Heisenberg principle :- Heisenberg proved existence of pair of properties say x and p(x) s.t
σ(x)σ(p(x)) ≥ h/4π always.
This take us to a fact that such pair of properties both cannot be determined with absolute certainty.
For example :-
Let, x is the position of a point particle and p(x) is its momentum at point x.
The Heisenberg told that both x and p(x) can't be determine with absolute certainty (as standard deviation σ represents the amount of error / shift from certainty / uncertainty ).
What is the main cause behind this kind of behavior. The proof could be gained from the Heisenberg Microscope experiment .
For the detail prove see http://spiff.rit.edu/classes/phys314/lectures/heis/heis.html and
http://www.aip.org/history/heisenberg/p08b.htm .
The Heisenberg Principal paved the base of the Wave Mechanics .
σ(x)σ(p(x)) ≥ h/4π always.
This take us to a fact that such pair of properties both cannot be determined with absolute certainty.
For example :-
Let, x is the position of a point particle and p(x) is its momentum at point x.
The Heisenberg told that both x and p(x) can't be determine with absolute certainty (as standard deviation σ represents the amount of error / shift from certainty / uncertainty ).
What is the main cause behind this kind of behavior. The proof could be gained from the Heisenberg Microscope experiment .
For the detail prove see http://spiff.rit.edu/classes/phys314/lectures/heis/heis.html and
http://www.aip.org/history/heisenberg/p08b.htm .
The Heisenberg Principal paved the base of the Wave Mechanics .
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