definition llpx_sn_alt: relation3 lenv term term → relation4 ynat term lenv lenv ≝
λR,d,T,L1,L2. |L1| = |L2| ∧
(∀I1,I2,K1,K2,V1,V2,i. d ≤ yinj i → L1 ⊢ i ϵ 𝐅*[d]⦃T⦄ →
- â\87©[i] L1 â\89¡ K1.â\93\91{I1}V1 â\86\92 â\87©[i] L2 ≡ K2.ⓑ{I2}V2 →
+ â¬\87[i] L1 â\89¡ K1.â\93\91{I1}V1 â\86\92 â¬\87[i] L2 ≡ K2.ⓑ{I2}V2 →
I1 = I2 ∧ R K1 V1 V2
).