Proove that IsCategory
is a mere proposition!
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@ -165,7 +165,7 @@ module _ {ℓa ℓb : Level} {C : RawCategory ℓa ℓb} where
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P y eq = ∀ (b' : Univ y) → U eq b'
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P y eq = ∀ (b' : Univ y) → U eq b'
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helper : ∀ (b' : Univ X.ident)
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helper : ∀ (b' : Univ X.ident)
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→ (λ _ → Univ X.ident) [ X.univalent ≡ b' ]
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→ (λ _ → Univ X.ident) [ X.univalent ≡ b' ]
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helper univ = {!!}
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helper univ = propUnivalent x X.univalent univ
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foo = pathJ P helper Y.ident ident
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foo = pathJ P helper Y.ident ident
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eqUni : U ident Y.univalent
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eqUni : U ident Y.univalent
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eqUni = foo Y.univalent
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eqUni = foo Y.univalent
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