The structures of 283 compounds of general formula [ML(m)](mu A)[M'L(n
)'] (M, M' = d- or f-block element, L, L' = ligand(s), A = p-block ele
ment) have been analysed with respect to the M-A-M angle (theta). Mole
cular orbital (primarily extended Huckel) and statistical methods were
used for the analysis. It is shown that compounds with 170 < theta <
180 are ''linear''. For all [ML(n)](2)(mu-A) compounds except [(eta-C(
5)R(5))(2)ML(n)](2)(mu-A), the M-A-M interaction consists of cylindric
al symmetrical sets of pi- and delta-orbitals derived from the d-orbit
als of the M atoms and the p-orbitals on the A atom. Free rotation of
the two ML(n) units with respect to one another can occur to minimize
steric repulsion across the M-A-M bridge. For [ML(5)](2)(mu-A) compoun
ds with 0-8 electrons on the two metal atoms, the theta angle is deter
mined by intramolecular steric repulsion of the ML(5) units across the
M-A-M bridge. It is predicted that [ML(5)](2)(mu-A) compounds with 9-
12 electrons will be bent (theta < 170 degrees), unless steric repulsi
on prevents bending. Compounds of type [(eta-C(5)R(5))ML(2)](2)(mu-A)
are a special case of [ML(5)](2)(mu-A) in which rotation of the pyrami
dalized (eta-C(5)R(5))ML(2) units occurs to minimize the steric repuls
ion across the M-A-M bridge. Similar conclusions apply to [ML(6)](2)(m
u-A) compounds with 0-4 or 5-8 electrons. There are three geometries f
or [ML(4)](2)(mu-A) compounds: square pyramidal with A in the apical p
osition: trigonal bipyramidal with A equatorial; trigonal bipyramidal
with A axial. The first type behave like [ML(5)](2)(mu-A). In the seco
nd and third cases, steric repulsions across the M-A-M bridge are the
main determinant of the theta angle regardless of the electron count.
For [ML(3)](2)(mu-A) compounds, the theta angle is determined by inter
molecular packing forces unless the ligands are very bulky. The M-A-M
interaction in [(eta-C(5)R(5))(2)ML(n)](2)(mu-A) compounds is allylic
in nature. Steric repulsion dictates that these compounds have linear
M-A-M units. Copyright (C) 1996 Elsevier Science Ltd