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"Larry Athy" <[EMAIL PROTECTED]> wrote in message news:[EMAIL PROTECTED] > On Tue, Dec 2, 2003, 11:44am (CST+6), JMB posted here again and > continued to demonstrate that he does not understand that the > statistical method I used in my paper can be used with different types > of problems. He simply insists on disagreeing with things about which > he understands nothing. > =================== > I had written: ++ The "r" value gives us some idea as to how well my two > groups are related to one another. The "p" value takes "N" into account > and thus gives a more meaningful value of relative relationship. In the > even that they are not related, "r"= 0 and "p" =1. A "p" > .05 has no > meaning in this type analysis. ++ > ---------- > He, now: ~~ Something Larry has made up. Williams doesn't give this > method. Nobody does. In the Williams book, the method given is to assume > a null hypothesis of r = 0. Then you work out what the chances are of > getting the r value that you actually got if the real r should be 0. > Getting a p < .01 means that there should be less that one in 100 chance > of getting your r value if the true r was 0. It does not mean that there > is over 99% correlation between the sets. Williams never claims that the > p value means what Larry claims it means, and I can't even see anywhere > that Williams says something that could be honestly confused with such a > meaning. ~~ > ---------- > +++ Note that he says "Getting a p < .01 means that there should be less > than one in 100 chance of getting your r value if the true r was 0". > That means the same thing as "Getting a p < .01 means that there should > be more than 99 in 100 chances of not getting your r value if the true r > was 0". Okay, Larry is doing okay up to here. > Thus the true r is not 0 with a 99% probability. Still doing okay. > Thus they > would almost certainly be closely related. This is where Larry goes off track. Just because r is not equal to 0 does not mean that the sets are closely related. The true r could be .5, giving a determination of 25%, which is a poor correlation. > - Note that in my paper the HP-1/Bi1 relationship has an r =.659, t = > 3.155, and p = 01. Thus they are almost certainly closely related by > what JMB is quoting. +++ No, what that is saying is that you can be 99% certain that r is not 0. It does not mean you can be 99% certain of a correlation. It does not even mean that you can be 99% certain the the r=.659 is correct, although that would be assumed. An r=.659 would give a determination of 43%, which is a poor correlation. > Regards, Larry Athy, P.E. > > > > -- John Byrne www.iol.ie/~archaeology To email me use the feedback form on the website. The address attached to this post is just a spam trap.
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