On the Ramsey number R(3, 6)

被引:0
|
作者
Cariolaro, David [1 ]
机构
[1] Acad Sinica, Inst Math, Taipei 115, Taiwan
来源
关键词
D O I
暂无
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
We give an easy proof for R(3, 6) = 18.
引用
收藏
页码:301 / 304
页数:4
相关论文
共 50 条
  • [1] On the Ramsey Number R(4,6)
    Exoo, Geoffrey
    [J]. ELECTRONIC JOURNAL OF COMBINATORICS, 2012, 19 (01):
  • [2] THE VALUE OF THE RAMSEY NUMBER R(3, 8)
    MCKAY, BD
    MIN, ZK
    [J]. JOURNAL OF GRAPH THEORY, 1992, 16 (01) : 99 - 105
  • [3] The graph Ramsey number R(Fl, K6)
    Kadota, Shin-Ya
    Onozuka, Tomokazu
    Suzuki, Yuta
    [J]. DISCRETE MATHEMATICS, 2019, 342 (04) : 1028 - 1037
  • [4] The value of the Ramsey number R5 (C6)
    Sun Yongqi
    Yang Yuansheng
    Wang Zhihai
    [J]. UTILITAS MATHEMATICA, 2008, 76 : 25 - 31
  • [5] ANNOUNCEMENT - ON THE RAMSEY NUMBERS R(4, 6), R(5, 6) AND R(3, 12)
    EXOO, G
    [J]. ARS COMBINATORIA, 1993, 35 : 85 - 85
  • [6] THE CLOSED ORDINAL RAMSEY NUMBER Rcl(ω2, 3) = ω6
    Mermelstein, Omer
    [J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 2020, 148 (01) : 413 - 419
  • [7] The Triangle-Free Process and the Ramsey Number R(3, k)
    Pontiveros, Gonzalo Fiz
    Griffiths, Simon
    Morris, Robert
    [J]. MEMOIRS OF THE AMERICAN MATHEMATICAL SOCIETY, 2020, 263 (1274) : 1 - +
  • [8] New lower bounds of classical Ramsey number R (6,12), R (6,14) and R (6,15)
    Luo, HP
    Su, WL
    Li, Q
    [J]. CHINESE SCIENCE BULLETIN, 1998, 43 (10): : 817 - 818
  • [9] An upper bound of 62 on the classical Ramsey number R(3,3,3,3)
    Fettes, SE
    Kramer, RL
    Radziszowski, SP
    [J]. ARS COMBINATORIA, 2004, 72 : 41 - 63
  • [10] The Ramsey Number R(3, K10 - e) and Computational Bounds for R(3, G)
    Goedgebeur, Jan
    Radziszowski, Stanislaw P.
    [J]. ELECTRONIC JOURNAL OF COMBINATORICS, 2013, 20 (04):