  By using both, the weak-value formulation as well as the standard
probabilistic approach, we analyze the Hardy's experiment introducing a complex
and dimensionless parameter ($\epsilon$) which eliminates the assumption of
complete annihilation when both, the electron and the positron departing from a
common origin, cross the intersection point $P$. We then find that the paradox
does not exist for all the possible values taken by the parameter. The apparent
paradox only appears when $\epsilon=1$; however, even in this case we can
interpret this result as a natural consequence of the fact that the particles
can cross the point $P$, but at different times due to a natural consequence of
the energy-time uncertainty principle.
