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Friendship bracelets are often handmade, usually of embroidery floss or thread and are a type of macramé. There are various styles and patterns, but most are based on the same simple half-hitch knot. They represent a friendship that is strong and everlasting. The amount of thread used in bracelets varies depending on the pattern.
Also known as a box stitch, the square stitch is the most common knot used in making keychains. It uses two strands of gimp. The square stitch is made by taking the end and crossing opposite ends, then taking one of the other ends and going over the first string and going under the second string.
String art or pin and thread art, is characterized by an arrangement of colored thread strung between points to form geometric patterns or representational designs such as a ship's sails, sometimes with other artist material comprising the remainder of the work.
One particularly popular type of design at this time was a bracelet decorated with snake and animal-heads Because these bracelets used considerably more metal, many examples were made from bronze. By 300 BC, the Greeks had mastered making coloured jewellery and using amethysts, pearl, and emeralds.
String figures may also involve the use of the mouth, wrist, and feet. They may consist of singular images or be created and altered as a game, known as a string game, or as part of a story involving various figures made in sequence (string story). String figures have also been used for divination, such as to predict the sex of an unborn child. [1]
Beadwork on the ceremonial dress of a Datooga woman. 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]
Kumihimo is a traditional Japanese artform and craftwork for making braids and cords. [1] [2] In the past, kumihimo decorations were used as accessories for kimono as well as samurai armor. [3] Japanese braiding, as kumihimo is sometimes known in English, is also associated with Shinto rituals and religious services. [2]
Similarly, the number of distinct bracelets, counting rotated and reflected bracelets as the same, is n! / 2n , for n ≥ 3. If the beads are not all distinct, having repeated colors, then there are fewer necklaces (and bracelets). The above necklace-counting polynomials give the number necklaces made from all possible multisets of beads.
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