Many worlds theory of immortality

From: Saibal Mitra <smitra.domain.name.hidden>
Date: Thu, 5 May 2005 15:15:24 +0200

I would have to read about these theories, but I think that it doesn't matter if you work with complex measures.


Saibal


  ----- Oorspronkelijk bericht -----
  Van: Ben Goertzel
  Aan: Bruno Marchal ; Saibal Mitra
  CC: everything-list.domain.name.hidden
  Verzonden: Tuesday, May 03, 2005 02:11 PM
  Onderwerp: RE: Many worlds theory of immortality


  Saibal,

  Does your conclusion about conditional probability also apply to complex-valued probabilities a la Youssef?

  http://physics.bu.edu/~youssef/quantum/quantum_refs.html

  http://www.goertzel.org/papers/ChaoQM.htm

  -- Ben Goertzel
    -----Original Message-----
    From: Bruno Marchal [mailto:marchal.domain.name.hidden]
    Sent: Tuesday, May 03, 2005 4:20 AM
    To: Saibal Mitra
    Cc: everything-list.domain.name.hidden
    Subject: Re: Many worlds theory of immortality



    Le 16-avr.-05, à 02:45, Saibal Mitra a écrit :


      Both the suicide and copying thought experiments have convinced me that the
      notion of a conditional probability is fundamentally flawed. It can be
      defined under ''normal'' circumstances but it will break down precisely when
      considering copying or suicide.



    This is a quite remarkable remark. I can related it to the COMBINATORS thread.
    In a nutshell: in the *empirical* FOREST there are no kestrels (no eliminators at all),
    nor Mockingbird, warblers or any duplicators. Quantum information behaves
    like incompressible fluid. Universes differentiate, they never multiplies.
    Deutsch is right on that point. I use Hardegree (ref in my thesis(*)) He did show that
    quantum logic can be seen as a conditional probability logic.

    We will come back on this (it's necessarily a little bit technical). I am finishing a
    technical paper on that. The COMBINATORS can help to simplify considerably
    the mathematical conjectures of my thesis.

    Bruno

    (*) Hardegree, G. M. (1976). The Conditional in Quantum Logic. In Suppes, P., editor, Logic and Probability in Quantum Mechanics, volume 78 of Synthese Library, pages 55-72. D. Reidel Publishing Company, Dordrecht-Holland.
Received on Thu May 05 2005 - 09:24:23 PDT

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