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Prove by contradiction that a real number that is less than every positive real number cannot be positive
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assume that there is a real number less than every positive real number
and that real number is positive
now for the actual hard part where you figure out how to prove that that is contradictory
then say that number is a. But a is a positive real number, so there must be a positive real number less than a, which is a contradiction from the original statement.
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