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Computational Mechanics in Food Webs: Difference between revisions

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== Overview ==
== Overview ==
This project is about estimating causal states from population time series data and reconstruction of $\epsilon$-machines. One interesting question would be to look ant the causal states and find some correlations to nodes in a dynamic food web. Another question would be to quantify the population dynamics.   
This project is about estimating causal states from population time series data and reconstruction of $\epsilon$-machines. One interesting question would be to look at the causal states and find some correlations to nodes in a dynamic food web. Another question would be to quantify the population dynamics.   


We have have a frequentist [1] and a Bayesian [2] reconstruction algorithm. It would be interesting to see if they come up with the same result. As input data we can use a food web simulation we have seen in Neos lecture, wich is available [[http://www.foodwebs.org/index_page/wow2.html here]].  
We have have a frequentist [1] and a Bayesian [2] reconstruction algorithm. It would be interesting to see if they come up with the same result. As input data we can use a food web simulation we have seen in Neos lecture, wich is available [[http://www.foodwebs.org/index_page/wow2.html here]].  
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== Who's interested  ==
== Who's interested  ==
* [[Olaf Bochmann]]
* [[Olaf Bochmann]]
* ...
* [[Joseph Lizier]]
* ...
* [[John Mahoney]]
 
* [[Gregor Obernosterer]]
(yes, you can still add your name!)
* [[Juergen Pahle]]
== Presentation  ==
[[Media:Example.ogg]]

Latest revision as of 23:14, 28 June 2007

Overview

This project is about estimating causal states from population time series data and reconstruction of $\epsilon$-machines. One interesting question would be to look at the causal states and find some correlations to nodes in a dynamic food web. Another question would be to quantify the population dynamics.

We have have a frequentist [1] and a Bayesian [2] reconstruction algorithm. It would be interesting to see if they come up with the same result. As input data we can use a food web simulation we have seen in Neos lecture, wich is available [here].

Reading:

[1] C. R. Shalizi, K. L. Shalizi, and J. P. Crutchfield. An algorithm for pattern discovery in time series. 2002.

[2] C. C. Strelioff, J. P. Crutchfield, and A. Hubler. Inferring markov chains: Bayesian estimation, model comparison, entropy rate, and out-of-class modeling. 2007.

Who's interested

Presentation

Media:Example.ogg