The Dutch artist M. C. Escher was famous for drawings in which interlocking
people and animals combined to tile the plane. A number of other
artists have followed in his footsteps. Other pages here include work
related to Escher's drawings of polyhedra and impossible figures.
David Bailey's
world of tesselations.
Primarily consists of Escher-like drawings but also includes
an interesting section about Kepler's work on polyhedra.
Delta Blocks.
Hop David discusses ideas for manufacturing building blocks based on
the tetrahedron-octahedron space tiling depicted in Escher's "Flatworms".
Sylvie Donmoyer
geometry-inspired paintings including Menger sponges and
a behind-the-scenes look at Escher's Stars.
Escher for real and
beyond
Escher for real.
Gershon Elber uses layered manufacturing systems to build 3d models of
Escher's illusions. The trick is to make some seemingly-flat surfaces
curve towards and away from the viewplane.
Escher Fish. Silvio Levy's tessellation of the Poincare model of the hyperbolic plane by fish in M.C. Escher's style.
From the Geometry Center archives.
Frustro, a font made of Escherian impossible figures.
Gallery of interactive on-line geometry.
The Geometry Center's collection includes programs for generating
Penrose tilings, making periodic drawings a la Escher in the Euclidean
and hyperbolic planes, playing pinball in negatively curved spaces,
viewing 3d objects, exploring the space of angle geometries, and
visualizing Riemann surfaces.
Gecko Stone
interlocking concrete pavers in geometric and animal shapes,
designed by John August.
Helical Gallery.
Spirals in the
work of M. C. Escher
and in X-ray observations of the sun's corona.
Solid object which generates an anomalous picture.
Kokichi Sugihara makes models of Escher-like illusions from folded paper.
He has plenty more where this one came from, but maybe the others
aren't on the web.
Tilable
perspectives.
Patrick Snels creates two-dimensional images which tile the plane to
form 3d-looking views including some interesting Escher-like warped
perspectives.
See also his even more Escherian tesselations page.
Trefoil
knot stairs. Java animation of an Escher-like infinite stair construction,
intended as a Montreal metro station sculpture,
by Guillaume LaBelle.
Triangles and squares.
Slides from a talk I gave relating a simple 2d puzzle, Escher's drawings
of 3d polyhedra, and the combinatorics of 4d polytopes, via angles in
hyperbolic space. Warning: very large file (~8Mb).
For more technical details see
my
paper with Kuperberg and Ziegler.
Visual math,
the mathematical art of M. C. Escher.