It is generally assumed that the measured strength of brittle ceramics
follows a Weibull distribution. However, there seems to be few sound and
direct evidences to support this assumption. Several previous studies have
shown that other distributions, such as normal distribution and log-normal
distribution may describe more appropriately the strength data than Weibull
distribution. In this paper, the efficiency of using a normal distribution
to describe the strength which follows a Weibull distribution is examined
based on Monte-Carlo simulations. It was shown that there exist strong
correlations between the parameters of normal distribution and those of
Weibull distribution. For the designed fracture probability not lower than
0.01, analyses based on both normal distribution and Weibull distribution
may give nearly identical predictions for the applicable stress levels. For
lower fracture probabilities, the differences between the predictions of
both distributions are not significant. It was suggested that, if there is
no evidence to confirm that the measured strength follows a certain
distribution, normal distribution and Weibull distribution seem to have the
same efficiency in analysing the statistical variations in the measured
strength of ceramics.