Alternate title: Notes from Cyberia
Notes of Paul R. Conant
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Other notes appear at:
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This blog represents an experiment in existential philosophy in the digital age.
Tuesday, January 19, 2021
N13 (20210120_175411...20210119_201616)
Entropy, Barbour
Barbour quotes Gibbs as saying that a system of particles dispersing through infinite space cannot attain equilibrium. Yet in many cases, one may argue, the net vector of the particles reaches approx. 0 and stays that way as the particles disperse. For that, we would expect the system to have been "physically connected" when dispersion was initiated.
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From Barbour online re Boltzmann 1897: Of his two proposals, the first—that the universe as a whole rather than only “a very large part of...












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