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- Sumset abstract "In additive combinatorics, the sumset (also called the Minkowski sum) of two subsets A and B of an abelian group G (written additively) is defined to be the set of all sums of an element from A with an element from B. That is,The n-fold iterated sumset of A iswhere there are n summands.Many of the questions and results of additive combinatorics and additive number theory can be phrased in terms of sumsets. For example, Lagrange's four-square theorem can be written succinctly in the formwhere is the set of square numbers. A subject that has received a fair amount of study is that of sets with small doubling, where the size of the set A + A is small (compared to the size of A); see for example Freiman's theorem.".
- Sumset wikiPageExternalLink mathematicsandstatistics.html.
- Sumset wikiPageID "916064".
- Sumset wikiPageRevisionID "551166206".
- Sumset hasPhotoCollection Sumset.
- Sumset subject Category:Sumsets.
- Sumset comment "In additive combinatorics, the sumset (also called the Minkowski sum) of two subsets A and B of an abelian group G (written additively) is defined to be the set of all sums of an element from A with an element from B. That is,The n-fold iterated sumset of A iswhere there are n summands.Many of the questions and results of additive combinatorics and additive number theory can be phrased in terms of sumsets.".
- Sumset label "Soma de conjuntos".
- Sumset label "Somme d'ensembles".
- Sumset label "Sumset".
- Sumset label "加法的和集合".
- Sumset sameAs Somme_d'ensembles.
- Sumset sameAs 加法的和集合.
- Sumset sameAs Soma_de_conjuntos.
- Sumset sameAs m.03pm7q.
- Sumset sameAs Q3489869.
- Sumset sameAs Q3489869.
- Sumset wasDerivedFrom Sumset?oldid=551166206.
- Sumset isPrimaryTopicOf Sumset.