If P={a}P = \{a\}P={a} and Q={b,c}Q = \{b, c\}, then
Each element of PPP becomes the first coordinate and each element of QQQ the second. Since P={a}P = \{a\}P={a}, the pairs are (a,b)(a, b)(a,b) and (a,c)(a, c)(a,c), giving {(a,b),(a,c)}\{(a, b), (a, c)\}{(a,b),(a,c)}.