The figures of polyhedrons that appear, mixed with books and other incongruous objects, and which fill wardrobes.
The Koch snowflake is a mathematical curve and one of the earliest fractal curves to have been described
The progression for the area of the snowflake converges to 8/5 times the area of the original triangle, while the progression for the snowflake's perimeter diverges to infinity. Consequently, the snowflake has a finite area bounded by an infinitely long line.
An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices of the icosidodecahedron located at the midpoints of the edges of either.
The Koch snowflake is a mathematical curve and one of the earliest fractal curves to have been described
The progression for the area of the snowflake converges to 8/5 times the area of the original triangle, while the progression for the snowflake's perimeter diverges to infinity. Consequently, the snowflake has a finite area bounded by an infinitely long line.
The Koch snowflake is a mathematical curve and one of the earliest fractal curves to have been described
The progression for the area of the snowflake converges to 8/5 times the area of the original triangle, while the progression for the snowflake's perimeter diverges to infinity. Consequently, the snowflake has a finite area bounded by an infinitely long line.
The Koch snowflake is a mathematical curve and one of the earliest fractal curves to have been described
The progression for the area of the snowflake converges to 8/5 times the area of the original triangle, while the progression for the snowflake's perimeter diverges to infinity. Consequently, the snowflake has a finite area bounded by an infinitely long line.
The Koch snowflake is a mathematical curve and one of the earliest fractal curves to have been described
The progression for the area of the snowflake converges to 8/5 times the area of the original triangle, while the progression for the snowflake's perimeter diverges to infinity. Consequently, the snowflake has a finite area bounded by an infinitely long line.
Leonardo da Vinci
An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices of the icosidodecahedron located at the midpoints of the edges of either.
An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices of the icosidodecahedron located at the midpoints of the edges of either.
Leonardo Da Vinci
One of the Platonic solids, all of whose faces are regular (equilateral) triangles
One of the Platonic solids, all of whose faces are regular (equilateral) triangles
One of the Platonic solids, all of whose faces are regular (equilateral) triangles
One of the Platonic solids, all of whose faces are regular (equilateral) triangles
An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices of the icosidodecahedron located at the midpoints of the edges of either.
One of the Platonic solids, all of whose faces are regular (equilateral) triangles
Octahedron a Platonic solid composed of eight equilateral triangles, four of which meet at each vertex.
The Rhombicuboctahedron is an Archimedean solid with eight triangular and eighteen square faces.
The Penrose triangle is a triangular impossible object. It was first created by the Swedish artist Oscar Reutersvärd in 1934. It is featured prominently in the works of artist M. C. Escher, whose earlier depictions of impossible objects partly inspired it.