Baran General Energy Axiom

Baran General Energy Axiom & Updated Version. i = √-1 The axiom postulates |E| := mc²·γ_general |E|² = m²c⁴·γ²_gen = m²c⁴·γ²_gen − m²c⁴ + m²c⁴ = m²c⁴(γ²_gen − 1 + 1) = m²c⁴·|√(γ²_gen − 1) ± i|² |E| = mc²·|∓√(γ²_gen − 1) ± i| E = mc²·(∓√(γ²_gen − 1) ± i) The ±i branches follow from two polynomials: +i branch: E² − 2imc²·E − γ_gen²·m²c⁴ = 0 −i branch: E² + 2imc²·E − γ_gen²·m²c⁴ = 0 Together they cover all four solutions E = mc²·(±√(γ²_gen − 1) ± i). One particular solution is: E = mc².[√(γ²_gen − 1) + i] All ideas originate with Abdullah Baran (independent researcher, Van, Çatak). Priority timestamp.