WARNING:
JavaScript is turned OFF. None of the links on this concept map will
work until it is reactivated.
If you need help turning JavaScript On, click here.
This Concept Map, created with IHMC CmapTools, has information related to: TGD as unified theory of fundamental interactions, Einstein's dream about geometri- zation of classical physics leading to geometrization of of known classical fields, space-times can be regarded as 4-D surfaces in 8-D space- time M^4xCP_2 implying huge reduction of the usual classical field degrees of freedom, new degrees of freedom related to the shape of space-time sur- face as sub-ma- nifold implying geometrization of known classical fields, new degrees of freedom related to the shape of space-time sur- face as sub-ma- nifold implying geometrization of elementary particle quantum numbers, TGD AS A UNIFIED THEORY OF FUNDAMENTAL INTERACTIONS is an attempt to construct Poincare invariant theory of gravitation, a generalization string models replacing strings with 3-dimensional surfaces in certain 8-D space-time, Einstein's dream about geometri- zation of classical physics leading to geometrization of of quantum physics itself, Poincare invariant theory of gravitation with motivation coming from the energy problem of general relativity: matter curves space- time so that transla- tions and Lorentz transformations do not act any more as sym- metries and Noether's theorem does not give anmore rise to conser- vation laws, TGD AS A UNIFIED THEORY OF FUNDAMENTAL INTERACTIONS can be seen as sub-manifold gravity, TGD AS A UNIFIED THEORY OF FUNDAMENTAL INTERACTIONS can be seen as a generalization string models, Einstein's dream about geometri- zation of classical physics leading to geometrization of of elementary particle quantum numbers, sub-manifold gravity meaning that space-times can be regarded as 4-D surfaces in 8-D space- time M^4xCP_2, TGD AS A UNIFIED THEORY OF FUNDAMENTAL INTERACTIONS realizes and extends Einstein's dream about geometri- zation of classical physics leading to geometrization of, space-times can be regarded as 4-D surfaces in 8-D space- time M^4xCP_2 implying new degrees of freedom related to the shape of space-time sur- face as sub-ma- nifold