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Deciding definability in FO2(<h,<v) on trees

Thomas Place ; Luc Segoufin.
We provide a decidable characterization of regular forest languages definable in FO2(<h,<v). By FO2(<h,<v) we refer to the two variable fragment of first order logic built from the descendant relation and the following sibling relation. In terms of expressive power it corresponds to a fragment of&nbsp;[&hellip;]
Published on September 1, 2015

Separating Regular Languages with First-Order Logic

Thomas Place ; Marc Zeitoun.
Given two languages, a separator is a third language that contains the first one and is disjoint from the second one. We investigate the following decision problem: given two regular input languages of finite words, decide whether there exists a first-order definable separator. We prove that in&nbsp;[&hellip;]
Published on March 9, 2016

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