This is a case where Bertrand Russell's Theory of Types -- cf., PRINCIPIA MATHEMATICA -- comes in handy. When you use a phrase such as "succeed in failing" the words are respectively on different levels of valuation.
You have done both -- succeeded and failed -- but to avoid paradox, you need to consider that each of these is on a different Type level, compressed into the lowest type -- and thus, by using Type Theory, the ambiguity is removed.
Some analogies: We have it in stock, but it is not on the shelf at the moment.........It is both "in stock" but "out of stock."
A nurse is "on duty" but she is sleeping at her desk.
An actor whose role is as a corpse in a play on the stage is both "a corpse" and at the same time "not a corpse." Robert S. Hartman pointed out that Type Theory comes to the rescue.
actually, type theory is not needed. just leave it as a level of concepts, and you will find that it is easy to understand.
you failed at something. but if you planned to fail, you succeeded, but then you would have never failed in the first place, since you planned it out, leaving only success.
understand?
yes. And you also failed by succeedingyeah i guess that you succeeded at failing?
If you try to fail...and succeed, which have you done?
why would you ask a question like that?
Let me see if I can figure this out with an example. Let's say you try to fail at basketball. Every shot you take you purposely shoot wildly so it just clangs off the backboard and doesn't get close to going in.
So in this case, the outcome you're looking for is to NOT make the shot.
You didn't make a shot.
So:
success = failing to make a shot
failure = making a shot
So you succeeded at "failing".
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