How would you solve this recurrence relation?
$f_k(a+i b k)=f_{k-1}-f_{k+1}$
$a$ and $b$ are reals and $k$ is an integer in $-\infty$, $+\infty$, $i$ is the imaginary unit.
How would you solve this recurrence relation?
$f_k(a+i b k)=f_{k-1}-f_{k+1}$
$a$ and $b$ are reals and $k$ is an integer in $-\infty$, $+\infty$, $i$ is the imaginary unit.
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