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  2. Figaro chain - Wikipedia

    en.wikipedia.org/wiki/Figaro_chain

    14 karat figaro chain. The figaro chain [1] is a jewellery chain design consisting of three or more small circular links followed by one elongated oval link. The most notable figaro chains are manufactured in Italy. [2] They are usually worn by men and are often adorned with pendants such as crosses and medallions. [3]

  3. Colored gold - Wikipedia

    en.wikipedia.org/wiki/Colored_gold

    [3] 14K red gold, often found in the Middle East, contains 41.67% copper. The highest karat version of rose gold, also known as crown gold, is 22 karat. Amongst the alloys made of gold, silver, and copper, the hardest is the 18.1 K pink gold (75.7% gold and 24.3% copper). An alloy with only gold and silver is the hardest at 15.5 K (64.5% gold ...

  4. Necklace - Wikipedia

    en.wikipedia.org/wiki/Necklace

    The main component of a necklace is the band, chain, or cord that wraps around the neck. These are most often rendered in precious metals such as gold, silver, and platinum. Necklaces often have additional attachments suspended or inset into the necklace itself.

  5. 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.

  6. Necklace polynomial - Wikipedia

    en.wikipedia.org/wiki/Necklace_polynomial

    The number of aperiodic necklaces (or equivalently Lyndon words), which are cyclic arrangements of n colored beads having α available colors. Two such necklaces are considered equal if they are related by a rotation (not considering reflections). Aperiodic refers to necklaces without rotational symmetry, having n distinct rotations.

  7. Necklace (combinatorics) - Wikipedia

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

    Compare box(6,7) in the triangle. 16 tiles from the game Tantrix, corresponding to the 16 necklaces with 2 red, 2 yellow and 2 green beads. In combinatorics , a k -ary necklace of length n is an equivalence class of n -character strings over an alphabet of size k , taking all rotations as equivalent.

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