  We present analytic estimates for the energy levels of N electrons (N = 2 -
5) in a two-dimensional parabolic quantum dot. A magnetic field is applied
perpendicularly to the confinement plane. The relevant scaled energy is shown
to be a smooth function of the parameter \beta=(effective Rydberg/effective dot
energy)^{1/6}. Two-point Pade approximants are obtained from the series
expansions of the energy near the oscillator ($\beta\to 0$) and Wigner
($\beta\to\infty$) limits. The approximants are expected to work with an error
not greater than 2.5% in the entire interval $0\le\beta < \infty$.
