从第一个黎曼非平凡零点到第九亿亿个零点的分布计算建模设计

黎曼假设命题正确与否，其严格的证明方法是一百六十三年前德国黎曼数学院士留给长达一个半以上世纪的数学界学者的超级大难题，every roots of Riemann zeta functions Is on the half line,let sn=x+itn,we have （sn-x）/tn=（sn+x-1/tn，so  only and if only tn=tn,every cosi=cosI=0. Is ture, then every roots of  Riemann zeta function is countable a complix number! As the most open important problem in  pure Mather today.a  rigorous proof  of this proposition,these  calculations  covering the distribution of spacings between zeros!the aim of this paper is to improve more accurate formulas pi and  the Eulor-Mascheroni constant!