@misc{arraut_solution_2023,
title = {The solution to the {Hardy}'s paradox},
url = {http://arxiv.org/abs/2106.06397},
doi = {10.48550/arXiv.2106.06397},
abstract = {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 (\${\textbackslash}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 \${\textbackslash}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.},
urldate = {2023-04-04},
publisher = {arXiv},
author = {Arraut, Ivan},
month = jan,
year = {2023},
note = {arXiv:2106.06397 [physics]},
keywords = {Physics - General Physics},
}