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3978. [12] T. Gosset, “On the regular and semi-regular figures in space of n dimensions,” Messenger of Mathematics 29 (1900) 43. [13] D. 3091. [14] F. , Apr 10-12 (1980). G. Lisi, “Quantum mechanics from a universal action reservoir,” physics/0605068. W. MacDowell and F. Mansouri, “Unified Geometric Theory of Gravity and Supergravity,” Phys. Rev. Lett. 38 (1977) 739. [17] L. Smolin and A. Starodubtsev, “General relativity with a topological phase: An Action principle,” hep-th/0311163. [18] L. Freidel and A.

8] J. RA/0105155. [9] F. Nesti and R. 3307. [10] S. 4481. [11] F. 3978. [12] T. Gosset, “On the regular and semi-regular figures in space of n dimensions,” Messenger of Mathematics 29 (1900) 43. [13] D. 3091. [14] F. , Apr 10-12 (1980). G. Lisi, “Quantum mechanics from a universal action reservoir,” physics/0605068. W. MacDowell and F. Mansouri, “Unified Geometric Theory of Gravity and Supergravity,” Phys. Rev. Lett. 38 (1977) 739. [17] L. Smolin and A. Starodubtsev, “General relativity with a topological phase: An Action principle,” hep-th/0311163.

Currently, the symmetry breaking and action for the theory are chosen by hand to match the standard model — this needs a mathematical justification. Quantum E8 theory follows the methods of quantum field theory and loop quantum gravity — though the details await future work. [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.

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An Exceptionally Simple Theory of Everything by A. Garrett Lisi


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