ISQ
25 / 42
13-25

entropy

URNurn:iec:std:iec:80000-13:2025-02:::13-25
Download RDF.jsonld.ttl
https://metanorma.github.io/isq-smart/quantities/part-13/t13-25
urn:iec:std:iec:80000-13:2025-02:::13-25
ISQ Identifiers
ISO
urn:iso:std:iso:80000:-13:ed-2008:en:item:13-25
IEC
urn:iec:std:iec:80000-13:2025-02:::item:13-25
Designations
ENentropy
FRentropie
Symbol
H
Notation systems
Rendered
H
AsciiMath
H
LaTeX
H

Definition

EN

H ( X ) = ∑ i = 1 n p ( X i ) I ( X i ) for the set

X = { X 1 , … , X n }

where p ( X i ) is the probability, and

I ( X i ) is the information content of event

X i

FR

H ( X ) = ∑ i = 1 n p ( X i ) I ( X i ) pour l'ensemble

X = { X 1 , … , X n }

où p ( X i ) est la probabilité, et I ( X i ) est la quantité d'information de l'événement X i

Notes

EN

See IEC 60050-171,droploc%locality:item="171-07-15".

FR

Voir l'IEC 60050-171,droploc%locality:item="171-07-15".

Concept HierarchyPendrill (2024)
1dimensionless quantitiesLevel 0 · Kind

Ontology

Class Hierarchy

A physical quantity as defined in ISO/IEC 80000, with associated symbols, definitions, and units of measurement.

Instance IRI

isq:t13-25
PropertyValue
rdf:type
dcterms:identifier
13-25
skosxl:prefLabel
"entropy"@en
skosxl:altLabel
"H"@en
skos:definition
stem:[H(X) = sum_{i=1}^n p(X_i) I(X_i)] for the set stem:[X = {X_1, ..., X_n}] where stem:[p(X_i)] is the probability, …
skos:note
See <<iec60050-171,droploc%locality:item="171-07-15">>.
isq:hasUnit
isq:hasDimension
smart:hasBindingnessType
dcterms:isPartOf