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TIME
2008
IEEE

Decomposition of Decidable First-Order Logics over Integers and Reals

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Decomposition of Decidable First-Order Logics over Integers and Reals
We tackle the issue of representing infinite sets of realvalued vectors. This paper introduces an operator for combining integer and real sets. Using this operator, we decompose three well-known logics extending Presburger with reals. Our decomposition splits a logic into two parts : one integer, and one decimal (i.e. on the interval [0, 1[). We also give a basis for an implementation of our representation.
Florent Bouchy, Alain Finkel, Jérôme
Added 01 Jun 2010
Updated 01 Jun 2010
Type Conference
Year 2008
Where TIME
Authors Florent Bouchy, Alain Finkel, Jérôme Leroux
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