∀L,k. NF … (RR L) RS (⋆k).
definition CP2 ≝ λRR:lenv→relation term. λRS:relation term.
- ∀L,K,W,i. ⇩[0,i] L ≡ K. 𝕓{Abst} W → NF … (RR L) RS (#i).
+ ∀L,K,W,i. ⇩[0,i] L ≡ K. ⓛW → NF … (RR L) RS (#i).
definition CP3 ≝ λRR:lenv→relation term. λRP:lenv→predicate term.
- ∀L,V,k. RP L (𝕔{Appl}⋆k.V) → RP L V.
+ ∀L,V,k. RP L (ⓐ⋆k.V) → RP L V.
definition CP4 ≝ λRR:lenv→relation term. λRS:relation term.
∀L0,L,T,T0,d,e. NF … (RR L) RS T →