Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Set of 70 polyhedron models showing the icosahedron and its 58 stellations
- Made:
- 1986-1987 in Nottingham
- maker:
- John L. Hudson
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Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
Science Museum Group Collection
© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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© The Board of Trustees of the Science Museum
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Set of 70 polyhedron models showing the icosahedron and its 58 stellations, by John L. Hudson, Nottingham, England, United Kingdom, 1986-1987
The icosahedron has 20 sides and is one of the five ‘Platonic’ solids. These special polyhedra are made up of regular polygons. All the faces, angles, vertices and edges are the same as each other. There are only five solids with these properties, a fact which was proved in the 13th book of Euclid’s Elements. Plato considered them to be fundamental to the order of the universe: four were linked to the four elements, and the fifth, the dodecahedron, was connected with the heavens.
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
Polyhedron model showing the icosahedron and one of its 58 stellations
1986-1987
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Details
- Category:
- Mathematics
- Object Number:
- 1987-898
- type:
- mathematical model and geometrical model
- credit:
- Hudson, J.L.
