| ∀ x0 . x0 ∈ u24 ⟶ ∀ x1 : ο . (∀ x2 : ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → (ι → ι) → ι → ι . ∀ x3 : ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → ((ι → ι) → ι → ι) → (ι → ι) → ι → ι . ChurchNum_3ary_proj_p x2 ⟶ ChurchNum_8ary_proj_p x3 ⟶ x0 = x2 (λ x5 : ι → ι . λ x6 . x6) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 x6)))))))) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 (x5 x6)))))))))))))))) ordsucc (x3 (λ x5 : ι → ι . λ x6 . x6) (λ x5 : ι → ι . x5) (λ x5 : ι → ι . λ x6 . x5 (x5 x6)) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 x6))) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 x6)))) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 (x5 x6))))) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 (x5 (x5 x6)))))) (λ x5 : ι → ι . λ x6 . x5 (x5 (x5 (x5 (x5 (x5 (x5 x6))))))) ordsucc 0) ⟶ x1) ⟶ x1 |
|