Anomal Zeeman: Landé gJg_JgJ
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gJ=1+J(J+1)+S(S+1)−L(L+1)2J(J+1)\displaystyle g_J = 1 + \frac{J(J+1)+S(S+1)-L(L+1)}{2J(J+1)}gJ=1+2J(J+1)J(J+1)+S(S+1)−L(L+1). For ren bane (S=0S=0S=0): g=1g=1g=1. For ren spinn (L=0L=0L=0): g=2g=2g=2.
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