From the graph you provided, we see two open circles at $x = -2$ and $x = 2$, which indicate that these values are not included in the solution. The values in between, however, are included. This suggests that the variable $x$ can take any value between -2 and 2, exclusive.

The absolute value inequality that represents this graph is: $|x| < 2$

This inequality states that the absolute value of $x$ must be less than 2, which corresponds to the range of values for $x$ from -2 to 2, not including the endpoints themselves.

Would you like any further details on this or have any questions about absolute value inequalities?

Here are some related questions you might find helpful:

1. How would the inequality change if the circles on the graph were closed?
2. What would be the inequality if $x$ values were greater than 2 and less than -2?
3. How do we solve absolute value inequalities algebraically?
4. Can you explain why absolute values are used in inequalities?
5. How would this inequality be graphed on a coordinate plane?

Tip: When writing absolute value inequalities from a number line graph, always check whether the circles are open or closed to determine if the endpoints are included in the inequality.