- #36
Naty1
- 5,606
- 40
bapowell:
Based on post #29, you and Chalnoth seem to agree on that, but he says:
which suggests something unique. What does that added 'qualifiation' imply...Does the Hubble sphere meet that criteria??
I checked Wikipedia and it says:
I'll have to reread this thread tomorrow because something is bugging me: It seems like when I am sitting 'still', say at a great distance from a black hole, pretty much inertial rather than strongly accelerating I assume, here on earth, I don't detect particle creation...let's call it Hawking radiation [I'm talking theoretical here, not practical detection]. . But when I get close and accelerate to keep just outside that horizon, now I supposedly get irradiated to death, almost instantaneously...loads of radiation appears with strong acceleration...but NOT if I am inertial there [free falling] so somehow acceleration seems to affect a particle horizon in some way so as to stimulate particle creation...to increase radiation. Are 'accelerated' particle horizons much closer??..smaller?? than 'cosmological'...that would fit the inverse temperature to area relationship of a black hole, for example...In a given spacetime, does increased acceleration bring in 'particle horizons' real close?? And that's what Unruh effect does to: accelerate right next to an inertial observer, and voila, I have 'created' particles in the form of radiation...
If so, such effects would seem to be another reason no mass can never reach light speed: we'd be irradiated to death!
..All spacetimes have a particle horizon, on account of the finite speed of light.
Based on post #29, you and Chalnoth seem to agree on that, but he says:
And just to be clear, if we're talking about particle creation, we're talking about an event horizon specifically.
which suggests something unique. What does that added 'qualifiation' imply...Does the Hubble sphere meet that criteria??
I checked Wikipedia and it says:
and that sounds correct, right?? but I don't know if the current Hubble Sphere meets all your requirements??The particle horizon is the maximum distance from which particles could have traveled to the observer in the age of the universe
I'll have to reread this thread tomorrow because something is bugging me: It seems like when I am sitting 'still', say at a great distance from a black hole, pretty much inertial rather than strongly accelerating I assume, here on earth, I don't detect particle creation...let's call it Hawking radiation [I'm talking theoretical here, not practical detection]. . But when I get close and accelerate to keep just outside that horizon, now I supposedly get irradiated to death, almost instantaneously...loads of radiation appears with strong acceleration...but NOT if I am inertial there [free falling] so somehow acceleration seems to affect a particle horizon in some way so as to stimulate particle creation...to increase radiation. Are 'accelerated' particle horizons much closer??..smaller?? than 'cosmological'...that would fit the inverse temperature to area relationship of a black hole, for example...In a given spacetime, does increased acceleration bring in 'particle horizons' real close?? And that's what Unruh effect does to: accelerate right next to an inertial observer, and voila, I have 'created' particles in the form of radiation...
If so, such effects would seem to be another reason no mass can never reach light speed: we'd be irradiated to death!
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