The problem presents a pseudocode snippet with a `Do while` loop. The goal is to determine how many times the loop repeats based on the initial values of $n$ and $m$ and the operations within the loop.

1. Problem Description

The problem presents a pseudocode snippet with a `Do while` loop. The goal is to determine how many times the loop repeats based on the initial values of $n$ and $m$ and the operations within the loop.

2. Solution Steps

The pseudocode starts with:

$n = 8$

$m = 4$

The loop condition is `Do while m > 3`.

Inside the loop, $n$ is updated as $n = n - 1$.

Since $n$ is not involved in the loop condition, the loop execution only depends on the value of $m$.

Let us trace the execution:

Initially, $m = 4$. Since $4 > 3$, the loop executes.

Inside the loop, $n$ becomes $8 - 1 = 7$, but the value of $m$ does not change. So, $m$ is still $4$.

Since $m = 4 > 3$, the loop continues to execute. $n$ becomes $7 - 1 = 6$, but $m$ is still $4$.

The loop continues indefinitely because $m$ is never modified within the loop, and it always remains greater than

3. Thus, the repetition never ends.

3. Final Answer

Repetition never ends.