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    Dependent type theories preserve the core Curry-Howard ma... — Carmelics
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    Challenges→Dependent type theories (e.g., Martin-Löf type theory) are not merely extensions of Howard's original correspondence but constitute distinct foundational frameworks.

    Dependent type theories preserve the core Curry-Howard mapping: types remain propositions and terms remain proofs, just with richer structure.

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    Dependent type theories (e.g., Martin-Löf type theory) are not merely extensions...

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    Dependent type theories (e.g., Martin-Löf type theory) are not merely extensions...

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