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By Lisi, Garrett

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O. , “Quantum gravity and the standard model,” hep-th/0603022. G. Kac, Infinite dimensional Lie algebras, Cambridge University Press (1990).

19, 20] At the foundational level, a quantum description of the standard model in E8 may be compatible with a spin foam description in terms of braided ribbon networks[21] through the identification of the corresponding finite groups. [22] The theory proposed in this paper represents a comprehensive unification program, describing all fields of the standard model and gravity as parts of a uniquely beautiful mathematical structure. The principal bundle connection and its curvature describe how the E8 manifold twists and turns over spacetime, reproducing all known fields and dynamics through pure geometry.

Gr-qc/9704009. G. Lisi, “Clifford bundle formulation of BF gravity generalized to the standard model,” gr-qc/0511120. W. van Holten, “Aspects of BRST Quantization,” hep-th/0201124. F. Adams, Lectures On Exceptional Lie Groups, University of Chicago (1996). C. Pati and A. Salam, “Lepton number as the fourth color,” Phys. Rev. D 10 (1974) 275. [6] S. , “Euler angles for G2,” hep-th/0503106. [7] G. Trayling, “A Geometric Approach to the Standard Model,” hep-th/9912231. [8] J. RA/0105155. [9] F. Nesti and R.

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An Exceptionally Simple Theory of Everything by Lisi, Garrett


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