 Originally Posted by spockman
First at hand pertaining to the topic, do the inherent truths in Heisenberg's uncertainty principle help or hinder our understanding of Trigonometric wavelets?
Or for some reason do you deny either of those two principles?
first we have to understand the prinipals.
in quantum mechanics, the partcle is described by a wave. the position is where the wave is concentated and the momentum, is the wavelength. neither the position nor the velocity is precisely defined; the position is uncertain to the degree that the wave is spread out, and the momentum is uncertain to the degree that the wavlength is illdefined.the only kind of wave with a definite position is concentrated at one point, and such a wave has no wavelength. conversely, the only kind of wave with a definite wavelength is an infinite regular periodic oscillation over all space, which has no definite position. so in quantum mechanics, there are no states which describe a particle with both a definite position and a definite momintum. the narrower the probability distribution is for the position, the wider it is in momentum. and since the the heisenberg uncertainty principle states that locating a particle in a small region of space makes the momentum of the particle uncertain; and conversely, that measuring the momentum of a particle precisely makes the position uncertain, i would say that the heisenberg's uncertainty principle does hinder the Trigonometric wavelets.
just my opinion i guess.
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