  We study the energy and entropies for $N$ independent harmonic oscillators in
the microcanonical and the canonical ensembles in the Tsallis classical and the
Tsallis quantum statistics of entropic parameter $q$, where $N$ is the number
of the oscillators and the value of $q$ is larger than one. The energy and
entropies are represented with the physical temperature, and the well-known
expressions are obtained for the energy and R\'enyi entropy. The difference
between the microcanonical and the canonical ensembles is the existence of the
condition for $N$ and $q$ in the canonical ensemble: $N(q-1)<1$. The condition
does not appear in the microcanonical ensemble. The entropies are $q$-dependent
in the canonical ensemble, and are not $q$-dependent in the microcanonical
ensemble. For $N(q-1)<1$, this difference in entropy is quite small, and the
entropy in the canonical ensemble does not differ from the entropy in the
microcanonical ensemble substantially.
