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 | | Because the sample mean and sample percentage of simple random samples are unbiased estimators of the population mean and population percentage, respectively, they would seem to be reasonable estimators of those parameters. |
 | | If we are sampling without replacement, we have to inflate the size of the sample to match the size of the population, by imagining we are sampling from a population the same size as the real population, but with a proportion of ones that matches the proportion of ones in the sample. |
 | | If the sample size is small enough, relative to the size of the population, then the finite population correction is close to one, and the SE of the sample mean essentially depends only on the sample size n, and not the population size N. |
| www.stat.berkeley.edu /users/stark/SticiGui/Text/ch17.htm (4297 words) |
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