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@ -234,6 +234,19 @@ record isequiv {A B : Set} (f : A → B) : Set where
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h-id : h ∘ f ∼ id
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```
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```
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qinv-to-isequiv : {A B : Set}
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→ {f : A → B}
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→ qinv f
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→ isequiv f
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qinv-to-isequiv q = record
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{ g = qinv.g q
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; g-id = qinv.α q
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; h = qinv.g q
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; h-id = {! qinv.β q !}
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}
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```
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### Definition 2.4.11
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```
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@ -317,7 +330,16 @@ idToEquiv {A} {B} p = func , equiv
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wtf2 : (func ∘ func-inv) ≡ wtf
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wtf2 = refl
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wtf3 : A → A
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wtf3 = J (λ A' B' p' → A' → A') (λ A' → id) A B p
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wtf3-qinv : qinv wtf3
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wtf3-qinv = record
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{ g = wtf3
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; α = λ _ → refl
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; β = λ _ → refl
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}
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in {! !}
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equiv = record
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