08/12/2022, 05:31 PM
(08/12/2022, 05:25 PM)Leo.W Wrote: It's branket notation, only for convenience to represent the coefficient of a specific term, for example let \(f(z)=z^3+2z^2-z+5-\frac{\pi}{z^2}\)
then \([z^3]f(z)=1\)
\([z^2]f(z)=2\)
\([z^1]f(z)=-1\)
\([1]f(z)=5\)
\([z^{-2}]f(z)=-\pi\)
Never heard about that, but easy to understand
