Relative formalisms of N/U EF
in [Math]
|
Prev: JSH: Prime Gaps, Schnapps or Cups
Next: CroMagnon invention of string, rope, drill, bowfirebox, bow & arrow #333?? Archaeology book using logic
From: Ross A. Finlayson on 19 Jul 2010 15:03 Dear sirs, It is my pleasure to go on with the general notion of presenting frameworks with the sole framework. Here I really hope to note that the material in consequence is still being developed, where the extant framework has already seen quite remarkable apology and lack thereof. The relative formalisms of "the" natural to unit Equivalency Function and modern foundations really satisfy notions about the counting integers and real numbers both starting at zero and then the counting numbers between zero and infinity and the real numbers between zero and one going forward together in order, satisfying normal expectations of analysis (in for example non-standard measure theory that supports the standard). Well so really in the parastatistics I think will be found where the somewhat interesting algebraic forms translate micro/macro or vice versa, relative analytic barriers, in generally reductive systems mathematically. As well, maybe it is not only just the parastatistics but the other form also or among other forms of general statistics. http://groups.google.com/group/sci.physics/browse_thread/thread/32dcdaa77c8572f/2eb14db60bbba4d1?q=parastatistics+Ross Enjoy! The reals: well-order them: N/U EF. Warm regards, Ross Finlayson |