The expression you provided seems to involve the absolute value function, typically denoted as $|x-1|$. Let's interpret it as $|x-1| > 0$.

To solve the inequality $|x-1| > 0$:

1. The absolute value $|x-1|$ is defined as:

   x-1 & \text{if } x-1 \geq 0 \\ -(x-1) & \text{if } x-1 < 0 \end{cases}$$

2. The absolute value $|x-1|$ is greater than 0 if $x-1 \neq 0$. Therefore: $x - 1 \neq 0$

3. Solving for $x$: $x \neq 1$

So, the solution to the inequality $|x-1| > 0$ is: $x \neq 1$

Would you like more details or have any questions? Here are five questions you can ask:

1. How do I solve absolute value equations?
2. What is the difference between absolute value equations and inequalities?
3. Can you provide examples of solving compound inequalities?
4. How do I graph absolute value functions?
5. What are some real-world applications of absolute value inequalities?

Tip: When solving absolute value inequalities, always consider the two cases (positive and negative) and combine the solutions appropriately.