Impossible objects

Explore impossible objects and figures: Penrose triangle, endless stairs, impossible cubes and more. Trace the geometry and discover how the drawings work. Convincing parts that cannot fit together.

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The collection

Andrus’s nuts and bolts — An arrangement of real nuts and bolts looks impossible from its chosen view.

Andrus’s nuts and bolts

Jerry Andrus; photograph by Sgerbic

An arrangement of real nuts and bolts looks impossible from its chosen view.

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Impossible octagon — Eight sides make a deceptively convincing impossible loop.

Impossible octagon

Trilink at English Wikipedia

Eight sides make a deceptively convincing impossible loop.

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Impossible hexagon — A six-sided beam loop carries impossible depth around its perimeter.

Impossible hexagon

Original uploader was Trilink at en.wikipedia

A six-sided beam loop carries impossible depth around its perimeter.

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Impossible pentagram — A five-pointed star is drawn as an impossible interlaced solid.

Impossible pentagram

AnonMoos

A five-pointed star is drawn as an impossible interlaced solid.

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Reutersvärd’s triangle — A triangle of blocks recalls Reutersvärd’s pioneering impossible figure.

Reutersvärd’s triangle

Oscar Reutersvärd; modern drawing by László Németh

A triangle of blocks recalls Reutersvärd’s pioneering impossible figure.

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Axonometric paradox — An axonometric structure resists a single depth interpretation.

Axonometric paradox

Nevit Dilmen

An axonometric structure resists a single depth interpretation.

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Frequently asked questions

What is an impossible object?

An impossible object is a drawing whose parts suggest familiar three-dimensional shapes but cannot all connect as they appear to. The contradiction becomes clearer when you trace the whole structure.

Can a Penrose triangle be built?

It cannot exist as the ordinary solid the drawing suggests. A specially arranged model can create the appearance from one viewpoint, but its actual structure differs from the pictured object.

How do the Penrose stairs work?

The drawing joins plausible stair segments into an apparent loop that continually rises or falls. In ordinary space, a closed circuit cannot gain height at every step and return to its starting level.