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From Paris
Jack Sarfatti guest at the Leonardo Da Vinci Foundation Paris House of the late Frank Malina who with Jack Parsons and and a few others under Von Karman revolutionized American Rocketry in WWII. Werner von Braun, Arthur C Clarke, Carlo Suares and other notables were frequent guests at Frank Malina's house here in the 50's to the 70's. I was first here in 1973 with Carlo Suares, Fred Alan Wolf, Bob Toben, Brendan O Regan, Jill Purce and others. Details are in my book "Destiny Matrix." A footnote "13" in TWB Kibble's 1961 "Lorentz Invariance and the Gravitational Field" JMP 2, March April 1961 sheds much light on what I propose. The 4 tetrad fields h^a are the 1-forms h^a = hu^adx^a where "a" is in the tangent fiber space and "u" is in the "world" base space of the tangent bundle. Kibble writes in that footnote for a "covariant derivative" (Source Field);a = (Kronecker Delta)a^u(Source Field),u - A^ua(Source Field),u + (1/2)A^b^caSbc(Source Field) where ,u is the ordinary partial derivative in the "world" base space. Kibble then writes h^a = (Kronecker Delta)a^u - A^ua which is exactly the decomposition of the tetrad into a "globally flat" and "intrinsically curved" part that is in my archive paper. Think in terms of the internal symmetry Yang-Mills gauge field analogy. The "curved" tetrad components A^ua are the 16 translation group "phases" i.e. A^a = A^au(Pu/h) operates on the Source "Matter" Fields Therefore A^a is analogous to the "vector potential" where Pu/h are "charges" of the translation Lie group. When the 4 A^a are locally gauged we get the Diff(4) GCT of 1915 GR. Similarly Sab = - Sba are the 6 "charges" of the Lorentz group O(1,3) that generate the tetrad rotations in the fiber at a fixed world point. Hence Sa = A^b^caSbc is the "spin-torsion field" gauge potential in the sense of Gennady Shipov when the 24 A^b^ca "phases" are locally gauged - note that in effect Einstein did not do this in 1915 and this step is part of "unified field theory" with an anti-symmetric connection field beyond the Levi-Civita symmetric connection. OK WHAT HAVE I DONE HERE THAT IS ORIGINAL AND NEW? Here is what I have done based upon my 1969 prediction of the supersolid phase of helium 4, Kleinert's formulation of Einstein's GR as Sakharov "elasticity", and v = (h/m)Grad(phase) in Bohm's theory and in superfluid theory I say the 1-form curved tetrads are the "diagonal" A^a = (Theta)^a /\ (dPhi)^a - (dTheta)^a/\(Phi)^a Where my VACUUM ODLRO "inflation field" has 8 Goldstone phases (that are 0-forms). Note that d(p/\q) = dp/\q + (-1)^p p/\dq d^2 = 0 Therefore dA^a = 2(dTheta)^a/\(dPhi)^a =/= 0 i.e. "World Hologram" area operator with zero volume operator More details in pdf with regular notation anon. |
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