  The properties of several functions are employed to investigate the zeros of
the Riemann zeta function $\zeta(a+bi)$ $(0<a<1, b\neq 0)$. If the zeros of the
zeta function have not the form $\frac{1}{2}+ib$ where $i=\sqrt{-1}$, we derive
a contradiction, illustrating that the Riemann Hypothesis is right.
