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Model of a Dual of An Archimedean Solid by Richard P. Baker, Baker #547 X

American History Museum

Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
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  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of an Archimedean Solid with Box by Richard P. Baker, Baker #547 X
  • Model of a Dual of An Archimedean Solid by Richard P. Baker, Baker #547 X

    Object Details

    maker

    Baker, Richard P.

    Description

    This metal model painted white was constructed by Richard P. Baker. A mathematics professor at the University of Iowa, Baker believed that models were essential for instruction in many parts of mathematics and physics. Over one hundred of his models are in the NMAH collections.
    A mark in pencil on the side of the model reads: 314940 131 (/) # 547 X. The model fits in a cardboard box with a label pasted on the lid that reads: No. 547 (/) SPACE DUALS OF (/) ARCHIMEDEAN HALF- REGULAR (/) BODIES No. 465, X, p. 20. A larger label, pasted on the side of the box, reads: Mathematical Models (/) Made by (/) R. P. BAKER (/) No. 547 POLYHEDRON (/) ALL FACES CONGRUENT (/) Dual of Archimedes’ (/) Half-regular body (/) X (3,3,3,n.).
    The semiregular solid to which Baker assigned number 547 X was an antiprism. This model is of the dual of a pentagonal antiprism, known otherwise as a pentagonal bipyramid. The faces are ten kite-shaped quadrilaterals, five arranged around the top vertex and five around the bottom one. The remaining ten vertices, joined together, would form two regular pentagons. Truncating the top and bottom vertices would produce two regular pentagons, while truncating the side vertices gives equilateral triangles..
    References:
    H. M. Cundy and A. P. Rollet, Mathematical Models, Oxford: The Clarendon Press, 1961.
    R. P. Baker, Mathematical Models, Iowa City, Iowa, 1931, p. 20.

    Location

    Currently not on view

    Credit Line

    Gift of Frances E. Baker

    date made

    ca 1932

    ID Number

    MA.211257.120

    accession number

    211257

    catalog number

    211257.120

    Object Name

    Geometric Model
    geometric model

    Physical Description

    metal (overall material)
    white (overall color)
    soldered (overall production method/technique)

    Measurements

    average spatial: 14.2 cm x 8 cm x 8 cm; 5 19/32 in x 3 5/32 in x 3 5/32 in

    place made

    United States: Iowa, Iowa City

    See more items in

    Medicine and Science: Mathematics
    Science & Mathematics

    Data Source

    National Museum of American History

    Subject

    Mathematics

    Metadata Usage

    CC0

    Link to Original Record

    https://n2t.net/ark:/65665/ng49ca746a9-39d1-704b-e053-15f76fa0b4fa

    Record ID

    nmah_1088298

    Discover More

    Mathematical model of a twisted cubic. Yellow threads are pulled, then twisted to make two cones. Red threads are arranged in a cylinder.

    Geometric Models - Models by Richard P. Baker

    Mathematical model of a twisted cubic. Yellow threads are pulled, then twisted to make two cones. Red threads are arranged in a cylinder.

    Geometric Models - Models by Richard P. Baker

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