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  2. Fuse beads - Wikipedia

    en.wikipedia.org/wiki/Fuse_beads

    Fuse beads are sold in a variety of sizes, but most have diameter 5 mm, and 5 mm Hama beads are compatible with 5 mm Perler beads. [1] Hamabeads come in three sizes: mini (2 mm), midi (5 mm) and maxi (10 mm). [7] Perler beads come in two sizes called classic (5 mm) and biggie (10 mm). Pyssla beads (by IKEA) only come in one size (5 mm).

  3. Beadwork - Wikipedia

    en.wikipedia.org/wiki/Beadwork

    Beadwork is the art or craft of attaching beads to one another by stringing them onto a thread or thin wire with a sewing or beading needle or sewing them to cloth. [1] Beads are produced in a diverse range of materials, shapes, and sizes, and vary by the kind of art produced.

  4. Bead - Wikipedia

    en.wikipedia.org/wiki/Bead

    A selection of glass beads Merovingian bead Trade beads, 18th century Trade beads, 18th century. A bead is a small, decorative object that is formed in a variety of shapes and sizes of a material such as stone, bone, shell, glass, plastic, wood, or pearl and with a small hole for threading or stringing. Beads range in size from under 1 ...

  5. Axolotl (disambiguation) - Wikipedia

    en.wikipedia.org/wiki/Axolotl_(disambiguation)

    Axolotl Press, an American small press publisher that was acquired by Pulphouse Publishing in 1989; Axolotl tanks, a fictional technology in the Dune universe created by Frank Herbert; Double Ratchet Algorithm (formerly known as the Axolotl Ratchet), a cryptographic key management algorithm "Axolotl", a song by The Veils from the album Total ...

  6. Non-uniform rational B-spline - Wikipedia

    en.wikipedia.org/wiki/Non-uniform_rational_B-spline

    The blue parabolas are the corresponding B-spline curve in 3D, consisting of three parabolas. By choosing the NURBS control points and weights, the parabolas are parallel to the opposite face of the gray cone (with its tip at the 3D origin), so dividing by w to project the parabolas onto the w =1 plane results in circular arcs (red circle; see ...

  7. Perlin noise - Wikipedia

    en.wikipedia.org/wiki/Perlin_noise

    Two-dimensional slice through 3D Perlin noise at z = 0. Perlin noise is a type of gradient noise developed by Ken Perlin in 1983. It has many uses, including but not limited to: procedurally generating terrain, applying pseudo-random changes to a variable, and assisting in the creation of image textures.

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