http://acf.ch/wp/?m=payday-loans-online-qld Can you visualize a normalized wave function on spacetime?
http://selinathompson.co.uk/?m=payday-loans-factoria Let’s try with a simple example. The role of a wave function is to assign a complex number to each point ( http://cfpaldomoro.it/?m=wells-fargo-passbook-loans x, t) in spacetime. This is central to a quantum description of the world. The complex number at each point is interpreted as an amplitude, which determines a probability — the probability of measuring some physical quantity (like position or momentum) at that point.
http://electrodomesticosam.com/?q=car-loans-for-high-debt-to-income-ratio But in the end, it’s just a complex number, of unit length.
Now, a complex number lives on the complex plane — a plane with the vertical axis representing a complex value, and the horizontal axis representing a real value. And the complex numbers of http://hiddenacres.ca/site/?m=installment-loans-fast-cash unit length live on a circle around the origin. So you can think of these numbers as readings on a circular meter — like a speedometer or an altimeter — except that the meter reads source amplitudes instead of speeds or altitudes.
That means you can visualize the wave function ψ( payday loans direct lenders 2013 x, t) as assigning a meter-reading to each point in spacetime. And if I fix a point in space — like a spot on my kitchen floor — then I can trace through the history of this wave function over time. The result will be a smoothly changing meter reading. For example, the meter arrow might just spin around clockwise over time.
Then it would look something like the following.
instant payday loans new lenders Challenge Question: How would you characterize the “time-reverse” of this description of the world? Tune in next post for a discussion…
Edit: The above account is not quite right — see the post comments for more.
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