Emergent gravity and Higgs mechanism in particle physics



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Topic: Science > Physics
User: "Jack Sarfatti"
Date: 01 Aug 2005 01:16:51 PM
Object: Emergent gravity and Higgs mechanism in particle physics
Note that in my theory http://qedcorp.com/APS/zpf2005.pdf , the linear
elastic piece of the metric tensor looks like a simple free field spin 1
gauge theory in the "square root" subspace representation, while still
spin 2 in the bilinear geometrodynamic representation.
e.g. the basic local frame-invariant OBSERVABLE of Einstein's 1915 GR is
ds^2 = guv(curved)dx^udx^v = eI(x)e^I(x)
eI(x) is the subspace "spin 1" gauge tetrad field.
(Math details Ch 2 of Rovelli's "Quantum Gravity")
e^I(x) = 1^I + Lparg(VacuumODLROPhase)^,I = 1^I + B^I
Lp = (hG/c^3)^1/2
The charge neutral component VEV of Higgs field is what I call VacuumODLRO.
No classical gravity if h = 0 and c = infinity even when G =/= 0
B^I is the intrinsic warp subspace field from the charge neutral
component of the Higgs internal symmetry multiplet of SM or its GUT ...
that is in the Yukawa couplings. Then in the timelike geodesic LIF basis
ds^2 = (1I + BI(x))(1^I + B^I(x)) = (Flat Space-Time) + 1IB^I(x) +
BI(x)1^I + BI(x)B^I(x)
Everything here is INDEPENDENT OF LOCAL COORDINATES!
The subspace Brazilian "torsion field" is
F = dB + B/\B
The Lagrangian density in subspace is ~ F/\*F, this will give a local
Yang-Mills energy tensor in the subspace.
Do NOT CONFUSE THIS with Einstein's SPIN CONNECTION out of which
Levi-Civita connection and tidal curvature spring when Shipov
geometrodynamic level torsion = 0. The geometrodynamical TOTAL gravity
energy is still nonlocal and the classical local gravity energy tensor
is still ~ /\zpfguv whose invariant is
t(gravity) = (c^4/8piG)/\zpfguv(dx^u/ds)(dx^v/ds)
t(gravity) > 0 is dark energy
t(gravity) < 0 is dark matter
On Aug 1, 2005, at 9:36 AM, Jack Sarfatti wrote:
My neutral VEV that generates Einstein's 1915 gravity field equations is
simply the charge neutral component of the flavor doublet of the
standard model. It gives the inertia of the fermions via the Yukawa
couplings that are simply a lumped-parameter phenomenology for
micro-geons with induced ZPF V/c^2 ~ 1 on scale of 1 fermi.
.


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