With s n (z) denoting the n-th partial sum of e z , the exact rate of convergence of the zeros of the normalized partial sums, s n (nz), to the Szegő curve D 0,∞ was recently studied by Carpenter et al. (1991), where D 0,∞ is defined by D 0,∞ := {z ∈ C : |ze 1−z | = 1 and |z| ≤ 1}.Here, the above results are generalized to the convergence of the zeros and poles of certain sequences of normalized Padé approximants R n,ν ((n + ν)z) to e z , where R n,ν (z) is the associated Padé rational approximation to e z .