Math typo correction in Zielinski's problem

Jack Sarfatti wrote:
Change A^abu to Abuc below


Right.


A^abu are globally constant "phases" canonically conjugate to the Sab

space-time rotation Lie algebra generators of O(1,3). When O(1,3) is
locally gauged then the spin connection coefficients are arbitrary
functions in which the torsion tensor field of Gennady Shipov is the
compensating field. This is beyond 1916 GR.

That is

A^abc are globally constant "phases" canonically conjugate to the Sab

space-time rotation Lie algebra generators of O(1,3). When O(1,3) is
locally gauged then the spin connection coefficients are arbitrary
functions in which the torsion tensor field of Gennady Shipov is the
compensating field. This is beyond 1916 GR.


Yes, this second version of the paragraph makes total sense,
whereas the first version was utterly impenetrable gibberish.
I must confess that after reading the first paragraph, I thought,
"Who is this nitwit Shipov, and why is he stealing radishes from
my garden?" Whereas now I see that Gennady Shipov is the greatest
genius of all time and his torsion tensor field is among the very
finest of torsion tensor fields available in retail outlets around
the world. I do not begrudge him a single radish. As for 1916
GR, yes. Totally beyond. As AE himself would have said, das
ist klar! It is Jack's terse but brilliant addition of the phrase
'That is' which explains all and causes the scales to fall from
one's eyes.


Of course A^abu is a VARIABLE, but only because of the T4
compensating
field Bu^a in

eu^a = (Kronecker Delta)u^a + Bu^a

since

A^abu(x) = eu^b(x)A^abc


Now here by contrast, we see the sad effect of trying to water
down the truth for the mass market, and it brings nothing but
humiliation to the author. Making Zielinski's breathtaking oeuvre
accessible to the average pro wrestling fan is simply not necessary
OR sufficient, and unlikely to bring trinkgeld into one's coffers,
eh? So why bring it up? Spare us your apologies. I do hope
sci.military appreciates the implications however.

Nora B.