⋆. 𝕓{I} V2 ⊢ T2 [0, 1] ≫ T &
U2 = 𝕓{I} V2. T
) ∨
- ∃∃T. ↑[0,1] T ≡ T1 & tpr T U2 & I = Abbr.
+ ∃∃T. ↑[0,1] T ≡ T1 & T ⇒ U2 & I = Abbr.
/2/ qed.
(* Basic-1: was pr0_gen_abbr *)
⋆. 𝕓{Abbr} V2 ⊢ T2 [0, 1] ≫ T &
U2 = 𝕓{Abbr} V2. T
) ∨
- ∃∃T. ↑[0,1] T ≡ T1 & tpr T U2.
+ ∃∃T. ↑[0,1] T ≡ T1 & T ⇒ U2.
#V1 #T1 #U2 #H
elim (tpr_inv_bind1 … H) -H * /3 width=7/
qed.