A sphenic number is a number that has precisely three distinct prime factors. The Möbius function returns -1 when passed any sphenic number.
All sphenic numbers have exactly eight divisors. If we express the sphenic number as n = pxpypz, then its divisors will be {1, px, py, pz, pxpy, pxpz, pypz, n} (though this might not always result in a list sorted from lowest to highest).
The first ten sphenic numbers are:
- 30
- 42
- 66
- 70
- 78
- 102
- 105
- 110
- 114
- 130
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