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* The restriction of the [[Logarithm|logarithmic function]] to <math>\N.</math>
* The '''multiplicity''' of a [[Prime number|prime]] factor ''p'' in ''n'', that is the largest exponent ''m'' for which ''p<sup>m</sup>'' [[Divisor|divides]] ''n''.
* {{anchor|Integer
::''a''<sub>0</sub>(4) = 2 + 2 = 4
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::Ω(2002) = 4
::Ω(2003) = 1
::Ω(54,032,858,972,279) = Ω(11 ⋅ 1993<sup>2</sup> ⋅ 1236661) = 4
::Ω(54,032,858,972,302) = Ω(2 ⋅ 7<sup>2</sup> ⋅ 149 ⋅ 2081 ⋅ 1778171) = 6
::Ω(20,802,650,704,327,415) = Ω(5 ⋅ 7 ⋅ 11<sup>2</sup> ⋅ 1993<sup>2</sup> ⋅ 1236661) = 7.
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