Let v, k be positive integers and k ≥ 3, then K k = {v : v ≥ k} is a 3-BD closed set. Two finite generating sets of 3-BD closed sets K 4 and K 5 are obtained by H. Hanani [5] and Qiurong Wu [12] respectively. In this article we show that if v ≥ 6, then v ∈ B 3 (K, 1), where K = {6, 7, . . . , 41, 45
On the 3BD-closed set B3({4,5,6})
✍ Scribed by L. Ji
- Publisher
- John Wiley and Sons
- Year
- 2004
- Tongue
- English
- Weight
- 122 KB
- Volume
- 12
- Category
- Article
- ISSN
- 1063-8539
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✦ Synopsis
Let B 3 ðKÞ ¼ fv v v v : 9 9 an Sð3; K; v v v vÞg. For K ¼ f4g or f4; 6g, B 3 ðKÞ has been determined by Hanani, and for K ¼ f4; 5g by a previous paper of the author. In this paper, we investigate the case of
; 5; 6gÞ by Hanani and that B 3 ðf4; 5gÞ ¼ fv v v v > 0 : v v v v 1; 2; 4; 5; 8; 10 ðmod 12Þ and v v v v 6 ¼ 13g & B 3 ðf4; 5; 6gÞ. We shall focus on the case of v v v v 9 ðmod 12Þ. It is proved that B 3 ðf4; 5; 6gÞ ¼ fv v v v > 0 : v v v v 0; 1; 2 ðmod 4Þ and v v v v 6 ¼ 9; 13g.
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