update from Aidan
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@ -451,7 +451,10 @@ piece of python code:
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for j in range(j1-j2,min(twojmax,j1+j2)+1,2):
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if (j>=j1): print j1/2.,j2/2.,j/2.
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For even twojmax = 2(*m*\ -1), :math:`K = m(m+1)(2m+1)/6`, the *m*\ -th pyramidal number. For odd twojmax = 2 *m*\ -1, :math:`K = m(m+1)(m+2)/3`, twice the *m*\ -th tetrahedral number.
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There are :math:`m(m+1)/2` descriptors with last index *j*,
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where *m* = :math:`\lfloor j \rfloor + 1`.
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Hence, for even *twojmax* = 2(*m*\ -1), :math:`K = m(m+1)(2m+1)/6`, the *m*\ -th pyramidal number,
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and for odd *twojmax* = 2 *m*\ -1, :math:`K = m(m+1)(m+2)/3`, twice the *m*\ -th tetrahedral number.
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.. note::
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