The Goldbach Conjecture Is True

Let $2m>2$ , $m\in ？$ , be the given even number of the Strong Goldbach Conjecture Problem. Then, m can be called the median of the problem. So, all Goldbach partitions $\left(p,q\right)$ exist a relationship, $p=m？d$ and $q=m+d$ , where $p\le q$ and d is the distance from m to either p or q. Now we denote the finite feasible solutions of the problem as $S\left(2m\right)=\left\{\left(2,2m？2\right),\left(3,2m？3\right),？？？,\left(m,m\right)\right\}$ . If we utilize the Eratosthenes sieve principle to efface those false objects from set $S\left(2m\right)$ in $p_i$ stages, where $p_i\in P$ , $p_{}$