Helper
Zp_mulrn_eqmod
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
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