haha oops
i made this change to check an error and checked it in by accident
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@ -33,4 +33,4 @@ def sym : 0.(A : ★₀) → 0.(x y : A) → 1.(x ≡ y : A) → y ≡ x : A =
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def trans : 0.(A : ★₀) → 0.(x y z : A) →
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def trans : 0.(A : ★₀) → 0.(x y z : A) →
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ω.(x ≡ y : A) → ω.(y ≡ z : A) → x ≡ z : A =
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ω.(x ≡ y : A) → ω.(y ≡ z : A) → x ≡ z : A =
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λ A x y z eq1 eq2 ⇒ δ 𝑖 ⇒
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λ A x y z eq1 eq2 ⇒ δ 𝑖 ⇒
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comp [A] @0 @1 (eq1 @𝑖) @𝑖 { 0 _ ⇒ eq1 @0; 1 𝑗 ⇒ eq2 @0 };
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comp [A] @0 @1 (eq1 @𝑖) @𝑖 { 0 _ ⇒ eq1 @0; 1 𝑗 ⇒ eq2 @𝑗 };
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