以高阶快速率求解素数所对应序数的线性算法

本文采用以10的(自然常数)e次方为底,再以高阶的三阶方次形式构造快速率的线性算法,并尝试应用于数论1+1]课题研究中;该方法是将原有的已知两个相等素数相加,化为两个大小不等的素数相加,做到已知素数所对应的序数亦是呈线性逼近规律,文中还通过796个数据统计,则表明该算法结果比原有数论中介绍的序数算法结果更为准确.且发现文中所述的10的e次方这个数,其自身所对应的序数则是百分之百准确,即可称为对应奇点解.

Linear Algorithm Solving Radial Numbers Corresponding to Prime Numbers by Using High Order Rapid Rate

This paper creates the linear algorithm of rapid rate by using power e of 10 as base, then using the high 3-order power, and tries to apply it in the research of number theory of 1＋1]; such method converts the original two known equal prime numbers added together into two unequal prime numbers added together, making the radial numbers corresponding to known prime numbers also linear to approach the laws. This paper also presents 796 statistical figures showing that the result from such algorithm is more aeeurate than that from the original radial number algorithm de- scribed in number theory. It is also found that, the radial number corresponding to the number 10e described in the paper is 100% accurate, and can be called corresponding singular point solution.