Higgs Boson & Leonard Susskind's World Hologram

On Jun 5, 2007, at 4:20 PM, Ray H wrote:
Jack,

"I just started to read this article, so I don't have anything to say on
it yet... but I wanted to pass it on immediately for you evaluation:

http://www.slate.com/id/2167563

Ray"


Good article. With standard model the ZPF origin of inertia (rest mass)
by HRP as well as Mach Principle origin of inertia are wrong - certainly
not needed.

Note in my theory I start with the standard model and the same Higgs
field that gives rest masses to leptons and quarks is also the inflation
field and is the origin of the Einstein-Cartan tetrads e^a and spin
connections S^a^b that couple to lepton-quark fields as well as forming
the traditional geometrodynamical connections at the metric tensor
level. I need 8 Goldstone phases with 9 real Higgs fields to get
Einstein-Cartan curvature + torsion fields.

e^a = I^a + @A^a

I^a is for globally flat Minkowski spacetime

A^a are 4 spin 1 one-form warped tetrad fields

Note that my dimensionless coupling is

@ = (Lp^2/\zpf)^1/3

Q: Why 1/3?

A. Susskind's "world hologram" that's why.

&L = (Lp^2/3)(L^1/3)

/\zpf ~ 1/R^2

&R = @R = (Lp^2/3)(R^-2/3)R = Lp^2/3R^1/3

~ (10^-33x2/3)(10^28)^1/3 ~ 10^-22 10^9 ~ 10^-13 cm

WORLD HOLOGRAM! (above)

Appendix (below) - unfinished work in progress

Torsion field 2 form is

T^a = De^a = de^a + S^ac/\e^c = T^auvdx^u/\dx^v

F^a = de^a = T^a - S^ac/\e^c

S^ac = S^acudx^u

e^c = e^cudx^u

dF^a = d^2e^a = 0

Therefore,

dT^a - d(S^ac/\e^c) = 0

d(S^ac/\e^c) = dS^ac/\e^c - S^ac/\de^c = dS^ac/\e^c - S^ac/\F^c

d*F^a = *J^a

d^2*F^a = d*J^a = 0

Note there are 16 independent e^au and 24 independent antisymmetric
S^a^bu = - S^b^au

In 1916 GR, T^a = 0 therefore the 24 spin connection components S^a^bu
are underdetermined by the 16 tetrad components e^au - the 8-fold gauge
freedom corresponds to my 8 Goldstone coherent world hologram phases!

24 = 16 + 8

Curvature 2-form is

R^a^b = dS^a^b + S^ac/\S^cb