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For the following statements, decide whether they are true or false. Give a tick for each correct statement.
If is a -algebra over and contains an interval, then also contains all open boxes in .
Let and be any -algebras over the same non-empty set . Then the intersection is always a -algebra over .
Let be a set, then is a -algebra over if and only if is neither empty nor uncountable.
If is infinite, then any -algebra over must contain infinitely many sets
If is a finite set, then any -algebra over also contains only finitely many elements.
Let be an arbitrary -algebra over a non-empty set and be an arbitrary subset. Then the generated -algebra .
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