On Tuesday, February 19, 2019 at 2:50:42 PM UTC-7, John Clark wrote:
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> On Tue, Feb 19, 2019 at 1:28 PM <[email protected] <javascript:>> wrote:
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> >> If you want to meet me in Manhattan you're going to have to give me 4 
>>> numbers (aka dimensions); 2 of them will give me the street corner, another 
>>> one will tell me what floor to get off the elevator,  and the fourth will 
>>> give me the time of the meeting.
>>>
>>
>> *> You seem to have a firm grasp of the obvious. *
>>
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> Is there any particular reason you always feel the need to be a dick even 
> to one who is trying his best to answer your questions?
>

*I apologize. I really do. But seriously, your explanation for merging 
space and time is hugely simplistic, and in fact not right. They have to be 
merged in order to create curvature in 4 dimensions. Otherwise, if only 
space is involved, we can't even define a Lorentzian metric. AG *

>  
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>> *> Perhaps the reason space and time must be merged is for a much deeper 
>> reason; namely, only by merging them can we get a curvature of the result. 
>> AG  *
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> Talk about a firm grasp of the obvious!  You can't have a curve without 
> at least 2 dimensions.
>

*I explained at least one of the requirements for going to 4 dimensions. 
AG *

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>> *>> 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 *
>>>>
>>>
>>> Newton's law of gravity only approximately works, although the 
>>> approximation is quite good provided the speeds involved are not too large 
>>> and the spacetime curvature (aka gravity) is not too great.  Newton's world 
>>> was not Lorentz invariant because there was no limit on how fast you could 
>>> go, so the laws of physics would look different depending on how fast you 
>>> were going; if you could move at the speed of light in a closed elevator 
>>> you could tell you were moving because a  beam of light would look frozen 
>>> in violation of Maxwell's Equations which says light always moves at the 
>>> same speed. Therefore if things are Lorentz invariant you can't move at the 
>>> speed of light in a closed elevator.
>>>
>>> By the way, when Maxwell came up with his theory some thought the one 
>>> flaw in the idea was that the speed of light that the theory produced with 
>>> did not say the speed relative to what. But Einstein realized that 
>>> Maxwell's greatest flaw was really his greatest triumph. 
>>>
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>> *> Can you cite any statement by Einstein to this effect? AG *
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> I could, but it would be obvious.
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>> >>Motion is how a change in time relates to a change in space,  if 
>>> spacetime is flat a given instance in time corresponds to a particular 
>>> point in space,  if spacetime is curved that same instance in time would 
>>> correspond to a different point in space.
>>>
>>
>> *> Please elaborate.*
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> No, why should I?
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>> * > I don't understand*
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> I'm not surprised.
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*What you wrote makes no sense. It fails to explain why motion occurs in 
the absence of force. AG *

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> John K Clark
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