induction 1; subst; intuition; subst.
discriminate.
inversion H; clear H; subst.
inversion H0; clear H0; subst.
left.
eapply evalDet_step_done_val_eq; eauto.
symmetry in H.
edestruct (evalDet_step_more_skipn_eq c0).
eauto.
eauto.
subst.
edestruct (IHevalDet_steps).
eauto.
eauto.
eapply Permutation_in.
eapply evalDet_step_more_support_preserved.
eauto.
eauto.
intuition.
intuition.
destruct H0.
intuition.
subst.
right.
case_eq (evalDet_step c (skipn x s1)); intuition;
rewrite H0 in H3.
edestruct (evalDet_step_done_skipn).
eauto.
subst.
inversion H3; clear H3; subst.
exists (x + x0).
intuition.
eapply skipn_sum.
inversion H3.
edestruct (evalDet_step_more_skipn).
eauto.
subst.
edestruct (evalDet_steps_done_skipn).
eauto.
subst.
exists (x + (x0 + x1)).
intuition.
rewrite skipn_sum.
rewrite skipn_sum.
trivial.
Qed.

Lemma evalDet_steps_skipn : forall (A : Set)(c : Comp A)(a1 a2 : A) s1 s2,
evalDet_steps (cs_more c s1) (cs_done a2 s2) ->
In a1 (getSupport c) ->
(a1 = a2 \/ (exists n, n > 0 /\ s2 = skipn n s1)).