It is often stated that gamma-ray bursts (GRBs) have typical energies of
several hundred keV. Is this a real feature of GRBs or is it due to an
observational bias? We consider the possibility that bursts of a given
bolometric luminosity occur with a hardness distribution $p(H)d \log H \propto
H^\gamma d \log HHH$ in the observed sample for
various values of . We show that because the detection efficiency of
BATSE falls steeply with increasing , the paucity of hard bursts need not be
real. We find that the observed sample is consistent with a distribution above
keV with or even . Thus, a large
population of unobserved hard gamma-ray bursts may exist. It is important to
extend the present analysis to a larger sample of BATSE bursts and to include
the OSSE and COMPTEL limits. If the full sample is consistent with $\gamma
\sgreat\ 0$, then it would be interesting to look for MeV bursts in the future.

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