leibniz (bigop_body O) (bigop O)

Theorem sym_eq_bigop_O : forall H, leibniz.leibniz ((nat.nat -> bool.bool) -> H -> (H -> H -> H) -> (nat.nat -> H) -> H) (bigop_body (H) nat.O) (bigop (H) nat.O).

theorem sym_eq_bigop_O : \forall H. (leibniz) ((nat -> bool) -> H -> (H -> H -> H) -> (nat -> H) -> H) ((bigop_body) (H) (O) ) ((bigop) (H) (O) ).

theorem sym_eq_bigop_O : forall (H : Type) , (((leibniz.leibniz) (((nat.nat) -> bool.bool) -> (H) -> ((H) -> (H) -> H) -> ((nat.nat) -> H) -> H)) (((bigops.bigop_body) (H)) ((nat.O) ))) (((bigops.bigop) (H)) ((nat.O) )).

sym_eq_bigop_O [H:TYPE+] : LEMMA leibniz_sttfa_th.leibniz[[[nat_sttfa_th.sttfa_nat -> bool_sttfa_th.sttfa_bool] -> [H -> [[H -> [H -> H]] -> [[nat_sttfa_th.sttfa_nat -> H] -> H]]]]](bigops_sttfa.bigop_body[H](nat_sttfa_th.sttfa_O))(bigops_sttfa.bigop[H](nat_sttfa_th.sttfa_O))

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