Re: correlation length of a series
- From: Frederic Parrenin <parrenin gmail com>
- To: Gnumeric List <gnumeric-list gnome org>
- Subject: Re: correlation length of a series
- Date: Fri, 24 Feb 2012 16:18:55 +0100
Hi Andreas,
This is how I did it but I thought maybe it is suboptimal and there is
a generic procedure to do that.
I resampled (X_i,Y_i) by linear interpolation ('interpolation'
function) to (X'_i,Y'_i) where the X'_i are regularly sampled with a
step \DeltaX.
Then I calculated the Pearson correlation coefficient ('correl'
function) of (Y'_i,Y'_{i+n}) which is the correlation for n*\DeltaX.
Frédéric
2012/2/22 Andreas J. Guelzow <aguelzow pyrshep ca>:
On Wed, 2012-02-22 at 12:30 +0100, Frederic Parrenin wrote:
Dear all,
I have a serie (X_i,Y_i).
I would like to draw a correlation diagram as a function of \Delta X.
How to proceed?
Hi Frederic,
please be a bit more precise of what kind of diagram you would like to
create. None of Walsh diagrams, Tanabe-Sugano diagrams and Orgel
diagrams seems to make sense in this context.
Andreas
--
http://parrenin.frederic.free.fr/
[
Date Prev][
Date Next] [
Thread Prev][
Thread Next]
[
Thread Index]
[
Date Index]
[
Author Index]