Wave function in quantum physics is a mathematical description of the quantum state of an isolated quantum system.
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Wave function in quantum physics is a mathematical description of the quantum state of an isolated quantum system.
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The wave function is a complex-valued probability amplitude, and the probabilities for the possible results of measurements made on the system can be derived from it.
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Wave function is a function of the degrees of freedom corresponding to some maximal set of commuting observables.
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Since the wave function is complex-valued, only its relative phase and relative magnitude can be measured—its value does not, in isolation, tell anything about the magnitudes or directions of measurable observables; one has to apply quantum operators, whose eigenvalues correspond to sets of possible results of measurements, to the wave function and calculate the statistical distributions for measurable quantities.
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In practice, the position-space wave function is used much more often than the momentum-space wave function.
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The fact that one wave function describes many particles is what makes quantum entanglement and the EPR paradox possible.
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In other words, the wave function is either totally symmetric in the positions of bosons, or totally antisymmetric in the positions of fermions.
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Wave function is an element of a function space partly characterized by the following concrete and abstract descriptions.
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The Wave function spaces are, due to completeness, very large in a certain sense.
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The following constraints on the wave function are sometimes explicitly formulated for the calculations and physical interpretation to make sense:.
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Whether the wave function really exists, and what it represents, are major questions in the interpretation of quantum mechanics.
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