Inconsistency as qualified truth: A probability logic approach |
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| Authors: | J.B. Paris, D. Picado Mui o,M. Rosefield |
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| Affiliation: | aSchool of Mathematics, University of Manchester, Manchester M13 9PL, UK |
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| Abstract: | We treat the sentences in a finite inconsistent knowledge base as assertions that are true with probability at least some primary threshold η and consider as consequences those assertions entailed to have probability at least some secondary threshold ζ. |
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| Keywords: | Uncertain reasoning Probability logic Inconsistency |
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