  String art is an arrangement of pegs on a board with thread strung between
these pegs to form beautiful geometric patterns. In this article, we consider a
simple form of string art where pegs are placed on two diverging axes, and
segments of string join the first peg on one axis to the last peg on the second
axis, the second peg on the first axis to the second-to-last peg on the second
axis, and so on. The resulting pattern is a peculiarly shaped net consisting of
quadrilaterals and triangles that exhibits unexpected symmetry. Each line of
the net is divided by other lines into segments, all but one of the same
length, and one of twice the length of the others. Furthermore, quadrilaterals
in the net that are arranged along a diagonal from the upper left to the lower
right corner are in general incongruent but have equal areas, and the same is
true of triangles formed along the upper-right border of the net. Finally, we
show that these properties are preserved when the angle between the axes
changes, but hold only when consecutive pegs on the axes are equidistant.
