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  1. Wiktionary
  2. identity element
identity element

identity element

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Contents

  • 1 English
    • 1.1 Noun
      • 1.1.1 Usage notes
      • 1.1.2 Synonyms
      • 1.1.3 Hyponyms
      • 1.1.4 Related terms
      • 1.1.5 Translations
    • 1.2 See also
    • 1.3 Further reading

English

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English Wikipedia has an article on:
identity element
Wikipedia

Noun

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identity element (plural identity elements)

  1. (algebra) An element of an algebraic structure which when applied, in either order, to any other element via a binary operation yields the other element.
    • 1990, Daniel M. Fendel, Diane Resek, Foundations of Higher Mathematics, Volume 1, Addison-Wesley, page 269:
      Therefore the number 0 {\displaystyle 0} {\displaystyle 0} is not considered an identity element for subtraction, even though x − 0 = x {\displaystyle x-0=x} {\displaystyle x-0=x} for all x {\displaystyle x} {\displaystyle x}, since 0 − x ≠ x {\displaystyle 0-x\neq x} {\displaystyle 0-x\neq x}.
    • 2003, Houshang H. Sohrab, Basic Real Analysis, Birkhäuser, page 17,
      Let ( G , ⋅ ) {\displaystyle (G,\cdot )} {\displaystyle (G,\cdot )} be a group. Then the identity element e ∈ G {\displaystyle e\in G} {\displaystyle e\in G} is unique. […]
      Proof. If e {\displaystyle e} {\displaystyle e} and e ′ {\displaystyle e'} {\displaystyle e'} are both identity elements, then we have e e ′ = e {\displaystyle ee'=e} {\displaystyle ee'=e} since e ′ {\displaystyle e'} {\displaystyle e'} is an identity element, and e e ′ = e ′ {\displaystyle ee'=e'} {\displaystyle ee'=e'} since e {\displaystyle e} {\displaystyle e} is an identity element. Thus
      e = e e ′ = e ′ {\displaystyle e=ee'=e'} {\displaystyle e=ee'=e'}.
    • 2015, Martyn R. Dixon, Leonid A. Kurdachenko, Igor Ya. Subbotin, An Introduction to Essential Algebraic Structures, Wiley, page 41:
      Sometimes, to avoid ambiguity, we may use the notation e M {\displaystyle e_{M}} {\displaystyle e_{M}} for the identity element of M {\displaystyle M} {\displaystyle M}.
      If multiplicative notation is used then we use the term identity element, and often use the notation 1 {\displaystyle 1} {\displaystyle 1}, or 1 M {\displaystyle 1_{M}} {\displaystyle 1_{M}}, for the neutral element e {\displaystyle e} {\displaystyle e}.

Usage notes

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For binary operation ∗ {\displaystyle *} {\displaystyle *} defined on a given algebraic structure, an element i {\displaystyle i} {\displaystyle i} is:

  1. a left identity if i ∗ x = x {\displaystyle i*x=x} {\displaystyle i*x=x} for any x {\displaystyle x} {\displaystyle x} in the structure,
  2. a right identity, x ∗ i = x {\displaystyle x*i=x} {\displaystyle x*i=x} for any x {\displaystyle x} {\displaystyle x} in the structure,
  3. simply an identity element or (for emphasis) a two-sided identity if both are true.

Where a given structure M {\displaystyle M} {\displaystyle M} is equipped with an operation called addition, the notation 0 M {\displaystyle 0_{M}} {\displaystyle 0_{M}} may be used for the additive identity. Similarly, the notation 1 M {\displaystyle 1_{M}} {\displaystyle 1_{M}} denotes a multiplicative identity.

Synonyms

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  • (element that when applied with a binary operation leaves any other element unchanged): identity, neutral element

Hyponyms

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  • (element that when applied with a binary operation leaves any other element unchanged): additive identity, multiplicative identity, zero, zero element

Related terms

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  • left identity
  • right identity

Translations

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member of a structure
  • Dutch: identiteit (nl) f
  • Finnish: identiteettialkio
  • Hebrew: איבר יחידה m
  • Hungarian: egységelem (hu)
  • Irish: ball ionannais m
  • Italian: elemento neutro m
  • Maori: tūmau
  • Russian: то́ждество (ru) n (tóždestvo), тожде́ственность (ru) f (toždéstvennostʹ)
  • Spanish: elemento neutro m
  • Swedish: identitetselement (sv) n

See also

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  • unity

Further reading

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  • Identity matrix on Wikipedia.Wikipedia
  • Inverse element on Wikipedia.Wikipedia
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