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Mathematical Paintings of Crockett Johnson
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Inspired by the allure of the space age, many Americans of the 1960s took great interest in mathematics and science. One of them was the cartoonist, book illustrator, and children’s author David Crockett Johnson. From 1965 until his death in 1975 Crockett Johnson painted over 100 works relating to mathematics and mathematical physics. Of these paintings, eighty are found in the collections of the National Museum of American History. We present them here, with related diagrams from the artist’s library and papers.

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Results for “Mathematical Paintings of Crockett Johnson”: 80
Showing 1 - 25   |  next »

Painting - "Mystic" Hexagon (Pascal)
This painting is based on a theorem generalized by the French mathematician Blaise Pascal...
Aligned Triangles (DESARGUES) (Smithsonian Institution) Painting - Aligned Triangles (Desargues)
In the 17th century, the French engineer and architect Girard Desargues (1591–1661)...
Archimedes Transversal (Smithsonian Institution) Painting - Archimedes Transversal
The construction of regular polygons using straightedge and compass alone is a problem that...
Area and Perimeter of a Squared Circle (Smithsonian Institution) Painting - Area and Perimeter of a Squared Circle
To "square” a figure, according to the classical Greek tradition, means to construct, with...
Biblical Squared Circles (Smithsonian Institution) Painting - Biblical Squared Circles
This painting, #92 in the series, relates to a verse in the Old Testament (I Kings, Chapter...
Bouquet of Triangle Theorems (Euclid) (Smithsonian Institution) Painting - Bouquet of Triangle Theorems (Euclid)
The mathematician Euclid lived around 300 BC, probably in Alexandria in what is now Egypt....
Conic Curve (Apollonius) (Smithsonian Institution) Painting - Conic Curve (Apollonius)
In ancient times, the Greek mathematician Apollonius of Perga (about 240–190 BC) made...
Construction of a Heptagon (Smithsonian Institution) Painting - Construction of a Heptagon
This is one of three very similar Crockett Johnson paintings closely related to the construction...
Construction of Heptagon (Smithsonian Institution) Painting - Construction of Heptagon
Three very similar paintings in the Crockett Johnson collection are closely related to the...
Construction of a Heptagon (Smithsonian Institution) Painting - Construction of the Heptagon
Three very similar paintings in the Crockett Johnson collection are closely related to the...
Cross Ratio in an Ellipse (Poncelet-Chasles) (Smithsonian Institution) Painting - Cross Ratio in an Ellipse (Poncelet)
From ancient times, mathematicians have studied conic sections, curves generated by the intersection...
Cross-Ratio in a Conic (Poncelet) (Smithsonian Institution) Painting - Cross-Ratio in a Conic (Poncelet)
From ancient times, mathematicians have studied conic sections, curves generated by the intersection...
Curve Tangents (Fermat) (Smithsonian Institution) Painting - Curve Tangents (Fermat)
The French lawyer and mathematician Pierre de Fermat (1601–1665) was one of the first...
Division of the Square by Conic Rectangles (Smithsonian Institution) Painting - Division of the Square by Conic Rectangles
This painting shows three triangles of equal area, one in shades of blue, one in shades of...
Doubled Cube (Newton) (Smithsonian Institution) Painting - Doubled Cube (Newton)
Two paintings in the Crockett Johnson collection concern the ancient problem of doubling the...
Duality (Pascal-Brianchon) (Smithsonian Institution) Painting - Duality (Pascal-Brianchon)
As a 21-year-old student, the Frenchman Charles Jules Brianchon (1785–1864) discovered...
Equal Areas, Their Triangular Square Root and Pi (Smithsonian Institution) Painting - Equal Areas, Their Triangular Square Root and Pi
This painting, based on a construction of Crockett Johnson, shows a central brown circle,...
Equal Triangles (Smithsonian Institution) Painting - Equal Triangles
In this painting, based on his own construction, Crockett Johnson continued his exploration...
Euclidian Values of a Squared Circle (Smithsonian Institution) Painting - Euclidian Values of a Squared Circle
To “square” a figure, according to the classical Greek tradition, means to construct,...
Every Positive Integer (Smithsonian Institution) Painting - Every Positive Integer (Gauss)
This painting is loosely based on a theorem proven by the German mathematician Carl Friedrich...
Fluxions (Newton) (Smithsonian Institution) Painting - Fluxions (Newton)
In the 17th century, the natural philosophers Isaac Newton and Gottfried Liebniz developed...
Geometric Mean (Archytas) (Smithsonian Institution) Painting - Geometric Mean (Archytas)
This painting demonstrates a construction for finding the geometric mean of two line segments...
Geometry of a Triple Bubble (Plateau) (Smithsonian Institution) Painting - Geometry of a Triple Bubble (Plateau)
The Belgian physicist Joseph Plateau (1801–1883) performed a sequence of experiments...
Golden Rectangle (Pythagoras) (Smithsonian Institution) Painting - Golden Rectangle (Pythagoras)
The ancient Greek mathematician Euclid showed in his Elements that it is possible to...
Golden Rectangle (Smithsonian Institution) Painting - Golden Rectangle
Crockett Johnson annotated several diagrams in his copy of Valens’s book The Number of...

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