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Mathematical logic

New York: Oxford University Press. Edited by Wilfrid Hodges (2007)

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  1. Exhibiting interpretational and representational validity.Michael Baumgartner - 2014 - Synthese 191 (7).
    A natural language argument may be valid in at least two nonequivalent senses: it may be interpretationally or representationally valid (Etchemendy in The concept of logical consequence. Harvard University Press, Cambridge, 1990). Interpretational and representational validity can both be formally exhibited by classical first-order logic. However, as these two notions of informal validity differ extensionally and first-order logic fixes one determinate extension for the notion of formal validity (or consequence), some arguments must be formalized by unrelated nonequivalent formalizations in order (...)
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