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simplify \[\text{sgn}(i)\]
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To my understanding, \[\text{sgn}(i)=\frac{i}{|i|}=\frac{i}{1}=i\]
^On Mathematica, it does return this.
sgn (x) = \[x/\left| x \right| \] for all numbers.
\[\text{sgn}\left(\frac1i\right)=\]
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\[\frac{1}{i}=-i\implies\text{sgn}\left(\frac{1}{i}\right)=-1\]
are you sure KG?
\[\frac{1}{i}\cdot\frac{i}{i}=\frac{i}{-1}=-i\]\[\text{sgn}(-i)=\frac{-i}{|-i|}=\frac{-i}{1}=-i\]So unless I'm severely misunderstanding the definition of \(\text{sgn}\), I'm pretty sure.
that right but thats different to your last post
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@UnkleRhaukus follow the Wikipedia link above dealing with this.
Oops. I had a typo the first time I typed it. :(
i see
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