It's not logically consistent. You're claiming that p implies not p
p | q | p ∧ q → ¬q
--+---+-----------
T | T | F You can't be safe and own a gun.
T | F | T You can be safe and not own a gun.
F | T | T You can be unsafe and own a gun.
F | F | T You can be unsafe and not own a gun.
@rwjwjuwjudf, logical implication is correct - logical equivalence leads to this trainwreck: p | q | p ∧ q ↔ ¬q
--+---+-----------
T | T | F You can't be safe and own a gun.
T | F | F You can't be safe and not own a gun.
F | T | T You can be unsafe and own a gun.
F | F | F You can't be unsafe and not own a gun. p | safe (p) | ¬p | safe (p) ↔ ¬p
--+----------+----+--------------
T | F | F | Owning a gun is unsafely owning a gun.
F | T | T | Not owning a gun is safely owning a gun.
I think this is the original reason why it's confusing, because the sentence "not owning a gun is safely owning a gun" is highly unintuitive. There is a contradiction because safely owning it conflicts with not owning it.edit: I think we can legitimately fix the confusing sentence to read "not owning a gun is safely not owning a gun".