let L be Field; for m being Element of NAT st m > 0 holds
for p, q being Polynomial of L holds (emb ((2 * m),L)) * ((1. (L,(2 * m))) * (mConv ((p *' q),(2 * m)))) = (emb ((2 * m),L)) * (mConv ((p *' q),(2 * m)))
let m be Element of NAT ; ( m > 0 implies for p, q being Polynomial of L holds (emb ((2 * m),L)) * ((1. (L,(2 * m))) * (mConv ((p *' q),(2 * m)))) = (emb ((2 * m),L)) * (mConv ((p *' q),(2 * m))) )
assume A1:
m > 0
; for p, q being Polynomial of L holds (emb ((2 * m),L)) * ((1. (L,(2 * m))) * (mConv ((p *' q),(2 * m)))) = (emb ((2 * m),L)) * (mConv ((p *' q),(2 * m)))
let p, q be Polynomial of L; (emb ((2 * m),L)) * ((1. (L,(2 * m))) * (mConv ((p *' q),(2 * m)))) = (emb ((2 * m),L)) * (mConv ((p *' q),(2 * m)))
2 * m > 2 * 0
by A1, XREAL_1:68;
hence
(emb ((2 * m),L)) * ((1. (L,(2 * m))) * (mConv ((p *' q),(2 * m)))) = (emb ((2 * m),L)) * (mConv ((p *' q),(2 * m)))
by Th35; verum