Riemann's Hypothesis and Conjecture of Birch and Swinnerton-Dyer Are False

Abstract

All eyes are on the Riemann’s hypothesis, zeta and L-functions, which are false, read this paper. The Euler product converges absolutely over the whole complex plane. Using factorization method we can prove that Riemamn’s hypothesis and conjecture of Birch and Swinnerton-Dyer are false. All zero computations are false, accurate to six decimal places. Riemann’s zeta functions and L  functions are useless and false mathematical tools. Using it one cannot prove any problems in number theory. Euler totient function ( ) n  and Jiang’s function 1( ) n J   will replace zeta and L  functions.