Definition
2
[0BS] For \(xβ β\) we define \(β x β\) to be the floor function defined as the greatest integer less than or equal to \(x\), as in
\[ β x β{\stackrel{.}{=}}\max \{ nββ€:nβ€ x\} \quad . \]
EDB β 0BS
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Authors:
"Mennucci , Andrea C. G."
.
Bibliography
Book index
Book index
- real numbers
- floor
- integer part , see floor
- \(\lfloor x \rfloor \) , see floor
- polynomial
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