On Friday, January 17, 2020 at 5:08:14 PM UTC-6, John Clark wrote:
>
> On Fri, Jan 17, 2020 at 5:03 PM Alan Grayson <[email protected] 
> <javascript:>> wrote:
>
> >> Yes, you can use that to represent a curved path in 4D (one of time 3 
>>> of space) Minkowski Space where Special Relativity lives, but as you say 
>>> that doesn't really get to the fundamental issue because Minkowski Space is 
>>> flat and Special Relativity says nothing about gravity, for that you need 
>>> General Relativity and GR doesn't live in Minkowski Space.
>>> In General Relativity curved Spacetime is what gravity is, and in GR if 
>>> there is any curvature in the Spacetime of the universe, and we know there 
>>> is because we know that gravity exists, then, unless vacuum energy also 
>>> exists and is fine tuned to one very precise value, the universe can not be 
>>> stable, it must be either expanding or contracting. There are thermodynamic 
>>> reasons to think it can't be contracting so it must be expanding.
>>> And that is why no physicist would say that Carroll's statement  "*the 
>>> manifestation of spacetime curvature is simply the fact that space is 
>>> expanding*" was controversial .
>>>
>>
>> > *The question is, what does he mean? Is space expanding BECAUSE of 
>> curvature? If so it's expanding because of gravity, since you wrote that 
>> gravity and curvature are equivalent. But since gravity is attractive (as 
>> far as we know), how could it be responsible for expansion (as 
>> distinguished from contraction)? AG *
>>
>
> If the universe consisted of a cloud of particles that were not moving 
> with respect to each other the gravitational attraction between the 
> particles would indeed cause the universe to contract, but the particles 
> ARE moving with respect to each other, so what will happen? It depends on 
> how they are moving, but General Relativity can tell you one thing, unless 
> you invoke a very fine tuned vacuum energy (aka the Cosmological Constant) 
> that cloud of particles will NOT remain the same size, it will either 
> expand or contract. We learn from observation that it's expanding which is 
> consistent with thermodynamic reasoning.
>
> John K Clark
>


Sometimes a picture works best. Below is a diagram that represents how 
space can be flat in a curved spacetime that expands space.

LC

[image: vsl.gif]
 

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