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GR: Fachverband Gravitation und Relativitätstheorie

GR 2: Foundations and Alternatives I

GR 2.5: Vortrag

Montag, 11. März 2024, 18:05–18:25, HBR 14: HS 3

Significance of the number space Q and the coordinate system for energy relationships of elementary particles and the cosmos — •Helmut Christian Schmidt — LMU München

For energy relations, a system of 3 objects, each with 3 spatial coordinates (ϕ,r,θ) and the common time, is sufficient. The quantum information from these 10 independent parameters results in a polynomial P(2). A transformation into P(2π) provides the energy ratios.

E.g. neutron:

E_p = (2π)⁴ + (2π)³ + (2π)²

E_e = −((2π)¹ + (2π)⁰ + (2π)⁻¹)

E_{measuring device} =2(2π)⁻²+2(2π)⁻⁴−2(2π)⁻⁶
derived from Christoffel symbol

E_time = 6(2π)⁻⁸

m_neutron/m_e = E_p + E_e + E_measurement + E_time = 1838.6836611

measured: 1838.68366173(89) m_e
Neutrinos correspond to ν_τ=π, ν_µ=1, ν_e=π⁻¹. A photon made of neutrinos and can be viewed as two entangled electrons e⁻ and e⁺. The charge results in an energy ratio E_C.

E_C=−π¹+2π⁻¹+π⁻³−2π⁻⁵+π⁻⁷−π⁻⁹ +π⁻¹²

m_proton = m_neutron + E_C m_e = 1836.15267363 m_e

h G_N c⁵s⁸/m¹⁰ √π⁴−π²−π⁻¹−π⁻³ = 0.999991

Further calculations on the planetary system (Sun, Mercury, Venus, Earth, Moon) show the advantages of P(2π) with an outlook H0 and CMB.

Keywords: H0; Neutron mass; Proton mass; ur-objects; planetary system