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David Bohm and the Implicate Order

  1. Jan 4, 2004 #1

    Ivan Seeking

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    http://www.theosophy-nw.org/theosnw/science/prat-boh.htm

    Is this the popular interpretation? This particular paragraph seemed somewhat inaccurate. I thought this notion of "interconnectedness", as described here, predated Bohm by 20 years. My impression is that Bohm offers and explanation for the EPR paradox [conclusion] that may or may not be correct.

    How do you feel about Bohm's work - the notion of an Implicate Order? I have seen him represented as potentially one of the greatest minds of the century because of this work.

    EDIT: I was going to read some more of Bohm's work [I had some limited exposure in college]. How seriously should his ideas be taken?
     
    Last edited: Jan 5, 2004
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  3. Jan 5, 2004 #2

    DrChinese

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    I don't think that "instantaneous action at a distance" is generally considered to be the conclusion reached as a result of the Aspect experiments. The consensus is that the Einstein (or EPR) hypothesis regarding the completeness of QM is not valid. The Copenhagen interpretation is fully supported. A lot depends on your frame of reference as to what the Aspect experiments represent.

    The fundamental assumption of Bell's Theorem is that the chance of a particular outcome (or combination of outcomes) must be greater than or equal to zero. I think of this as the "reality" requirement. So I think of Aspect as testing this component, not the action-at-a-distance component of theory.

    But you also asked about Bohm's work. Personally, I think his entire thinking is off on the "Wholeness and the Implicate Order" as it is too metaphysical for me. On the other hand, I am a raving fan of an earlier work of his which has been largely overlooked: "Causality and Chance in Modern Physics". This book is difficult to find, but I think it is a lot more relevant. Causality and chance are sort of complementary concepts in physics, and this really becomes apparent when you discuss the Aspect experiments.
     
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