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bmtrager committed Oct 28, 2023
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Expand Up @@ -2310,11 +2310,21 @@ Section norms.
by rewrite canon_norm_inf_C_pow.
Qed.

Lemma f_le_big_max n (i : 'I_n) (F : 'I_n -> R) :
(F i <= \big[Order.max/0]_(j < n) F j)%O.
Proof.
Admitted.


Lemma canon_norm_inf_val n (p : {poly R}) i :
(normc ((map_poly RtoC p).[odd_nth_roots n 0 i]) <= canon_norm_inf n p)%O.
Proof.
unfold canon_norm_inf, norm_inf.
simpl.
generalize (f_le_big_max (2^n) i (fun i => normc (map_poly RtoC p).[odd_nth_roots n 0 i])); intros.
eapply Order.POrderTheory.le_trans.
- apply H.
- admit.
Admitted.

Lemma squeez0 (x : R) :
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