Originally posted by: thereaderrabbit
Originally posted by: cquark
Originally posted by: thereaderrabbit
1. Thermodynamics states that entropy of a closed system can only increase with time... Entropy is build upon random movements at a molecular level... Most particles are without memory at molecular level... Thus you must reverse a random process that has no memory of it's initial state billions of times to go back only a few seconds of time... I don't think it's feasible.
You don't have to reverse a process to go back in time; you have to rotate your dimensions to swap your radial and time coordinates. Applying entropy to curved space-time is even more difficult than applying conservation of energy (see my post above for that problem.)
I don't buy this explanation (yet). Swapping your 'radial and time coordinates' would not seem so troublesome to me if it were not for the fact that radial coordinates are so complex (as you need three pieces of information to fully define a location of an atom and there are then an unimaginable number of these particles which make up the universe) and *most notably* there is not any reverse button for entropy on the molecular level (with few exceptions which include the field I'm studying - rheology). What I'm driving at is that any shot's you've taken my first theory seem to be oversimplifications of the physical world.
You're not changing the whole universe. You're just rotating
your radial and time coordinates. No one else's coordinates are modified. We're not talking about rewinding the history of the universe, so entropy doesn't come into this in any way, even if we could define it consistently in a curved spacetime, which no physicist has been able to do yet. The universe is a four-dimensional object; all of those points in the past are still out there and available to be accessed if you have a time machine. The time traveller simply moves from one 4-point to another 4-point; nothing else is altered.
Yes, I am guilty of simplifying matters to a high degree. So are you by ignoring the differences between flat 3-dimensional space and curved 4-dimensional spacetime; however, that's an essential difference because time travel is impossible in a 3-dimensional flat space with separate flat 1-dimensional time, but is permitted in a curved 4-dimensional spacetime. That difference is also the reason why thermodynamics isn't the obstacle it would be in flat Newtonian physics.
It's true that the swapping coordinates explanation in a highly curved spacetime is a highly simplified explanation. There are a lot of details in how frames are transformed in the region of a black hole, and understanding Morris and Thorne's time travel paper requires a solid understanding of Lie algebras and nonEuclidean geometries. I've heard Kip Thorne's popular book
Black Holes and Time Warps is good, but I haven't read it myself. If this post doesn't help you understand general relativistic time travel, perhaps his book would be a good place to look.