Given

\[ \large \overline{QQ.Q}+\overline{QQ.Q}=\overline{RRR.T}\]

Where \(Q,R,T\) are single digit non-negative integers, with

\(Q\) is an odd prime number,

\(R\) is a number that **slashes through everything** (metaphor), and

\(T\) is **nothing** (another metaphor).

What is the value of \(Q+R+T\)?

**Details and assumptions**

- You need to decipher what the metaphors mean in this context.

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