More no forbid
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@ -426,6 +426,12 @@ Module RPar.
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hauto q:on inv:option ctrs:R.
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Qed.
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Lemma FromRRed n (a b : PTm n) :
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RRed.R a b -> RPar.R a b.
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Proof.
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induction 1; qauto l:on use:RPar.refl ctrs:RPar.R.
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Qed.
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End RPar.
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Lemma red_sn_preservation n :
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@ -788,6 +794,11 @@ Module SN_NoForbid : NoForbid.
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Proof. sfirstorder use:ered_sn_preservation. Qed.
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Lemma P_RRed : forall n (a b : PTm n), RRed.R a b -> P a -> P b.
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Proof. hauto q:on use:red_sn_preservation, RPar.FromRRed. Qed.
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Lemma P_AppPair : forall n (a b c : PTm n), ~ P (PApp (PPair a b) c).
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Proof.
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Lemma bool_dec (a : bool) : a \/ ~~ a.
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Proof. hauto lq:on inv:bool. Qed.
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