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    If 'Only a man is a donkey' is necessarily false in all i... — Carmelics
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    Challenges→The inference 'Only a man is a donkey, therefore every donkey is a man' satisfies the substitutional criterion (ST)

    If 'Only a man is a donkey' is necessarily false in all interpretations, any inference from it passes ST vacuously, which medieval logicians like John Buridan explicitly identified as a defect of purely substitutional accounts.

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    Key Terms

    John Buridan(as the main philosopher referenced in this statement)
    A French medieval philosopher (1300-1358) who made major contributions to logic and philosophy. He's famous for 'Buridan's ass,' a thought experiment about decision-making.
    Medieval logicians(as a historical group being referenced)
    Philosophers from roughly the 5th to 15th centuries in Europe who specialized in studying the rules of reasoning and how language works.
    defect(Used to measure how much a triangle's angle sum falls short of the Euclidean value of two right angles.)
    The difference between two right angles and the sum of the three interior angles of a triangle in Lobachevskian geometry.
    inference(Nyāya epistemology)
    A component of epistemology in Nyāya philosophy; a veritable inference yields knowledge about the world and must have premises that are themselves known

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    interpretation(Formal semantics for modal nonmonotonic logic)
    A complete, consistent set of literals
    necessarily false(modal logic)
    Something that cannot possibly be true under any circumstances—it's logically impossible, not just currently false.
    passes vacuously(in formal logic)
    A logical inference that technically 'works' according to the rules, but only because the starting point is impossible—like saying 'if pigs fly, then...' and calling any conclusion valid just because pigs never fly.
    substitutional accounts(in philosophy of logic)
    A theory in logic that says a statement is true or false based on whether you can swap in real things for the words without contradiction—in this case, trying to substitute something for 'man' and 'donkey'.

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    2 topics

    Truth & Knowledge1 linkedPhilosophy of Language1 linked

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    The inference 'Only a man is a donkey, therefore every donkey is a man' satisfie...

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