Abstract
This paper explores a modal semantics Arthur Prior developed in his 1957 lecture, “Symbolism and Analogy.” Prior’s semantics employs a translational scheme where certain modal axioms are translated as sentences in an easily understood language. Using Prior’s semantics, we show that one can distinguish between modal logics like D, M, T, S4, and S5 without recourse to possible worlds. Finally, given the current conception of what a semantics ought to be, we consider whether Prior’s modal semantics is indeed a semantics.
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