Missing plots. Frequently in on-farm research, animal intervention or other unusual occurrences can ruin one or more plots in a trial. A decision must be made by the researcher on how to adjust the trial to account for these missing data. There are several ways to do this: generate a value for the affected plot, drop the block or replication from the analysis, or analyze all remaining plots as if they were a fully randomized design with unequal numbers of replications. Still another alternative, if the plot is not completely destroyed, is to harvest the parts of the plot that are undamaged and proceed as for missing plants (see next section). If fewer than four replications were used in the original design, dropping an entire replication is a fairly drastic measure, and other alternatives should be considered. If only one or two plots were affected and there were several treatments in the trial, then generation of estimated values would be the best alternative. If regression rather than analysis of variance is to be used to analyze the data, then a missing plot is less of a problem and may be omitted without significantly affecting the analysis. Standard statistical texts recommend a procedure not too complicated for field use, if only one, or at most two, plots are missing. For a randomized complete block design a single missing plot value can be estimated by the following equation: Y = (bB + tT G) / (b 1)(t 1) where b and t are the numbers of blocks and treatments, respectively, B and T are totals of observed plot values in the blocks) and treatments) containing the missing information, and G is the grand total of all observed plot values. The calculated or estimated value Y is entered into the data where the plot was missing. Analysis of variance is performed as usual, except that one degree of freedom is subtracted from total degrees of freedom (and therefore error degrees of freedom will also have one less than if the plot value had not been missing). Treatment sum of squares will have to be reduced by an amount equal to: [B Y(t 1)]2 / t(t 1)