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Aug 18th, 2017
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  1. In[1]:= Psi1[l1_,m1_,l2_,m2_]:=Sqrt[(2*l1+1)/(4*Pi)]*LegendreP[l1,m1,Cos[theta1]]*Sqrt[(2*l2+1)/(4*Pi)]*LegendreP[l2,m2,Cos[theta2]]-Sqrt[(2*l1+1)/(4*Pi)]*LegendreP[l1,m1,Cos[theta2]]*Sqrt[(2*l2+1)/(4*Pi)]*LegendreP[l2,m2,Cos[theta1]]
  2.  
  3. In[2]:= Den1[l1_,m1_,l2_,m2_]:=1/2*Psi1[l1,m1,l2,m2]^2
  4.  
  5. In[3]:= Dens1[l1_,m1_,l2_,m2_]:=Plot3D[Integrate[Den1[l1,m1,l2,m2],{phi1,0,2*Pi},{phi2,0,2*Pi}]*Sin[theta1]*Sin[theta2],{theta1,0,Pi},{theta2,0,Pi}]
  6.  
  7. In[4]:= Do[Print[{l1,l2,Dens1[l1,m1,l2,m2]}],{l1,0,5},{l2,0,5},{m1,0,0},{m2,0,0}]
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