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Please help me with the Definition of $ord(f)$. (Order of Formal Power Series) From my notes from lectuer i have that:

$Ord(f)$ is the largest $i$ such that $f^\alpha = o$, if $|\alpha| = \alpha_1+...+ \alpha_k < i$.

However in Wikipedia For a non-zero formal Laurent series, the minimal integer $n$ such that $a_n \neq 0 $ is called the order of f.

And now im confused :\

Thanks

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    Did you try to prove that these two definitions are equivalent?2017-01-24
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    no, i dont see that they are equivalent :(2017-01-24

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