Helper

Zp_mulrn_eqmod

Section Top-level
Type Lemma
Proof Lines 9

Signature

Lemma Zp_mulrn_eqmod (n : nat) (n_gt1 : (1 < n)%N) (m1 : 'Z_n) (m2 : nat) : (m1 : nat) * m2 = (m1 *+ m2)%R %[mod n].

Description

Helper: nat mult of Z_n element by nat equals Z_n scalar mult mod n

Uses (0)

This lemma does not use any other lemmas from the stats.

Used By (0)

No lemmas in the stats use this lemma.

Coq Source Code

View on GitHub
Loading source code...
← Back to Stats