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Re: Deriving Schrödinger's Equation from my Fundamental Equation
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Originally Posted by Doctordick
Since we are interested in the implied probability distribution of x, we must (in the final analysis) integrate over the probability distribution of tau. Since tau is a complete fabrication of our imagination, the final certainly cannot depend upon tau.
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Hi Doctordick,
Schrödinger equation - Wikipedia, the free encyclopedia
Quote:
So that not only is the probability of finding the particle the same everywhere, but the probability flux is as expected from an object moving at the the classical velocity p / m.
The reason that the Schrodinger equation admits a probability flux is because all the hopping is local and forward in time.
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Corollary to the Peter Principle: Once you have promoted all of your competents to their highest level of incompetence you must change your management philosophy from top down to bottom up, because the staff at the bottom are the only competent ones in your entire organisation.
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