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The Pauli exclusion principle states that two identical fermions, (so with half-integer spin) cannot occupy the same quantum state simultaneously, and thus share all of their quantum numbers. Also use for structure and classification schemes involving antisymmetry.
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Fermion Superposition [closed]
In case of superposition of identical particles, we usually just add their amplitudes. For example, if we have several particles having the amplitudes of being in a particular quantum state $\psi_1, \ …
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Fermion Superposition
If we have 2 identical particles $a$ and $b$, and 2 states 1 and 2, the amplitude of finding a particle at $a$ and another at $b$ is
$\psi_a(1) \psi_b(2) ± \psi_a(2) \psi_b(1)$
Now, if we generaliz …
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Pauli Exclusion Principle and Quantum States [closed]
We know that two identical fermions cannot be in the same state together because of the Pauli exclusion principle.
My questions are:
Can two bosons (for example, photons) be arbitrarily close toget …
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Pauli Exclusion and Black Holes [duplicate]
Pauli exclusion principle states that 2 identical electrons cannot be in the same state, where state includes a spacial component.
I have heard that, in order to avoid being in the same state, in a …