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Friendship bracelet – easy stripe form Step-by-step diagram of basic knot associated with friendship bracelets. A friendship bracelet is a decorative bracelet given by one person to another as a symbol of friendship. Friendship bracelets are often handmade, usually of embroidery floss or thread and are a type of macramé.
The term true lover's knot, also called true love knot or simply love-knot amongst others, is used for many distinct knots. The association of knots with the symbolism of love , friendship and affection dates back to antiquity (although the term itself is attested from the late 1300s). [ 2 ]
The discovery of all possible ways to tie a tie depends on a mathematical formulation of the act of tying a tie. In their papers (which are technical) and book (which is for a lay audience, apart from an appendix), the authors show that necktie knots are equivalent to persistent random walks on a triangular lattice, with some constraints on how the walks begin and end.
Knots can be described in various ways. Using different description methods, there may be more than one description of the same knot. For example, a common method of describing a knot is a planar diagram called a knot diagram, in which any knot can be drawn in many different ways.
A decorative gold charm bracelet showing a heart-shaped locket, seahorse, crystal, telephone, bear, spaceship, and grand piano. Chain mail bracelet, in Byzantine weave, with silver-plated copper rings and green aluminium rings. A bracelet is an article of jewellery that is worn around the wrist. Bracelets may serve different uses, such as being ...
Knots of diverse colors were used as belts, identity tags, and as a decorative element on instruments. In the ruling palaces, knots were used to signify dignity and prestige. For religious purposes knots decorated Buddhist ornaments. The most common use of knots was in Norigae, traditional Korean ornaments worn by women to decorate clothing.
Tricolorability is an isotopy invariant, which is a property of a knot or link that remains constant regardless of any ambient isotopy. This can be proven for tame knots by examining Reidemeister moves. Since each Reidemeister move can be made without affecting tricolorability, tricolorability is an isotopy invariant of tame knots. [5]
A two lead, three bight Turk's head is also a trefoil knot if the ends are joined together. (2,n) alternating torus knots are (2,n) Turk's head knots. [3] ((p,q) = q times around a circle in the interior of the torus, and p times around its axis of rotational symmetry.) Turk's head knots are easy to edit though hard to tie.
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