Zdeněk Miler's animation short about geometrical shapes.

Flatland is a two-dimensional universe occupied by living geometric figures - squares, triangles, circles, etc. A Square, Attorney At Law, finds himself in the middle of two upheavals: the rise of martial law by the circular leadership of Flatland, and the arrival of A Sphere, CEO Of Messiah, Incorporated, a creature from a hitherto-unknown third dimensional world.

An experimental animation for "One of These Days" by Pink Floyd.

Animated work detailing the unrequited love that a line has for a dot, and the heartbreak that results due to the dot's feelings for a lively squiggle.

Set in a world of only two dimensions inhabited by sentient geometric shapes, the story follows Arthur Square and his ever-curious granddaughter Hex. When a mysterious visitor arrives from Spaceland, Arthur and Hex must come to terms with the truth of the third dimension, risking dire consequences from the evil Circles that have ruled Flatland for a thousand years.

Japan's first computer generated animation

An experimental mathematics film designed to elucidate the study of four-line conics.

In what would become a familiar theme throughout his carrer, Jarnow explores the earth from above, invoking Buckminster Fuller's Dymaxion and the Gnomic map to illustrate different geometric and compromise projections.

Jarnow regularizes a child's primitive sketch of a house into increasingly firmer architecture, showing how the same place might by rendered by different hands. Objects twist and turn, a drawing resolving into a wall painting, as the perspective shifts, boxes within boxes, until the viewer is back outside

A filmed exercise that follows in the path of Rotating Cubic Grid and Cubits, the predictably titled Cube features cubes of varying shapes and size sliding around and growing into and out of one another, demonstrating how multiple parts can make up a whole.

Nine chapters, two hours of maths, that take you gradually up to the fourth dimension. Mathematical vertigo guaranteed!

Jarnow adapts an architectural grid catalogue of cubic rotations in order to explore a direct relationship between animation procedure and logical numerical operations. The film is as much the making of animation as it is a paper model of a computer. The cube sheet, upon which the film is based, is so constructed that a horizontal cubic rotation and a diagonal pan yields a diagonal rotation. Combinations of these primary moves result in more complex rotations throughout this awe inspiring film.