Agent Smith
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In statistical significance test we can reduce the probability of a type II error (failing to reject a false null hypothesis) if we increase the sample size. How does that work?
What is the criterion for rejecting or accepting a hypothesis?In statistical significance test we can reduce the probability of a type II error (failing to reject a false null hypothesis) if we increase the sample size. How does that work?
I think all that you ask for is part of the assumptions we have to make for a significance test. Anyway, we have a significance level (\(\displaystyle \alpha\)) against which we compare a p value that we have to compute. I haven't reached the part where we actually compute the p value. I'm just learning the basics of the 2 types of statistical errors. For type II it says a large sample size will reduce the probability of type II errors. I don't know why.What is the criterion for rejecting or accepting a hypothesis?
What parameter is tested to perform the operation (acceptance or rejection)? What is the expression of that criterion? How does that depend on sample size?
This video might help you to know how!In statistical significance test we can reduce the probability of a type II error (failing to reject a false null hypothesis) if we increase the sample size. How does that work?
Be patient Agent Smith. When you solve at least 10 problems in type II error, you will probably know the reason. By the way, this is not an [imath]\infty[/imath] problem, so I guess that you will figure out the reason by the end of the chapter or sooner.I think all that you ask for is part of the assumptions we have to make for a significance test. Anyway, we have a significance level (\(\displaystyle \alpha\)) against which we compare a p value that we have to compute. I haven't reached the part where we actually compute the p value. I'm just learning the basics of the 2 types of statistical errors. For type II it says a large sample size will reduce the probability of type II errors. I don't know why.