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  1. Inconsistent models of arithmetic part I: Finite models. [REVIEW]Graham Priest - 1997 - Journal of Philosophical Logic 26 (2):223-235.
    The paper concerns interpretations of the paraconsistent logic LP which model theories properly containing all the sentences of first order arithmetic. The paper demonstrates the existence of such models and provides a complete taxonomy of the finite ones.
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  • A Note on Priest's Finite Inconsistent Arithmetics.J. B. Paris & N. Pathmanathan - 2006 - Journal of Philosophical Logic 35 (5):529-537.
    We give a complete characterization of Priest's Finite Inconsistent Arithmetics observing that his original putative characterization included arithmetics which cannot in fact be realized.
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  • Inconsistent number systems.Chris Mortensen - 1987 - Notre Dame Journal of Formal Logic 29 (1):45-60.