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<XML><RECORDS>
<RECORD>
	<REFERENCE_TYPE>3</REFERENCE_TYPE>
	<AUTHORS>
		<AUTHOR>Carlos Ansótegui</AUTHOR>
		<AUTHOR>María Luisa Bonet</AUTHOR>
		<AUTHOR>Jordi Levy</AUTHOR>
		<AUTHOR>Felip Manyà</AUTHOR>
	</AUTHORS>
	<YEAR>2007</YEAR>
	<TITLE>Mapping CSP into Many-Valued SAT</TITLE>
	<SECONDARY_TITLE>Lecture Notes in Computer Science</SECONDARY_TITLE>
	<PUBLISHER>Springer</PUBLISHER>
	<VOLUME>4501</VOLUME>
	<PAGES>10-15</PAGES>
	<ABSTRACT>We first define a mapping from CSP to many-valued SAT which allows to solve CSP instances with many-valued SAT solvers. Second, we define a new many-valued resolution rule and prove that it is refutation complete for many-valued CNF formulas, and enforces (i,j)-consistency when applied to a many-valued SAT encoding of a CSP. Third, we define a number of derived rules of our many-valued resolution rule and show that they enforce well-known local consistency properties such as arc consistency and path consistency. As a result we define a logical framework for studying and analysing CSP inference, which could provide a better understanding of CSP inference to the SAT community, as well as insights into the relationship among SAT, many-valued SAT and CSP.</ABSTRACT>
</RECORD>
</RECORDS></XML>