Abstract
The development of shape-partitions is explained as graphic adaptations of integer partitions, producing forms that
the author incorporates in artworks. Shape-partitions expand the possibilities of integer partitions by producing
multiple graphic appearances for single integer partitions. The complete sets of shape-partitions for a triangle
containing 6 points and a rhombus containing 9 points are described, categorized, and illustrated. Artworks
utilizing these shape-partitions are reproduced, accompanied by discussion of the color and composition strategies
used to foster a fundamentally visual apprehension of mathematical order.
