in which the native existential and universal quantifiers are augmented by some subset of counting quantifiers. In doing this, we find ourselves in various worlds in which dichotomies or trichotomies subsist.

Citation

Martin, B., Pongrácz, A., & Wrona, M. (2017). The complexity of counting quantifiers on equality languages. Theoretical Computer Science, 670, 56-67. https://doi.org/10.1016/j.tcs.2017.01.022

Journal Article Type Article
Acceptance Date Jan 24, 2017
Online Publication Date Jan 31, 2017
Publication Date Mar 29, 2017
Deposit Date Feb 1, 2017
Publicly Available Date Jan 31, 2018
Journal Theoretical Computer Science
Print ISSN 0304-3975
Publisher Elsevier
Peer Reviewed Peer Reviewed
Volume 670
Pages 56-67
DOI https://doi.org/10.1016/j.tcs.2017.01.022

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