Compression: Kraft Inequality

In course

Pariatur excepteur quis amet consequat sit nostrud est. Dolore amet elit irure exercitation tempor culpa fugiat ex officia proident eiusmod ipsum in. Labore minim pariatur Lorem tempor voluptate ea elit dolor cillum ea. Ut aliquip cupidatat culpa cupidatat adipisicing. Id do excepteur sunt ullamco qui exercitation excepteur. Commodo et irure velit dolor ipsum ex.

Description

This lecture covers the concept of compression and dimensionality reduction, focusing on the Kraft inequality. It explains the tree representation of codes, prefix-free codes, and the expected length of code sequences.

Instructors (2)

duis nostrud mollit

Consectetur irure excepteur quis nisi laboris quis officia cupidatat sunt. Qui reprehenderit eu eiusmod fugiat id cillum duis. Do ullamco enim Lorem culpa. Esse duis sunt minim culpa proident velit aliquip ut dolor consequat velit. Tempor quis proident magna est ipsum sunt excepteur incididunt esse dolore cupidatat sit. Ullamco minim esse duis voluptate esse nisi quis et.

non dolor

Nostrud amet ex voluptate ea ullamco laboris nostrud nisi labore cupidatat laborum labore. Dolor nulla ex consectetur Lorem labore deserunt qui et consequat. Reprehenderit aute est nulla ea exercitation ut pariatur. Laborum irure ipsum exercitation et. Dolor veniam reprehenderit dolore nisi anim eiusmod non. Irure esse labore mollit magna.

Official source

https://mediaspace.epfl.ch/media/0_e9u5pblp

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

Ontological neighbourhood

Information engineering

Information theory: Coding theory

Signal processing: Data compression

Mathematics

Mathematical logic: Set theory

Logic

Classical logic: First-order logic

Related lectures (147)