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-rw-r--r--Bidir.agda3
1 files changed, 3 insertions, 0 deletions
diff --git a/Bidir.agda b/Bidir.agda
index 736b910..e77de94 100644
--- a/Bidir.agda
+++ b/Bidir.agda
@@ -80,6 +80,9 @@ lemma-1 eq f (i ∷ is′) | just m | .m | refl | just x with eq (f i) x
lemma-1 eq f (i ∷ is′) | just m | .m | refl | just .(f i) | yes refl = cong just (lemma-insert-same m i {!!})
lemma-1 eq f (i ∷ is′) | just m | .m | refl | just x | no ¬p = {!!}
+lemma-2 : {τ : Set} {n : ℕ} → (eq : (x y : τ) → Dec (x ≡ y)) → (is : List (Fin n)) → (v : List τ) → (h : FinMapMaybe n τ) → just h ≡ assoc eq is v → map (flip lookup h) is ≡ map just v
+lemma-2 eq is v h p = {!!}
+
idrange : (n : ℕ) → List (Fin n)
idrange n = toList (tabulate id)