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用一种特殊的直角坐标系,绘制出偶数6~34全部两奇质数a+b组合图。从图形规律推导出公式x=2/a-b(设a≥b)和求解大于等于6的偶数y全部a+b组合之方程组,y-(3+2n)=a3+2n=b,当确定了y值,则n为0~2/2/y-3范围内,非3的倍数的含0自然数,从其中某些自然数可计算出该y的全部a+b组合。上述方程组与x=2/a-b相结合可推导出2/y-(3+2n)=2/a-b=x的关系式,当确定了某y值,取值正确的n会与相关位置的x形成a+b组合,即x=2/a-b。其后又采用数学分析法证明“猜想”是正确的。公式为:y=(2/y+2/y)=(2/y+x)+(2/y-x)?(2/y+2/a-b)+(2/y-2/a-b)=a+b。(以上有关参数的取值范围此处省略)另外,上述方程组可以解释孪生质数成因问题,见结尾论述。
Using a special rectangular coordinate system, draw an even number of all combinations of two odd numbers a + b of 6 ~ 34. According to the law of graph, the formula of x = 2 / ab (supposing a≥b) and all even a + b of 6 or more is solved, and y- (3 + 2n) = a3 + 2n = b. Y, then n is a natural number 0 which is a multiple of 0 to 2/2 / y-3 and which is not a multiple of 3, and all the a + b combinations of the y can be calculated from some of the natural numbers. The above equations and x = 2 / ab combination can be derived 2 / y- (3 +2 n) = 2 / ab = x relationship, when a certain y value, the correct value of n will be related to the position x forms a + b combination, ie x = 2 / ab. And then use mathematical analysis to prove “guess ” is correct. The formula is: y = 2 / y + 2 / y = 2 / y + x + 2 / yx? 2 / y + 2 / ab + 2 / y- 2 / ab = a + b. (Parameters of the above range of values omitted here) In addition, the above equations can explain the cause of the twin primes, see the end of the discussion.