On Wednesday, April 24, 2019 at 3:34:28 PM UTC-6, Brent wrote:
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> On 4/21/2019 7:35 PM, agrays...@gmail.com <javascript:> wrote:
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> On Sunday, April 21, 2019 at 8:07:28 PM UTC-6, Brent wrote: 
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>> On 4/21/2019 6:31 PM, agrays...@gmail.com wrote:
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>> *Here's something odd. At 9:45 in Susskind's Lecture 2 on GR, he says the 
>> metric tensor is a Kronecker delta function. But I could swear that the 
>> diagonal of -1,1,1,1 represents flat space in SR. AG??*
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>> What's odd about that??? Flat space is just special case of curved space 
>> in which the curvature is zero.
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>> Brent
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> *Sure, but he seems to be saying that the Kronecker delta is the metric 
> tensor for curved space. Isn't that how you interpret his comment?*
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> No.?? After he goes thru the derivation with delta function in it, then he 
> says it's different for a curve?? space.
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> Brent
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*I just reviewed it again. That's not my reading. In any event, it's not 
clear what he means, and using Bruno's suggestion, t' --> it,  doesn't 
really help either since you end up with the Lorentz metric which is far 
from Euclidean intuition for demonstrating deviations from flatness. 
Further, there are transformations that keep spacetime flat with NON-zero 
off diagonal elements, such as a simple rotation. AG *

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