Grothendieck inequality
In mathematics, the Grothendieck inequality states that there is a universal constant with the following property. If Mij is an n by n (real or complex) matrix with for all (real or complex) numbers si, tj of absolute value at most 1, then , The Grothendieck inequality and Grothendieck constants are named after Alexander Grothendieck, who proved the existence of the constants in a paper published in 1953.
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Alexander GrothendieckAssaf NaorGlossary of functional analysisGrothendieck's constantGrothendieck's inequalityGrothendieck constantHarry BuhrmanList of inequalitiesList of numbersList of things named after Alexander GrothendieckLittlewood's 4/3 inequalityPisier–Ringrose inequalityPseudorandom graphShmuel FriedlandSéminaire Nicolas Bourbaki (1960–1969)Tsirelson's bound
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Grothendieck inequality
In mathematics, the Grothendieck inequality states that there is a universal constant with the following property. If Mij is an n by n (real or complex) matrix with for all (real or complex) numbers si, tj of absolute value at most 1, then , The Grothendieck inequality and Grothendieck constants are named after Alexander Grothendieck, who proved the existence of the constants in a paper published in 1953.
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In mathematics, the Grothendie ...... in a paper published in 1953.
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格羅滕迪克不等式又稱為安蘇納姆梅·蘿狄絲不等式,是數學中表示 ...... vine)證出 即使對此繼續有研究,到現在還不知道確實數值。
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Grothendieck's Constant
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GrothendiecksConstant
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In mathematics, the Grothendie ...... in a paper published in 1953.
@en
格羅滕迪克不等式又稱為安蘇納姆梅·蘿狄絲不等式,是數學中表示 ...... vine)證出 即使對此繼續有研究,到現在還不知道確實數值。
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Grothendieck inequality
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格羅滕迪克不等式
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