proposition: Remark R2 : 2 <= 2.
proof: Proof. Proof (le_n 2). Let instance_H := H (E0fin 3) E0_omega R1 _ R2. Remark R3 : F_ E0_omega 2 = F_ 2 2. Proof. rewrite F_lim_eqn. - unfold Canon; cbn; f_equal. apply E0_eq_intro; reflexivity. - reflexivity. Qed.
imports: hydras(Iterates F_alpha E0) Coq(ArithRing Lia Max) Coq(Mult)