andyandy
anthropomorphic ape
- Joined
- Apr 30, 2006
- Messages
- 8,377
Ok, having just watched a horizon program on Hawkings, the below equation is referred to as leading to Hawkings' theory re the information paradox - ie that information could be lost in a black hole.
[latex]$$ S=\frac{kc^3A}{4\hbar G} $$[/latex]
Where S= entropy of a black hole k=Boltzman constant c=speed of light [latex]$\hbar$[/latex]=reduced planck's constant G=gravity constant A=surface area 4=a good old bog standard number
Now, what exactly does entropy mean in the context of a black hole? If all matter passing through the event horizon is compacted within an infinitly dense singularity, does that constitute an extremely highly ordered, or extremely highly disordered state? How could entropy increase/decrease? from that of such a singularity - ie shouldn't black hole entropy be independent of surface area?
Where does Hawking Radiation come into all this?
Why does this equation lead to a paradox?
[and many more questions later
]
you can watch the documentary here....
[latex]$$ S=\frac{kc^3A}{4\hbar G} $$[/latex]
Where S= entropy of a black hole k=Boltzman constant c=speed of light [latex]$\hbar$[/latex]=reduced planck's constant G=gravity constant A=surface area 4=a good old bog standard number
Now, what exactly does entropy mean in the context of a black hole? If all matter passing through the event horizon is compacted within an infinitly dense singularity, does that constitute an extremely highly ordered, or extremely highly disordered state? How could entropy increase/decrease? from that of such a singularity - ie shouldn't black hole entropy be independent of surface area?
Where does Hawking Radiation come into all this?
Why does this equation lead to a paradox?
[and many more questions later
you can watch the documentary here....
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