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Finding the absolute value of the middle term.

Find the absolute value of the middle term and identify which prime factor is the most potent.
$\sqrt{13!+128!-3!}$
I started with the absolute value from $-5!$ to $5!$
I used De Moivre’s formula to get the odds and was able to substitute in the factorial so:
$x=\sqrt{13!+128!-3!}$
$y=\sqrt{13!+128!}$
$z=\sqrt{3!}$
$x=y^2-3z^2$
My confusion comes in here in how to do the substitutions from here. Any ideas or help is appreciated.

A:

\begin{align}
|\sqrt{13!+128!} – \sqrt{3!}|&=|\sqrt{13!+128!} – |3!|\\
&=|\sqrt{13!+128!}||3!|\\
&

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