Is there a way to write a solution of the recurrence relation:
$$a_{n} = a_{n-1} - c_{n-2} a_{n-2}$$
with the initial conditions $a_0=1$ and some fixed positive value for $a_1$. Here the $c_n$ are positive numbers.
Is there a way to write a solution of the recurrence relation:
$$a_{n} = a_{n-1} - c_{n-2} a_{n-2}$$
with the initial conditions $a_0=1$ and some fixed positive value for $a_1$. Here the $c_n$ are positive numbers.
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