=> TIME CHEST - 2.1 Ibn al-Arabi’s View of Creation... al and psychical worlds are the pairs of super symmetry, which is the symmetry between particles and anti-particles, both together as fermions mirror the four bosons, according to the hyper symmetry group. This symmetry is generated by the same mass-energy equivalence ( E=mc 2 ), which we ...
=> ULTIMATE SYMMETRY - Introduction: Beauty and the Principle of Love... al and psychical worlds are the pairs of super symmetry, which is the symmetry between particles and anti-particles, both together as fermions mirror the four bosons, according to the hyper symmetry group. This symmetry is generated by the same mass-energy equivalence (), which we showed i ...
=> ULTIMATE SYMMETRY - III.1.3 The Principle of General
Covariance... t for manifolds of different topologies. For example, for the Schwarzschild metric, the corresponding Killing group is a subgroup of the Poincar group. Nevertheless, if one searches for the symmetry group that leaves a general metric of the Einstein equation invariant one finds that this g ...
=> ULTIMATE SYMMETRY - II.2 Symmetry and Super Symmetry in the
Standard Model... y defines the Standard Model. Roughly, the three factors of the gauge symmetry give rise to the three fundamental interactions. The fields fall into different representations of the various symmetry groups of the Standard Model: , and . Upon writing the most general Lagrangian, one f ...
=> DUALITY OF TIME - 3.5.17 Axiomatic Approaches... y defines the Standard Model. Roughly, the three factors of the gauge symmetry give rise to the three fundamental interactions. The fields fall into different representations of the various symmetry groups of the Standard Model: , and . Upon writing the most general Lagrangian, one finds t ...
=> ULTIMATE SYMMETRY - II.1.1 Gauge Symmetry... the latter are redundancies in our description of the physical system, so they are not real. In global symmetries, the quantum eigen-states can be divide in terms of representations of the symmetry group, and the physical operators go between different states. In contrast, in local symmet ...
=> ULTIMATE SYMMETRY - I.3.5 Group Representation... oc techniques. Group representations help understanding their properties by studying how do they act on different spaces, so they are very important in physics because they describe how the symmetry group of a physical system affects the solutions of equations describing that system. ...
=> ULTIMATE SYMMETRY - I.3.2 Breaking of Symmetry... of time are orthogonal. Pierre Curie was the first to study the role of symmetry breaking in his famous 1894 article, in which he explains symmetry breaking as the lowering of the original symmetry group of the medium to the sub-group of the phenomenon, by the action of some cause [[10]]. ...
=> ULTIMATE SYMMETRY - I.3.1 Types of Symmetry... many other properties of the system. For example, the speed of light has the same value in all frames of reference, so this forms a symmetry that is described by Poincar group, which is the symmetry group of Special Relativity. Symmetry can also be observed with respect to the passage of t ...
=> ULTIMATE SYMMETRY - I.1.2 Symmetry in Electromagnetism... ormations of the space-time coordinates that project the laws of electrodynamics from any observer s reference frame to any other inertial frame, such that the laws remain unchanged, is the symmetry group called after Poincar group. As we shall discuss further in section III.1.1, the theor ...
=> ULTIMATE SYMMETRY - II.3.1 Super Symmetry and Super Space... ternal symmetries and the Coleman Mandula theorem showed that under certain assumptions, the symmetries of the S-matrix must be a direct product of the Poincar group with a compact internal symmetry group, or if there is no mass gap, the conformal group with a compact internal symmetry gro ...
=> ULTIMATE SYMMETRY - II.1.4 Spontaneous Symmetry Breaking... ame symmetry. When the system goes to one of those vacuum solutions, the symmetry is broken for perturbations around that vacuum even though the entire Lagrangian retains that symmetry. The symmetry group can be discrete or continuous, but if the system contains only a single spatial dimen ...
=> ULTIMATE SYMMETRY - IV.3.5 The Dodecahedron... its faces. For each of the regular polyhedra, these three spheres are concentric. The radii of the spheres are called the circum-radius, the mid-radius, and the in-radius respectively. The symmetry groups of the regular polyhedra are a special class of three-dimensional point groups known ...
=> Ultimate Symmetry... its faces. For each of the regular polyhedra, these three spheres are concentric. The radii of the spheres are called the circum-radius, the mid-radius, and the in-radius respectively. The symmetry groups of the regular polyhedra are a special class of three-dimensional point groups known ...
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.
