Book Details
Dataset Shift in Machine Learning
An overview of recent efforts in the machine learning community to deal with dataset and covariate shift, which occurs when test and training inputs and outputs have different distributions.
Dataset shift is a common problem in predictive modeling that occurs when the joint distribution of inputs and outputs differs between training and test stages. Covariate shift, a particular case of dataset shift, occurs when only the input distribution changes. Dataset shift is present in most practical applications, for reasons ranging from the bias introduced by experimental design to the irreproducibility of the testing conditions at training time. (An example is -email spam filtering, which may fail to recognize spam that differs in form from the spam the automatic filter has been built on.) Despite this, and despite the attention given to the apparently similar problems of semi-supervised learning and active learning, dataset shift has received relatively little attention in the machine learning community until recently. This volume offers an overview of current efforts to deal with dataset and covariate shift. The chapters offer a mathematical and philosophical introduction to the problem, place dataset shift in relationship to transfer learning, transduction, local learning, active learning, and semi-supervised learning, provide theoretical views of dataset and covariate shift (including decision theoretic and Bayesian perspectives), and present algorithms for covariate shift.
<p><b> I Introduction to Dataset Shift </b></p>
<p>1 When Training and Test Sets Are Different: Characterizing Learning Transfer</p>
<p>2 Projection and Projectability</p>
<p><b> II Theoretical View on Dataset and Covariate Shift </b></p>
<p>3 Binary Classification under Sample Selection</p>
<p>4 On Bayesian Transduction: Implications for the Covariate Shift Problem</p>
<p>5 On the Training / Test Distributions Gap: A Data Representation Learning Framework</p>
<p><b> III Algorithms for Covariate Shift </b></p>
<p>6 Geometry of Covariate Shift with Applications to Active Learning </p>
<p>7 A Conditional Expectation Approach to Model Selection and Active Learning under Covariate Shift</p>
<p>8 Covariate Shift by Kernel Mean Matching </p>
<p>9 Discriminative Learning under Covariate Shift with a Single Optimization Problem</p>
Machine Learning in Non-Stationary Environments : Introduction to Covariate Shift Adaptation
Nearest-Neighbor Methods in Learning and Vision : Theory and Practice
ORGANIZATIONAL COGNITION AND LEARNING : BUILDING SYSTEMS FOR THE LEARNING ORGANIZATION
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