³1username³2RoseParks³2name³2text_default³2version³21³2ts³2982019832³2ip³2209.66.79.109³2data³2newauthor³31³3minor³30³3text³3'''Definition''':Given a SeT S, a SeT T is a SubSet of S if, for all x belonging to T, x belongs to S.

T is a SubSet of S <-> T is contained in S


Example: Given the SeT of Complex Numbers: C = {a+bi: a, b belong to R, the real numbers}, then R = {x: x is a real number} is a SubSet of C.

This is true because any x in R can be represented as x+0i.
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