| rightof _ _ ⇒ []
| midtape _ _ r ⇒ r ].
-
definition current ≝
λsig.λt:tape sig.match t with
[ midtape _ c _ ⇒ Some ? c
*)
definition nop_states ≝ initN 1.
+definition start_nop : initN 1 ≝ mk_Sig ?? 0 (le_n … (S 0)).
definition nop ≝
λalpha:FinSet.mk_TM alpha nop_states
(λp.let 〈q,a〉 ≝ p in 〈q,None ?〉)
- O (λ_.true).
+ start_nop (λ_.true).
definition R_nop ≝ λalpha.λt1,t2:tape alpha.t2 = t1.
lemma sem_nop :
∀alpha.Realize alpha (nop alpha) (R_nop alpha).
-#alpha #intape @(ex_intro ?? 1) @ex_intro [| % normalize % ]
+#alpha #intape @(ex_intro ?? 1)
+@(ex_intro … (mk_config ?? start_nop intape)) % %
qed.
(* Compositions *)