We were taught (Under the section 'Valence Bond Theory') seven types of geometries a transition metal complex may assume and its corresponding hybridization states,
- Linear - $\ce{sp}$
- Trigonal planar - $\ce{sp^2}$
- Tetrahedral - $\ce{sp^3}$
- Square planar - $\ce{dsp^2}$ (Inner d-orbital involved)
- Trigonal Bi-pyramidal - $\ce{dsp^3}$ (Inner d-orbital involved)
- Square Pyramidal - $\ce{sp^3d}$ (Outer d-orbital involved)
- Octahedral - $\ce{d^2sp^3}$ (Inner d-orbitals involved)
We were told that there are quite a few instances (for Octahedral complexes), where the outer, vacant d-orbital takes part in hybridization, so the hybridization state would thus become: $\ce{sp^3d^2}$
Now my question is:
Are there Square Planar complexes in which the outer, vacant d-orbitals take part in hybridization (i.e- are there square planar complexes with sp2d hybridization) ? If so, could someone provide a few examples.