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  2. Bead stringing - Wikipedia

    en.wikipedia.org/wiki/Bead_stringing

    Bead stringing is the putting of beads on string. A pair of beaded necklaces. It can range from simply sliding a single bead onto any thread-like medium (string, silk thread, leather thong, thin wire, multi-stranded beading wire, or a soft, flexible wire) to complex creations that have multiple strands or interwoven levels. The choice of ...

  3. Worry beads - Wikipedia

    en.wikipedia.org/wiki/Worry_beads

    The second, louder, method is to divide the beads into two groups. On one end is the shield and a small number of the beads. On the other end is the rest of the beads. Where the two threads are empty, that space is laid between the index and middle fingers. The hand should be in a position where the palm is facing the torso.

  4. 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.

  5. Begleri - Wikipedia

    en.wikipedia.org/wiki/Begleri

    Begleri (Greek: μπεγλέρι) is a small skill toy consisting of one or more beads at either end of a short string or chain. It can be flipped and twirled around the fingers to perform tricks. It can be flipped and twirled around the fingers to perform tricks.

  6. Necklace splitting problem - Wikipedia

    en.wikipedia.org/wiki/Necklace_splitting_problem

    Example of necklace splitting with k = 2 (i.e. two partners), and t = 2 (i.e. two types of beads, here 8 red and 6 green). A 2-split is shown: one partner receives the largest section, and the other receives the remaining two pieces. Necklace splitting is a picturesque name given to several related problems in combinatorics and measure theory.

  7. Necklace problem - Wikipedia

    en.wikipedia.org/wiki/Necklace_problem

    The information specifies how many copies the necklace contains of each possible arrangement of black beads. For instance, for k = 2 {\displaystyle k=2} , the specified information gives the number of pairs of black beads that are separated by i {\displaystyle i} positions, for i = 0 , … , ⌊ n / 2 − 1 ⌋ {\displaystyle i=0,\dots ,\lfloor ...

  8. Necklace (combinatorics) - Wikipedia

    en.wikipedia.org/wiki/Necklace_(combinatorics)

    For a given set of n beads, all distinct, the number of distinct necklaces made from these beads, counting rotated necklaces as the same, is ⁠ n! / n ⁠ = (n − 1)!. This is because the beads can be linearly ordered in n ! ways, and the n circular shifts of such an ordering all give the same necklace.

  9. Witch's ladder - Wikipedia

    en.wikipedia.org/wiki/Witch's_ladder

    One example of a modern witch's ladder is a string of 40 beads or a cord with 40 knots. Sometimes feathers, bones, and other trinkets are braided into the string as symbols for a desired spell effect. An earlier version of a witch's ladder consisted of a rope or cord of three, nine, or thirteen knots.

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