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- Khintchine_inequality abstract "In mathematics, the Khintchine inequality, named after Aleksandr Khinchin and spelled in multiple ways in the Roman alphabet, is a theorem from probability, and is also frequently used in analysis. Heuristically, it says that if we pick complex numbers , and add them together each multiplied by a random sign , then the expected value of its modulus, or the modulus it will be closest to on average, will be not too far off from .".
- Khintchine_inequality wikiPageID "10002357".
- Khintchine_inequality wikiPageRevisionID "596528488".
- Khintchine_inequality hasPhotoCollection Khintchine_inequality.
- Khintchine_inequality subject Category:Mathematical_analysis.
- Khintchine_inequality subject Category:Probabilistic_inequalities.
- Khintchine_inequality type Abstraction100002137.
- Khintchine_inequality type Attribute100024264.
- Khintchine_inequality type Difference104748836.
- Khintchine_inequality type Inequality104752221.
- Khintchine_inequality type ProbabilisticInequalities.
- Khintchine_inequality type Quality104723816.
- Khintchine_inequality comment "In mathematics, the Khintchine inequality, named after Aleksandr Khinchin and spelled in multiple ways in the Roman alphabet, is a theorem from probability, and is also frequently used in analysis. Heuristically, it says that if we pick complex numbers , and add them together each multiplied by a random sign , then the expected value of its modulus, or the modulus it will be closest to on average, will be not too far off from .".
- Khintchine_inequality label "Khintchine inequality".
- Khintchine_inequality sameAs m.02pzgp7.
- Khintchine_inequality sameAs Q6401711.
- Khintchine_inequality sameAs Q6401711.
- Khintchine_inequality sameAs Khintchine_inequality.
- Khintchine_inequality wasDerivedFrom Khintchine_inequality?oldid=596528488.
- Khintchine_inequality isPrimaryTopicOf Khintchine_inequality.