Remove old deterministic semantics files

coq/CommandsDeterministic.v

-(**
- Formalization of the Abstract Syntax Tree of a subset used in the Flover framework
- **)
-Require Import Coq.Reals.Reals Coq.QArith.QArith.
-Require Export Flover.Commands.
-Require Export Flover.Infra.ExpressionAbbrevs Flover.Infra.NatSet.
-
-(**
-  Define big step semantics for the Flover language, terminating on a "returned"
-  result value
- **)
-Inductive bstep_det DeltaMap: cmd R -> env -> (expr R -> option mType) -> R -> mType -> Prop :=
- | let_b_det m m' x e s E v res defVars:
-    eval_expr_det E defVars DeltaMap e v m ->
-    bstep_det DeltaMap s (updEnv x v E) defVars res m' ->
-    bstep_det DeltaMap (Let m x e s) E defVars res m'
- | ret_b_det m e E v defVars:
-    eval_expr_det E defVars DeltaMap e v m ->
-    bstep_det DeltaMap (Ret e) E defVars v m.
-
-Lemma bstep_eq_env_det f DeltaMap:
-  forall E1 E2 Gamma v m,
-  (forall x, E1 x = E2 x) ->
-  bstep_det DeltaMap f E1 Gamma v m ->
-  bstep_det DeltaMap f E2 Gamma v m.
-Proof.
-  induction f; intros * eq_envs bstep_E1;
-    inversion bstep_E1; subst; simpl in *.
-  - eapply eval_eq_env_det in H7; eauto. eapply let_b_det; eauto.
-     eapply IHf. instantiate (1:=(updEnv n v0 E1)).
-     + intros; unfold updEnv.
-       destruct (x=? n); auto.
-     + auto.
-  - apply ret_b_det. eapply eval_eq_env_det; eauto.
-Qed.
-
-Lemma swap_Gamma_bstep_det f DeltaMap E vR m Gamma1 Gamma2 :
-  (forall n, Gamma1 n = Gamma2 n) ->
-  bstep_det DeltaMap f E Gamma1 vR m ->
-  bstep_det DeltaMap f E Gamma2 vR m.
-Proof.
-  revert E Gamma1 Gamma2;
-  induction f; intros * Gamma_eq eval_f.
-  all: inversion eval_f; subst.
-  all: econstructor; try eauto.
-  all: eapply swap_Gamma_eval_expr_det; eauto.
-Qed.
-
-Lemma bstep_Gamma_det_det f DeltaMap:
-  forall E1 E2 Gamma v1 v2 m1 m2,
-  bstep_det DeltaMap f E1 Gamma v1 m1 ->
-  bstep_det DeltaMap f E2 Gamma v2 m2 ->
-  m1 = m2.
-Proof.
-  induction f; intros * eval_f1 eval_f2;
-    inversion eval_f1; subst;
-      inversion eval_f2; subst; try auto.
-  - eapply IHf; eauto.
-  - eapply Gamma_det_det; eauto.
-Qed.
-
-Lemma bstep_det_functional f DeltaMap:
-  forall E Gamma v1 v2 m,
-  bstep_det DeltaMap f E Gamma v1 m ->
-  bstep_det DeltaMap f E Gamma v2 m ->
-  v1 = v2.
-Proof.
-  induction f; intros * eval_f1 eval_f2;
-    inversion eval_f1; subst;
-      inversion eval_f2; subst; try auto.
-  - erewrite eval_expr_det_functional with (v1 := v) (v2 := v0) in *; eauto.
-  - eapply eval_expr_det_functional; eauto.
-Qed.