https://michaelnielsen.org/polymath/index.php?action=history&feed=atom&title=3D_Moser_statistics 2026-05-08T02:15:22Z Revision history for this page on the wiki MediaWiki 1.42.3 https://michaelnielsen.org/polymath/index.php?title=3D_Moser_statistics&diff=1612&oldid=prev 2009-06-10T17:05:48Z

<p></p> <a href="https://michaelnielsen.org/polymath/index.php?title=3D_Moser_statistics&amp;diff=1612&amp;oldid=1593">Show changes</a>

Teorth https://michaelnielsen.org/polymath/index.php?title=3D_Moser_statistics&diff=1593&oldid=prev 2009-06-08T03:28:24Z

<p></p> <table style="background-color: #fff; color: #202122;" data-mw="interface"> <col class="diff-marker" /> <col class="diff-content" /> <col class="diff-marker" /> <col class="diff-content" /> <tr class="diff-title" lang="en"> <td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← Older revision</td> <td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">Revision as of 20:28, 7 June 2009</td> </tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l1">Line 1:</td> <td colspan="2" class="diff-lineno">Line 1:</td></tr> <tr><td class="diff-marker" data-marker="−"></td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #ffe49c; vertical-align: top; white-space: pre-wrap;"><div>In the table below, "n a b c d" means that there are n Moser sets in [3]^3 with the statistics (a,b,c,d).</div></td><td class="diff-marker" data-marker="+"></td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div>In the table below, "n a b c d" means that there are n Moser sets in [3]^3 with the statistics (a,b,c,d)<ins style="font-weight: bold; text-decoration: none;">.  The code for generating this data can be found [[C code for Moser|here]]</ins>.</div></td></tr> <tr><td class="diff-marker"></td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><br></td><td class="diff-marker"></td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><br></td></tr> <tr><td class="diff-marker"></td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>  1 0 0 0 0  </div></td><td class="diff-marker"></td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>  1 0 0 0 0  </div></td></tr> </table>

Teorth https://michaelnielsen.org/polymath/index.php?title=3D_Moser_statistics&diff=1592&oldid=prev 2009-06-08T02:58:49Z

<p>New page: In the table below, &quot;n a b c d&quot; means that there are n Moser sets in [3]^3 with the statistics (a,b,c,d). 1 0 0 0 0 1 0 0 0 1 1 0 0 6 0 1 0 12 0 0 1 8 0 0 0 2 4 12 0 0 6 0 0 ...</p> <p><b>New page</b></p><div>In the table below, &quot;n a b c d&quot; means that there are n Moser sets in [3]^3 with the statistics (a,b,c,d).<br /> <br /> 1 0 0 0 0 <br /> 1 0 0 0 1 <br /> 1 0 0 6 0 <br /> 1 0 12 0 0 <br /> 1 8 0 0 0 <br /> 2 4 12 0 0 <br /> 6 0 0 1 0 <br /> 6 0 0 1 1 <br /> 6 0 0 5 0 <br /> 6 4 0 5 0 <br /> 8 0 0 3 1 <br /> 8 0 6 6 0 <br /> 8 0 9 3 0 <br /> 8 1 0 0 0 <br /> 8 1 0 0 1 <br /> 8 1 0 6 0 <br /> 8 1 12 0 0 <br /> 8 3 12 0 0 <br /> 8 5 9 0 0 <br /> 8 7 0 0 0 <br /> 8 7 3 0 0 <br /> 12 0 0 2 1 <br /> 12 0 1 0 0 <br /> 12 0 1 0 1 <br /> 12 0 1 6 0 <br /> 12 0 11 0 0 <br /> 12 6 0 2 0 <br /> 15 0 0 2 0 <br /> 15 0 0 4 0 <br /> 16 2 0 6 0 <br /> 16 2 12 0 0 <br /> 16 4 0 0 1 <br /> 16 6 6 0 0 <br /> 20 0 0 3 0 <br /> 24 0 10 1 0 <br /> 24 2 0 0 1 <br /> 24 4 11 0 0 <br /> 24 4 9 2 0 <br /> 24 5 0 3 0 <br /> 24 6 0 1 0 <br /> 24 7 1 0 0 <br /> 24 7 2 0 0 <br /> 28 2 0 0 0 <br /> 28 6 0 0 0 <br /> 32 3 0 0 1 <br /> 32 3 9 3 0 <br /> 32 4 0 3 1 <br /> 48 0 5 6 0 <br /> 48 0 9 2 0 <br /> 48 1 0 1 0 <br /> 48 1 0 1 1 <br /> 48 1 0 5 0 <br /> 48 3 0 5 0 <br /> 48 4 1 5 0 <br /> 48 4 4 5 0 <br /> 48 4 6 2 1 <br /> 48 6 3 2 0 <br /> 48 6 4 1 0 <br /> 54 0 2 6 0 <br /> 54 4 0 1 1 <br /> 56 3 0 0 0 <br /> 56 5 0 0 0 <br /> 60 0 2 0 1 <br /> 60 4 0 4 0 <br /> 60 6 1 2 0 <br /> 64 0 6 0 1 <br /> 64 0 6 3 1 <br /> 64 1 0 3 1 <br /> 64 1 6 6 0 <br /> 64 1 9 3 0 <br /> 66 0 10 0 0 <br /> 66 0 2 0 0 <br /> 70 4 0 0 0 <br /> 72 0 1 1 0 <br /> 72 0 1 1 1 <br /> 72 0 1 5 0 <br /> 72 4 0 2 1 <br /> 80 2 6 6 0 <br /> 96 0 1 3 1 <br /> 96 0 8 3 0 <br /> 96 1 0 2 1 <br /> 96 1 1 0 0 <br /> 96 1 1 0 1 <br /> 96 1 1 6 0 <br /> 96 1 11 0 0 <br /> 96 5 0 2 0 <br /> 96 5 4 3 0 <br /> 96 5 7 1 0 <br /> 96 5 8 0 0 <br /> 96 6 2 2 0 <br /> 104 2 9 3 0 <br /> 104 3 0 3 1 <br /> 108 0 4 6 0 <br /> 108 0 6 5 0 <br /> 108 0 7 4 0 <br /> 108 2 0 5 0 <br /> 108 6 5 0 0 <br /> 112 0 3 6 0 <br /> 112 3 6 3 1 <br /> 120 1 0 2 0 <br /> 120 1 0 4 0 <br /> 120 3 11 0 0 <br /> 120 4 6 1 1 <br /> 120 5 0 1 0 <br /> 120 5 6 2 0 <br /> 120 6 1 1 0 <br /> 132 2 0 1 1 <br /> 132 4 2 5 0 <br /> 132 4 6 4 0 <br /> 144 0 1 2 1 <br /> 144 2 0 3 1 <br /> 144 3 0 1 1 <br /> 144 4 1 0 1 <br /> 144 4 3 5 0 <br /> 144 4 9 1 0 <br /> 156 2 0 1 0 <br /> 156 6 1 0 0 <br /> 160 0 3 0 1 <br /> 160 1 0 3 0 <br /> 162 4 10 0 0 <br /> 168 5 1 3 0 <br /> 168 6 3 1 0 <br /> 180 0 1 2 0 <br /> 180 0 1 4 0 <br /> 180 2 1 6 0 <br /> 192 0 5 0 1 <br /> 192 1 10 1 0 <br /> 192 3 10 1 0 <br /> 192 4 4 3 1 <br /> 204 2 11 0 0 <br /> 212 4 0 3 0 <br /> 216 0 6 1 1 <br /> 216 0 6 2 1 <br /> 216 0 9 1 0 <br /> 216 3 0 2 1 <br /> 216 4 6 0 1 <br /> 216 6 2 1 0 <br /> 220 0 3 0 0 <br /> 220 0 9 0 0 <br /> 240 0 1 3 0 <br /> 240 0 4 0 1 <br /> 240 2 0 2 1 <br /> 240 3 0 4 0 <br /> 246 4 0 1 0 <br /> 264 3 0 1 0 <br /> 264 3 6 5 0 <br /> 264 4 1 3 1 <br /> 276 2 1 0 1 <br /> 288 4 7 3 0 <br /> 300 2 0 4 0 <br /> 300 6 4 0 0 <br /> 312 3 9 2 0 <br /> 324 2 1 0 0 <br /> 336 0 2 5 0 <br /> 336 3 1 0 1 <br /> 336 4 0 2 0 <br /> 348 0 2 1 1 <br /> 360 2 0 2 0 <br /> 360 4 5 2 1 <br /> 360 6 2 0 0 <br /> 384 0 2 1 0 <br /> 384 0 5 3 1 <br /> 384 1 5 6 0 <br /> 384 1 9 2 0 <br /> 384 2 10 1 0 <br /> 384 4 8 2 0 <br /> 384 5 3 3 0 <br /> 408 5 2 3 0 <br /> 432 0 2 3 1 <br /> 432 1 2 6 0 <br /> 432 3 7 4 0 <br /> 432 5 1 0 0 <br /> 440 2 0 3 0 <br /> 440 6 3 0 0 <br /> 456 4 1 1 1 <br /> 480 0 8 2 0 <br /> 480 1 2 0 1 <br /> 480 3 8 3 0 <br /> 488 3 0 3 0 <br /> 495 0 4 0 0 <br /> 495 0 8 0 0 <br /> 504 0 5 5 0 <br /> 504 3 0 2 0 <br /> 504 3 1 5 0 <br /> 504 5 7 0 0 <br /> 512 1 6 0 1 <br /> 512 1 6 3 1 <br /> 516 4 1 4 0 <br /> 528 1 10 0 0 <br /> 528 1 2 0 0 <br /> 528 2 5 6 0 <br /> 540 4 2 0 1 <br /> 576 1 1 1 0 <br /> 576 1 1 1 1 <br /> 576 1 1 5 0 <br /> 600 3 1 0 0 <br /> 600 4 1 2 1 <br /> 648 5 5 2 0 <br /> 660 4 1 0 0 <br /> 672 0 2 2 1 <br /> 672 4 5 4 0 <br /> 696 5 1 2 0 <br /> 720 2 9 2 0 <br /> 720 5 6 1 0 <br /> 744 4 2 3 1 <br /> 744 4 5 1 1 <br /> 756 2 2 6 0 <br /> 768 0 3 5 0 <br /> 768 0 7 3 0 <br /> 768 1 1 3 1 <br /> 768 1 8 3 0 <br /> 768 2 6 3 1 <br /> 772 4 9 0 0 <br /> 792 0 5 0 0 <br /> 792 0 5 1 1 <br /> 792 0 7 0 0 <br /> 792 4 3 3 1 <br /> 792 4 5 0 1 <br /> 816 0 6 4 0 <br /> 816 3 10 0 0 <br /> 864 0 3 1 1 <br /> 864 0 4 3 1 <br /> 864 1 4 6 0 <br /> 864 1 6 5 0 <br /> 864 1 7 4 0 <br /> 870 0 2 4 0 <br /> 870 0 8 1 0 <br /> 888 5 1 1 0 <br /> 894 0 4 5 0 <br /> 896 0 3 3 1 <br /> 896 1 3 6 0 <br /> 896 3 6 0 1 <br /> 924 0 6 0 0 <br /> 930 0 2 2 0 <br /> 1008 0 5 2 1 <br /> 1008 3 6 2 1 <br /> 1056 3 1 3 1 <br /> 1056 3 5 3 1 <br /> 1088 4 3 0 1 <br /> 1152 1 1 2 1 <br /> 1152 2 6 0 1 <br /> 1158 0 4 1 1 <br /> 1188 2 10 0 0 <br /> 1200 0 2 3 0 <br /> 1200 0 3 1 0 <br /> 1224 2 1 5 0 <br /> 1254 4 4 0 1 <br /> 1280 1 3 0 1 <br /> 1296 2 4 6 0 <br /> 1296 2 6 5 0 <br /> 1320 2 2 0 1 <br /> 1344 2 8 3 0 <br /> 1404 2 7 4 0 <br /> 1416 4 8 1 0 <br /> 1440 1 1 2 0 <br /> 1440 1 1 4 0 <br /> 1440 4 4 2 1 <br /> 1456 2 3 6 0 <br /> 1464 3 2 0 1 <br /> 1464 5 2 0 0 <br /> 1488 3 1 1 1 <br /> 1488 4 2 1 1 <br /> 1512 2 1 1 1 <br /> 1512 5 6 0 0 <br /> 1536 0 3 2 1 <br /> 1536 1 5 0 1 <br /> 1608 3 5 5 0 <br /> 1632 2 1 3 1 <br /> 1662 4 2 4 0 <br /> 1716 2 2 0 0 <br /> 1728 1 6 1 1 <br /> 1728 1 6 2 1 <br /> 1728 1 9 1 0 <br /> 1760 1 3 0 0 <br /> 1760 1 9 0 0 <br /> 1788 0 4 2 1 <br /> 1800 2 1 1 0 <br /> 1806 4 4 4 0 <br /> 1824 3 6 1 1 <br /> 1824 4 2 2 1 <br /> 1824 5 4 2 0 <br /> 1896 4 1 3 0 <br /> 1920 1 1 3 0 <br /> 1920 1 4 0 1 <br /> 1920 4 4 1 1 <br /> 1932 0 7 2 0 <br /> 1944 5 2 2 0 <br /> 2016 3 2 5 0 <br /> 2064 0 7 1 0 <br /> 2096 4 6 3 0 <br /> 2160 3 9 1 0 <br /> 2172 0 3 4 0 <br /> 2208 3 1 2 1 <br /> 2232 0 5 4 0 <br /> 2280 4 1 1 0 <br /> 2352 5 5 1 0 <br /> 2376 4 3 1 1 <br /> 2436 0 4 1 0 <br /> 2472 4 3 2 1 <br /> 2496 4 3 4 0 <br /> 2520 3 1 4 0 <br /> 2634 4 8 0 0 <br /> 2640 4 7 2 0 <br /> 2640 5 3 2 0 <br /> 2688 1 2 5 0 <br /> 2696 0 6 3 0 <br /> 2712 0 3 2 0 <br /> 2712 5 2 1 0 <br /> 2736 2 1 2 1 <br /> 2784 1 2 1 1 <br /> 2802 4 2 0 0 <br /> 2808 3 1 1 0 <br /> 2856 5 3 0 0 <br /> 2856 5 5 0 0 <br /> 2928 3 2 0 0 <br /> 2988 0 4 4 0 <br /> 3024 2 6 2 1 <br /> 3072 1 2 1 0 <br /> 3072 1 5 3 1 <br /> 3072 3 5 0 1 <br /> 3072 4 1 2 0 <br /> 3192 0 6 1 0 <br /> 3248 0 3 3 0 <br /> 3320 3 9 0 0 <br /> 3360 0 5 1 0 <br /> 3360 2 3 0 1 <br /> 3392 3 3 0 1 <br /> 3420 2 1 4 0 <br /> 3456 1 2 3 1 <br /> 3456 2 6 1 1 <br /> 3528 5 4 0 0 <br /> 3600 3 4 5 0 <br /> 3648 2 5 0 1 <br /> 3672 2 9 1 0 <br /> 3840 1 8 2 0 <br /> 3840 3 3 5 0 <br /> 3888 3 2 3 1 <br /> 3936 3 8 2 0 <br /> 3960 1 4 0 0 <br /> 3960 1 8 0 0 <br /> 3960 3 4 3 1 <br /> 4032 1 5 5 0 <br /> 4140 2 1 2 0 <br /> 4176 3 6 4 0 <br /> 4180 2 9 0 0 <br /> 4224 5 4 1 0 <br /> 4248 0 6 2 0 <br /> 4416 3 4 0 1 <br /> 4440 5 3 1 0 <br /> 4800 2 4 0 1 <br /> 4911 0 4 2 0 <br /> 4920 0 5 3 0 <br /> 4992 2 5 3 1 <br /> 5040 2 1 3 0 <br /> 5112 3 7 3 0 <br /> 5136 3 1 3 0 <br /> 5172 0 4 3 0 <br /> 5328 3 1 2 0 <br /> 5376 1 2 2 1 <br /> 5376 2 2 5 0 <br /> 5500 2 3 0 0 <br /> 5712 0 5 2 0 <br /> 6096 3 5 2 1 <br /> 6120 3 2 1 1 <br /> 6144 1 3 5 0 <br /> 6144 1 7 3 0 <br /> 6176 3 3 3 1 <br /> 6336 1 5 0 0 <br /> 6336 1 5 1 1 <br /> 6336 1 7 0 0 <br /> 6336 4 7 1 0 <br /> 6384 4 7 0 0 <br /> 6528 1 6 4 0 <br /> 6552 2 5 5 0 <br /> 6720 4 2 3 0 <br /> 6720 4 5 3 0 <br /> 6912 1 3 1 1 <br /> 6912 1 4 3 1 <br /> 6912 2 2 3 1 <br /> 6960 1 2 4 0 <br /> 6960 1 8 1 0 <br /> 6960 2 2 1 1 <br /> 7064 4 3 0 0 <br /> 7152 1 4 5 0 <br /> 7168 1 3 3 1 <br /> 7392 1 6 0 0 <br /> 7440 1 2 2 0 <br /> 7680 2 8 2 0 <br /> 8016 3 5 1 1 <br /> 8064 1 5 2 1 <br /> 8592 3 2 2 1 <br /> 8600 3 3 0 0 <br /> 9000 3 8 0 0 <br /> 9132 4 2 1 0 <br /> 9216 2 2 1 0 <br /> 9264 1 4 1 1 <br /> 9600 1 2 3 0 <br /> 9600 1 3 1 0 <br /> 9804 4 6 2 0 <br /> 9900 2 8 0 0 <br /> 10464 3 2 4 0 <br /> 10776 3 8 1 0 <br /> 11004 4 6 0 0 <br /> 11424 2 6 4 0 <br /> 11520 2 3 5 0 <br /> 11520 2 7 3 0 <br /> 11652 4 2 2 0 <br /> 11742 4 4 0 0 <br /> 11880 2 4 0 0 <br /> 12000 4 4 3 0 <br /> 12096 2 2 2 1 <br /> 12096 2 4 3 1 <br /> 12120 4 3 3 0 <br /> 12288 1 3 2 1 <br /> 12516 2 4 5 0 <br /> 12768 3 3 1 1 <br /> 13152 3 2 1 0 <br /> 13440 2 3 3 1 <br /> 13464 2 5 1 1 <br /> 13512 4 5 0 0 <br /> 14208 3 4 1 1 <br /> 14304 1 4 2 1 <br /> 14352 3 4 2 1 <br /> 14688 3 5 4 0 <br /> 15120 2 5 2 1 <br /> 15456 1 7 2 0 <br /> 15660 2 2 4 0 <br /> 15660 2 8 1 0 <br /> 15888 3 3 2 1 <br /> 16416 2 3 1 1 <br /> 16512 1 7 1 0 <br /> 16536 4 6 1 0 <br /> 16632 2 7 0 0 <br /> 16920 3 4 0 0 <br /> 17136 3 7 0 0 <br /> 17376 1 3 4 0 <br /> 17856 1 5 4 0 <br /> 18216 2 5 0 0 <br /> 19488 1 4 1 0 <br /> 19896 3 7 2 0 <br /> 20328 2 6 0 0 <br /> 20460 2 2 2 0 <br /> 20760 4 3 1 0 <br /> 20844 2 4 1 1 <br /> 21568 1 6 3 0 <br /> 21576 4 5 2 0 <br /> 21696 1 3 2 0 <br /> 21936 3 3 4 0 <br /> 22176 3 2 3 0 <br /> 22904 3 6 3 0 <br /> 23472 3 5 0 0 <br /> 23520 3 6 0 0 <br /> 23904 1 4 4 0 <br /> 23904 4 3 2 0 <br /> 23952 3 2 2 0 <br /> 24000 2 2 3 0 <br /> 24672 3 4 4 0 <br /> 25536 1 6 1 0 <br /> 25984 1 3 3 0 <br /> 26112 2 3 2 1 <br /> 26880 1 5 1 0 <br /> 27360 4 5 1 0 <br /> 27600 2 3 1 0 <br /> 28608 2 4 2 1 <br /> 29040 4 4 2 0 <br /> 29550 4 4 1 0 <br /> 31272 3 7 1 0 <br /> 32844 2 7 2 0 <br /> 33480 2 5 4 0 <br /> 33984 1 6 2 0 <br /> 35736 3 3 1 0 <br /> 36924 2 3 4 0 <br /> 39216 2 7 1 0 <br /> 39288 1 4 2 0 <br /> 39360 1 5 3 0 <br /> 41376 1 4 3 0 <br /> 43136 2 6 3 0 <br /> 45696 1 5 2 0 <br /> 47808 2 4 4 0 <br /> 50912 3 3 3 0 <br /> 52272 3 5 3 0 <br /> 53592 2 4 1 0 <br /> 54216 3 6 2 0 <br /> 56952 2 3 2 0 <br /> 58368 3 6 1 0 <br /> 59952 3 3 2 0 <br /> 61712 2 3 3 0 <br /> 62400 3 4 1 0 <br /> 63840 2 6 1 0 <br /> 67416 3 4 3 0 <br /> 70560 2 5 1 0 <br /> 73176 3 5 1 0 <br /> 76464 2 6 2 0 <br /> 83640 2 5 3 0 <br /> 88944 3 5 2 0 <br /> 91824 3 4 2 0 <br /> 93096 2 4 3 0 <br /> 98220 2 4 2 0 <br /> 108528 2 5 2 0</div>

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