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Questions tagged [finite-population]

Use this tag to refer to situations when the population of interest is not infinite. (Much of statistics, estimation & inference, relies on the assumption that the population is infinite.)

1 vote
3 answers
124 views

I am looking to quantify the uncertainty about a parameter of a finite population, from a Bayesian perspective. Example. For example, we consider the proportion of people with a gym membership in ...
Dennis's user avatar
  • 13
6 votes
2 answers
292 views

this is a question I have thought about in the past but I can't convince myself of the correctness of the answer. Let's say you are running a (true) experiment in all schools of a small country, and ...
Alessandro's user avatar
1 vote
0 answers
46 views

I am stuck on an apparently simple problem that has been perplexing me for several days, without finding a solution. Here is the question: I have seroprevalence estimates (i.e., the prevalence of ...
Fabcorb's user avatar
  • 11
1 vote
0 answers
39 views

The Data I have a list of N ∼ 6700 population members who have a condition and are labeled with age in whole years and biological sex. For the parent population, I have The total number of each sex (∼...
abalter's user avatar
  • 1,168
4 votes
1 answer
274 views

Some distributions, like the Cauchy distribution, don't have a finite variance, and therefore the central limit theorem does not apply to them. If I have a thousand randomly selected observations from ...
David Moore's user avatar
1 vote
1 answer
197 views

When comparing differences in samples (e.g., difference in medians) between two groups, I am adjusting group size to account for finite populations of the groups, pooling all of the samples together ...
Docuemada's user avatar
  • 103
4 votes
1 answer
285 views

I am comparing the difference of medians between two groups of sample sizes $n1$ and $n2$. I would like to confirm that my boostrap approach for finite population size without pooling sample data ...
Docuemada's user avatar
  • 103
0 votes
0 answers
58 views

I have samples $\mathcal{Z} = \{Z_1,\ldots,Z_n\}$. These samples either come from the unknown distribution $\mathcal{D}_1$ or $\mathcal{D}_2$. (Note: I can't make any assumptions about these ...
Deep Patel's user avatar
1 vote
1 answer
58 views

In a 50 card deck where 4 copies of a card are allowed at maximum,there are around 2 million possible starting hands. My question is: If I take a random sample of the 300-350 and analyze it. Can I ...
Alyosha OL's user avatar
0 votes
0 answers
248 views

Question When doing surveys with a population, we obviously don't replace by design. Why is it then that the mathematics and statistics described in textbooks seems to be veering more on the side of ...
user3659451's user avatar
3 votes
2 answers
2k views

Recently I've encountered the formula for finite population variance in Davison's and Hinkley's book "Bootstrap Methods and their Application" (see screenshot below). The formula includes $(...
itdxer's user avatar
  • 8,039
0 votes
1 answer
215 views

Going through Sharon L. Lohr's Sampling design book (2nd Edition), I have no issues with the content all the way until it goes into the proof in chapter 2 on SRSWOR that $E[s^2] = S^2$, where $S^2$ is ...
philiptomk's user avatar
3 votes
2 answers
364 views

I have calculated the sample size for two different populations, N1= 29414 and N2= 625 (see code below). Why do I almost get the same sample size n1= 380 and n2= 239. There is not much difference, ...
Unknownuser's user avatar
5 votes
2 answers
528 views

Just when I thought I was starting to understand Bessel's correction, I noticed that it is not valid when the sample size equals the population size and so likely not valid for sample sizes close to ...
Zaz's user avatar
  • 283
2 votes
1 answer
243 views

Background Let us suppose that we are sampling from a finite population which is itself drawn from a univariate normal distribution. This accomplishes (1) having an underlying probability model and (2)...
Galen's user avatar
  • 10.2k

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