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how can I ascertain the order of atomic orbital basis functions that psi4 uses ?
e.g. for p orbital basis functions, what is the ordering of l's from -1 to +1? some programmes use l=0, l=+1, l=-1, others use l=-1, l=0, l=+1, and yet some l=+1, l=0, l=-1...
and by extension, is there a concrete way I can verify the ordering of all atomic orbital basis functions for any basis set in psi4 ??
I did a lot of googling and reading but there doesn't appear to be a straight answer in the documentation.
the closest I came was this page in the psi4 README but it is not unambiguous, as it is unclear if this is always the case. https://psicode.org/psi4manual/master/prog_blas.html#how-to-name-orbital-bases-e-g-ao-so . Note that in PSI4, the real combinations of spherical harmonic functions (see the paragraph below Eq. 15 in the Schlegel paper) are ordered as: 0, 1+, 1-, 2+, 2-, ….
thank you
The text was updated successfully, but these errors were encountered:
hi @loriab , thank you so much for your very quick reply.
i will have a deep look at these files.
a follow-up question, how can I verify the ordering of the different basis functions and shells for a given element?
e.g. for def2-SVP basis set, for carbon, there are 3 sets of s AOs, 2 sets of p AOs (3 orbitals each) and finally 1 set of d AOs (5 orbitals if spherical, 6 orbitals if cartesian). I got this from Basis Set Exchange. do I assume the order is as written in the psi4 basis set file?
hello,
how can I ascertain the order of atomic orbital basis functions that
psi4
uses ?e.g. for p orbital basis functions, what is the ordering of l's from -1 to +1? some programmes use l=0, l=+1, l=-1, others use l=-1, l=0, l=+1, and yet some l=+1, l=0, l=-1...
and by extension, is there a concrete way I can verify the ordering of all atomic orbital basis functions for any basis set in
psi4
??I did a lot of googling and reading but there doesn't appear to be a straight answer in the documentation.
the closest I came was this page in the
psi4
README but it is not unambiguous, as it is unclear if this is always the case. https://psicode.org/psi4manual/master/prog_blas.html#how-to-name-orbital-bases-e-g-ao-so. Note that in PSI4, the real combinations of spherical harmonic functions (see the paragraph below Eq. 15 in the Schlegel paper) are ordered as: 0, 1+, 1-, 2+, 2-, ….
thank you
The text was updated successfully, but these errors were encountered: