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- Shearer's_inequality abstract "In information theory, Shearer's inequality states that if X1, ..., Xd are random variables and S1, ..., Sn are subsets of {1, 2, ..., d} such that every integer between 1 and d lies in exactly r of these subsets, then where is the Cartesian product of random variables with indices j in (so the dimension of this vector is equal to the size of ).".
- Shearer's_inequality wikiPageID "29618699".
- Shearer's_inequality wikiPageRevisionID "470228701".
- Shearer's_inequality hasPhotoCollection Shearer's_inequality.
- Shearer's_inequality subject Category:Inequalities.
- Shearer's_inequality subject Category:Information_theory.
- Shearer's_inequality type Abstraction100002137.
- Shearer's_inequality type Attribute100024264.
- Shearer's_inequality type Difference104748836.
- Shearer's_inequality type Inequalities.
- Shearer's_inequality type Inequality104752221.
- Shearer's_inequality type Quality104723816.
- Shearer's_inequality comment "In information theory, Shearer's inequality states that if X1, ..., Xd are random variables and S1, ..., Sn are subsets of {1, 2, ..., d} such that every integer between 1 and d lies in exactly r of these subsets, then where is the Cartesian product of random variables with indices j in (so the dimension of this vector is equal to the size of ).".
- Shearer's_inequality label "Shearer's inequality".
- Shearer's_inequality sameAs m.0fpgtfc.
- Shearer's_inequality sameAs Q7492190.
- Shearer's_inequality sameAs Q7492190.
- Shearer's_inequality sameAs Shearer's_inequality.
- Shearer's_inequality wasDerivedFrom Shearer's_inequality?oldid=470228701.
- Shearer's_inequality isPrimaryTopicOf Shearer's_inequality.