3 ms·
I would define paradox specifically as the case involved in the proof of the 2-undecidability halting problem, namely, functions of this kind: def do_opposite(
by bionhoward 3y ago
I would define paradox specifically as the case involved in the proof of the 2-undecidability halting problem, namely, functions of this kind:
def do_opposite():
if is_halting(do_opposite):
loop_forever()
That's the paradox function which allegedly proves it's not worth attempting to decide {halt, loop} and so that (and other functions with the same behavior) would belong in the paradox category.