  We calculate the specific heat of the ideal gas obeying the generalized
exclusion statistics (GES) in the continuum model and the tight binding model
numerically. In the continuum model of 3-d space, the specific heat increases
with statistical parameter at low temperature whereas it decreases with
statistical parameter at high temperature. We find that the critical
temperature normalized by $\mu_f$ (Fermi energy) is 0.290. The specific heat of
2-d space was known to be independent of $g$ in the continuum model, but it
varies with $g$ drastically in the tight-binding model. From its unique
behavior, identification of GES particles will be possible from the specific
heat.
