= Spin number of a field
= Spin number
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= Spin comes naturally when adding relativity to quantum mechanics
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Best mathematical explanation: <spin comes naturally when adding relativity to quantum mechanics>{full}.
<Physics from Symmetry by Jakob Schwichtenberg (2015)> chapter 3.9 "Elementary particles" has an amazing summary of the preceding chapters the <spin (physics)> value has a relation to the <representation theory>[representations] of the <Lorentz group>, which encodes the <spacetime symmetry> that each particle observes. These symmetries can be characterized by small integer numbers:
* <spin 0>: $(0, 0)$ representation
* <spin half>: $(1/2, 0) \bigoplus (0, 1/2)$ representation
* <spin 1>: $(1/2, 1/2)$ representation
<parameters of the Standard Model>[As usual], we don't know why there aren't <elementary particles> with other spins, as we could construct them.
Bibliography:
* <video Quantum Field Theory visualized by ScienceClic English (2020)>
* <spin comes naturally when adding relativity to quantum mechanics>
* https://physics.stackexchange.com/questions/31119/what-does-spin-0-mean-exactly What does spin 0 mean exactly? on <Physics Stack Exchange>