Complex Sacred Patterns
Flower of Life
A hexagonal lattice of equal circles, each centre on another's circumference.
ExploreMathematics · Form · Light
Sacred Geometry, Reimagined in Three Dimensions.
Explore the timeless patterns of sacred geometry as immersive, luminous three-dimensional forms. Rotate, examine and discover the mathematics behind the patterns.
Twelve forms, built from first principles
Advanced Geometric Structures
Metatron's Cube
Thirteen circles joined by every possible straight line — 78 edges.
ExploreInterlocking Tetrahedra
Merkaba
Two interpenetrating regular tetrahedra — the stella octangula.
ExploreCircle-Based Geometry
Seed of Life
Seven circles: one centre, six around, each through the centre.
ExploreCircle-Based Geometry
Egg of Life
Seven tangent circles — the planar view of eight packed spheres.
ExploreCircle-Based Geometry
Fruit of Life
Thirteen non-overlapping circles on a hexagonal grid.
ExploreFundamental Forms
Vesica Piscis
Two equal circles, each passing through the other's centre.
ExploreFundamental Forms
Germ of Life
The seven-circle seed enclosed by an outer boundary circle.
ExploreComplex Sacred Patterns
Tree of Life
Ten sephirot nodes connected by twenty-two paths.
ExploreInterlocking Tetrahedra
64 Tetrahedron
Two interpenetrating sets of 32 tetrahedra in a vector-equilibrium lattice.
ExplorePlatonic and Polyhedral Solids
Vector Equilibrium
The cuboctahedron: 12 vertices, 8 triangles, 6 squares.
ExploreAdvanced Geometric Structures
Vector Equilibrium — Projection
The cuboctahedron flattened along its three-fold axis.
ExploreThe Geometry Behind the Forms
Not images — constructions.
Every circle centre, edge and face is computed in your browser, so you can change depth, bevel and spacing and watch the mathematics respond.
Learn the geometry- Circles & intersections
- Equal radii, shared centres and analytic intersection points.
- Symmetry
- Six-fold rotation and reflection — the dihedral group D6.
- Polyhedra
- Tetrahedra, octahedra and the cuboctahedron in true 3D.
- Extrusion
- How a planar outline gains depth, bevels and volume.