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It is not the case that Combining the derivation view with the claim that proposition (14) is necessary and a posteriori leads to a contradiction.
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1.
On the derivation view, necessary a posteriori truths can be derived a priori from truths which are a posteriori and contingent.
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2.
If the derivation view is correct, then there is some contingent and a posteriori statement S# that logically entails proposition (14).
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3.
If S# logically entails (14), then by logical equivalence ('If C, then if A then B' is equivalent to 'If C & A, then B'), a further statement can be inferred that is both necessary and a priori.
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