Mathematics as visual art

Digital experiences shaped by geometry, pattern, and form.

Phi & Form is a design studio exploring the space between mathematics and visual art. Each app turns mathematical ideas into something you can see, touch, and explore.

Explore the apps Read the studio story

Where mathematical ideas take visual form
Built for exploration, play, and discovery
Revealing the beauty behind the math

Featured app

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Penrose Tiles

Create aperiodic compositions with Penrose tiles and explore the geometry behind them.

Penrose tiling
2 tile types
Non-repeating order

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Studio

Mathematics is not only logical. It is beautiful.

Phi & Form began with a simple question: what happens when people are given the freedom to explore mathematical ideas directly? Not as equations on a page, but as shapes under their fingers, colorful, tactile, and alive.

The origin

Born from a fascination with the geometry hidden in plain sight.

Phi & Form started from the desire to encounter mathematics directly through pattern, shape, and visual structure rather than through abstract explanation alone.

The philosophy

We don’t simplify math. We make it something you want to touch.

Every app begins with a mathematical idea, aperiodic tilings, symmetry systems, geometric proportions, and transforms it into an experience that feels natural and intuitive. No tutorials required. The math reveals itself through play.

The vision

A growing collection of apps where every pattern has a story.

Rhombus tilings today. Penrose patterns tomorrow. Fractals, spirals, tessellations: each one offers a new way to explore the hidden architecture of the world. Every app opens onto a different corner of mathematical beauty.

New Apps

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Penrose Tiles

Create aperiodic compositions with Penrose tiles and explore the geometry behind them. Discover how two tile types create non-repeating order.

Learn more View the math

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Rhombi Tiles

Build compositions from rhombus tilings and explore how simple tile combinations create symmetry and variation. Discover how three tile types generate symmetry across the composition.

Learn more View the math