TY - JOUR
T1 - A comparison of collapsed Bayesian methods for probabilistic finite automata
AU - Shibata, Chihiro
AU - Yoshinaka, Ryo
PY - 2014/7
Y1 - 2014/7
N2 - This paper describes several collapsed Bayesian methods, which work by first marginalizing out transition probabilities, for inferring several kinds of probabilistic finite automata. The methods include collapsed Gibbs sampling (CGS) and collapsed variational Bayes, as well as two new methods. Their targets range over general probabilistic finite automata, hidden Markov models, probabilistic deterministic finite automata, and variable-length grams. We implement and compare these algorithms over the data sets from the Probabilistic Automata Learning Competition (PAutomaC), which are generated by various types of automata. We report that the CGS-based algorithm designed to target general probabilistic finite automata performed the best for any types of data.
AB - This paper describes several collapsed Bayesian methods, which work by first marginalizing out transition probabilities, for inferring several kinds of probabilistic finite automata. The methods include collapsed Gibbs sampling (CGS) and collapsed variational Bayes, as well as two new methods. Their targets range over general probabilistic finite automata, hidden Markov models, probabilistic deterministic finite automata, and variable-length grams. We implement and compare these algorithms over the data sets from the Probabilistic Automata Learning Competition (PAutomaC), which are generated by various types of automata. We report that the CGS-based algorithm designed to target general probabilistic finite automata performed the best for any types of data.
KW - Collapsed Gibbs sampling
KW - State-merging algorithms
KW - Variational Bayesian methods
UR - http://www.scopus.com/inward/record.url?scp=84903906708&partnerID=8YFLogxK
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U2 - 10.1007/s10994-013-5410-3
DO - 10.1007/s10994-013-5410-3
M3 - Article
AN - SCOPUS:84903906708
SN - 0885-6125
VL - 96
SP - 155
EP - 188
JO - Machine Learning
JF - Machine Learning
IS - 1-2
ER -