T H E G O D S A N D B O O K O F D E A D A N C I E N T E G Y P T A N D B O O K O F L I V I N G M O D E R N T O R U S   -=^=- GoD   E N E R G Y    O F    W O R D We present a new Understanding of the energy Field of Space / Potential energy of a Letter and potential energy of a Word / Their energy can change a molecules of atoms. We figured out the fundamental interactions / In English, the verb has the ending ING - which means that the action takes place inside the force of Gravity. Any action IN "G" But in the space of space - there is no Gravity. And we sorted Gravity out on the Earth. We produce 3D forms electro-magnetic energy, a light shadow on Earth that leaves a trace of the letters A, B, C, D, E, F.. and 3D energy letter G (GRAVITY) is finish procedure. MEET The GRAPH En Cod in G / De cod in G A complete graph with five vertices and ten edges. Each vertex has an edge to every other vertex. ÁÀÁÓËß, ÏÎÄÀÐÈÒÅ ÌÍÅ RANGEROVER :) Graphs are one of the objects of study in discrete mathematics. Typically, a graph is depicted in diagrammatic form as a set of dots or circles for the vertices, joined by lines or curves for the edges. In mathematics, and more specifically in graph theory, a graph is a structure amounting to a set of objects in which some pairs of the objects are in some sense related. The objects correspond to mathematical abstractions called vertices (also called nodes or points) and each of the related pairs of vertices is called an edge. The Petersen GRAPH the Petersen graph is an undirected graph with 10 vertices and 15 edges. It is a small graph that serves as a useful example and counterexample for many problems in graph theory. The chromatic number is 3 3 Vertices 10 Edges 15 Radius 2 Diameter 2 Girth 5 Automorphisms 120 (S5) Chromatic number 3 Chromatic index 4 Fractional chromatic index 3 Genus 1 The characteristic polynomial is (t-1)5(t+2)4(t-3) The graph is named after Percy John Heawood, who in 1890 proved that in every subdivision of the torus into polygons, the polygonal regions can be colored by at most seven colors. The Heawood GRAPH The Heawood graph is a toroidal graph; it can be embedded without crossings onto a torus. The Heawood graph is a toroidal graph. The chromatic number of any toroidal graph does not exceed 7 6 Vertices 14 Edges 21 Radius 3 Diameter 3 Girth 6 Automorphisms 336 (PGL2(7)) Chromatic number 2 Chromatic index 3 Genus 1 Book thickness 3 Queue number 2 The characteristic polynomial is (x-3)(x+3)(x2-2)6 The graph is named after Percy John Heawood, who in 1890 proved that in every subdivision of the torus into polygons, the polygonal regions can be colored by at most seven colors. The Coxeter GRAPH the Coxeter graph is a 3-regular graph with 28 vertices and 42 edges. 7 Vertices 28 Edges 42 Radius 4 Diameter 4 Girth 7 Automorphisms 336 (PGL2(7)) Chromatic number 3 Chromatic index 3 Book thickness 3 Queue number 2 The characteristic polynomial is (x-3)(x-2)8(x+1)7(x2+2x-1)6 The Coxeter graph has chromatic number 3, chromatic index 3, radius 4, diameter 4 and girth 7. It is also a 3-vertex-connected graph and a 3-edge-connected graph. It has book thickness 3 and queue number 2. WHAT IS G / GRAVITY ÔÈÇÈÊÀ G GRAVITY Gravity is the weakest of the four fundamental interactions of physics. Precession is a change in the orientation of the rotational axis of a rotating body. Where did Gravity go? Torque-free precession implies that no external moment (torque) is applied to the body. In torque-free precession, the angular momentum is a constant, but the angular velocity vector changes orientation with time. What makes this possible is a time-varying moment of inertia, or more precisely, a time-varying inertia matrix. The inertia matrix is composed of the moments of inertia of a body calculated with respect to separate coordinate axes (e.g. x, y, z). If an object is asymmetric about its principal axis of rotation, the moment of inertia with respect to each coordinate direction will change with time, while preserving angular momentum. The result is that the component of the angular velocities of the body about each axis will vary inversely with each axis' moment of inertia. Centrifugal force In Newtonian mechanics, the centrifugal force is an inertial force that appears to act on all objects when viewed in a rotating frame of reference. It is directed away from an axis which is parallel to the axis of rotation and passing through the coordinate system's origin. If the axis of rotation passes through the coordinate system's origin, the centrifugal force is directed radially outwards from that axis. The magnitude of centrifugal force F on an object of mass m at the distance r from the origin of a frame of reference rotating. 3 D     E L E C T R O - M A G N E T I C    F I E L D S OF    L A N G U A G E L E T T E R S A                      B                      C                      D                      F 1 myBubble 24 water molecules = Bow 42o Ra in bow Carbon = Time Fullerene Ñ60 = Clock Bozon1 = Singularity Gluon42 = Rainbow CHECK THE WEIGHT OF THE MASS Photon24 + 1 myBubble + ApostelStars12 => 1 Gravity myBubble Photon42 + 1 myWobble + GalaxyStars12 => 1 no Gravity myBubble GLUON FIELD STRENGTH TENSOR In theoretical particle physics, the gluon field strength tensor is a second order tensor field characterizing the gluon interaction between quarks. The strong interaction is one of the fundamental interactions of nature, and the quantum field theory (QFT) to describe it is called quantum chromodynamics (QCD). TENSOR            FIBONACCI            POSITIVE            NEGATIVE            CHROMATIC [1]/64 Hz            [2]/128 Hz            [4]/256 Hz            [8]/512 Hz            [7]/1024 Hz            [5]/2048 Hz [0] [1] [1] [2] [3] [5] [8] [4] [3] [7] [1] [8] [9] [8] [8] [7] [6] [4] [1] [5] [6] [2] [8] [1] [9] negative                                                        positive Quarks interact with each other by the strong force due to their color charge, mediated by gluons. Gluons themselves possess color charge and can mutually interact. MATHS FOR HIGGS FIELD 1 3*60o=180Hz 1+8=9 2 4*90o=360Hz 3+6=9 3 5*108o=540Hz 5+4=9 4 6*120o=720Hz 7+2=9 5 7*128,571o=899,997Hz 8+9+9+9+9+7=6 6 8*135o=1 080Hz 1+8=9 7 9*140o=1 260Hz 1+2+6=9 65 537*179,99o= 11 796 004,63Hz 1+1+7+9+6+4=1, 6+3=9 in 1894, Johann Gustav Hermes, with the help of a compass and a ruler, solved the problem of constructing a regular 65537 -gon. A regular polygon with 65 537 corners and 65 537 sides, due to the smallness of the central angle in the graphic image, hardly differs from a circle! O S I R I S Press for swim.. R A