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Edward George is the Universal Furniture Professor in the Department of Statistics at the Wharton School, University of Pennsylvania. He obtained his Ph.D. In Statistics from Stanford University in 1981, after which he held faculty positions at the University of Chicago and the University of Texas at Austin. George is an elected Fellow of the American Statistical Association and of the Institute for Mathematical Statistics, and an elected member of the International Statistical Institute. Fluidsynth Windows Installer. His current research interests include Bayesian analysis, classification and regression tree modeling, model uncertainty, predictive inference, statistical decision theory, and variable selection. Q: What's the difference between a mean and a median? The Art Of Public Speaking 11th Edition Apa Citation. Walt Long, Poquoson, Virginia Ed George: Hi, Walt.

The mean of a set of values is the average value, obtained by dividing the sum of the values by the total number of values. The median of a set of values is a middle value, which lies in between the largest 50 percent and the smallest 50 percent of the values in the set. An attractive feature of the median is that it is less sensitive to extreme values than the mean. For example, if a few (fewer than half) of the largest values in the set were made larger, the mean would increase too, but the median would not.