Unification of the Seven Boson Interactions based on the Riemann-Christoffel Curvature Tensor

This book begins with a discussion of the types of unification in elementary particle physics and gravitation. It concludes that, at present, the unification of the seven interactions: four known and three ‘new’ interactions, is properly done using the Riemann-Christoffel curvature tensor. We describe the three ‘new’ interactions in detail: a U(4) Generation group interaction, a U(4) Layer group interaction, and a U(4) gauge field interaction due to the Complex General Relativistic Reality group that we construct. Then the curvature tensor is constructed for all seven interactions including General Relativity. A lagrangian for the boson gauge fields is defined. It leads to higher order derivative field equations using the canonical Euler-Lagrange formalism. We then show that there are interactions between the boson interactions – an extension of the usual Standard Model. We also find the form of the Charmonium potential, and modifications of galactic scale gravity of the form of MoND. We suggest that the proton spin puzzle may be resolvable by a gluon-photon contact term that naturally appears in our formalism.

The present work extends previous studies related to MoND and the quark potential.

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