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States in 艁ukasiewicz logic correspond to probabilities of rational polyhedra
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摘要
It will be shown that probabilities of infinite-valued events represented by formulas in 艁ukasiewicz propositional logic are in one-to-one correspondence with tight probability measures over rational polyhedra in the unit hypercube. This result generalizes a recent work on rational measures of polyhedra and provides an elementary geometric approach to reasoning under uncertainty with states in 艁ukasiewicz logic.

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