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32 U Â .Q:

Showing that the natural numbers in $[2,3]$ satisfy the IIFE.

I want to show that if $n\in[2,3]$ then $n = \underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n-1$ times}} \cdot (n-1)\cdot n$. I know that this is based off of the IIFE definition of n in Python and I’m sure that the meaning is something along these lines.

$$\underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n-1$ times}}\cdot(n-1)\cdot n =

\underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n$ times}} = n = \underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n$ times}}\cdot n$$

I have so far come up with:

$$\begin{align}

\underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n-1$ times}}\cdot(n-1)\cdot n &=

\underbrace{2\cdot 2\cdot…\cdot 2}_{\text{$n$ times}}\cdot n = 2^{n+1}(n+1)-2 \\

&= n(2^{n+1}+1) – 2 = n(2^n + n) -2

\end{align}$$

and I’m not sure if I made any mistakes above or if I can keep going with this proof?

A:

No mistakes here.

Another way to do this using mathematical induction is to observe that:

$$

2^{n-1} \cdot (n-1)\cdot n = n \cdot 2^{n-1} = n \cdot 2^n

$$

Because of this, it is obvious that for all $n\in\mathbb{N}$, if $n

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