986.520 Einsteins Equation
986.521 Remembering that in any given dimensional system of reference the vector’s length represents a given mass multiplied by a given velocity, we have in the present instance the physical evidence that the surface area of the T Quanta Module tetrahedron exactly equals the area of the edge length “squared.” In this case of the T Quanta Module the edge length of .9995 of the foldable square (the visibly undetectable) is .0005 less than the length of the prime vector of 1.000.
986.522 The generalized isotropic vector matrix’s prime vector to the second power“squared”becomes physically visible in the folded-square T tetra modules. (Try making one of them yourself.) This visible “squaring” of the surface area of the exactly one-energy-quantum module tetrahedron corresponds geometrically to what is symbolically called for in Einstein’s equation, which language physics uses as a nonengineering-language symbolism (as with conventional mathematics), and which does not preintermultiply mass and velocity to produce a vector of given length and angular directionergo, does not employ the integrated vectorial component VEergo, must express V2 in separate components as M (mass) times the velocity of energy unfettered in vacuo to the second power, c2. However, we can say Me2 = V2, the engineering expression V2 being more economical. When 7" = the T Quanta Module, and when the T Quanta Module = one energy quantum module, we can say:
one module = 0.99952
986.523 In the Einstein equation the velocitylower-case c of all radiation taken to the second power is omnidirectionalergo, its quasispheric surface-growth rate is at the second power of its radial-linear-arithmetic growth rateergo, c2. (Compare Secs. 1052.21 and 1052.30.) Thus Einstein s equation reads E = Mc2, where
986.524 With all the foregoing holding true and being physically demonstrable, we find the vector minus .0005 of its full length producing an exactly square area that folds into a tetrahedron of exactly one quantum module, but, we must remember, with a unit-integral-square-surface area whose edge length is .0005 less than the true V2 vector, i.e., less than Mc~. But don t get discouraged; as with the French Vive la Difference, we find that difference of .0005 to be of the greatest possible significance …as we shall immediately learn.