From 2f999bfd6553cb31ebffe4c32d0a2a52dedaf4d3 Mon Sep 17 00:00:00 2001
From: Helmut Grohne <grohne@cs.uni-bonn.de>
Date: Mon, 16 Dec 2013 17:34:59 +0100
Subject: move generic functions to a new Generic module

---
 Bidir.agda | 9 +--------
 1 file changed, 1 insertion(+), 8 deletions(-)

(limited to 'Bidir.agda')

diff --git a/Bidir.agda b/Bidir.agda
index f5f3769..9cc0ca6 100644
--- a/Bidir.agda
+++ b/Bidir.agda
@@ -22,6 +22,7 @@ open Relation.Binary.PropositionalEquality.≡-Reasoning using (begin_ ; _≡⟨
 
 import FreeTheorems
 open FreeTheorems.VecVec using (get-type ; free-theorem)
+open import Generic using (just-injective ; map-just-injective)
 open import FinMap
 import CheckInsert
 open CheckInsert Carrier deq
@@ -128,14 +129,6 @@ lemma-<$>-just : {A B : Set} {f : A → B} {b : B} {ma : Maybe A} → f <$> ma 
 lemma-<$>-just {ma = just x}  f<$>ma≡just-b = x , refl
 lemma-<$>-just {ma = nothing} ()
 
-∷-injective : {A : Set} {n : ℕ} {x y : A} {xs ys : Vec A n} → (x ∷ xs) ≡ (y ∷ ys) → x ≡ y × xs ≡ ys
-∷-injective refl = refl , refl
-
-map-just-injective : {A : Set} {n : ℕ} {xs ys : Vec A n} → map Maybe.just xs ≡ map Maybe.just ys → xs ≡ ys
-map-just-injective {xs = []}      {ys = []}       p  = refl
-map-just-injective {xs = x ∷ xs'} {ys = y ∷ ys'}  p with ∷-injective p
-map-just-injective {xs = x ∷ xs'} {ys = .x ∷ ys'} p | refl , p' = cong (_∷_ x) (map-just-injective p')
-
 lemma-union-not-used : {m n : ℕ} {A : Set} (h : FinMapMaybe n A) → (h' : FinMap n A) → (is : Vec (Fin n) m) → (toList is) in-domain-of h → map just (map (flip lookup (union h h')) is) ≡ map (flip lookupM h) is
 lemma-union-not-used h h' []        p = refl
 lemma-union-not-used h h' (i ∷ is') (Data.List.All._∷_ (x , px) p') = cong₂ _∷_ (begin
-- 
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