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  2. R. Buckminster Fuller and Anne Hewlett Dome Home - Wikipedia

    en.wikipedia.org/wiki/R._Buckminster_Fuller_and...

    The house, inhabited by Fuller while he taught at Southern Illinois University, was the only geodesic dome Fuller lived in, as well as the only property he ever owned. Fuller, a prolific architect and engineer, popularized the geodesic dome as a building design, and his house was one of the first geodesic dome residences to be constructed.

  3. Geodesic dome - Wikipedia

    en.wikipedia.org/wiki/Geodesic_dome

    A geodesic dome is a hemispherical thin-shell structure (lattice-shell) based on a geodesic polyhedron. The rigid triangular elements of the dome distribute stress throughout the structure, making geodesic domes able to withstand very heavy loads for their size.

  4. Buckminster Fuller - Wikipedia

    en.wikipedia.org/wiki/Buckminster_Fuller

    At Black Mountain, with the support of a group of professors and students, he began reinventing a project that would make him famous: the geodesic dome. Although the geodesic dome had been created, built and awarded a German patent on June 19, 1925, by Dr. Walther Bauersfeld, Fuller was awarded United States patents. Fuller's patent application ...

  5. A rare geodesic dome home for sale near Adel is ready to ...

    www.aol.com/rare-geodesic-dome-home-sale...

    A $479,000 house for sale close to Adel is a rare example of a residential property built around a very unusual geodesic dome. Where: 28534 Prospect Ave., Adel Asking price: $479,000

  6. See Inside the Renovation of an Incredible 1970s Geodesic ...

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  7. Geodesic polyhedron - Wikipedia

    en.wikipedia.org/wiki/Geodesic_polyhedron

    Geodesic polyhedra are a good approximation to a sphere for many purposes, and appear in many different contexts. The most well-known may be the geodesic domes, hemispherical architectural structures designed by Buckminster Fuller, which geodesic polyhedra are named after. Geodesic grids used in geodesy also have the geometry of geodesic polyhedra.

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