What Determines Even and Odd Functions in Quantum Equations?

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Even and odd functions in quantum equations are determined by their symmetry properties. An even function satisfies f(x) = f(-x), while an odd function meets the condition f(x) = -f(-x). These properties are crucial in quantum mechanics as they influence the solutions to wave functions and the behavior of quantum systems. When functions are classified as even or odd, certain terms in equations can be simplified or set to zero. Understanding these classifications aids in solving quantum equations effectively.
opeth_35
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hi,

I want to ask you something about the equation in the quantum which is called like EVEN and ODD function and we are solving according to this values and when the functions have been even and odd, we re saying that is equal to zero like that..

I am wondering actually, We are saying odd and even function according to what? I have not figured it out? Is there someone to know how this happens ?

ALSO, You can see example what I am talking about on the addition page..
 
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I ve forgotten to add the file.. sorry:)
 

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Thread 'Help with Time-Independent Perturbation Theory "Good" States Proof'
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