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Non-empty class of sets may be a ring of sets.

Show that if a non-empty class of sets contains the union and difference of any pair of its sets, then it is a ring of sets.

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This solution is comprised of a detailed explanation of a ring of sets. It contains step-by-step explanation of the
non-empty class of sets which contains the union and difference of any pair of its sets is a ring of sets.
Solution contains detailed step-by-step explanation

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