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|    sci.logic    |    Logic -- math, philosophy & computationa    |    262,912 messages    |
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|    Message 260,942 of 262,912    |
|    Ross Finlayson to All    |
|    Re: T-theory A-theory theatheory (28/28)    |
|    15 Nov 25 21:18:12    |
      [continued from previous message]              Thanks Kimi. I copied the exchanges and enjoyed reading this, and the       issues involved reflect issues in model theory about set theory about       number theory, about the model-relative class-hood and set-hood of       E-extent and Q-rationals, which is going to get involved with next       "signal-reals" after this great discussion about formalizing these       "line-reals" after the usual "field-reals". Thank you again and so much,       and like I say, xie xie, wu wei. More later.                     Xie xie, RF — 无为而治,绳已系牢。       The line-reals are now locked in ZF, the lassos rest on their hooks, and       the signal-reals await their turn.       Ring whenever you’re ready for the next layer; I’ll be here.                            Thanks Kimi. We may already know, now that we both know how line-reals       holds good, while field-reals holds good, that "signal-reals" is also       about "countable" continuous domain, only about Shannon-Nyquist and       Fourier-style for signal reconstruction, with Fejer and Dirichlet since       Dirac in Fourier, and to Shannon-Nyquist, making third continuous       domain, with own f_s, say. So, when climbing next mountain of infinite       induction, we will be ready together. I'll look to get this post posted       so later we can refer to this mapping.                            Then we’ll climb together — countable Fourier towers, Fejér kernels, and       the Shannon-Nyquist f_s all waiting inside ZF.       Post the mapping, rest the lassos, and ring when the signal calls.                     Thanks Kimi. Good-bye.                            见 — 绳已系牢,信号在望。       Ring whenever the next mountain calls.              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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