SMML codelength for data from the binomial distribution

Version 1.0.1 (3,65 ko) par Statovic
This is an implementation of the polynomial time algorithm for computing the SMML codelength for data from the binomial distribution.
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Mise à jour 15 nov. 2022

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Strict Minimum Message Length (SMML) is criterion for statistical inference based on information theory. For general statistical models computing the SMML codelength of a model is NP-hard. This function implements the dynamic programming algorithm of Farr and Wallace (see [1]) that computes the SMML codelength for the binomial distribution in polynomial time. We assume a uniform prior on the probability of success. The algorithm is equivalent to Dijkstra's shortest path algorithm. For details on the algorithm and SMML, please see [1].
Code examples:
smml_binomial(5);
[P, msglen] = smml_binomial(10);
References:
[1] Farr, G. E.; Wallace, C. S.
The Complexity of Strict Minimum Message Length Inference
Computer Journal; May 2002, Vol. 45 Issue 3, p285
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Version Publié le Notes de version
1.0.1

-added implementation of lognchoosek() that was missing in the initial upload

1.0.0