On Sunday, February 17, 2019 at 2:26:12 PM UTC-7, John Clark wrote:
>
> On Sat, Feb 16, 2019 at 7:07 PM <[email protected] <javascript:>> wrote:
>
> *1) Using the EP and the example of an accelerating elevator, it follows 
>> that light takes a curved path in space (not space-time). *
>>
>
> No, it's spacetime. If a photon of light has moved from one side of an 
> elevator to the other then it has moved in BOTH space and time because, 
> although it's the fastest thing there is, light does not move at infinite 
> speed. Light, just like everything else, always needs time to move through 
> space. You can't change your position in space without changing your 
> position in time.
>

*Sure, but why does this obvious fact force us to merge space and time in 
one concept, aka a manifold? Also, why is it that Newton's law of gravity 
is not Lorentz invariant, yet it seems to work in all inertial frames? TIA, 
AG *

>
>
> > Wasn't this known by virtue of Newtonian gravity?
>>
>
> That depends on if light had mass or not; if it didn't, and there was no 
> experimental evidence to indicate that it does, then Newton would say light 
> wouldn't curve at all near the sun, if light does have a rest mass but was 
> just too small to be detected then Newton would say light would curve but 
> only half as much as Einstein said it would. But to Einstein it doesn't 
> make any difference if it has a rest mass or not light must must curve in a 
> gravitational field. So no curvature or slight curvature of light by the 
> sun would be consistent with Newton but only large curvature was consistent 
> with Einstein. And large curvature was exactly what was found in the 
> eclipse of 1918. So Einstein won and Newton lost.
>
> > 2) Assuming a geodesic is the shortest distance between two *spatial* 
>> points on a curved surface, does it follow from the EP that free falling 
>> bodies move on geodesics, and if if so how? 
>>
>
> Yes Einstein says everything is always following a geodesic path through 
> spacetime unless it is acted on by a force, and to Einstein gravity is not 
> considered a force. 
>

*So how does GR explain motion? That is, how does curvature of space-time 
result in motion? AG*
 

> So if you jumped out the window you'd follow a geodesic path through 
> spacetime but just standing on the floor you are not because the floor is 
> exerting a upward force on your feet. If spacetime were flat that force 
> would let you to float off the ground but at the surface of the Earth 
> Spacetime is curved so you can't, and we call that spacetime curvature 
> "gravity".
>
> It takes light 1/19,184,132 of a second to move 60 feet 6 inches from 
> pitcher's mound to home plate on a baseball field, Earth's gravity is 32 
> feet per second per second so in that time something near the Earth surface 
> would drop by D=1/2 *AT^2 =16*(1/19,184,132)^2= 2.7*10^-15 inches, that is 
> the amount the spacetime curvature  a baseball field deviates from perfect 
> flatness,  it's about the same amount of curvature as a sphere with a 
> radius of one light year would have. That's pretty flat but if it were 
> absolutely flat baseball would be a VERY different game.  
>

*What would baseball look like without that tiny curvature? AG *

>
> *3) Concerning the above questions, how does "space-time" enter the 
>> picture since it seems the questions can be asked without referencing 
>> space-time. *
>>
>
>
> As Einstein's teacher Hermann Minkowski said about his former student's 
> theory: 
>
> "*Henceforth space by itself, and time by itself, are doomed to fade away 
> into mere shadows, and only a kind of union of the two will preserve an 
> independent reality*."
>
> John K Clark 
>  
>

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