Understanding machine learning : from theory to algorithms

La quatrième de couverture indique : "Machine learning is one of the fastest growing areas of computer science, with far-reaching applications. The aim of this textbook is to introduce machine learning, and the algorithmic paradigms it offers, in a principled way. The book provides a theoretica...

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Auteurs principaux: Shalev-Shwartz, Shai, Ben-David, Shai (Auteur)
Format: Livre papier
Jezik:Anglais
Izdano: New York : Cambridge University Press C 2014.
Teme:
Sporočilo: Autre tirage: 2018
Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Understanding machine learning, from theory to algorithms, Shai Shalev-Shwartz,... Shai Ben-David,..., 2014, New York, NY, Cambridge University Press, Institute of Mathematical Statistics Textbooks, 978-1-107-29801-9
Kazalo:
  • 1. Introduction;
  • Part I. Foundations:
  • 2. A gentle start;
  • 3. A formal learning model;
  • 4. Learning via uniform convergence;
  • 5. The bias-complexity trade-off;
  • 6. The VC-dimension;
  • 7. Non-uniform learnability;
  • 8. The runtime of learning;
  • Part II. From Theory to Algorithms:
  • 9. Linear predictors;
  • 10. Boosting;
  • 11. Model selection and validation;
  • 12. Convex learning problems;
  • 13. Regularization and stability;
  • 14. Stochastic gradient descent;
  • 15. Support vector machines;
  • 16. Kernel methods;
  • 17. Multiclass, ranking, and complex prediction problems;
  • 18. Decision trees;
  • 19. Nearest neighbor;
  • 20. Neural networks;
  • Part III. Additional Learning Models:
  • 21. Online learning;
  • 22. Clustering;
  • 23. Dimensionality reduction;
  • 24. Generative models;
  • 25. Feature selection and generation;
  • Part IV. Advanced Theory:
  • 26. Rademacher complexities;
  • 27. Covering numbers;
  • 28. Proof of the fundamental theorem of learning theory;
  • 29. Multiclass learnability;
  • 30. Compression bounds;
  • 31. PAC-Bayes;
  • Appendix A. Technical lemmas;
  • Appendix B. Measure concentration;
  • Appendix C. Linear algebra.