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  1. rank=0 bs=32 tensor([1278040, 1278136, 1278232, 1278328, 1278424, 1278520, 1278616, 1278712,
  2. 1278808, 1278904, 1279000, 1279096, 1279192, 1279288, 1279384, 1279480,
  3. 1279576, 1279672, 1279768, 1279864, 1279960, 1280056, 1280152, 1280248,
  4. 1280344, 1280440, 1280536, 1280632, 1280728, 1280824, 1280920, 1281016])
  5. rank=1 bs=32 tensor([1278041, 1278137, 1278233, 1278329, 1278425, 1278521, 1278617, 1278713,
  6. 1278809, 1278905, 1279001, 1279097, 1279193, 1279289, 1279385, 1279481,
  7. 1279577, 1279673, 1279769, 1279865, 1279961, 1280057, 1280153, 1280249,
  8. 1280345, 1280441, 1280537, 1280633, 1280729, 1280825, 1280921, 1281017])
  9. rank=2 bs=32 tensor([1278042, 1278138, 1278234, 1278330, 1278426, 1278522, 1278618, 1278714,
  10. 1278810, 1278906, 1279002, 1279098, 1279194, 1279290, 1279386, 1279482,
  11. 1279578, 1279674, 1279770, 1279866, 1279962, 1280058, 1280154, 1280250,
  12. 1280346, 1280442, 1280538, 1280634, 1280730, 1280826, 1280922, 1281018])
  13. rank=3 bs=32 tensor([1278043, 1278139, 1278235, 1278331, 1278427, 1278523, 1278619, 1278715,
  14. 1278811, 1278907, 1279003, 1279099, 1279195, 1279291, 1279387, 1279483,
  15. 1279579, 1279675, 1279771, 1279867, 1279963, 1280059, 1280155, 1280251,
  16. 1280347, 1280443, 1280539, 1280635, 1280731, 1280827, 1280923, 1281019])
  17. rank=4 bs=32 tensor([1278044, 1278140, 1278236, 1278332, 1278428, 1278524, 1278620, 1278716,
  18. 1278812, 1278908, 1279004, 1279100, 1279196, 1279292, 1279388, 1279484,
  19. 1279580, 1279676, 1279772, 1279868, 1279964, 1280060, 1280156, 1280252,
  20. 1280348, 1280444, 1280540, 1280636, 1280732, 1280828, 1280924, 1281020])
  21. rank=5 bs=32 tensor([1278045, 1278141, 1278237, 1278333, 1278429, 1278525, 1278621, 1278717,
  22. 1278813, 1278909, 1279005, 1279101, 1279197, 1279293, 1279389, 1279485,
  23. 1279581, 1279677, 1279773, 1279869, 1279965, 1280061, 1280157, 1280253,
  24. 1280349, 1280445, 1280541, 1280637, 1280733, 1280829, 1280925, 1281021])
  25. rank=6 bs=32 tensor([1278046, 1278142, 1278238, 1278334, 1278430, 1278526, 1278622, 1278718,
  26. 1278814, 1278910, 1279006, 1279102, 1279198, 1279294, 1279390, 1279486,
  27. 1279582, 1279678, 1279774, 1279870, 1279966, 1280062, 1280158, 1280254,
  28. 1280350, 1280446, 1280542, 1280638, 1280734, 1280830, 1280926, 1281022])
  29. rank=7 bs=32 tensor([1278047, 1278143, 1278239, 1278335, 1278431, 1278527, 1278623, 1278719,
  30. 1278815, 1278911, 1279007, 1279103, 1279199, 1279295, 1279391, 1279487,
  31. 1279583, 1279679, 1279775, 1279871, 1279967, 1280063, 1280159, 1280255,
  32. 1280351, 1280447, 1280543, 1280639, 1280735, 1280831, 1280927, 1281023])
  33. rank=0 bs=1 tensor([1281024])
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  35. rank=2 bs=1 tensor([1281026])
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  38. rank=5 bs=1 tensor([1281029])
  39. rank=6 bs=1 tensor([1281030])
  40. rank=7 bs=1 tensor([1281031])
  41. rank=0 bs=1 tensor([1281032])
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  48. rank=7 bs=1 tensor([1281039])
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  51. rank=2 bs=1 tensor([1281042])
  52. rank=3 bs=1 tensor([1281043])
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  61. rank=4 bs=1 tensor([1281052])
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  63. rank=6 bs=1 tensor([1281054])
  64. rank=7 bs=1 tensor([1281055])
  65. rank=0 bs=1 tensor([1281056])
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  68. rank=3 bs=1 tensor([1281059])
  69. rank=4 bs=1 tensor([1281060])
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  71. rank=6 bs=1 tensor([1281062])
  72. rank=7 bs=1 tensor([1281063])
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  105. rank=0 bs=1 tensor([1281096])
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  111. rank=6 bs=1 tensor([1281102])
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  124. rank=3 bs=1 tensor([1281115])
  125. rank=4 bs=1 tensor([1281116])
  126. rank=5 bs=1 tensor([1281117])
  127. rank=6 bs=1 tensor([1281118])
  128. rank=7 bs=1 tensor([1281119])
  129.  
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