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Spin – for state at rest

Spin – for state at rest. Since we have a (two-fold) degeneracy there must be some operator which commutes with the energy operator and whose eigenvalues label the two states. Spin – for state NOT at rest. Helicity. Eigenvalues.

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Spin – for state at rest

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  1. Spin – for state at rest Since we have a (two-fold) degeneracy there must be some operator which commutes with the energy operator and whose eigenvalues label the two states

  2. Spin – for state NOT at rest Helicity Eigenvalues (More generally, in arbitrary frame, spin given by boosting result at rest -

  3. Inclusion of electromagnetic interaction

  4. Nonrelativistic limit Dominant time dependence large component small component

  5. Gyromagnetic ratio =2 predicted

  6. Spin – for state at rest Since we have a (two-fold) degeneracy there must be some operator which commutes with the energy operator and whose eigenvalues label the two states

  7. Spin – for state NOT at rest Helicity Eigenvalues (More generally, in arbitrary frame, spin given by boosting result at rest -

  8. Zero mass fermions – the two component neutrino Weyl basis For m=0 …no mixing Both have +ve and –ve energy solution Negative helicity neutrino - LH Positive helicity antineutrino - RH Projects LH neutrino

  9. Parity Parity invariant (neutrinos violate parity)

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