For the purpose of this question, a square is considered a kind of rectangle. Given the rectangle with vertices $$(0, 0)$$, $$(0, 223)$$, $$(9, 223)$$, $$(9, 0)$$, divided into 2007 unit squares by horizontal and vertical lines. By cutting off a rectangle from the given rectangle, we mean making cuts along horizontal and (or) vertical lines to produce a smaller rectangle. Let $$m$$ be the smallest positive integer such that a rectangle of area $$m$$ cannot be cut off from the given rectangle. Then $$m =$$ _________