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Natalia Makarova Project scientist Send message Joined: 8 Feb 19 Deprecated: Creation of dynamic property BoincUser::$nposts is deprecated in /var/boincadm/prj/html/inc/forum.inc on line 613 Posts: 423 Credit: 0 RAC: 0 |
Hello all! I am officially opening a new project "DB CF ODLS of order 9" . This is not a BOINC project yet, but a manual project. I have been working on a project for a long time on a PC. But you can turn a manual project into a BOINC project if you want. You can find out more here https://boinc.progger.info/odlk/forum_thread.php?id=165&postid=6222 |
Natalia Makarova Project scientist Send message Joined: 8 Feb 19 Posts: 423 Credit: 0 RAC: 0 |
The second search strategy for 9th order ODLC is Belyshev's program generator_kf_odlk9. I post software for this search strategy (Yandex.Disk) https://yadi.sk/d/8oNQldIm79JJMA Only one Belyshev program generator_kf_odlk9.exe works in this strategy. Read the file readme.txt written by the author. The archive includes sources, these are original author's sources. Examples of using this strategy are given in the topic https://boinc.progger.info/odlk/forum_thread.php?id=44 I have worked quite a lot on this strategy. Let me remind you : there are 20 rules. You write the rule number from (1 - 20) to the file config.txt . You may not need to specify the starting SN DLS (In this case delete the start.txt file). In this case, the program will start searching from the beginning of the specified rule. Having all the sources, you can easily start a search in a separate Application in any active BOINC project. |
Natalia Makarova Project scientist Send message Joined: 8 Feb 19 Posts: 423 Credit: 0 RAC: 0 |
Let's see the OEIS sequence https://oeis.org/A287695 Maximum number of normalized diagonal Latin squares that can be orthogonal to the same diagonal Latin square of order n. It is written there a(9) >= 516 I found DLS of order 9 which has 614 ODLS 0 2 5 4 7 3 8 6 1 5 1 6 7 8 2 4 0 3 8 4 2 5 6 0 3 1 7 6 8 0 3 2 7 1 5 4 1 0 3 8 4 6 7 2 5 4 7 1 6 3 5 2 8 0 7 3 8 0 5 1 6 4 2 3 5 4 2 1 8 0 7 6 2 6 7 1 0 4 5 3 8 We now have a(9) >= 614. The illustration You can improve this result. |
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