This was a premise of Frederik Pohl’s The World At The End Of Time.
I’m not really following the energy isn’t conserved talk. Light’s redshifted, but then aren’t we also interacting with that light for a longer period of time?
In any case, how does the fact (conjecture?) that the total energy of the universe is zero affect this discussion? Stephen Hawking just caught some flak for saying God’s not needed since we didn’t really have something come from nothing. We had nothing come from nothing. Can we have another big bang at any moment?
This was actually something I also suspected before posting here. It’s an interesting idea and seems to jive with my intuition pretty well.
I originally suspected that the cause of the heat death would be the affects of ever increasing entropy. I tried to discredit this notion by noting that the second law of thermodynamics is merely a statement of statistics. For me it would be more enlightening to think of entropy as S = k ln w rather than S = Q/T.
This implies that the entropy of the Universe may go down, and given an infinite amount of time, may even fluctuate to very low values, allowing for the development of life sustaining energy gradients.
The only issue is determining all the other relevant parameters. The contribution of dark energy to the Universe seems to make it expand at an accelerating rate; this is truly mysterious to me.
Can anyone describe what dark energy is all about? Is it supposed to be the manifestation of a “new” force of the Universe, only noticeable at very large scales?
That’s one way of looking at it. For all anyone knows, it may even be the correct way of looking at it. But it can also be looked at as the action of ordinary gravity, according to the rules of general relativity as we already understand it, on a very peculiar form of fluid which fills the Universe, and that’s the interpretation that’s currently favored.
Hari Seldon, I’ve seen speculation that it might be possible for computation (and hence presumably thought and consciousness) to proceed indefinitely by asymptotically slowing to zero, but all the discussions of it I’ve seen have fallen short of completely answering the question. The problem is in determining just how quickly computation speed has to fall off, and whether it’s possible for it to fall off gradually enough to have a divergent integral. We don’t really care how many seconds we can continue to think for, but rather, how many thoughts we can think.