On Friday, February 5, 2021 at 6:13:32 AM UTC-7 [email protected] wrote:

> On Thu, Feb 4, 2021 at 9:13 PM Alan Grayson <[email protected]> wrote:
>
> >>In relativity mass and energy are the same thing, remember E=MC^2, so 
>>> the kinetic energy needed to do work comes from the mass/energy released by 
>>> vacuum potential energy falling outward. In a similar way a hydroelectric 
>>> dam produces electrical energy that can do work from the potential energy 
>>> released by water falling inward.
>>>
>>
>> *> But rest energy is positive whereas potential energy is negative. How 
>> do you expect negative potential energy to transform into positive rest 
>> energy? AG*
>>
>
> You've asked that exact same question before and I've answered it before, 
> it does it the same way a hydroelectric dam transfers negative potential 
> energy into positive energy that can do work; in the case of normal matter 
> like water that's done by falling inward, in the case of vacuum energy 
> that's done by falling outward.
>
> *>>> Is this the GR expression for PE, which you earlier stated is 
>>>> different from Newtonian physics? *
>>>>
>>>
>>> >> No. The formula for gravitational potential energy is the same in 
>>> both Newtons and Einstein's theory.
>>>
>>
>> *> I could swear you posted the opposite recently. When I have the 
>> motivation, I'll try to find it. AG *
>>
>
> The formula for gravitational potential energy is the same in both 
> theories, although Newton didn't know about E=MC^2 or vacuum energy so the 
> calculations sometimes differed, sometimes only slightly sometimes by a 
> lot. For example Newton would've said that 2 hot iron cannonballs placed 
> one foot apart and 2 cold cannonballs at the same distance would have 
> exactly the same gravitational potential energy, but Einstein would say 
> they would not because the hot iron cannonballs had more energy and thus 
> have more mass than the cold iron cannonballs. 
>
> >> If vacuum energy really does exist then It's an intrinsic property of 
>>> space itself and so it doesn't move, it always stays the same, so I 
>>> guess you could call that rest mass if you want but I don't know why 
>>> you'd want to. Light moves as fast as things can go and has zero rest mass, 
>>> but even a photon of light has a gravitational field, in fact if you 
>>> concentrated light enough into a small enough volume it would turn into a 
>>> Black Hole. Such a ball of light is called a "Kugelblitz".
>>>
>>
>> *> Didn't you assume your sphere has some initial mass in the form of 
>> "sand"? *
>>
>
> I gave two examples, the first was a sphere made of normal matter like 
> sand, as the radius R of the sphere got larger the mass stayed the same, 
> so according to the formula for gravitational potential energy  PE= 
> (-G*M^2)/R  becomes less negative and more positive, and that means it's 
> uphill and so would need work to accomplish. In my second example I 
> considered an expanding sphere of vacuum energy, in that case M does not 
> stay the same but increases to the cube of R, So by using the same formula 
> that means it would be downhill and can produce work.
>   
>>
>> *> Or is it now light?*
>>
>
> As I said Newton didn't know about E=MC^2 so he would've said light 
> wouldn't produce a gravitational field no matter how intense it became, 
> Einstein 
> would say something different. The gravitational field produced by an 
> expanding ball of light would behave differently than either a ball of sand 
> particles or a ball of vacuum energy because as R got larger the number of 
> photons in this sphere would remain the same but each individual photon 
> would get stretched, it would get red shifted to a longer wavelength and 
> longer wavelength photons have less energy, so as R increases the mass M 
> would not stay the same as a sphere of sand of would or get larger as a 
> ball of vacuum would but the mass would actually get smaller. 
>  
>
>> > *Doesn't really matter, except you have to account for positive rest 
>> and kinetic energies equating to negative potential energy, *
>>
>
> The engineers who design hydroelectric dams seem to have no difficulty 
> accounting for that, and neither do I. 
>

*In your model, you offer no clue about the motion of the particles 
involved, and therefore no calculation of kinetic energy; hence, no 
argument, plausible or otherwise, that the net total energy is "precisely 
zero".  AG*

>
>
>

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