  In this paper, we study the Laurent coefficients of meromorphic modular forms
at CM points by giving two approaches of computing them. The first is a
generalization of the method of Rodriguez-Villegas and Zagier, which expresses
the Laurent coefficients as constant terms of a family of polynomials obtained
through recursion. The second applies to meromorphic modular forms that are
regularized theta lifts, and expresses their Laurent coefficients in terms of
Fourier coefficients of harmonic Maass forms.
