Re: 2x2 tables in epi. Why Fisher test?

2001-05-11 Thread Juha Puranen
Ronald Bloom wrote: In sci.stat.consult Elliot Cramer [EMAIL PROTECTED] wrote: In sci.stat.consult Ronald Bloom [EMAIL PROTECTED] wrote: Herman as usual is absolutely correct; the validity of the Fisher test is analagous to the validity of regression tests which are derived conditional

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RE: Question

2001-05-11 Thread Magill, Brett
Don and Dennis, Thanks for your comments, I have some points and futher questions on the ussue below. For both Dennis and Don: I think the option of aggregating the information is a viable one. Yet, I cannot help but think there is some way to do this taking into account the fact that there

additional variance explained (SPSS)

2001-05-11 Thread Dianne Worth
I have a multiple regression y=a+b1+b2+b3+b4+b5. My Adj. R-sq is .403. I would like to determine how much explanation of variance each IV provides. I have created individual models (y=a+b1+b2+b3) to obtain "individual" Adj. R-sqs, but am not sure if it's permissible tosimply subtract one from the

RE: additional variance explained (SPSS)

2001-05-11 Thread Silvert, Henry
Please clarify for me. Do you wish to know how much each individual IV provides independent of the others? In which case I think that you would have to do a number of univariate regressions. On the other hand, if you have a hierachical structure in mind and want to know how much additional

2d random walk

2001-05-11 Thread Francis Dermot Sweeney
Here is a problem that is quite tricky. Starting at a radius R_o, a hop is made of length from the current point to the origin (R_o), in a random, uniform direction, in 2d. This take us to a new point, with distance to the origin R_1. The next hop is then of length R_1, in a random uniform

random walk in 2d

2001-05-11 Thread Francis Dermot Sweeney
Here is a problem that is quite tricky. Starting at a radius R_o, a hop is made of length from the current point to the origin (R_o), in a random, uniform direction, on a 2d plane. This take us to a new point, with distance to the origin R_1. The next hop is then of length R_1, in a random