Learning a Probabilistic Model using Partial Hidden Markov Model – We propose a new framework for learning a probabilistic Bayesian model based on partial hidden Markov model with conditional random field. We consider the problem of learning the conditional probabilities for two classes of random variables, namely the classes of continuous variables and classes of discrete variables. The conditional probability models trained on the continuous variables are considered as a model with low probability, and the conditional probability models trained on the discrete variables are considered as a model with high probability. Finally, we propose an algorithm which is both efficient and practical in providing high accuracy for learning the conditional probabilities. Our algorithm is a direct extension of the linear learning algorithm used in the literature. The algorithm is based on a partial-hidden Markov model with conditional random field, which is a representation of the conditional probabilities. The conditional probabilities in the conditional probabilities are learned by a regularized version of the full-hidden Markov model in which the conditional probabilities are assumed to be distributed among the discrete variables. We demonstrate the use of conditional probability models trained on the full-hidden model compared to linear models trained on the conditional probabilities.
A general framework for learning and planning based on the Bayesian family of probability distributions is presented. The Bayesian family of probability distributions is formulated as a linear decision graph, and is constructed by maximizing a bound on the probability that a given program is a complete non-interactive game. Here we investigate the utility of the Bayesian family of probabilities, whose definition is based on the problem of selecting the program that best exhibits the highest probability of possible outcomes. We show that the Bayesian family of probability distributions can be realized by a linear system, which is more compact than a graphical model or Bayesian inference. We use conditional independence to estimate the posterior probability of a given program and also show that the Bayesian family of probabilities can be obtained efficiently by using the probability density function.
A general framework for the Bayesian family of probability distributions is presented. The Bayesian family of probability distributions is formulated as a linear decision graph, and is constructed by maximizing a non-interactive probability of possible outcomes. This framework also provides a way for modeling high-level decision making problems such as the decision process of a drug company.
Intelligent Autonomous Cascades: An Extensible Approach based on Existential Rules and Beliefs
Toward Large-scale Computational Models
Learning a Probabilistic Model using Partial Hidden Markov Model
Dendritic-based Optimization Methods for Convex Relaxation Problems
A Comprehensive Survey of Artificial Intelligence: Annotated Articles Database and its Tools and ResourcesA general framework for learning and planning based on the Bayesian family of probability distributions is presented. The Bayesian family of probability distributions is formulated as a linear decision graph, and is constructed by maximizing a bound on the probability that a given program is a complete non-interactive game. Here we investigate the utility of the Bayesian family of probabilities, whose definition is based on the problem of selecting the program that best exhibits the highest probability of possible outcomes. We show that the Bayesian family of probability distributions can be realized by a linear system, which is more compact than a graphical model or Bayesian inference. We use conditional independence to estimate the posterior probability of a given program and also show that the Bayesian family of probabilities can be obtained efficiently by using the probability density function.
A general framework for the Bayesian family of probability distributions is presented. The Bayesian family of probability distributions is formulated as a linear decision graph, and is constructed by maximizing a non-interactive probability of possible outcomes. This framework also provides a way for modeling high-level decision making problems such as the decision process of a drug company.