Editing Paradox (section)

===Falsidical paradox===

A ''falsidical paradox'' establishes a result that appears false and actually is false, due to a [[fallacy]] in the demonstration. Therefore,  falsidical paradoxes can be classified as [[Fallacy|fallacious arguments]]:
* The various [[invalid proof|invalid mathematical proofs]] are classic examples of this, like the ones that attempt to prove that {{Math|1=1=2}}, which often rely on an inconspicuous [[division by zero]].
* The [[All horses are the same color|horse paradox]], which falsely generalises from true specific statements
* [[Zeno's paradoxes]] are 'falsidical', concluding, for example, that a flying arrow never reaches its target or that a speedy runner cannot catch up to a tortoise with a small head-start.