↓[0, i] L ≡ K. 𝕓{Abbr} V1 → K ⊢ V1 [0, |L| - i - 1] ≫* W1 →
↑[0, i + 1] W1 ≡ W2 → L ⊢ #i ⇒ W2.
#L #K #V1 #W1 #W2 #i #HLK #HVW1 #HW12
-@ex2_1_intro [2: // | skip | @tpss_subst /2 width=6/ ] (**) (* /4 width=6/ is too slow *)
+lapply (ldrop_fwd_ldrop2_length … HLK) #Hi
+@ex2_1_intro [2: // | skip | @tpss_subst /width=6/ ] (**) (* /3 width=6/ is too slow *)
qed.
(* Advanced inversion lemmas ************************************************)
>(tpr_inv_atom1 … H) -H #H
elim (tpss_inv_lref1 … H) -H /2/
* /3 width=6/
-qed.
+qed-.
(* Basic_1: was: pr2_gen_abst *)
lemma cpr_inv_abst1: ∀V1,T1,U2. 𝕔{Abst} V1. T1 ⇒ U2 →
∃∃V2,T2. V1 ⇒ V2 & T1 ⇒ T2 & U2 = 𝕔{Abst} V2. T2.
-/2/ qed.
+/2/ qed-.
(* Relocation properties ****************************************************)