Sunday, October 16, 2005

throwing out what is not necessary...

OK - I don't really need to "deal" with the motion part -
For singulation to happen you only need energy or consciousness and time. I think all the other reading I'm doing is confuzing me!

"In the classical mechanics a given object is either a particle or a wave." In quantum mechanics, the emphasis is on the "primacy of measurement", and for me, in the act of observing, we singulate the behavior or properties to become one or another of these properties.

From another SI article speaking about Time - "It arises when theorists try to turn Einstein's general theory of relativity into a quantum theory using a procedure called canonical quantization. The procedure worked brilliantly when applied to the theory of electromagnetism, but in the case of relativity, it produces an equation - the Wheeler-DeWitt equation - without a time variable. Taken literally, the equation indicates that the universe should be frozen in time, never changing."
Well, the process od singulation changes that. Every time energy changes from the wave to the particle or from the particle to the wave, upon observervation, for that attosecond, time stops. Time freezes. Just for that process to happen, and then things resume, under whatever forces or principle the thing now belongs to, or adheres by.

OK - now I need a friendly physicist to write me an equation, so I can test this idea. Any volunteers?

Here's the Wikipedia thing on the Wheeler-De-Witt equation -

In theoretical physics, the Wheeler-DeWitt equation is an equation that a wave function of the Universe should satisfy in a theory of quantum gravity. An example of such a wave function is the Hartle-Hawking state.

Simply speaking, the WDW equation says

H |\psi\rangle = 0

where H is the total Hamiltonian constraint in quantized general relativity.

In general the Hamiltonian vanishes for a theory with time scaling invariance.

There is also a diffeomorphism constraint.


10/16/05 from http://en.wikipedia.org/wiki/Wheeler-DeWitt_equation

I really haven't a clue what all that means - I'm needing some help here!

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