Proofgold Proposition

∀ x0 . CSNo x0 ⟶ ∀ x1 . SNo x1 ⟶ mul_SNo (add_SNo (exp_SNo_nat (CSNo_Re x0) 2) (exp_SNo_nat (CSNo_Im x0) 2)) x1 = 1 ⟶ mul_CSNo x0 (add_CSNo (mul_CSNo x1 (CSNo_Re x0)) (minus_CSNo (mul_CSNo Complex_i (mul_CSNo x1 (CSNo_Im x0))))) = 1

type
prop

theory
HotG

name
CSNo_relative_recip

proof
PURry..

Megalodon
CSNo_relative_recip

proofgold address
TMcia..^{CSNo_relative_recip}

creator
28463 PrQUS../91165..

owner
28463 PrQUS../91165..

term root
dbb71..