In this unit, I used mathematical thinking to bridge the gap between abstract concepts and my own creative artwork. During the Folding Paper activity, I applied spatial reasoning and symmetry to transform a flat 2D plane into a 3D form, making sure each section remained congruent through precise folding. When I worked on my Trace and Construction Line Drawings, I utilized proportional reasoning and geometric construction to map out midpoints and intersections, which helped me maintain a consistent ratio so my subject didn’t look distorted. Finally, while creating Digital Tessellations, I mastered rigid transformations—like translations, rotations, and reflections—to tile the plane without any gaps or overlaps. This required me to understand angles, as I had to ensure my shapes met perfectly at each vertex to fill the space, proving that mathematical logic is the foundation for the patterns I create.
I believe that math and art are two sides of the same coin because they both rely on patterns, logic, and structure to make sense of the world. Through these activities, I’ve realized that math provides the “rules” or the invisible skeleton—like proportions and geometric transformations—that allow art to feel balanced and professional. For example, using symmetry in paper folding or rotations in tessellations showed me that math isn’t just about solving for $x$ on a worksheet; it’s a creative tool that helps me build complex designs. Ultimately, I think knowing math makes me a better artist because it gives me the precision to turn a simple idea into a perfectly aligned masterpiece.