\[\large p,\; q,\; p+q,\; pq,\; p(p+q),\; q(p+q),\; p^q,\; q^p\]

Suppose \(p\) and \(q\) are two **unordered** prime numbers. From the above 8 listed numbers, exactly 4 are even numbers and one of them is 206.

Find the sum of all distinct value(s) of \(|p-q|\).

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