| fqu_bind_dx: ∀a,I,G,L,V,T. fqu G L (ⓑ{a,I}V.T) G (L.ⓑ{I}V) T
| fqu_flat_dx: ∀I,G,L,V,T. fqu G L (ⓕ{I}V.T) G L T
| fqu_drop : ∀G,L,K,T,U,e.
- â\87©[e+1] L â\89¡ K â\86\92 â\87§[0, e+1] T ≡ U → fqu G L U G K T
+ â¬\87[e+1] L â\89¡ K â\86\92 â¬\86[0, e+1] T ≡ U → fqu G L U G K T
.
interpretation
(* Basic properties *********************************************************)
lemma fqu_drop_lt: ∀G,L,K,T,U,e. 0 < e →
- â\87©[e] L â\89¡ K â\86\92 â\87§[0, e] T ≡ U → ⦃G, L, U⦄ ⊐ ⦃G, K, T⦄.
+ â¬\87[e] L â\89¡ K â\86\92 â¬\86[0, e] T ≡ U → ⦃G, L, U⦄ ⊐ ⦃G, K, T⦄.
#G #L #K #T #U #e #He >(plus_minus_m_m e 1) /2 width=3 by fqu_drop/
qed.