On 11/29/2018 11:08 PM, Bruno Marchal wrote:

On 28 Nov 2018, at 18:40, Philip Thrift <[email protected] <mailto:[email protected]>> wrote:



On Wednesday, November 28, 2018 at 9:03:42 AM UTC-6, Lawrence Crowell wrote:

    On Friday, November 9, 2018 at 6:51:06 PM UTC-6, Bruce wrote:

        From: *Brent Meeker* <[email protected]>

        You're dodging my point.  The "issue" of how we have
        subjective experience only seems to be an issue because in
        comparison to the "objective" experience of matter where we
        can trace long, mathematically define causal chains down
        to...a Lagrangian and coupling constants or something
        similar, which is long enough and esoteric enough that
        almost everyone loses interest along the way.  But some
        people (like Vic) are going to say, "But where does the
        Langrangian and coupling constants come from?"  and "Why a
        Lagrangian anyway?" My point is that when we can give a
        similarly deep and detailed account of why you think of an
        elephant when reading this, then nobody will worry about
        "the hard problem of consciousness"; just like they don't
        worry about "the hard problems of matter" like where that
        Lagrangian comes from or why a complex Hilbert space.

        Why can't I worry about those things? Where does the
        Lagrangian come from? And why use a complex Hilbert space? I
        don't think this is the underlying reason for saying that the
        "hard problem" of consciousness dissolves on solving the
        engineering problems. Solving the engineering problems will
        enable us to produce a fully conscious AI -- but will we then
        know how it works? We will certainly know where it came from.....

        Bruce


    When it comes to science I have to back what Bruce says here. All
    knowledge faces the limits of the Münchhausen trilemma, where we
    have three possible types of arguments. The first is the basic
    axiomatic approach, which generally is the cornerstone and
    capstone of mathematics and science. The second is a "turtles all
    the way down," where an argument is based on premises that have
    deeper reasons, and this nests endlessly. Vic Stenger found this
    to be of most interest with his "models all the way down." The
    third is a circular argument which would mean all truth is just
    tautology. The second and third turn out to have some relevancy,
    where these are complement in Godel's theorem. While in general
    we use the first in science and mathematics we generally can't
    completely eliminate the other two. However, for most work we
    have an FAPP limitation to how far we want to go. Because of that
    if there is ultimately just a quantum vacuum, or some set of
    vacua, that is eternal, we may then just rest our case there.

    If one wants to do philosophy or theology that may be fine, but
    one has to make sure not to confuse these as categories with the
    category of science. Maybe as Dennett says, philosophy is what we
    do when we do not understand how to ask the question right. In
    that setting at best we can only do sort of "pre-science," but
    not really science as such. Theology is an even looser area of
    thought, and I generally see no connection with science at all.

    LC




The "models almost all the way up ... and ... down" quote ("models" replacing the original "turtles") came first from the philosopher of science *Ronald Giere* [ https://en.wikipedia.org/wiki/Ronald_Giere ].

/In his book Scientific Perspectivism he develops a version of perspectival realism in which he argues that scientific descriptions are somewhat like colors, in that they capture only selected aspects of reality, and those aspects are not bits of the world seen as they are in themselves, but bits of the world seen from a distinctive human perspective. /


You can compare this with the consequence of mechanism and incompleteness, which enforces the 8 different self-referential universal (Löbian) machine “perspective” on arithmetic when seen by inside:

p (true)
Bp (provable).  (split in two)
Bp & p (knowable)
Bp & Dp (observable).  (split in two)
Bp & Dp & p (sensible).  (split in two)

It is a form of perspectivism, or modalism. The modal B and D (which is the diamond -B-) obeys the same law for all correct Löbian machine (universal machine aware of its universality), but can be very different form one individual to another.

B is Gödel’s beweisbar, or some generalisation for arbitrary


/In addition to the color example, Giere articulates his perspectivism by appeal to maps and to his own earlier and influential work on scientific models. Maps represent the world, but the representations they provide are conventional, affected by interest, and never fully accurate or complete. /

That makes sense, same here, if you know the relation between each mode, and between the modes and arithmetic.



/Similarly, scientific models are idealized structures that represent the world from particular and limited points of view. According to Giere, what goes for colors, maps, and models goes generally: science is perspectival through and through./

Here science is the simple Bp mode (mathematics) and Bp & Dp (or Bp & Dt) for physics. It is just different view of arithmetic, from the point of view of arithmetical being. Bp & p is the first person singular, and Bp & Dt, is (normally) the first person plural (physics *is* first person plural here, and that is arguably confirmed by the linearity of the tensor product in QM (without collapse).

Perspectivism is a form of modalism.

Nietzsche is vindicated.

Brent

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