osskall
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Usually the d-orbitals are displayed adapted to octahedral symmetry. But as I understand it, one could just as well picture degenerate representations of the same orbitals in other high symmetries.
Does anyone have a link to a page containing pictures of the d-orbitals in the form adapted to tetrahedral symmetry? I reckon three of them should be "more combinable" with tetrahedrally coordinated ligands, since in ligand-field theory the d-orbitals split into one set of doubly and of triply degenerate orbitals, of which the triply degenerate ones form MOs with the (T1g I think) Td adapted orbitals of the ligands.
It would be fun to see what the tetrahedral representations of the d-metals would look like (especially the two that won't combine).
Does anyone have a link to a page containing pictures of the d-orbitals in the form adapted to tetrahedral symmetry? I reckon three of them should be "more combinable" with tetrahedrally coordinated ligands, since in ligand-field theory the d-orbitals split into one set of doubly and of triply degenerate orbitals, of which the triply degenerate ones form MOs with the (T1g I think) Td adapted orbitals of the ligands.
It would be fun to see what the tetrahedral representations of the d-metals would look like (especially the two that won't combine).
! - with the ligands and hence being lower in energy, which really is a nonphysical explanation, since it is the overlap of the eg set with ligand orbitals that lowers the total energy of the electrons of the complex, although raising the energy of the non- or partly filled metal-centred eg orbital set.) McCleverty does a much better job just relating to CFT as a simple but wrong model, and thus not spending too much time on it, while Shriver&Atkins actually try an argument like the doubly degenerate pair pointing less directly at the ligands and hence being lower in energy than the t2 triplet. The more I think of it, the more stupid it occurs to me to "overuse" this totally wrongful model in this way. If there were more symmetries than octahedral, or octahedral-derived, and tetrahedral, this argument would definitively fail. One shouldn't argue in this way, since this actually makes MO-based theories harder to grasp instead of making it easier. Since they're going to mention LFT anyway, they could've waited with treating tetrahedral complexes until LFT for octahedral complexes had been treated, and the same for all other effects of the splitting, like ligand-field splitting parameters, magnetism, Jahn-Teller effect, this all could be mentioned in the ligand-field paragraph as well, just making the CFT a parenthesis for introducing one way to "justify" the splitting of octahedral compexes.