Bassam's Unified Quantum Theory

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=tBassam = -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,nc². 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. t_B : Bassam quantum time / Bassam's fundamental time. L_B: Bassam quantum length / Bassam's fundamental spatial equation. S_VN: von Neumann entropy / quantum information entropy. π: pi . m_B^ (e): Bassam electron mass / excited Bassam electron. m_Bassam,n: Bassam mass spectral equation. n: quantum number. (t_B, x_B, y_B, z_B): simplified Bassam coordinates. B_Bassam: Bassam coefficient for information. B_Bassam^ (e) : Bassam coefficient for electron. e_B^- : Bassam electron. (t_B n_t, L_B n_x, L_B n_y, L_B n_z): Bassam quantized coordinates. 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. equations of Bassam Muwaffaq Salman, An earlier version of this work is available on Zenodo (DOI: 10.5281/zenodo.23328953) and HAL (hal-05796325). Priority date: 13/10/2026.

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Zenodo (CERN European Organization for Nuclear Research)
Published
2026-10-16
DOI
https://doi.org/10.5281/zenodo.23419812
Primary Topic
Relativity and Gravitational Theory
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preprint
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preprint

Bassam's Unified Quantum Theory

Bassam Muwafaq Salman
Zenodo (CERN European Organization for Nuclear Research)
Relativity and Gravitational Theory
preprint

Bassam's Unified Quantum Theory

Bassam Muwafaq Salman
preprint en

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=tBassam = -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,nc². 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. t_B : Bassam quantum time / Bassam's fundamental time. L_B: Bassam quantum length / Bassam's fundamental spatial equation. S_VN: von Neumann entropy / quantum information entropy. π: pi . m_B^ (e): Bassam electron mass / excited Bassam electron. m_Bassam,n: Bassam mass spectral equation. n: quantum number. (t_B, x_B, y_B, z_B): simplified Bassam coordinates. B_Bassam: Bassam coefficient for information. B_Bassam^ (e) : Bassam coefficient for electron. e_B^- : Bassam electron. (t_B n_t, L_B n_x, L_B n_y, L_B n_z): Bassam quantized coordinates. 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. equations of Bassam Muwaffaq Salman, An earlier version of this work is available on Zenodo (DOI: 10.5281/zenodo.23328953) and HAL (hal-05796325). Priority date: 13/10/2026.

Zenodo (CERN European Organization for Nuclear Research)
United States Office of Personnel Management (US)
Relativity and Gravitational Theory
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