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Partition an integer $n$ into parts so as to maximize the product of the parts [duplicate]
We are given an integer $n\geq 3$. Our goal is to partition $n$ into $k$ parts $p_1, p_2, \ldots, p_k$ with $p_1 + p_2 + \ldots + p_k = n$ (for an arbitrary $k$ we can choose) so as to maximize the ...
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similar to landau's function, but all elements are odd
Everyone knows about landau's function, then I was curious about the lcm of partition "n" which element's are all odd numbers.
for example:
$$8=3+5 \Rightarrow f(8)=15$$
$$19=3+5+11 \Rightarrow f(...
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