Author Topic: test of independence  (Read 16775 times)

Offline nadjet

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test of independence
« on: July 06, 2007, 09:50:39 »
Hello
I have a simple question concerining the statistical test used for (conditional) independence testing:
If I remember correctly, Hugin uses the chi square test of independence. is that right?
and if so, when learning a model from a dataset, does the data have to be normally distributed for independence testing?

Many thanks

Nadjet

Offline Frank Jensen

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Re: test of independence
« Reply #1 on: July 06, 2007, 16:02:11 »
No, the data is assumed to be qualitative (i.e. discrete and not numeric).

Offline nadjet

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Re: test of independence
« Reply #2 on: July 19, 2007, 15:12:42 »
Dear Frank,
thank you for your reply, BUT I still do not understand your answer. I beielve the data has to be normally distributed for chi square test of independence. how does this relates to any data used when learning a model? do we have to check that the data is normally distributed or ...?

Pls if you know any review/book i should refer to understand this let me know.
thank you

Offline Frank Jensen

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Re: test of independence
« Reply #3 on: July 20, 2007, 16:42:18 »
We use the likelihood test statistic G^2 described in the following book:

P. Spirtes, C. Glymour, and R. Scheines.  Causation, Prediction, and Search.  Adaptive Computation and Machine Learning.  MIT Press, Cambridge, Massachusetts, second edition, 2000.

Offline nadjet

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Re: test of independence
« Reply #4 on: July 23, 2007, 14:43:27 »
thank you, I will c consult it

Regards