Machine Learning Under a Modern Optimization Lens

Dimitris Bertsimas

ISBN 10: 1733788506 / ISBN 13: 9781733788502

Published by Dynamic Ideas LLC (edition First Edition)

About this Item

It's a preowned item in good condition and includes all the pages. It may have some general signs of wear and tear, such as markings, highlighting, slight damage to the cover, minimal wear to the binding, etc., but they will not affect the overall reading experience.

Seller Inventory # 1733788506-11-1

Bibliographic Details

• Title: Machine Learning Under a Modern Optimization Lens
• Publisher: Dynamic Ideas LLC (edition First Edition)
• Language: English
• ISBN 10: 1733788506
• ISBN 13: 9781733788502
• Binding: Hardcover
• Edition: First Edition.
• Condition: Good

About this title

Synopsis

The book provides an original treatment of machine learning (ML) using convex, robust and mixed integer optimization that leads to solutions to central ML problems at large scale that can be found in seconds/minutes, can be certified to be optimal in minutes/hours, and outperform classical heuristic approaches in out-of-sample experiments.

Structure of the book:

Part I covers robust, sparse, nonlinear, holistic regression and extensions.

Part II contains optimal classification and regression trees.

Part III outlines prescriptive ML methods.

Part IV shows the power of optimization over randomization in design of experiments, exceptional responders, stable regression and the bootstrap.

Part V describes unsupervised methods in ML: optimal missing data imputation and interpretable clustering.

Part VI develops matrix ML methods: sparse PCA, sparse inverse covariance estimation, factor analysis, matrix and tensor completion
.

Part VII demonstrates how ML leads to interpretable optimization.

Philosophical principles of the book:
Interpretability is materially important in the real world.
Practical tractability not polynomial solvability leads to real world impact.

NP-hardness is an opportunity not an obstacle.

ML is inherently linked to optimization not probability theory.
Data represent an objective reality; models only exist in our imagination.

Optimization has a significant edge over randomization
.

The ultimate objective in the real world is prescription, not prediction.