On 8/05/2017 4:41 pm, Quentin Anciaux wrote:
2017-05-08 8:26 GMT+02:00 Bruce Kellett <[email protected] <mailto:[email protected]>>:

    On 8/05/2017 3:59 pm, David Nyman wrote:
    On 8 May 2017 4:53 a.m., "Bruce Kellett"
    <[email protected] <mailto:[email protected]>> wrote:

        On 8/05/2017 3:14 am, David Nyman wrote:

        I've been thinking a bit more about this and I'd like to set
        out some further tentative remarks about the above. Your
        professional expertise in these matters is orders of
        magnitude greater than mine and consequently any comments
        you might make would be very helpful. By the way, it would
        also be helpful if you would read beyond the next paragraph
        before commenting because I hope I will come by myself to
        the fly in the ointment.

        Firstly, and "assuming computationalism" on the basis of CT
        + YD, we are led to the view that UD* must include all
        possible "physical" computational continuations (actually
        infinitely reiterated). This of course is also to assume
        that all such continuations are finitely computable (i.e.
        halting). Now, again on the same assumptions, it might seem
        reasonable that our observing such a physics in concrete
        substantial form is evidence of its emergence (i.e.
        epistemologically) as the predominant computational
        mechanism underlying those very perceptions. Hence it might
        seem equally reasonable to conclude that this is the reason
        that these latter correspondingly appear to supervene on
        concrete physical manifestations in their effective environment.

        Now wait a minute. We cannot escape the question of measure.
        Why would it be reasonable to assume that a physics of this
        sort should predominate in the manner outlined above? Well,
        firstly, it would seem that the generator of the set of
        possible physical computations is infinitely reiterative​
        and hence very robust (both in the sense of computational
        inclusiveness a la step 7, and that of internal
        self-consistency). But who is to say that the generators of
        "magical" or simply inconsistent continuations aren't
        equally or even more prevalent? After all we're dealing with
        a Library of Babel here and the Vast majority of any such
        library is bound to be gibberish. Well, I'm wondering​ about
        an analogy with Feynman's path integral idea (comments
        particularly appreciated here). Might a kind of least action
        principle be applicable here, such that internally
        consistent computations self-reinforce, whereas inconsistent
        ones in effect self-cancel?

        Also, absence of evidence isn't evidence of absence. I'm
        thinking here about the evaluation of what we typically
        remember having experienced. I can't help invoking Hoyle
        here again (sorry). Subjectively speaking, there's a kind of
        struggle always in process between remembering and
        forgetting. So on the basis suggested above, and from the
        abstract point of view of Hoyle's singular agent (or equally
        Bruno's virgin machine), inconsistent paths might plausibly
        tend to result, in effect, in a net (unintelligible)
        forgetting and contrariwise, self-consistent paths might
        equally plausibly result in a net (intelligible)
        remembering. I'm speaking of consistent and hence
        intelligible "personal histories" here. But perhaps you
        would substitute "implausibly" above. Anyway, your comments
        as ever particularly appreciated.

        I think the problem here is the use of the word "consistent".
        You refer to "internally consistent computations" and
        "consistent and hence intelligible 'personal histories'." But
        what is the measure of such consistency? You cannot use the
        idea of 'consistent according to some physical laws', because
        it is those laws that you are supposedly deriving -- they
        cannot form part of the derivation. I don't think any notion
        of logical consistency can fill the bill here. It is
        logically consistent that my present conscious moment, with
        its rich record of memories of a physical world, stretching
        back to childhood, is all an illusion of the momentary point
        in a computational history: the continuation of this
        computation back into the past, and forward into the future,
        could be just white noise! That is not logically
        inconsistent, or comutationally inconsistent. It is
        inconsistent only with the physical laws of conservation and
        persistence. But at this point, you do not have such laws!

        In fact, just as Boltzmann realized in the Boltzmann brain
        problem, states of complete randomness both before and after
        our current conscious moment are overwhelmingly more likley
        than that our present moment is immersed in a physics that
        involves exceptionless conservation laws, so that the past
        and future can both be evolved from our present state by the
        application of persistent and pervasive physical laws.

        Unless you can give some meaning to the concept of
        "consistent" that does not just beg the question, then I
        think Boltzmann's problem will destroy your search for some
        'measure' that makes our experience of physical laws (any
        physical laws, not just those we actually observe)
        overwhelmingly likely.


    Thanks for this. However I'm not sure you've fully addressed my
    "path integral" point, for what it's worth. Feynman's idea, if
    I've got the gist of it, was that an electron could be considered
    as taking every possible path from A to B, but that the direct or
    short paths could be considered as mutually reinforcing and the
    indirect or longer paths as mutually cancelling.

    Feynman's ideas relies on a physical theory within which one can
    calculate the phase change along each possible path. The upshot is
    that paths far away from the path of least action have phases that
    cancel in the quantum superposition sense. Note that the crucial
    input into this picture is that there is an underlying physical
    theory, in terms of which one can calculate the phase changes
    along each path. Also, it is important to remember that Feynman's
    path integral is only one means of calculating probability
    amplitudes in QM -- there are many other means of calculating
    these, and all give the same results.

    Hence the derivation of the principle of least action. So the
    analogy, more or less, that I have in mind is that Boltzmann-type
    random subjective states would, computationally speaking,
    mutually reinforce identical states supervening on the generator
    of "consistent" physical continuations (bear with me for a moment
    on the applicable sense of "consistent" here). IOW "If I am a
    machine I cannot know which machine I am". So as long as the
    generator of those consistent states is encapsulated by UD* -
    which is equivalent to saying as long as the computable evolution
    of physical states is so encapsulated (which it is by assumption)
    - then we can plausibly suppose that the net subjective
    consequences would be indistinguishable.

    I agree that conscious states, whether Boltzmann brains or parts
    of a longer calculation that does not start and end in white
    noise, are, insofar as thise states are conscious, they are
    indistinguishable. But the Boltzmann brain-type states cannot
    reinforce the path that leads to coherent physics, because the
    continuations are disjoint.

    As to your most reasonable request for a non question begging
    notion of consistent in this context, my tentative answer rests
    on my remarks about the "struggle between remembering and
    forgetting". Here's where I use Hoyle's pigeon hole analogy,
    which is pretty much equivalent to Barbour's time capsule one (as
    he acknowledges in TEOT)

    Both Hoyle's pigeon holes and Barbour's time capsules assume that
    there is a coherent underlying physics with regular exceptionless
    laws. Until you have something like that, you cannot define
    consistent continuations.


I think that white noise -> consciousness -> white noise must be of an infinitsimal measure for programs generating consciousness moments, because it needs a lot of informations to go from consciousness moment to white noise, more than from consciousness->consciousness-next moment, hence there must be shorter program that goes from one instant to the next than from one thing to totally something else...

What has program length got to do with the UD? All programs, of any length at all are present, and there are infinitely more programs that will go from some chance occurrence of a conscious moment to something that is not conscious, be it white noise or white rabbits, than there are programs that produce consistent physical laws generating the sequence of conscious moments. I think Russell's "Occam's catastrophe" is relevant here. The information content of white noise is much greater than the content of physical laws -- program length is not an issue.

as for the anthropic principle, you can use the same as in MWI, you are not where you're dead, in fact you are only found in "you" moment, hence consciousness->white noise is not a valid continuation and should be discarded for measure counting.

How do you know that you will not be white noise in the next instant? The anthropic principle assumes regular physical laws, and those are exactly what we are trying to derive.

Bruce

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