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New Angles on Art

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Student Activity: Crazy for Cubes!
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Cubes were "king" for LeWitt's art in the 1960s.

What is a cube? How many faces does it have?

Diagram of a cube

What is the shape of each face?

Circle Square Triangle Pentagon Hexagon

How many vertices does it have?

3    4    5    6    8    10

How many edges does it have?

4    6    8    10    12   


LeWitt's structures are a great way to think cubically about art. He specialized in "permuting" the cube—arranging it in all possible ways—to make different art works.

Roll your mouse over Black Floor Structure to find other shapes and volumes within it.

Sol LeWitt, Floor Structure Black, 1965
Sol LeWitt, Floor Structure Black, 1965

Sol LeWitt, Floor Structure Black, 1965

Click the fractions below to see them highlighted in Floor Structure Black:

Sol LeWitt, Floor Structure Black, 1965

Patterns in the Pyramid

Four-Sided Pyramid is made of concrete blocks that look like cubes but are actually "double-cubes"—as if two cubes were attached side-by-side.

LeWitt became fascinated with the cube and the square in the 1960s. For him, they were "relatively uninteresting . . . and lacked the expressive force of more interesting forms and shapes." Their geometric regularity made them perfect basic components for his art because they could be evenly multiplied, patterned, and permuted into an infinite number of black or white, solid or open structures. LeWitt would come up with a concept or "system" for each structure that described a pattern or sequential relationship for the square or cube. When his plan was complete, he would hand it over—in the form of written notes—to his assistants to build.

How many cubes are in LeWitt's Four-Sided Pyramid? Complete the Pyramid Math worksheet and find out!

Sol LeWitt, Four-Sided Pyramid, first installation 1997, fabricated 1999
Sol LeWitt, Four-Sided Pyramid, first installation 1997, fabricated 1999

Sol LeWitt, Series 1-2-3: 47 3-Part Variations on Three Different Kinds of Cubes, 1968
Sol LeWitt, Series 1-2-3: 47 3-Part Variations on Three Different Kinds of Cubes, 1968