Account Options

  1. Sign in
The old Google Groups will be going away soon.
Switch to the new Google Groups.
Google Groups Home
« Groups Home
Kurtotis and Skew ?
There are currently too many topics in this group that display first. To make this topic appear first, remove this option from another topic.
There was an error processing your request. Please try again.
flag
  8 messages - Collapse all  -  Translate all to Translated (View all originals)
The group you are posting to is a Usenet group. Messages posted to this group will make your email address visible to anyone on the Internet.
Your reply message has not been sent.
Your post was successful
 
From:
To:
Cc:
Followup To:
Add Cc | Add Followup-to | Edit Subject
Subject:
Validation:
For verification purposes please type the characters you see in the picture below or the numbers you hear by clicking the accessibility icon. Listen and type the numbers you hear
 
Timothy Victor  
View profile  
 More options Dec 12 1998, 3:00 am
Newsgroups: sci.stat.edu
From: Timothy Victor <tvic...@dolphin.upenn.edu>
Date: 1998/12/12
Subject: Re: Kurtotis and Skew ?
Have a look at _Numerical Recipes in Pascal_.

Adam Roslon wrote:

> Can anyone point me in the right direction to find some code or algorithms
> that can calculate the Kurtosis and Skew of and array of number, preferably
> in Pascal or C

> Thanks

--
Tim Victor
tvic...@dolphin.upenn.edu
Policy Research, Evaluation and Measurement
Graduate School of Education
University of Pennsylvania

 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Erich Hiebler  
View profile  
 More options Dec 12 1998, 3:00 am
Newsgroups: sci.stat.edu
From: Erich Hiebler <erich.hieb...@teleweb.at>
Date: 1998/12/12
Subject: Re: Kurtotis and Skew ?
Hi Adam,

There are a lot of sources in the web but I can recommend the following pages:

http://sigma.ire.pw.edu.pl/numrcp/
http://beta.ulib.org/webRoot/Books/Numerical_Recipes/

They are called "Numerical Recipes in C" (Fortran is also available).
The topics you are looking for, you can find in capter 14-1.
You need "Acrobat Reader" or any other postscript viewer.
Have Fun.

greetings
Erich

Adam Roslon schrieb:


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Albyn Jones  
View profile  
 More options Dec 12 1998, 3:00 am
Newsgroups: sci.stat.edu
From: jo...@reed.edu (Albyn Jones)
Date: 1998/12/12
Subject: Re: Kurtotis and Skew ?

>Have a look at _Numerical Recipes in Pascal_.

>Adam Roslon wrote:

>> Can anyone point me in the right direction to find some code or algorithms
>> that can calculate the Kurtosis and Skew of and array of number, preferably
>> in Pascal or C

the more important question is: why do you want to compute
skewness and kurtosis?

albyn


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Adam Roslon  
View profile  
 More options Dec 13 1998, 3:00 am
Newsgroups: sci.stat.edu
From: "Adam Roslon" <a...@nospam.roslon.com>
Date: 1998/12/13
Subject: Kurtotis and Skew ?
Can anyone point me in the right direction to find some code or algorithms
that can calculate the Kurtosis and Skew of and array of number, preferably
in Pascal or C

Thanks


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
David A. Heiser  
View profile  
 More options Dec 13 1998, 3:00 am
Newsgroups: sci.stat.edu
From: dahei...@gvn.net (David A. Heiser)
Date: 1998/12/13
Subject: Re: Kurtotis and Skew ?
Several points here.

1. The computation of accurate skewness and kurtosis values is not easy with
medium to large data sets. Most commercial software does not do it
correctly. As a rule of thumb, if the ratio of the square root of variance
to the mean value is less than 0.01 the computed skewness and kurtosis
values will have errors (i.e. LRE values may be less than 3).

2. Random sample sets from a true normal distribution, show wide ranges in
skewness and kurtosis values. To my knowledge there is no known true method
to determine confidence intervals about a computed skewnwss or kurtosis
value from a small to medium sample. The literature gives tables based on
asymototic methods for sample sets larger than 100 for normal distributions.

3. Richard A. Groeneveld "A Class of Quantile measures for Kurtosis", in the
current issue of the "American Statistician" (p. 325, Nov. 1998) describes
the problems with trying to make inferences based on computed fourth moment
(kurtosis). He quotes Balanda and MacGillivray as stating that "the
standardized fourth central moment in not a good measure of the shape of a
distribution".

4. Previous discussions on EDSTAT have concluded that sample skewness and
kurtosis values are of little value in determining whether the distribution
is normal or not.

DAHeiser


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Adam Roslon  
View profile  
 More options Dec 14 1998, 3:00 am
Newsgroups: sci.stat.edu
From: "Adam Roslon" <a...@nospam.roslon.com>
Date: 1998/12/14
Subject: Re: Kurtotis and Skew ?
Yes, that is a good question , I 'm doing some image processing on different
textures. I create a histogram of the pixel intensity values ,and test for
Mean , Mode StdDev , Max Min ect. .
But I feel the knowing the skew and kurtosis of the histogram may allow me
to recognize patterns more consistently.

 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Ronan Conroy  
View profile  
 More options Dec 14 1998, 3:00 am
Newsgroups: sci.stat.edu
From: rcon...@rcsi.ie (Ronan Conroy)
Date: 1998/12/14
Subject: Re: Kurtotis and Skew ?
Albyn Jones said (12/12/98 10:10 pm)

>>Adam Roslon wrote:

>>> Can anyone point me in the right direction to find some code or algorithms
>>> that can calculate the Kurtosis and Skew of and array of number, preferably
>>> in Pascal or C

>the more important question is: why do you want to compute
>skewness and kurtosis?

>albyn

I knew someone would say that! Has anyone any experience of using
L-moments, which have been proposed as a more elegant way of describing
distribution shape? See

Hosking, J. R. M. Moments or L moments? Am example comparing two measures
of distributional shape. The American Statistician. 1992; 46:186-189.

Has anyone ever seen them used in published research? Come to think of
it, when was the last time you saw skewness or kurtosis coefficients
reported?

_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/

    _/_/_/      _/_/     _/_/_/     _/     Ronan M Conroy
   _/    _/   _/   _/  _/          _/      Lecturer in Biostatistics
  _/_/_/    _/          _/_/_/    _/       Royal College of Surgeons
 _/   _/     _/              _/  _/        Dublin 2, Ireland
_/     _/     _/_/     _/_/_/   _/         voice +353 1 402 2431
             rcon...@rcsi.ie               fax   +353 1 402 2329
_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/
I'm not an outlier; I just haven't found my distribution yet


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
Ronan Conroy  
View profile  
 More options Dec 14 1998, 3:00 am
Newsgroups: sci.stat.edu
From: rcon...@rcsi.ie (Ronan Conroy)
Date: 1998/12/14
Subject: Re: Kurtotis and Skew ?
Adam Roslon said (14/12/98 12:54 pm)

>But I feel the knowing the skew and kurtosis of the histogram may allow me
>to recognize patterns more consistently.

I would look at a quantile-quantile plot or normal probability plot.
Numeric summaries of dispersion do not allow us to see patterned
departures from the expected distribution.

_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/

    _/_/_/      _/_/     _/_/_/     _/     Ronan M Conroy
   _/    _/   _/   _/  _/          _/      Lecturer in Biostatistics
  _/_/_/    _/          _/_/_/    _/       Royal College of Surgeons
 _/   _/     _/              _/  _/        Dublin 2, Ireland
_/     _/     _/_/     _/_/_/   _/         voice +353 1 402 2431
             rcon...@rcsi.ie               fax   +353 1 402 2329
_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/_/
I'm not an outlier; I just haven't found my distribution yet


 
You must Sign in before you can post messages.
To post a message you must first join this group.
Please update your nickname on the subscription settings page before posting.
You do not have the permission required to post.
End of messages
« Back to Discussions « Newer topic     Older topic »