> On 29 Oct 2019, at 16:43, Lawrence Crowell <[email protected]> 
> wrote:
> 
> On Tuesday, October 29, 2019 at 2:31:14 AM UTC-6, Philip Thrift wrote:
> 
> 
> On Monday, October 28, 2019 at 7:21:40 PM UTC-5, Lawrence Crowell wrote:
> On Monday, October 28, 2019 at 8:24:39 AM UTC-6, John Clark wrote:
> On Sun, Oct 27, 2019 at 8:56 PM Alan Grayson <[email protected] <>> wrote:
> 
> On Sunday, October 27, 2019 at 10:04:42 AM UTC-6, Lawrence Crowell wrote:
> Quantum mechanics makes no particular prediction on the continuity of 
> spacetime. If one equates the Schwarzschild radius with a Compton wavelength 
> you get the Planck scale of 1.6x10^{-35}m. However, this really just tells us 
> one is not able to locate a qubit in a region smaller than this scale. The 
> Fermi and Integral spacecraft data on arrival times of different wavelengths 
> of radiation from burstars indicates spacetime is smooth to two orders of 
> magnitude smaller than the Planck length.
> 
> > You're out of my depth here. If the Schwartzshild radius has one value, and 
> > the Compton wavelength has another value, why would anyone want to equate 
> > them? AG
> 
> The Compton wavelength of a particle is just the wavelength light would have 
> if the mass of the particle were converted to energy. As the wavelength gets 
> smaller the energy gets larger, at some point the energy gets so high and the 
> distance so small it turns into a Black Hole; that distance is the Planck 
> length the time it takes light to move that distance is the Planck Time and 
> the amount of mass required is the Planck Mass which is about the mass of a 
> flea egg. The most acceleration anything can have is the Planck Acceleration, 
> it is the amount of acceleration needed to move something from a speed of 
> zero to the speed of light in the Planck Time, and the hottest that things 
> can get is the Planck Temperature (1.4*10^32 Kelvin) because anything hotter 
> would start radiating Black Holes instead of Blackbody Radiation. Or at least 
> that's what Quantum Mechanics says, but if the evidence from the Fermi and 
> Integral spacecraft holds up and spacetime really is smooth then something is 
> wrong with this picture.
> 
> John K Clark
> 
> That is basically it. The Planck scale does not say that spacetime is sliced 
> and diced up into chunks. It just says that if you try to localize a qubit 
> onto a region smaller than √(Għ/c^3) ~ 1.6×10^{-35}m one gets a quantum of 
> black hole that conceals the qubit for a tiny time interval √(Għ/c^5) ~ 
> 5×10^{-44}sec before it explodes into a huge number of low mass particles. It 
> is a sort of Heisenberg microscope argument. 
> 
> The LQG machers were forced into a frantic fix on their loop theories that 
> had spacetime chopped up near the Planck scale. The data very much appears to 
> indicate that spacetime is not built up from chunks, but instead it may be 
> built from nonlocal quantum entanglements. So rather than spacetime being a 
> highly localized structure, with it might be added a lot of fine tuning of 
> variables, it is more an emergent phenomenon due to nonlocaly of QM and 
> entanglements. 
> 
> LC
> 
> 
> Of course space being made of "variables" vs. foam is a more mathematically 
> Platonistic view.
> 
> Emergent 4-dimensional linearized gravity from spin foam models
> https://arxiv.org/pdf/1812.02110.pdf 
> <https://www.google.com/url?q=https%3A%2F%2Farxiv.org%2Fpdf%2F1812.02110.pdf&sa=D&sntz=1&usg=AFQjCNEvHw9-QxNM9tkpfXe2G2qqf4IB7Q>
>  
> 
> In this paper, we show for the first time that smooth solutions of 
> 4-dimensional Einstein equation emerge from Spin Foam Models (SFMs) under an 
> appropriate semiclassical continuum limit (SCL).
> 
> 
> 
> @philipthrift
> 
> I downloaded this and I am aware of these ideas. I still prefer holographic 
> quantum entanglement.


Me too. It is by far more coherent with digital mechanism, but I cannot judge 
from the paper here.(I mean in any wish way, as I have to study it first, …).

Bruno



> It really is much simpler because the fundamental physics is on a lower 
> dimensional manifold. I will try to read this before too long however.
> 
> LC 
> 
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