On Taiwan's advance of GR Thermodynamics, I will just refer the reader to "The Einstein and Moller energy complex as thermodynamic potentials," I-Ching Yang, National Taitung U. Taiwan, arXiv: 0912.0722 v2 [gr-qc] 4 Dec 2009, 11 pages, for now. On of the remarkable things about the Universe is that "things tend to reverse themselves", including the perspectives of different observers, something like action and reaction as "opposites". Consider for example a microscope versus a telescope. A microscope reveals "structure in the small", while a telescope reveals "structure in the large". But reverse that viewpoint, and consider the macroscopic world from the viewpoint of a microscopic or respectively astronomically macroscopic observer, and you get the concept: 1) The (human level) macroscopic Universe tends to create continuity/ connection from (discrete) structure(s). What is (1) is in fact a Principle of equal "validity" to the Principle of "Atoms", or more generally to the idea that: 2) Much of the Universe reveals (hidden) structure or discreteness in the microscopic and astronomically macroscopic levels. In fact, (1) and (2) may be combined with the idea that the Universe tends to not only "fill a vacuum" but also to: 3) The Universe tends to both create continuity/connection and discreteness "equally" or at least largely "at each point" or "for each Observer". In other words, the Universe not only fills a vacuum, but fills continuity/connection as will as discretness/disconnection! Since we don't know of real Observers at the Microscopic and Macroscopic Astronomical levels, it might well be conjectured that even at those levels, (3) holds for results which are not necessarily the same as when "we" human level Macroscopic Observers "Observe" or calculate or measure them! Thus, the continuity of random variables in Probable Causation/ Influence (PI) can be regarded as having a deep basis in the Universe. Osher Doctorow Other posts:
• Quantum Gravity 347.2: A Relationship Between Probable Correlation
P(A<-->B) of PI and Statistical Dependence (Lehmann) Via The Complex
Field
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