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A sort of definitionally proof-irrelevant propositions introduced in "Definitional Proof-Irrelevance without K" and implemented by Agda (as Prop) and Coq (as SProp).

1 vote

How does Prop relate to h-prop and double negation?

You can't prove a type to be in Prop -- it's either defined in Prop or not in Prop at all. Prop is a type that exists in the syntax of type theory. … You can either "truncate" a thing to Prop or hProp. …
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7 votes
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Why can termination checker affect strict Prop in Agda?

After some research I have found a counterexample by Jesper Cockx: data ⊥ : Prop where data Bad : Prop where b : ((P : Prop) → P → P) → Bad bad : Bad bad = b (λ P p → p) no-bad : Bad → ⊥ no-bad (b …
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