I downloaded your reference. It has a wealth of information and it's not at 
all obvious where I should look to answer my question. Typical situation!  
If you could tell me where exactly my question is dealt with, I won't 
bother you again. TY, AG

On Monday, September 2, 2024 at 10:06:03 PM UTC-6 Alan Grayson wrote:

> On Monday, September 2, 2024 at 7:58:04 PM UTC-6 Brent Meeker wrote:
>
> I should think it was obvious that the metric tensor, M, at a point g*Mg 
> gives the length of g.
>
>
> It's not obvious and I don't see how it's relevant. At each point the 
> metric tensor can be evaluated on an uncountable set of pairs of vectors. 
> So which pair does one choose? AG 
>
>
> I generally ignore these questions because you're asking questions that 
> take some exposition which is found in any text book and many online 
> sites.  I also recommend "Relativity Demystified" by David McMahon.
>
>
> TY for the reference. I'll check if it has the issue I need addressing. 
> It's not on any of the sites I checked, so far. AG 
>  
>
> Bretn
>
>
>
> On 9/2/2024 5:25 PM, Alan Grayson wrote:
>
> Brent; do me a small favor. If you are unable to answer my question, just 
> say so. OK? AG
>
> On Saturday, August 31, 2024 at 8:48:13 PM UTC-6 Alan Grayson wrote:
>
> You seem to know a lot about relativity, so please explain how the metric 
> tensor can be defined unambiguously at some point P on the underlying 
> manifold, spacetime, if there is an uncountable set of pairs on a vector 
> space on the tangent space at some point P on which the metric tensor is 
> defined (as a bilinear function which maps to the real numbers.) TY, AG
>
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