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Re: Test data for (m-code) semiovariogram?
From: |
Jose |
Subject: |
Re: Test data for (m-code) semiovariogram? |
Date: |
Mon, 7 Oct 2013 21:03:32 +0300 |
User-agent: |
Mozilla/5.0 (X11; Linux x86_64; rv:24.0) Gecko/20100101 Thunderbird/24.0 |
Hello.
I am also playing with spatial statistics.
On 06/22/2013 12:32 AM, fork wrote:
https://gist.github.com/forkandwait/5834437
It yields a similar but not exact empirical semiovariogram to the SAS example
linked by UCLA, at least by looking at the graph (see below the coal data).
Not sure how to interpret it with my real data (a home-rolled migration index
by county), but I am working on it.
Short points from your code
- I could not find the "distmat" in my octave installation (3.6.4),
neither with a quick search on Internet.
- Although it does not have significant importance, note that the data
that you use in your test is not exactly the one from the UCLA web
(check line 114).
I have also created my own script to calculate the semi-variogram.
https://gist.github.com/josombio/6871694
The main motivation was to learn, and to vectorize some parts to make it
faster (I have large datasets).
Regarding the testing, I have the same problems than you, I am not
completely sure about how to test it properly. I have added some simple
tests, as you can see in the code (If you run the tests, a file with
data will be downloaded automatically to your working directory and
deleted after).
In particular I was also trying to reproduce as exactly as possible the
figure from
http://www.ats.ucla.edu/stat/sas/faq/SAS_variogram_fit.htm
Note that it seems to be using a robust method (which is not specified
in the page), not the classical one by Matheron. So in my search for a
perfect match I also implemented some robust methods that I found in the
literature, which still fail to reproduce the figure exactly. However,
the figure from
http://www.ats.ucla.edu/stat/r/faq/variogram.htm
is well reproduced by my and your code (I used my own version of distmat).
If somebody has reference datasets (and results) with which I could test
Cressie, N. and Hawkins, Genton and Dowd's robust methods, I would
appreciate some links.
Regards
J.
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