Artists

Tiffany C. Inglis

Computer Scientist

D2L

Waterloo, Ontario, Canada

piffany@gmail.com

Statement

I create mathematical art when the design calls for mathematical analysis. My work focuses on patterns, structures, and symmetries, using both fiber crafts—knitting and crochet—and digital art. With a background in mathematics and computer graphics, I explore ways to translate abstract concepts into tangible and visual forms.

Artworks

Image for entry 'Ophanim'

Ophanim

15.0 x 40.0 x 40.0 cm

Mercerized cotton yarn and plastic beads

2025

I was inspired by Matt Parker's talk at Bridges 2024, which featured renderings of hexagon-tiled tori. The simple goal of crocheting such a torus led to an exploration of conformally mapping patterns onto tori, converting mathematical models into craftable modules, developing new crochet techniques to handle irregular hexagons, and designing a color arrangement that highlights the symmetry of the final sculpture.
Image for entry 'Toroidal Twist'

Toroidal Twist

60.0 x 60.0 cm

Digital Print

2025

While crocheting the hexagonal torus, I discovered fascinating mathematical relationships between the hexagonal tiles. Here's an overview of each image (Top: 1,2,3. Middle: 4,5,6. Bottom: 7,8,9). 1: The spokes of the stars measure the angles created by the spiral hexagon formation. 2: Adding/subtracting hexagons generates this recursive horned shape. 3: Nested hexagons with gradients create an illusion of depth. 4: An alternate hexagonal arrangement evokes a celestial scene. 5: Strips of hexagonal tiles partition the torus. 6: Six-pointed stars form a spiral galaxy. 7: The colour scheme used in my crocheted hexagonal torus. 8: Another recolouring 9: Calligraphy-like strokes reflect the motions used to crochet a hexagon.