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Re: Confidence interval is mathematically equivalent to hypothesis test
From: |
John Darrington |
Subject: |
Re: Confidence interval is mathematically equivalent to hypothesis test |
Date: |
Sun, 14 Oct 2018 17:54:17 +0200 |
User-agent: |
NeoMutt/20170113 (1.7.2) |
On Sun, Oct 14, 2018 at 10:07:09AM +0200, Dr. Oliver Walter wrote:
Am 14.10.2018 um 09:41 schrieb John Darrington:
> Which is why I suggested using one of the CDF functions.
> There is no T function, but there is a F function, which I think is the
> same if you set DF2 to 1. But you probably know better than me about
> those details. Perhaps IDF.F (0.05, N -1, 1) is what Werner wants (I
> haven't tried it)?
Ok. I see. I think the t distribution is implemented in PSPP.
IDF.T(0.975, n-1) gives the correct t value for a 95% CI. Werner could
try it.
Oh you're right. There is a IDF.T function after all, so it's even
easier.
J'
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- Re: Confidence interval is mathematically equivalent to hypothesis test, (continued)
- Re: Confidence interval is mathematically equivalent to hypothesis test, Dr. Oliver Walter, 2018/10/12
- Re: Confidence interval is mathematically equivalent to hypothesis test, Werner LEMBERG, 2018/10/13
- Re: Confidence interval is mathematically equivalent to hypothesis test, Dr. Oliver Walter, 2018/10/13
- Re: Confidence interval is mathematically equivalent to hypothesis test, Werner LEMBERG, 2018/10/13
- Re: Confidence interval is mathematically equivalent to hypothesis test, Dr. Oliver Walter, 2018/10/13
- Re: Confidence interval is mathematically equivalent to hypothesis test, John Darrington, 2018/10/14
- Re: Confidence interval is mathematically equivalent to hypothesis test, Werner LEMBERG, 2018/10/14
- Re: Confidence interval is mathematically equivalent to hypothesis test, Dr. Oliver Walter, 2018/10/14
- Re: Confidence interval is mathematically equivalent to hypothesis test, John Darrington, 2018/10/14
- Re: Confidence interval is mathematically equivalent to hypothesis test, Dr. Oliver Walter, 2018/10/14
- Re: Confidence interval is mathematically equivalent to hypothesis test,
John Darrington <=
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