Bassam's Unified Quantum Theory

Abstract

We now present the equations and coordinates of Bassam Muwaffaq Salman contained in Bassam’s Unified Quantum Theory. Bassam’s fundamental time equation: t_B = S_VN/π. Bassam’s fundamental spatial equation: L_B = (S_VN/π)·λ_0. Bassam’s fundamental mass spectral equation: m_{B,n} = m[1 + (2π²/S_VN)n]. Quantized Bassam coordinates: (t_B·n_t, L_B·n_x, L_B·n_y, L_B·n_z). τ = S_VN/π. t_{Bassam} = (S_VN/π)·t_0. t_B = (S_VN^(SI)/(k_B π))·t_0. L_{Bassam} = (S_VN/π)·λ_0. L_B = (S_VN^(SI)/(k_B π))·λ_0. (t_B, x_B, y_B, z_B). Dirac–Bassam equation: i ∂ψ/∂t |{t=t{Bassam}} = -i α_n ∂ψ/∂x_n + m β ψ. m_{Bassam,n} = m[1 + (2π²/S_VN)n]. k_{Bassam} = (2π²/S_VN)·(mc/ℏ). ω_{Bassam} = (2π²/S_VN)·(mc²/ℏ). E_{B,n} = m_{B,n}c². Einstein–Bassam equation: E_{B,n} = mc²[1 + (2π²/S_VN)n]. (t_B, x_B, y_B, z_B) = (n_t (S_VN/π)(ℏ/(mc²)), n_x (S_VN/π)(ℏ/(mc)), n_y (S_VN/π)(ℏ/(mc)), n_z (S_VN/π)(ℏ/(mc))). For n = 1: (t_B, x_B, y_B, z_B) = ((S_VN/π)(ℏ/(mc²)), (S_VN/π)(ℏ/(mc)), (S_VN/π)(ℏ/(mc)), (S_VN/π)(ℏ/(mc))). B_{Bassam} = 1 + (2π²/S_VN)n. B_{Bassam}^{(e)} = 1 + (2π²/ln2) = 29.478. t_B^e = 2.846×10^-22 s. m_B^{(e)} ≈ 15.1 MeV/c². e_B^- → e^- + γ. t_B^{(Ph)} = 0. L_B^{(e)} ≈ 8.52×10^-14 m. L_B^{(Ph)} = 0. Constant speed: c = L_B/t_B. m_B^{(e)} ≈ 15.062 MeV/c². m_B^{(e)} ≈ 15.06 MeV/c². Γ ~ 0.1 MeV. These are Bassam’s fundamental time equation, t_B, Bassam’s fundamental spatial equation, L_B, and Bassam’s fundamental mass spectral equation, m_{B,n}. The quantized Bassam coordinates are (t_B·n_t, L_B·n_x, L_B·n_y, L_B·n_z), which represent new physical equations and quantities that have not been proposed or discovered in any previous physical model.