RE: MD Soul Searching

From: Ian Glendinning (ian@psybertron.org)
Date: Fri Sep 19 2003 - 09:22:09 BST

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    Pete, Patrick

    Quantum Information Processing is one of my interests in this area, and one
    of the reasons why I find parallels between Pirsig and Quantum Mechanics (a
    la SODV) very exciting. I'm sorry I missed the program you refer to.

    It is undoubtedly true that the QuBit(0&1) has raised the theoretical limits
    to computing power, however my main area of excitement is not the computing
    devices, but the information (Knowledge ?) itself. I've been corresponding
    with others and blogging on this subject for some time. Try these selected
    links, which themselves include a trail of links to many other sources..

    http://www.psybertron.org/2003_05_01_archive.html#200353808
    http://www.psybertron.org/2003_07_01_archive.html#105870680674743562
    http://www.psybertron.org/2003_08_01_archive.html#106037788760297153

    Ian Glendinning

    -----Original Message-----
    From: owner-moq_discuss@venus.co.uk
    [mailto:owner-moq_discuss@venus.co.uk]On Behalf Of Patrick van den Berg
    Sent: 17 September 2003 11:31
    To: moq_discuss@moq.org
    Subject: Re: MD Soul Searching

    Hi Pete,

    > It featured Gregory Chaitin and Roger Penrose and there were some
    > interesting suggestions, that quantum computers solve problems in
    > fewer steps than is logically possible,

    That's not really true. Quantum computers are logical. Only they solve
    problems faster then ordinary computers by using qubits, a '0' and a '1'
    at the same time. That means that with 1 qubit, you can perform 2 steps
    at once. With 2 qubits, you have a superposition of 4 steps (<01>,<00>,
    <10>, <11>), and with 3, 8 steps. In general a quantum computer with N
    bits can compute 2^N (N=power) at the same time.
    There exist now quantum computers with maybe 3 qubits: more than that is
    technologically not possible thus far. But there must be practical
    limits to this theoretical computing capability.
    Also there are problems with getting the solution out of a quantum
    computed result, because when you perform a classical measurement, you
    only can see one of the results of the many simultaneous computations.
    Someone told me that there were ways to get around this problem,
    however. Anyhow, this quantum computing has interested me for some time,
    and I know too little of it than I would like to :-)

    > that you cant start at one
    > point in mathematics and use logic to understand mathematics as a
    > whole,
    > rather mathematics has islands of logic and the only way between them
    > was inspiration and insight,

    Islands of logic! Nice.

    > and arguing that Artificial Intelligence
    > solely based on logic and computability is doomed to failure.

    Hm... I agree, it's on Penrose's interpretation of Goedel's theorem.
    Quite interesting, we have had a discussion about .5 or 1 year ago here
    on the MoQ on it. I didn't quite pull it off with me defending Penrose,
    'cause I had forgot the details of his mathematical reasoning.
    so I won't try and explain it here once again...
    Anyhow, The Emperor's New Mind of Penrose (lying incidentally on my desk
    right now) explains it thouroughly and understandable. It is a dense
    book about physical theories all together: excellent if you don't want
    another popular book on physics but something somewhere inbetween
    popular and academic.

    I hope someone else will try to formulate similarities between Penrose
    and Pirsig. (Platt?) Never read anything from Gregory Chatin.

    GReeting, Patrick.

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