arXiv · 0904.4119
Two-Way Unary Temporal Logic over Trees
Abstract
We consider a temporal logic EF+F^-1 for unranked, unordered finite trees. The logic has two operators: EFϕ, which says "in some proper descendant ϕholds", and F^-1ϕ, which says "in some proper ancestor ϕholds". We present an algorithm for deciding if a regular language of unranked finite trees can be expressed in EF+F^-1. The algorithm uses a characterization expressed in terms of forest algebras.
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Mikolaj Bojanczyk. 2009-08-05. Two-Way Unary Temporal Logic over Trees. https://doi.org/10.2168/lmcs-5(3%3A5)2009
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