assumption.
qed.
+axiom not_eq_to_le_to_lt: ∀n,m. n≠m → n≤m → n<m.
+
theorem p_ord_exp1: \forall p,n,q,r. O < p \to \lnot p \divides r \to
n = p \sup q * r \to p_ord n p = pair nat nat q r.
intros.
]
]
]*)
- | alias id "not_eq_to_le_to_lt" = "cic:/matita/algebra/finite_groups/not_eq_to_le_to_lt.con".
- apply not_eq_to_le_to_lt
+ | apply not_eq_to_le_to_lt
[ unfold.
intro.
auto