The equation you provided is written in a somewhat non-standard format, but I can break it down step by step and provide a clearer interpretation.

The expression is:

$0 = -\left( 20 \left( \left( 1 - e^{(-0.005 t)} \right) \right) \right) + \left( 0.125 t \right)$

Here's how to interpret it:

1. $e^{(-0.005 t)}$ is the exponential function, where $t$ is the variable and $-0.005$ is the rate of decay.
2. $1 - e^{(-0.005 t)}$ represents the difference between 1 and the decaying exponential term.
3. This difference is multiplied by 20.
4. The second part of the equation is $0.125 t$, which is a linear term in $t$.
5. The equation is set equal to 0.

So, the full equation can be simplified to:

$0 = -20 \left( 1 - e^{-0.005 t} \right) + 0.125 t$

To solve this equation:

We want to find the value of $t$ that satisfies the equation. This might require numerical methods, as it's not straightforward to solve algebraically due to the combination of the exponential and linear terms.

Would you like to proceed with solving for $t$ numerically? Let me know if you'd like me to go into more detail on how to solve it!