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The definition of $f = O(g)$ in Section 0.1 requires both $f$ and $g$ to map the natural numbers to themselves, but most of the parts of the exercise involve functions that map the naturals to the positive reals. The latter choice seems more, well, natural and is the convention used in, for example, Concrete Mathematics.
The text was updated successfully, but these errors were encountered:
The definition of$f = O(g)$ in Section 0.1 requires both $f$ and $g$ to map the natural numbers to themselves, but most of the parts of the exercise involve functions that map the naturals to the positive reals. The latter choice seems more, well, natural and is the convention used in, for example, Concrete Mathematics.
The text was updated successfully, but these errors were encountered: