Some constructive problems just feel like they are the perfect examples of Gödel's incompleteness theorem. i.e. They are corect (they pass all tests), yet there is no way to prove that they are actually correct.
Some constructive problems just feel like they are the perfect examples of Gödel's incompleteness theorem. i.e. They are corect (they pass all tests), yet there is no way to prove that they are actually correct.
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Sometimes authors think that they can prove them
I remember that contest. I had submitted the wrong solution for C then.