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EXAMPLE
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The sequence of terms together with their prime indices begins:
1: {} 44: {1,1,5} 106: {1,16}
2: {1} 46: {1,9} 116: {1,1,10}
4: {1,1} 52: {1,1,6} 118: {1,17}
6: {1,2} 58: {1,10} 122: {1,18}
8: {1,1,1} 62: {1,11} 124: {1,1,11}
10: {1,3} 64: {1,1,1,1,1,1} 128: {1,1,1,1,1,1,1}
14: {1,4} 68: {1,1,7} 134: {1,19}
16: {1,1,1,1} 74: {1,12} 136: {1,1,1,7}
20: {1,1,3} 76: {1,1,8} 142: {1,20}
22: {1,5} 82: {1,13} 146: {1,21}
26: {1,6} 86: {1,14} 148: {1,1,12}
28: {1,1,4} 88: {1,1,1,5} 152: {1,1,1,8}
32: {1,1,1,1,1} 92: {1,1,9} 158: {1,22}
34: {1,7} 94: {1,15} 164: {1,1,13}
38: {1,8} 104: {1,1,1,6} 166: {1,23}
For example, the factorizations of 88 are (2*2*2*11), (2*2*22), (2*4*11), (2*44), (4*22), (8*11), (88), none of which has odd minimum, so 88 is in the sequence.
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