Use a magma program to find $G(n),$ the number of ways to write the even integer $n$ as

the sum $p+q,$ where $p$ and $q$ are primes with $pq.$

It was conjectured that $G(n)10$ for all even integers $n$ with $n188.$ Does your

computational results validate this conjecture?

Please submit your program $($or commands$)$ and output results. For the output you can

take a screenshot.