| M | L | Ruler | Holder |
| 4r +3 +s |
4r (r+s+2) +3 (s+1) |
1^r, r+1, (2r+1)^r, (4r+3)^s, (2r+2)^(r+1), 1^r A note on restricted difference bases, J. London Math.Soc.38, 1962, 465-466 |
B. Wichmann |
| 63 | 1000 | search bound 2*sqrt(L) | Klaus 01-08, 19:17 |
| 56 | 1062 | r=9, s=17 1^9,10,19^9,39^17,20^10,1^9 |
Peter 01-10, 22:13 |
| 56 | 1024 | 1^9,10,19^9,39^15,20^12,1^9 | Peter 01-26, 21:30 |
| 56 | 1000 | 1^8,9,17^8,35^19,18^9,1^8,9,3 | Alfred 01-26, 15:53 |
| 56 | 1000 | 1^7,8,15^7,31^24,16^8,1^8 | Alfred 01-25, 16:13 |
| 55 | 1023 | r=9, s=16 1^9,10,19^9,39^16,20^10,1^9 Is this ruler optimal? |
Thomas H. 01-09, 16:31 |
| 55 | 1023 | r=8, s=20 1^8,9,17^8,35^20,18^9,1^8 |
Rainer 01-10, 00:19 |
| 55 | 999 | r=7, s=24 1^7,8,15^7,31^24,16^8,1^7 |
Alfred 01-25, 16.13 |
| 54 | 988 | r=8, s=19 1^8,9,17^8,35^19,18^9,1^8 |
Peter 01-10, 16:43 |
| 54 | 1000 | conjectured lower bound | Peter 01-08, 22:22 |
| 49 | 1000 | proved lower bound M^2 > 2.434 L |
Leech[1956] |
This page is dedicated to RR the one and only Ruler of the Rulers! ;-)
Schon bemerkt: "Rainer" auf Chinesisch wird ja "Lainel" gesprochen. Setzen wir die Marken in der Mitte etwas anders, so haben wir "Lineal". Das KANN kein Zufall sein. (RR on dsm)
Mittlerweile konstruiert RR künstliche Sternenbilder aus denen er seine Zukunft herausliest.
