[continued from previous message]   
      
   infinity of course since antiquity has resulted a lot of   
   consideration and confusion about it. The idea is that   
   this there is itself a "natural infinity", as with regards   
   to the natural numbers and usual models of numbers, not to   
   be "forgetting irrelevant nasty laws about your sets of   
   numbers", instead that the natural infinity and thusly   
   about the natural continua, find each other.   
      
   So, this of course frames about half of Hilbert's Problems   
   as un-decide-able, since, it's independent number theory   
   there being a super-standard integers, and, thusly various   
   laws, plural, of large numbers, get involved then in the   
   number-theoretic conjectures then also about mathematical   
   convergence and emergence, here as with regards to the   
   doubling-spaces and doubling-measures and the re-Vitali-ization   
   of measure theory.   
      
   As about then the continuous and discrete, and the real   
   analytical character after these "not-a-real-functions",   
   of course then all the classical about the linear and about   
   points and particles and separations and spaces, points and   
   spaces in the ideal while particles and separations in the local,   
   the point-local-global-total about the adiabatic/non-adiabatic   
   up close and about near-field/far-field and about the norm being   
   any different the metric, these mathematics with their non-standard,   
   yet with real-analytical-character, nature, very much advise what   
   physics must be, for example about frames and spaces and frame-spaces   
   and space-frames, and about the tetrad of quantities and forces and   
   fields and the F-Lorentzians about the E-energy and these kinds things.   
      
      
   Very refreshing, ..., also mathematical fact.   
      
   --- SoupGate-Win32 v1.05   
    * Origin: you cannot sedate... all the things you hate (1:229/2)