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Which of the following is true of natural deduction systems? Choose all correct answers.
Something can be assumed at one stage of a proof, but later on not count as assumed anymore.
We can assume any sentence we want.
In building a proof, we can discharge any assumptions whenever we like.
Once a sentence occurs once in a proof, it can't be used again in that same proof.
Every connective has at least one introduction rule and at least one elimination rule.
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