Tables are given for obtaining confidence bounds for the two parameters and the 90th, 95th, and 99th percentiles of the two-parameter Weibull or extreme-value distribut.ions. The tables are based on best linear invariant estimlators of extreme-value location and scale parameters and apply to samples of sizen,n= 3(1)16, which may be censored at themth smallest sample observation,m= 3(1)%. More extensive tables for samples of sizen,n= 3(1)25, with censoring fromm= 3(1)n, may be found in [12]. Discussion is given concerning other methods of obtaining confidence and tolerance bounds for these distributions, properties of the estimators on which the bounds are based and computational procedures used.