Geotechnical engineers commonly collect measurements and perform laboratory tests for guiding judgment as well as for use in calculations. So-called "old school" engineers might plot results from a few tests and draw a lower-bound line by hand that would be used as the strength envelope for allowable-stress analyses. Calculated results would be reduced by a factor that was reported as the "factor of safety". Statistical parameters calculated with software today provide routine mean and standard deviation values. Reliability-based approaches should consider confidence interval, precision index, and stability probability (i.e., non-failure probability) for selecting practical strength values. Small-sample statistics utilizes degrees of freedom associated with the number of tests performed, the t-distribution associated with the degrees of freedom, confidence interval based on test results, the t-distribution probability, and the Chi squared distribution. Thus, the desired confidence interval, precision index, and stability probability cannot be determined until test result variability is known. Plotting confidence and prediction limits along with expected values based on actual test results aids in understanding the statistics of small samples, whether the parameter is unconfined compressive strength based on 5 samples or a power-function regression of shear strength from 50 direct shear tests.