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- Anderson's_theorem abstract "In mathematics, Anderson's theorem is a result in real analysis and geometry which says that the integral of an integrable, symmetric, unimodal, non-negative function f over an n-dimensional convex body K does not decrease if K is translated inwards towards the origin. This is a natural statement, since the graph of f can be thought of as a hill with a single peak over the origin; however, for n ≥ 2, the proof is not entirely obvious, as there may be points x of the body K where the value f(x) is larger than at the corresponding translate of x.Anderson's theorem also has an interesting application to probability theory.".
- Anderson's_theorem wikiPageID "10614125".
- Anderson's_theorem wikiPageRevisionID "565556628".
- Anderson's_theorem hasPhotoCollection Anderson's_theorem.
- Anderson's_theorem subject Category:Probability_theorems.
- Anderson's_theorem subject Category:Theorems_in_geometry.
- Anderson's_theorem subject Category:Theorems_in_real_analysis.
- Anderson's_theorem type Abstraction100002137.
- Anderson's_theorem type Communication100033020.
- Anderson's_theorem type Message106598915.
- Anderson's_theorem type ProbabilityTheorems.
- Anderson's_theorem type Proposition106750804.
- Anderson's_theorem type Statement106722453.
- Anderson's_theorem type Theorem106752293.
- Anderson's_theorem type TheoremsInGeometry.
- Anderson's_theorem type TheoremsInRealAnalysis.
- Anderson's_theorem comment "In mathematics, Anderson's theorem is a result in real analysis and geometry which says that the integral of an integrable, symmetric, unimodal, non-negative function f over an n-dimensional convex body K does not decrease if K is translated inwards towards the origin.".
- Anderson's_theorem label "Anderson's theorem".
- Anderson's_theorem sameAs m.02qk7gv.
- Anderson's_theorem sameAs Q4753992.
- Anderson's_theorem sameAs Q4753992.
- Anderson's_theorem sameAs Anderson's_theorem.
- Anderson's_theorem wasDerivedFrom Anderson's_theorem?oldid=565556628.
- Anderson's_theorem isPrimaryTopicOf Anderson's_theorem.