One seeks the simplest possible ground to build a fundamental theory of Physics. While the HyperCosmos provided a profound foundation for the spaces of the Cosmos, it seemed desirable to embody their symmetries in a deeper ProtoCosmos theory. The new UniDimension ProtoCosmos, in one dimension, generates a HyperCosmos in the most direct way. (It is not possible to create a zero dimension (point) model that has a non-trivial dynamics.) Recently we pointed out the unification of General Relativity and Internal Symmetries ...
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One seeks the simplest possible ground to build a fundamental theory of Physics. While the HyperCosmos provided a profound foundation for the spaces of the Cosmos, it seemed desirable to embody their symmetries in a deeper ProtoCosmos theory. The new UniDimension ProtoCosmos, in one dimension, generates a HyperCosmos in the most direct way. (It is not possible to create a zero dimension (point) model that has a non-trivial dynamics.) Recently we pointed out the unification of General Relativity and Internal Symmetries takes place in a 12 dimension space generated from our universe's 4 dimension space in the HyperCosmos formalism. In this book we expand on the detail of the 12 dimension subsidiary space and show it has features similar to the F-Theory of SuperStrings: Both have the same 12 dimensions with two time coordinates. The SuperString theories found from F-Theory are very many, numbering 10 to the fifteenth power. In the HyperCosmos formulation there is only one sensible structuring of Internal Symmetries. Each of the other nine HyperCosmos spaces also have a subsidiary space for the Unification of its General Relativity and Internal Symmetries. The 6 dimension HyperCosmos Megaverse (Multiverse) has a 16 dimension subsidiary Unification space. In this book we generate the complete list of the 10 subsidiary Unification spaces and specify their Unification and their complete set of Internal Symmetries. The 9 spaces beyond our universe do not have known F-Theory (or SuperString) equivalents.
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