[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2007-07-10 Thread Luc Maisonobe (JIRA)

[ 
https://issues.apache.org/jira/browse/MATH-160?page=com.atlassian.jira.plugin.system.issuetabpanels:comment-tabpanel#action_12511356
 ] 

Luc Maisonobe commented on MATH-160:


The applied fix added new public methods to the interface. This is considered 
an incompatible API change by the clirr maven plugin which now fails when 
comparing with version 1.1.
Should the next version been bumped to 2.0 ? Previous discussions on the 
version numbering missed the point with this issue.

 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: https://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Fix For: 1.2

 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2007-06-10 Thread Phil Steitz (JIRA)

[ 
https://issues.apache.org/jira/browse/MATH-160?page=com.atlassian.jira.plugin.system.issuetabpanels:comment-tabpanel#action_12503276
 ] 

Phil Steitz commented on MATH-160:
--

With the reference in the last comment replacing the reference in the patch, 
this looks OK to me.   We also need test cases, ideally validated against R, 
another package or published results somewhere.  Patches welcome!

 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: https://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Fix For: 1.2

 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2006-10-27 Thread aeriform (JIRA)
[ 
http://issues.apache.org/jira/browse/MATH-160?page=comments#action_12445327 ] 

aeriform commented on MATH-160:
---

Not sure if this would be good enough as I am not sure entirely what you need, 
but there is a reference to the normalized chi-squared in the following article 
on Issue 45 of Cytometry page 48:

http://www3.interscience.wiley.com/cgi-bin/fulltext/85011154/PDFSTART

Cytometry
ISSN: 1097-0320 (Online)
ISSN: 0196-4763 (Print)

Published 2001 Wiley-Liss, Inc.†
Cytometry 45:47-55 (2001)

Probability Binning Comparison: A Metric for Quantitating Multivariate 
Distribution Differences

This work is a US government work, and as such, is in the public domain in the 
United States of America. (pg. 47)

Is a reference like this sufficient to develop code from?

 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: http://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2006-10-23 Thread Phil Steitz (JIRA)
[ 
http://issues.apache.org/jira/browse/MATH-160?page=comments#action_12444161 ] 

Phil Steitz commented on MATH-160:
--

You are both right - Luc is correct in pointing out that we cannot use code 
taken or translated from Numerical Recipes (NR), nor can we implement numerical 
algorithms unique to NR.  What we always try to do is implement standard 
algorithms that are documented elsewhere (i.e., find another source beyond NR). 
 I have not looked carefully at the patch yet, but it should not be hard to 
find documentation for ChiSquare computed as described above.  Any suggestions 
for sources or comments on the patch itself would be appreciated.

 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: http://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2006-10-17 Thread Matthias Hummel (JIRA)
[ 
http://issues.apache.org/jira/browse/MATH-160?page=comments#action_12442869 ] 

Matthias Hummel commented on MATH-160:
--

There is no problem with the code included. It is not copied from Numerical 
Recipes, but was developed independently.
Nevertheless it is the only reference in English I know of that explains the 
mathematical background.


 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: http://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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[jira] Commented: (MATH-160) Chi-Square Test for Comparing two binned Data Sets

2006-10-16 Thread Luc Maisonobe (JIRA)
[ 
http://issues.apache.org/jira/browse/MATH-160?page=comments#action_12442651 ] 

Luc Maisonobe commented on MATH-160:


I'm affraid code from any of the Numerical Recipes book cannot be included in 
commons-math.
See the redistribution conditions in the NR site here: 
http://www.numerical-recipes.com/infotop.html#distinfo
If the code is a well known algorithm with public references independant from 
NR, then it is OK. But the comments in your patch directly references the NR 
book in C++.
Of course, this only my point of view, could anybody else give an advice on 
this topic ?

 Chi-Square Test for Comparing two binned Data Sets
 --

 Key: MATH-160
 URL: http://issues.apache.org/jira/browse/MATH-160
 Project: Commons Math
  Issue Type: New Feature
Reporter: Matthias Hummel
Priority: Minor
 Attachments: commons-math.patch


 Current Chi-Square test implementation only supports standard Chi-Square 
 testing with respect to known distribution. We needed testing for comparison 
 of two sample data sets where the distribution can be unknown. For this case 
 the Chi-Square test has to be computed in a different way so that both error 
 contributions (one for each sample data set) are taken into account. See 
 Press et. al, Numerical Recipes, Second Edition, formula 14.3.2.

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