Modulo-counting quantifiers over finite trees

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Abstract

This paper studies logical definability of tree languages (sets of finite trees). The logical systems are consider are located between first-order logic and monadic second-order logic. We obtain results which clarify the expressive power of first-order logic extended by “modulo-counting quantifiers”.

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The present work was supported by EBRA Working Group 3166 “Algebraic and Syntactic Methods in Computer Science (ASMICS)“