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On subsets of abelian groups with no 3-term arithmetic progression
Frankl, P [Frankl, Péter (kombinatorika), author]
;
Graham, RL
;
Rödl, V
English Article (Journal Article) Scientific
Published:
JOURNAL OF COMBINATORIAL THEORY SERIES A 0097-3165 1096-0899
45
(1)
pp. 157-161
1987
Identifiers
MTMT: 2189231
DOI:
10.1016/0097-3165(87)90053-7
WoS:
A1987H017500013
Scopus:
0039877138
Subjects:
Mathematics
Computer and information sciences
A short proof of the following result of Brown and Buhler is given: For any ε{lunate} > 0 there exists n0 = n0(ε{lunate}) such that if A is an abelian group of odd order |A| > n0 and B ⊆ A with |B| > ε{lunate}|A|, then B must contain three distinct elements x, y, z satisfying x + y = 2z. © 1987.
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2025-04-07 03:04
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