diff generic-filter.agda @ 400:48ea49494fd1

use induction
author Shinji KONO <kono@ie.u-ryukyu.ac.jp>
date Tue, 28 Jul 2020 08:35:58 +0900
parents 8c092c042093
children 6dcea4c7cba1
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--- a/generic-filter.agda	Mon Jul 27 19:58:46 2020 +0900
+++ b/generic-filter.agda	Tue Jul 28 08:35:58 2020 +0900
@@ -139,7 +139,7 @@
 
 ω→2f≡i0 : (X i : HOD) → (iω : infinite ∋ i) → (lt : ω→2 ∋ X ) → ω→2f X lt (ω→nat i iω)  ≡ i1 → X ∋ i
 ω→2f≡i0 X i iω lt eq with ODC.∋-p O X (nat→ω (ω→nat i iω))
-ω→2f≡i0 X i iω lt eq | yes p = subst (λ k → X ∋ k ) ? p
+ω→2f≡i0 X i iω lt eq | yes p = subst (λ k → X ∋ k ) {!!} p
 
 ω→2f-iso : (X : HOD) → ( lt : ω→2 ∋ X ) → fω→2 ( ω→2f X lt )  =h= X
 ω→2f-iso X lt = record {