Proof of Riemann Hypothesis Using Schwarz Reflection Principle

Riemann's Xi function is defined as ξ(s) = [...]. ξ(s) is an entire function whose zeroes are the non trivial zeroes of ζ(s) All the non trivial zeros of the Riemann zeta function lie inside the critical strip 0 < R(s) < 1. In this paper[,], we use product representation of Riemann Xi function and Schwarz Reflection principle to conclude that the Riemann Hypothesis is true.