Sample size vs population |
If you, like many of our staffers, remember the basics of your statistics class; you know that the most important effect of sample size on those two stats is in how closely they may approximate the analogous parameters of the population as a whole. Unfortunately, Ori's post fails to use the word "population" at all. Oops.
While much of what Jack / Stephanie says in the post is more or less correct, some is a little "off." Take, for instance, the claims that
"If the sample size is too small, the mean scores will be artificially inflated or deflated... Similarly, the median scores will be unduly influenced by a small sample size."Clearly, Ori does not understand statistics: you cannot "artificially inflate" or "deflate" the mean value -- it is either correctly calculated, using the method Jack mentions, or it isn't. What you can change by changing sample size is your confidence in the measurement's accuracy. That's what the post's only reference says, but it's highly technical and very likely caused "Jack's" eyes to glaze over by the end of the abstract. |
Ori / Silberstein finishes by opining that
"Small sample sizes are problematic because the results of experiments involving them are not usually statistically significant..."
...which, our house statistician says, is essentially correct. However, Jack never says a word about large sample sizes. Since, at least as far as anyone here can remember, about half of statistics is spent determining optimum sample size, we'd like to have known more about that aspect... but Ori's not forthcoming. Darn: and here we thought he'd avoided picking up his fifth Dumbass of the Day award. Sorry, Jack. Sorry, Stephanie. |
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