Skip to main content Skip to main navigation
heart-solid My Visit Donate
Home Smithsonian Institution IK development site for ODI
Press Enter to activate a submenu, down arrow to access the items and Escape to close the submenu.
    • Overview
    • Museums and Zoo
    • Entry and Guidelines
    • Museum Maps
    • Dine and Shop
    • Accessibility
    • Visiting with Kids
    • Group Visits
    • Overview
    • Exhibitions
    • Online Events
    • All Events
    • IMAX & Planetarium
    • Overview
    • Topics
    • Collections
    • Research Resources
    • Stories
    • Podcasts
    • Overview
    • For Caregivers
    • For Educators
    • For Students
    • For Academics
    • For Lifelong Learners
    • Overview
    • Become a Member
    • Renew Membership
    • Make a Gift
    • Volunteer
    • Overview
    • Our Organization
    • Our Leadership
    • Reports and Plans
    • Newsdesk
heart-solid My Visit Donate

Explore

  • Mathematical Objects Relating to Charter Members of the MAA
  • Geometric Models - Richard P. Baker
  • Geometric Models - A. Harry Wheeler
  • Computing Devices - L. Leland Locke
  • Mathematical Recreations - Olive C. Hazlett
  • Resources

Mathematical Objects Relating to Charter Members of the MAA

Geometric Models - A. Harry Wheeler

American History Museum

David Lindsay Roberts has already examined the career of A. Harry Wheeler (1873–1950). He has shown how Wheeler, a high school teacher and geometric model maker in Worcester, Massachusetts, moved between making geometric models with his students in the classroom, to attempting graduate work at Clark University, to teaching briefly as an adjunct at Brown University and Wellesley College. He remained a high school teacher in Worcester during his forays at Brown and Wellesley. He also corresponded with the dwindling number of research mathematicians—most notably H.S.M. Coxeter of the University of Toronto—who shared his interest in polyhedra.

A. H. Wheeler and Student

Like all of those discussed here, Wheeler was a charter member of the MAA. He also joined the National Council of Teachers of Mathematics when it formed in 1920, and served on the Executive Committee of that organization during its first two years. However, he neither posed nor solved problems for the Monthly and was not terribly interested in publications of any sort. He apparently did not retain a long membership in either the MAA or the NCTM. Though not a research mathematician, Wheeler did join the American Mathematical Society in about 1923. He was planning to attend the International Congress of Mathematicians held in Toronto the next year. There he exhibited geometric models, an activity dear to his heart. Wheeler would remain a member of the AMS for twenty-seven years, until his death.


Geometric Model of a Deltahedron (Third Stellation of the Icosahedron) by A. Harry Wheeler and His Students

Geometric Model of a Regular Icosahedron by A. Harry Wheeler or One of His Students

Geometric Model by A. Harry Wheeler or One of His Students, Snub Cube

Geometric Model by A. Harry Wheeler, Snub Dodecahedron

Geometric Model by R. Anderson, a Student of A. Harry Wheeler, Great Rhombicuboctahedron

Geometric Model by A. Harry Wheeler, Great Stellated Dodecahedron

Geometric Model by A. Harry Wheeler, Union of Four Cubes

Geometric Model by A. Harry Wheeler, Union of Three Cubes

Geometric Model by Robert Chaffe, a Student of A. Harry Wheeler, Hyperbolic Paraboloid

Model by Philip Malmberg, a Student of A.H. Wheeler, Cylinder Transformable into a Hyperboloid of One Sheet

Geometric Model by Dick Holl, a Student of A.Harry Wheeler, Dodecadodecahedron

Geometric Model by A. Harry Wheeler, Ninth Stellation of the Icosahedron

Geometric Model by A. Harry Wheeler, Stellation of the Icosadodecahedron, Described by Wheeler as a Stellated Icosahedron

Geometric Model by A. Harry Wheeler, Fifteenth Stellation of the Icosahedron

Geometric Model by A. Harry Wheeler, One-Sided Polyhedron

Geometric Model by A. Harry Wheeler, One-Sided Polyhedron

Geometric Model of A. Harry Wheeler, Immersion of a Moebius Band (One-Sided Polyhedron)

Geometric Model by A. Harry Wheeler, One-Sided Polyhedron

Geometric Model by A. Harry Wheeler, Moebius Polyhedron (Polyhedron of Musical Chords)

Geometric Model by A. Harry Wheeler, Model for the Pythagorean Theorem

Geometric Model by A. Harry Wheeler, Moebius Polyhedron (Polyhedron of Musical Chords)

arrow-up Back to top
Home
  • Facebook facebook
  • Instagram instagram
  • LinkedIn linkedin
  • YouTube youtube

  • Contact Us
  • Get Involved
  • Shop Online
  • Job Opportunities
  • Equal Opportunity
  • Inspector General
  • Records Requests
  • Accessibility
  • Host Your Event
  • Press Room
  • Privacy
  • Terms of Use