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1 changed files with 9 additions and 4 deletions
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@ -200,11 +200,16 @@ Proof.
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move : ihu hu0 hu1. repeat move/[apply].
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move => [C][hC0][hC1]hu01.
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have [i [A2 [B2 hPi]]] : exists i A2 B2, Γ ⊢ PBind PPi A2 B2 ≡ C ∈ PUniv i by admit.
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have ? : Γ ⊢ PBind PPi A2 B2 ≲ PBind PPi A0 B0 by eauto using Su_Eq, Su_Transitive.
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have ? : Γ ⊢ PBind PPi A2 B2 ≲ PBind PPi A1 B1 by eauto using Su_Eq, Su_Transitive.
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exists (subst_PTm (scons a0 VarPTm) B2).
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repeat split. admit. admit.
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apply E_App with (A := A2). apply : E_Conv; eauto.
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apply : Su_Eq; apply : E_Symmetric; eauto.
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admit.
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repeat split. apply : Su_Transitive; eauto.
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apply : Su_Pi_Proj2'; eauto using E_Refl.
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apply : Su_Transitive; eauto.
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eapply Su_Pi_Proj2' with (A0 := A2) (A1 := A2); eauto using E_Refl. admit.
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apply iha. admit. admit.
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apply E_App with (A := A2); eauto.
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admit. admit.
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- move => n a b ha iha Γ A h0 h1.
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move /Abs_Inv : h0 => [A0][B0][h0]h0'.
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move /Abs_Inv : h1 => [A1][B1][h1]h1'.
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