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Originally Posted by AntonioLao if blackholes are not negatively entropied then where can we find all the disorderly random state vectors? |
We find them inside living organisms (n DNA)- and inside the propagation of culture, which preserves improbable state vectors. Increasing randomness = decreased probability of the state vector.
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Originally Posted by AntonioLao Entropy is defined as the increase in randomness but blackholes are swallowing both mass and energy and its location in spacetime is a certainty. In a sense, it is doing the reverse by tranforming chaos into orderliness. |
Blackholes mess with probability in two ways: they take all atoms coming into them and "push them into a black hole", essentially removing them from the distribution of potential states they could exist in. If we consider this new state as "one state" and all atoms enter this "one state" then it is reducing the number of permutations which they can reside in. Depending on the definition of the partition function- this may or may not be changing the entropy (according to classical thermodynamics). But if it is changing the entropy- it is most likely to be defined as moving towards a more improbable state. However, note that entropy refers to THE PROBABILITY OF THE STATE VECTOR EXISTING IN ONE OF MANY STATES which is not the same thing as THE PROBABILITY OF THE STATE VECTOR EXISTING IN A SPECIFIC STATE.
Sorry for the all caps but that is the whole theory right there, and I like to capitalize it for your enjoyment.
I'd like to see the reference to Hawking calculating Entropy of a black hole, and what the partition function he is using is defined to be.