Topological geometrodynamics, Part II: Applications

Some applications of topological geometrodynamics (TGD) are reviewed. The new view about space-time implies new physics in all length scales and the p-adic length scale hypothesis makes it possible to make quantitative predictions. Two representative examples are microscopic mechanism of particle massivation allowing the prediction of elementary particle masses with surprising accuracy and fractal cosmology resolving the difficulties of the inflationary cosmology. Perhaps the most fascinating applications can be found biology, where the many-sheeted space-time concept allows one to understand how biosystems manage to be macroscopic quantum systems and explains also phenomena like chiral selection. TGD-inspired quantum measurement theory can be regarded also as quantum theory of consciousness and leads to visions about consciousness as a universal phenomenon as well as a concrete model for brain consciousness. The interpretation of the p-adic space-time regions as cognitive representations leads to a general theory of cognition. TGD encourages one to view physics as a number theory in a very general sense, and a sharpening of the Riemann hypothesis and detailed strategies for its proof emerge as an outcome of this philosophy.