A Mathematical Theory of Communication

E1169

A Mathematical Theory of Communication is Claude Shannon’s landmark 1948 paper that founded information theory by rigorously defining concepts like information, entropy, and channel capacity.

All labels observed (6)

How this entity was disambiguated

Statements (49)

Predicate Object
instanceOf landmark paper
scientific paper
associatedWithConcept Shannon entropy
Shannon entropy
surface form: Shannon limit
author Claude Shannon
coreIdea communication as selection of a message from a set of possible messages
distinction between semantic content and technical information
logarithmic measure of information content
separation of source coding and channel coding (conceptual)
use of probability distributions to model message sources
countryOfOrigin United States of America
surface form: United States
defined channel capacity as the maximum reliable communication rate
entropy as a measure of information, choice, and uncertainty
equivocation in communication systems
rate of information transmission
field information theory
focusesOn limits of reliable communication over noisy channels
mathematical modeling of communication systems
probabilistic treatment of messages and signals
hasPart analysis of noisy channels
discussion of coding and efficiency
treatment of continuous sources
treatment of discrete sources
influencedField coding theory
computer science
cryptography
data compression
digital communications
linguistics
neuroscience
statistical mechanics
telecommunications engineering
introducedConcept bit as a unit of information
channel capacity
continuous channel model
discrete memoryless channel model
information entropy
mutual information
noisy channel coding theorem (in preliminary form)
redundancy in communication
language English
laterRepublishedAs A Mathematical Theory of Communication self-linksurface differs
surface form: The Mathematical Theory of Communication
laterRepublishedWith an introductory essay by Warren Weaver
originalPublicationMedium journal article
publicationYear 1948
publisher Bell System Technical Journal
recognizedAs foundational work of information theory
one of the most influential scientific papers of the 20th century
title A Mathematical Theory of Communication self-link

How these facts were elicited

Referenced by (16)

Full triples — surface form annotated when it differs from this entity's canonical label.

Claude Shannon notableWork A Mathematical Theory of Communication
Claude Shannon notableWork A Mathematical Theory of Communication
this entity surface form: The Mathematical Theory of Communication
Claude notableWork A Mathematical Theory of Communication
subject surface form: Claude Shannon
Claude coAuthorOf A Mathematical Theory of Communication
subject surface form: Claude Shannon
this entity surface form: The Mathematical Theory of Communication
Shannon entropy introducedInWork A Mathematical Theory of Communication
Shannon entropy usedToDefine A Mathematical Theory of Communication
this entity surface form: Shannon capacity of a channel
A Mathematical Theory of Communication title A Mathematical Theory of Communication self-link
A Mathematical Theory of Communication laterRepublishedAs A Mathematical Theory of Communication self-linksurface differs
this entity surface form: The Mathematical Theory of Communication
Shannon notableWork A Mathematical Theory of Communication
subject surface form: Claude Shannon
Communication Theory of Secrecy Systems relatedWork A Mathematical Theory of Communication
Bell System Technical Journal hasNotableArticle A Mathematical Theory of Communication
CTSS relatedWork A Mathematical Theory of Communication
subject surface form: Communication Theory of Secrecy Systems
An Introduction to Information Theory: Symbols, Signals and Noise covers A Mathematical Theory of Communication
this entity surface form: Shannon’s theory of communication
information theory hasKeyPublication A Mathematical Theory of Communication
Nyquist theorem extendedBy A Mathematical Theory of Communication
this entity surface form: Shannon’s information theory
Mathematical Foundations of Information Theory influencedBy A Mathematical Theory of Communication
this entity surface form: Shannon’s 1948 papers on information theory