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  2. Euler brick - Wikipedia

    en.wikipedia.org/wiki/Euler_brick

    A perfect Euler brick is one whose space diagonal is also an integer, ... All five primitive Euler bricks with dimensions under 1000 (85, 132, 720) — (157, 725, 732 ...

  3. File:Euler brick perfect.svg - Wikipedia

    en.wikipedia.org/wiki/File:Euler_brick_perfect.svg

    Size of this PNG preview of this SVG file: 322 × 96 pixels. Other resolutions: 320 × 95 pixels | 640 × 191 pixels ... Perfect Euler brick: Width: 321.6: Height: 95.5

  4. File:Euler brick examples.svg - Wikipedia

    en.wikipedia.org/wiki/File:Euler_brick_examples.svg

    Isometric projections to scale of all five primitive Euler bricks with dimensions under 1000 by CMG Lee. Width: 100%: Height: 100%

  5. Rectangular cuboid - Wikipedia

    en.wikipedia.org/wiki/Rectangular_cuboid

    A rectangular cuboid with integer edges, as well as integer face diagonals, is called an Euler brick; for example with sides 44, 117, and 240. A perfect cuboid is an Euler brick whose space diagonal is also an integer. It is currently unknown whether a perfect cuboid actually exists. [6] The number of different nets for a simple cube is 11 ...

  6. File:Euler brick.svg - Wikipedia

    en.wikipedia.org/wiki/File:Euler_brick.svg

    Size of this PNG preview of this SVG file: 322 × 96 pixels. Other resolutions: ... English: Euler brick with edges a,c,b and face diagonals d,e,f. Deutsch: ...

  7. Catenary arch - Wikipedia

    en.wikipedia.org/wiki/Catenary_arch

    A mudbrick catenary arch A catenary curve (left) and a catenary arch, also a catenary curve (right). One points up, and one points down, but the curves are the same. A catenary arch is a type of architectural arch that follows an inverted catenary curve.

  8. Platonic solid - Wikipedia

    en.wikipedia.org/wiki/Platonic_solid

    The Platonic solids have been known since antiquity. It has been suggested that certain carved stone balls created by the late Neolithic people of Scotland represent these shapes; however, these balls have rounded knobs rather than being polyhedral, the numbers of knobs frequently differed from the numbers of vertices of the Platonic solids, there is no ball whose knobs match the 20 vertices ...

  9. Euler characteristic - Wikipedia

    en.wikipedia.org/wiki/Euler_characteristic

    hence has Betti number 1 in dimensions 0 and n, and all other Betti numbers are 0. Its Euler characteristic is then χ = 1 + (−1) n ; that is, either 0 if n is odd, or 2 if n is even. The n dimensional real projective space is the quotient of the n sphere by the antipodal map. It follows that its Euler characteristic is exactly half that of ...

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