What's that Number?

There is a number $abcabc$ , which has two sets of three consecutive factors {u, v, w}, and {x, y, z}. Each opposite pair of factors sums to 20, that is, $u + z = 20$ , $v + y = 20$ , and $w + x = 20$ . If a, b, and c are all even digits, and no number in the set ( $a, b, c$ ) is repeated, what is the value of $abcabc$ ?

Note: $abcabc$ represents a six digit number with digits $a$ , $b$ and $c$ , not $a \times b \times c \times a\times b \times c$ . For consecutive factors, $u + 1 = v$ , $x + 1 = y$ , etc.