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update for new GHC coercion representation
[coq-hetmet.git]
/
src
/
HaskStrongToProof.v
diff --git
a/src/HaskStrongToProof.v
b/src/HaskStrongToProof.v
index
113955f
..
1f1229d
100644
(file)
--- a/
src/HaskStrongToProof.v
+++ b/
src/HaskStrongToProof.v
@@
-961,7
+961,7
@@
Lemma letRecSubproofsToND Γ Δ ξ lev tree branches :
destruct q.
simpl in *.
apply n.
destruct q.
simpl in *.
apply n.
- eapply nd_comp; [ idtac | eapply nd_rule; eapply RCut ].
+ eapply nd_comp; [ idtac | eapply RCut' ].
eapply nd_comp; [ apply nd_llecnac | idtac ].
apply nd_prod.
apply IHX1.
eapply nd_comp; [ apply nd_llecnac | idtac ].
apply nd_prod.
apply IHX1.
@@
-1019,7
+1019,7
@@
Lemma letRecSubproofsToND' Γ Δ ξ lev τ tree :
set (letRecSubproofsToND _ _ _ _ _ branches lrsp) as q.
set (letRecSubproofsToND _ _ _ _ _ branches lrsp) as q.
- eapply nd_comp; [ idtac | eapply nd_rule; eapply RCut ].
+ eapply nd_comp; [ idtac | eapply RCut' ].
eapply nd_comp; [ apply nd_llecnac | idtac ].
apply nd_prod.
apply q.
eapply nd_comp; [ apply nd_llecnac | idtac ].
apply nd_prod.
apply q.
@@
-1189,7
+1189,7
@@
Definition expr2proof :
inversion H.
destruct case_ELet; intros; simpl in *.
inversion H.
destruct case_ELet; intros; simpl in *.
- eapply nd_comp; [ idtac | eapply nd_rule; eapply RLet ].
+ eapply nd_comp; [ idtac | eapply RLet ].
eapply nd_comp; [ apply nd_rlecnac | idtac ].
apply nd_prod.
apply pf_let.
eapply nd_comp; [ apply nd_rlecnac | idtac ].
apply nd_prod.
apply pf_let.