Re: Distribution Free Tolerance Limits

2000-05-19 Thread FIsackson

Chebycheff's Inequality redivivus!

Tables of the tolerance factors may be found in the following two 
venerable texts. (They can also be calculated from the inequality with a 
number of numerical analysis packages for the Mac or the PC)

Engineering Statistics, 2nd Edition; Bowker and Lieberman, Prentice Hall
Introduction to Statistical Analysis, 4th Edition, Dixon and Massey, 
McGraw Hill

(I beg a dollop of forgiveness if there exist later editions of the cited 
works but these are the ones gathering dust on my bookshelves.)

N.B. I seem to recall that this inequality is valid only for unimodal 
distributions. I leave it to wiser heads on this list to confirm or deny 
this recollection.

Frank


Frank Isackson
re:SOLUTIONS
1724 S. Encino Avenue
Monrovia, CA 91016
USA
626 574 7518 (voice)
626 574 7556 (fax/data)
[EMAIL PROTECTED]
[EMAIL PROTECTED]



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Newbie Question

2000-05-19 Thread Manni Heumann

Hi!
I just discovered the newsgroups sci.stat.consult, sci.stat.edu, 
and sci.stat.math, and I was wondering, which group covers which topics. Are 
there any FAQs for any of these groups? What is on, what is off topic?

TIA,


--

Manni


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Re: Newbie Question

2000-05-19 Thread Rich Ulrich

On Fri, 19 May 2000 08:26:46 GMT, [EMAIL PROTECTED] (Manni Heumann)
wrote:

 Hi!
 I just discovered the newsgroups sci.stat.consult, sci.stat.edu, 
 and sci.stat.math, and I was wondering, which group covers which topics. Are 
 there any FAQs for any of these groups? What is on, what is off topic?


Steve Simon put together an FAQ on technical matters about groups and
mail lists -- since stat-l/sci.stat.consult exists that way.  And so
does sci.stat.edu, separately.  I don't know how well those
connections are still working, but there have been some problems in
the past, where messages showing one place don't get posted to the
other.

The FAQ says it was last modified in August, 1999.  (Is its address
for JOINING still correct?)  It is a good thing to read, especially if
you are new to Groups or Lists.  He includes list of Mail-lists.


from the site
This FAQ is posted once a month to STAT-L/SCI.STAT.CONSULT. The FAQ
now has two home pages:

http://www-personal.umich.edu/~dronis/statfaq.htm and 

http://www.cmh.edu/stats/faq/faq.htm. 
=end of cite.

Separately --
I have a stats-FAQ which includes statistical questions from those
three groups or from the SPSS group.  Much of it is in the form of
posts-and-responses (many of them, my own responses).  My coverage is
better for "biostatistics" than for some other questions, such as
lotteries or pure math functions -- where I know less and care less.

I kept most of the separate issues in small files, so there are 80+
pieces in all (my apologies, to those who want the whole thing at
once).  I also include links to other people, and other resources, and
other FAQs.

My last major overhaul of the site was in December, 1998.  I suspect
that my next version will abandon some of the post/response format.

-- 
Rich Ulrich, [EMAIL PROTECTED]
http://www.pitt.edu/~wpilib/index.html


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Regression and Correlation (Was Correlation)

2000-05-19 Thread Magill, Brett

I am no statistician, so let me make sure I am understanding what you are
saying.  Your point is that you may have an identical regression equation
despite the fact that the correlation may vary depending on the amount of
variation in X.  If this is your point, I agree and recognize this--r is a
measure of the fit about the regression line.

Nonetheless, regression and correlation are the same in the bivariate case
with the exception of scale.  In a bivariate regression, the standardized
Beta coefficient is equal to the Pearson r.  As with any standardization, it
removes the scale of the variation and the result is that the slope
describes the relationship or B = r.

Brett

-Original Message-
From: [EMAIL PROTECTED] [mailto:[EMAIL PROTECTED]]
Sent: Friday, May 19, 2000 11:43 AM
To: [EMAIL PROTECTED]
Subject: Re: Correlation


Magill, Brett [EMAIL PROTECTED] wrote:
Mike,

In the bivariate case, regression and correlation are identical.

This is false.  Correlation is the measure of the
proportion of the variance of one variable explained by a
linear function of the other in a joint distribution, while
linear regression is the linear relation itself.  One can
have non-linear versions as well.

If in fact E(Y|X) = aX + b, this will also be the case no
matter how selection is made on X, whereas the correlation
can vary greatly.


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