(Q579262)

English

error function

sigmoid shape special function which occurs in probability, statistics and partial differential equations

Gauss error function
erf

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Statements

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\operatorname {erf} x={\frac {2}{\sqrt {\pi }}}\int \limits _{0}^{x}\mathrm {e} ^{-t^{2}}\mathrm {d} t

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stated in

ISO 80000-2:2019 Quantities and units — Part 2: Mathematics

section, verse, paragraph, or clause

2-20.9

in defining formula

\operatorname {erf} x

symbol represents

error function

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described by source

Great Soviet Encyclopedia (1926–1947)

statement is subject of

Q98708995

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ISO 80000-2:2019 Quantities and units — Part 2: Mathematics

section, verse, paragraph, or clause

2-20.9

subject named as

error function

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maintained by WikiProject

WikiProject Mathematics

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different from

Gaussian integral

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standard normal cumulative distribution function

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Commons category

Error function

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Identifiers

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28 October 2013

JSTOR topic ID (archived)

error-function

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MathWorld ID

Erf

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imported from Wikimedia project

French Wikipedia

Microsoft Academic ID

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1 reference

26 January 2022

https://docs.openalex.org/download-snapshot/snapshot-data-format

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commonswiki Category:Error function