6.441 Information Theory (Spring 2016 lecture notes) by Yury Polyanskiy and others Created 2026-10-13 Updated 2026-11-05
By Yury Polyanskiy, Yihong Wu.
Publisher: MIT OpenCourseWare.
Information Theory: From Coding to Learning, October 2022 draft by Yury Polyanskiy and others Created 2026-10-13 Updated 2026-11-05
By Yury Polyanskiy and Yihong Wu.
Online draft: people.lids.mit.edu/yp/homepage/data/itbook-2022.pdf
The inspected PDF carries an October 20, 2022 production timestamp and a title page naming both authors. Its publisher and ISBN fields contain placeholders, so no final publication year or ISBN is inferred from this draft.
Cited passages: §16.1, Corollary 16.2 and equation (16.2), printed pp. 261–262: the optimal fixed-prior Bayesian error exponent. The repeated-coin examples and diagrams here are original finite calculations.
Yihong Wu Created 2026-10-13 Updated 2026-11-05
Yihong Wu coauthored information-theory notes with Yury Polyanskiy. Their account links probabilistic quantities with limits on coding and statistical inference, separating what an algorithm achieves from what any algorithm can achieve.[ref]
6.441 Information Theory (Spring 2016 lecture notes) by Yury Polyanskiy and others. author attribution and the described mathematical development
Portrait of Yihong Wu
. External portrait hosted by Yale University, Center for Algorithms, Data, and Market Design. Source. Yury Polyanskiy Created 2026-10-13 Updated 2026-11-05
Yury Polyanskiy coauthored information-theory teaching material with Yihong Wu. The subject quantifies limits of communication, compression and inference from probabilistic models, connecting achievable constructions with converse bounds.[ref]
6.441 Information Theory (Spring 2016 lecture notes) by Yury Polyanskiy and others. author attribution and the described mathematical development
Portrait of Yury Polyanskiy
. External portrait hosted by Massachusetts Institute of Technology, LIDS. Source.
