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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 3d 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 μf​ (Fermi energy)
is 0.290.
The specific heat of 2d 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
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