Topological Geometrodynamics: An Overview

Topological Geometrodynamics (tgd) Is A Modification Of The Theory Of General Relativity Inspired By The Problems Related To The Definition Of Inertial And Gravitational Energies In The Earlier Hypotheses. Tgd Is Also A Generalization Of Super String Models. Tgd Brings Forth An Elegant Theoretical Projection Of Reality And Builds Upon The Work By Renowned Scientists (wheeler, Feynman, Penrose, Einstein, Josephson To Name A Few). In Tgd, Physical Space-time Planes Are Visualized As Four-dimensional Surfaces In A Certain 8-dimensional Space (h). The Choice Of H Is Fixed By Symmetries Of Standard Model And Leads To A Geometric Mapping Of Known Classical Fields And Elementary Particle Numbers. Tgd Differs From Einstein’s Geometrodynamics In The Way Space-time Planes Or ‘sheets’ Are Lumped Together. Extending The Theory Based On Fusing Number Concepts Implies A Further Generalisation Of The Space-time Concept Allowing The Identification Of Space-time Correlates Of Cognition And Intentionality. Additionally, Zero Energy Ontology Forces An Extension Of Quantum Measurement Theory To A Theory Of Consciousness And A Hierarchy Of Phases Is Identified. Dark Matter Is Thus Predicted With Far Reaching Implications For The Understanding Of Consciousness And Living Systems. Therefore, It Sets A Solid Foundation For Modeling Our Universe In Geometric Terms. Topological Geometrodynamics: An Overview Explains Basic And Advanced Concepts About Tgd. The Book Covers Introductory Information And Classical Tgd Concepts Before Delving Into Twistor-space Theory, Particle Physics, Infinite-dimensional Spinor Geometry, Generalized Number Theory, Planck Constants, And The Applications Of Tgd Theory In Research. The Book Is A Valuable Guide To Tdg Theory For Researchers And Advanced Graduates In Theoretical Physics And Cosmology.