Re: Math typo correction in Zielinski's problem

From: Gib Bogle (bogle_at_ihug.too.much.spam.co.nz)
Date: 01/29/05


Date: Sat, 29 Jan 2005 20:58:36 +1300

Jack Sarfatti wrote:

>
> Change A^abu to Abuc below
>
> 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.
>
> 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

I knew that.



Relevant Pages

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  • Re: Math typo correction in Zielinskis problem
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  • Re: Math typo correction in Zielinskis problem
    ... >> locally gauged then the spin connection coefficients are arbitrary ... >> functions in which the torsion tensor field of Gennady Shipov is the ... >> compensating field. ...
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  • Re: Math typo correction in Zielinskis problem
    ... >> locally gauged then the spin connection coefficients are arbitrary ... >> functions in which the torsion tensor field of Gennady Shipov is the ... >> compensating field. ...
    (sci.math)
  • Re: Math typo correction in Zielinskis problem
    ... >> locally gauged then the spin connection coefficients are arbitrary ... >> functions in which the torsion tensor field of Gennady Shipov is the ... >> compensating field. ...
    (sci.astro)