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    The five conditions are mutually independent of each other. — Carmelics
    Home/Philosophy of Language
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    Supports→The five conditions (a1), (a2), (a3), (4), and negation closure give rise to 25 distinct logics.

    The five conditions are mutually independent of each other.

    Modality & PossibilityPhilosophy of Language
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    Each distinct combination of independent conditions defines a distinct logic.Independent conditions can be combined or omitted in all possible combinations.The five conditions (a1), (a2), (a3), (4), and negation closure give rise to 25 ...

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    Independent conditions can be combined or omitted in all possible comb...78%The five conditions (a1), (a2), (a3), (4), and negation closure give r...74%Each distinct combination of independent conditions defines a distinct...73%Under the standard picture, Deductions 5 and 6 together entail that if...70%

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    However, these correspondences come at a price. Jarmużek and Malinowski point out that imposing negation closure validates the otherwise refutable formula ~((A →w B) ∧ ~B ∧ ~(~A →w ~B)) with respect to any relation R. Jarmużek and Malinowski also show that these five conditions are independent of each other and therefore give rise to 25 different logics. The two connexive ones (alias properly connexive ones in Jarmużek and Malinowski’s terminology), i.e., the logic defined by means of conditions

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