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Laurent polynomial

In mathematics, a Laurent polynomial (named after Pierre Alphonse Laurent) in one variable over a field F {\displaystyle \mathbb {F} } is a linear combination of positive and negative powers of the variable with coefficients in F {\displaystyle \mathbb {F} } . Laurent polynomials in X {\displaystyle X} form a ring denoted F [ X , X − 1 ] {\displaystyle…

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Laurent polynomial

Nodes28
Edges27
Triples15
Avg. degree1.93
Density0.071429
Components1

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Laurent polynomial

Top relations

related to Properties · 11
Laurent polynomial → Artinian, Hopf, If, In, It, Laurent, Many, More, Noetherian, The, The Laurent
related to Definition · 4
Laurent polynomial → Formulas, Laurent, Such, Two Laurent

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Important terminology

laurent polynomials ring displaystyle polynomial mathbb coefficients form -1 field negative may variables many non-zero powers terms finitely variable positive

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SubjectPredicateObjectConfidenceSrc
Laurent polynomialrelated to DefinitionLaurent0.60section
Laurent polynomialrelated to DefinitionTwo Laurent0.60section
Laurent polynomialrelated to DefinitionSuch0.60section
Laurent polynomialrelated to DefinitionFormulas0.60section
Laurent polynomialrelated to PropertiesLaurent0.60section
Laurent polynomialrelated to PropertiesThe0.60section
Laurent polynomialrelated to PropertiesMore0.60section
Laurent polynomialrelated to PropertiesMany0.60section
Laurent polynomialrelated to PropertiesNoetherian0.60section
Laurent polynomialrelated to PropertiesArtinian0.60section
Laurent polynomialrelated to PropertiesIf0.60section
Laurent polynomialrelated to PropertiesIn0.60section

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