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  2. Seed bead - Wikipedia

    en.wikipedia.org/wiki/Seed_bead

    Seed beads or rocailles [1] [2] are uniformly shaped, spheroidal beads ranging in size from under a millimeter to several millimeters. Seed bead is also a generic term for any small bead. Usually rounded in shape, seed beads are most commonly used for loom and off-loom bead weaving .

  3. Spheroid - Wikipedia

    en.wikipedia.org/wiki/Spheroid

    The assignment of semi-axes on a spheroid. It is oblate if c < a (left) and prolate if c > a (right).. The equation of a tri-axial ellipsoid centred at the origin with semi-axes a, b and c aligned along the coordinate axes is

  4. Spheroid (lithic) - Wikipedia

    en.wikipedia.org/wiki/Spheroid_(lithic)

    In archaeology, a spheroid is a piece of rock that has been shaped into a nearly spherical shape ().Spheroids have been found at sites from as long ago as 1.8 million years.

  5. Bead - Wikipedia

    en.wikipedia.org/wiki/Bead

    Seed beads are uniformly shaped spheroidal or tube shaped beads ranging in size from under a millimetre to several millimetres. "Seed bead" is a generic term for any small bead. Usually rounded in shape, seed beads are most commonly used for loom and off-loom bead weaving.

  6. Spheroidal weathering - Wikipedia

    en.wikipedia.org/wiki/Spheroidal_weathering

    Spheroidal or woolsack weathering in granite on Haytor, Dartmoor, England Spheroidal weathering in granite, Estaca de Bares, A Coruña, Galicia, Spain Woolsack weathering in sandstone at the Externsteine rocks, Teutoburg Forest, Germany Corestones near Musina, South Africa that were created by spherodial weathering and exposed by the removal of surrounding saprolite by erosion.

  7. Oblate spheroidal coordinates - Wikipedia

    en.wikipedia.org/wiki/Oblate_spheroidal_coordinates

    Oblate spheroidal coordinates can also be considered as a limiting case of ellipsoidal coordinates in which the two largest semi-axes are equal in length. Oblate spheroidal coordinates are often useful in solving partial differential equations when the boundary conditions are defined on an oblate spheroid or a hyperboloid of revolution.

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