確率・統計:Probability and Statistics

推論技術:inference Technology

Protected: Graphical Models Overview and Markov Probability Fields

Graphical model overview for efficient approach to stochastic generative models, Markov stochastic processes
推論技術:inference Technology

Protected: An overview of the expert integration problem in online forecasting and its implementation in Regret

Overview of online predictive learning for solving sequential prediction problems, introduction to Regret
最適化:Optimization

Protected: Nonparametric Bayesian Point Processes and the Mathematics of Statistical Machine Learning Overview

An overview of the nonparametric Bayesian method, a probability generation model in infinite dimensions
アルゴリズム:Algorithms

Protected: Introduction to Machine Learning with Bayesian Inference

An overview of machine learning with Bayesian inference, a probabilistic generative model.
微分積分:Calculus

Protected: Submodular Optimization and Machine Learning – Overview

Overview of inferior modular optimization, which is machine learning for discrete variables used in sensor placement optimization.
最適化:Optimization

Protected: Causal Exploration of Statistics – Introduction

Overview of methods for statistical learning of causal information, and methods for determining various causal relationships.
最適化:Optimization

Protected: Gaussian Processes and Machine Learning – Introduction

Overview of Gaussian Generative Models for Machine Learning without Parameterization of Probabilistic Generative Models
アルゴリズム:Algorithms

Protected: Mixed Unigram Model

Basics of topic models for classification of document data, compound unigram models and LDA for teaching beginners
アルゴリズム:Algorithms

Protected: Unigram Model

Basics of topic model for classification of document data for education of beginners, unigram model
機械学習:Machine Learning

Protected: Bayesian Estimation and Information Theory

Bayesian estimation and information theory for artificial intelligence (AI), machine learning (ML), and natural language processing (NLP), from de Moivre's probability theory to Bayesian probability and Shannon's information engineering and tools for Bayesian estimation (STAN)
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