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Persistence of a number
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==Properties of additive persistence== * The additive persistence of a number is smaller than or equal to the number itself, with equality only when the number is zero. * For base <math>b</math> and [[natural number]]s <math>k</math> and <math>n>9</math> the numbers <math>n</math> and <math>n \cdot b^k</math> have the same additive persistence. More about the additive persistence of a number can be found [https://www.academia.edu/11654065/On_the_additive_persistence_of_a_number_in_base_p here].
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