  While many zeros of the Riemann zeta function are located on the critical
line $\Re(s)=1/2$, the non-existence of zeros in the remaining part of the
critical strip $\Re(s) \in \, ]0, 1[$ is the main scope to be proven for the
Riemann hypothesis. The Riemann zeta functional leads to a relation between the
zeros on either sides of the critical line. Given $s$ a complex number and
$\bar{s}$ its complex conjugate, if $s$ is a zero of the Riemann zeta function
in the critical strip $\Re(s) \in \, ]0, 1[$, then $\zeta(s) =
\zeta(1-\bar{s})$, as a key proposition to prove the Riemann hypothesis.
