=> TIME CHEST - 3.4.2 The Equivalence Principle of General
Relativity... l Relativity, he was able to predict the curved geometry of space-time, which is directly related to its contents of energy and momentum of matter and radiation, through a system of partial differential equations known as Einstein field equations. We explained in Chapter V of Volume II tha ...
=> DUALITY OF TIME - 5.3.5 Equivalence Principle... l Relativity, he was able to predict the curved geometry of space-time, which is directly related to its contents of energy and momentum of matter and radiation, through a system of partial differential equations known as Einstein field equations. We explained in section 3.3 above that an ...
=> ULTIMATE SYMMETRY - III.3 Equivalence Principle and General
Relativity... l Relativity, he was able to predict the curved geometry of space-time, which is directly related to its contents of energy and momentum of matter and radiation, through a system of partial differential equations known as Einstein field equations. We explained in section III.2 above that a ...
=> ULTIMATE SYMMETRY - III.1.2 Symmetry in General Relativity... l Relativity, he was able to predict the curved geometry of space-time, which is directly related to its contents of energy and momentum of matter and radiation, through a system of partial differential equations, known as Einstein Field Equations, and they are normally written in tensor f ...
=> ULTIMATE SYMMETRY - I.3.4 Chaos Theory... mard was able to show that all particle trajectories diverge exponentially from one another. Chaos theory began in the field of ergodic theory. Later studies, also on the topic of nonlinear differential equations, which were directly inspired by physics problems, such as the three-body pro ...
=> ULTIMATE SYMMETRY - I.3.3 Group Theory and Symmetry... o differentiable manifolds, with the property that the group operations are compatible with the smooth structure. They provide a natural framework for analyzing the continuous symmetries of differential equations. Finite groups can be described by writing down the group table consisting of ...
=> ULTIMATE SYMMETRY - I.1.2 Symmetry in Electromagnetism... ysics, and it was generalized later in many ways in Relativity and Quantum Field Theory. Using a set of four equations, Maxwell was able to describe the electromagnetic field using a set of differential equations that describe how electric charges and currents create electromagnetic fields ...
=> THE DOT POSTULATE - Author Biography... t, L. F. and M. B. Wise (1981). Dimension of a quantum-mechanical path. American Journal of Physics 49 (1), 37–39. Adda, F. B. and J. Cresson (2005). Fractional differential equations and the schrödinger equation. Applied Mathematics and Computation 161 ...
=> THE DOT POSTULATE - Author Biography... t, L. F. and M. B. Wise (1981). Dimension of a quantum-mechanical path. American Journal of Physics 49 (1), 37–39. Adda, F. B. and J. Cresson (2005). Fractional differential equations and the schrödinger equation. Applied Mathematics and Computation 161 ...
=> THE DOT POSTULATE - 6.3. The Equivalence Principle of General Relativity... l Relativity, he was able to predict the curved geometry of space-time, which is directly related to its contents of energy and momentum of matter and radiation, through a system of partial differential equations known as Einstein field equations. We explained in section 6.2 above that an ...
=> DUALITY OF TIME - 3.3.2 Einstein Field Equations... c second-rank tensor that is a function of the metric . This relationship between the Einstein tensor and the metric tensor allows the equations to be written as a set of non-linear partial differential equations, whose solutions are the components of the metric tensor. However, exact solu ...
The science of Time is a noble science, that reveals the secret of Eternity. Only the Elites of Sages may ever come to know this secret. It is called the First Age, or the Age of ages, from which time is emerging.
