This quantity, which is denoted by the quantumnumber "m sub s," has a magnitude of one-half for protons, electrons, and many other fermions.
This quantity's namesake waves are low-level excitations in continuously symmetric magneticlattices, and magnons are the quantizations of those waves. A theorem partly named for this quantitystates that the wavefunction of a system is either symmetric or antisymmetric under particleinterchange, depending on the particles' value for this quantity. Though (*) Pauli initially rejected thisconcept, his namesake matrices are used in its mathematical formulation, and it doubles the number ofpossible states according to the Pauli exclusion principle. This quantity, which is denoted by the quantumnumber "m sub s," has a magnitude of one-half for protons, electrons, and many other fermions. For 10points, name this form of intrinsic angular momentum.
This quantity's namesake waves are low-level excitations in continuously symmetric magneticlattices, and magnons are the quantizations of those waves.
spin [prompt on "angular momentum" before mention]