Inductive ev_plus ge: state -> mem -> _ -> state -> mem -> Prop :=
| ev_plus_left: forall s1 m1 ev1 s2 m2 ev2 s3 m3,
ev_step (CLC_evsem ge) s1 m1 ev1 s2 m2 -> ev_star ge s2 m2 ev2 s3 m3 ->
ev_plus ge s1 m1 (ev1 ++ ev2) s3 m3.

Lemma evstrip_skip'_loop2:
forall ge f ve te m a3 s k1 k mm, CC.Kloop2 a3 s k1 = strip_skip' k ->
exists mm', ev_star ge (CC.State f Sskip k ve te mm) m nil (CC.State f Sskip (CC.Kloop2 a3 s k1) ve te mm') m.