例 2n=9900, p=13, 41, 67, 83, 151, 181, 239, 251, 349, 379, 409, 433, 479, 577, 643, 661, 743, 857, 937, 1033, 1039, 1063, 1163, 1193, 1201, 1481, 1583, 1607, 1627, 1637, 1753, 1831, 2111, 2309, 2311, 2341, 2393, 2411, 2549, 2617, 2657, 2663, 2857, 2887, 2909, 3037, 3137, 3191, 3301, 3511, 3527, 3541, 3583, 3613, 3671, 3697, 3833, 3889, 4019, 4021, 4049, 4211, 4231, 4421, 4451, 4463, 4483, 4519, 4567, 4591, 4673, 4691, 4703,
使 p与p+30 及 2n-p与2n-p-30 均为素数,
则 2n=素数(p)+素数(2n-p)=素数(p+30)+素数(2n-p-30) 均有解。
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