【摘要】 对构造的公式①,在复数域将其被积函数分解得2n个复根.在实数域将其实虚部积分取极限获证.对构造的公式②,由①将其被积函数的连续性、收敛性及一致收敛性与构造的有理数列用变量替换代入取极限获证.再由①与②应用Gamma-Beta函数的另一形式及(3),得到了余元公式的实现.更多还原

【Abstract】 For constructed formula ①,and make integrand (formula) in complex field decompose into 2n times complexroots,and make real and imaginary part in real number field integrate and then obtain the limit,presenting constructed formula ②.And make the continuity,astringency,uniform convergence and constructed rational line of integrand (formula) fromthe result ① arrange firstly into various variable quantities,replace and substitute each one.Secondly,obtainthe limit.Another wayfromthe result ①,② each appliedinto Gamma-Beta Function,and obtain the realization of Odd Element Formula by using another way and the result (3).更多还原