def fibonacci$($n$)$:

$...$:$$ if n in $(0,1)$:$$ # base cases

$...$:$$ return n

$...$:$$ else:

$...$:$$ return fibonacci$($n $-1)+$ fibonacci$($n $-2)$

$...$:$$

$$

Which of the following statements is false?

Question $3$ options:

Interestingly, if n is greater than $1,$ the recursion step generates two recursive calls, each for a slightly smaller problem than the original call to fibonacci.

If a base case is detected, fibonacci simply returns n$,$ because fibonacci$(0)$ is $0$ and fibonacci$(1)$ is $1.$

If a base case is detected, fibonacci simply returns n$,$ because fibonacci$(0)$ is $0$ and fibonacci$(1)$ is $1.$

Because$$fibonacci is a recursive function, all calls to fibonacci are recursive.$$