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IP set

Known as: Hindman's theorem, Hindman’s theorem 
In mathematics, an IP set is a set of natural numbers which contains all finite sums of some infinite set. The finite sums of a set D of natural… 
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Related topics

Related topics

5 relations
Ergodic Ramsey theoryPiecewise syndetic setSyndetic setThick set

Broader (1)

Ergodic theory

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
Some strong negations of Hindman's theorem for uncountable FS sets
2015
2015
Hindman's Theorem and Analytic Sets (Infinitary combinatorics in set theory and its applications)
2015
2015
A lower bound on Gowers' FIN_k theorem
Gowers' FIN$_k$ theorem, also called Gowers' pigeonhole principle or Gowers' theorem, is a Ramsey-type theorem. It first occurred… 
2014
2014
Justin Tatch Moore Hindman ’ s Theorem , Ellis ’ s Lemma , and Thompson ’ s group
The purpose of this article is to formulate conjectural generalizations of Hindman’s Theorem and Ellis’s Lemma for nonassociative… 
2012
2012
Nonassociative Ramsey Theory and the amenability of Thompson's group
The purpose of this article is prove that Thompson's group F is amenable. The methods developed will then be used to prove a… 
2012
2012
The mapping and modelling of spiral structure in the Milky Way : the potential of the interstellar medium
GENTLEMEN, It was in 1864 that the first clues as to the nature of the space between stars were first identified in literature… 
2009
2009
A Simple Proof of Hindman's Theorem
2009
2009
J un 2 00 9 A Simple Proof of Hindman ’ s Theorem
We give a short, explicit proof of Hindman’s Theorem that in e very finite coloring of the integers, there is an infinite set all… 
2007
2007
Highly Mobile Children and Youth with Disabilities: Policies and Practices in Five States. inForum.
The term “highly mobile children and youth” is used to describe a broad population of individuals ages 6-21, who share the… 
1996
1996
Sandra Hindman. — Sealed in Parchment. Rereadings of Knighthood in the Illuminated Manuscripts of Chrétien de Troyes. Univers. of Chicago Pr., 1994.