  This is a partly expository article for the volume "Algebraic and Analytic
Microlocal Analysis" on pointwise Weyl laws for spectral projections kernels in
the Kaehler setting. We prove a 2-term pointwise Weyl law for projections onto
sums of eigenspaces of spectral width $\hbar=k^{-1}$ of Toeplitz quantizations
$\hat{H}_k$ of Hamiltonians on a Kaehler manifold. The first result is a
complete asymptotic expansion for smoothed spectral projections in terms of
periodic orbit data. When the orbit is `strongly hyperbolic' the leading
coefficient defines a uniformly continuous measure on $\R$ and a semi-classical
Tauberian theorem implies the 2-term expansion. As in previous works in the
series, we use scaling asymptotics of the Boutet-de-Monvel-Sjostrand parametrix
and Taylor expansions to reduce the proof to the Bargmann-Fock case.
