Each ruling of a Legendrian
link can be naturally treated as a surface. For knots, the ruling is 2-graded if and
only if the surface is orientable. For 2-graded rulings of homogeneous (in particular,
alternating and positive) knots, we show that the genus of this surface is at most the
genus of the knot. While this is not true in general, we do prove that the
canonical genus of any knot is an upper bound for the genera of its 2-graded
rulings.