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knotwork - translation to russian
![Alexander]] cuts the [[Gordian Knot]]'', by [[Jean-Simon Berthélemy]] (1743–1812)](https://commons.wikimedia.org/wiki/Special:FilePath/Alexander cuts the Gordian Knot.jpg?width=200 "Alexander]] cuts the [[Gordian Knot]]'', by [[Jean-Simon Berthélemy]] (1743–1812)")
![[[Bowline]]](https://commons.wikimedia.org/wiki/Special:FilePath/Bowline (PSF).jpg?width=200 "[[Bowline]]")
![Elbe 1 (ship, 1965)]]](https://commons.wikimedia.org/wiki/Special:FilePath/Knopar - 2017.jpg?width=200 "Elbe 1 (ship, 1965)]]")
![[[Magimagi]] [[sennit]] of [[Fiji]] around wooden ceiling posts.](https://commons.wikimedia.org/wiki/Special:FilePath/Magimagi - Mainbeam.jpg?width=200 "[[Magimagi]] [[sennit]] of [[Fiji]] around wooden ceiling posts.")
![Sailors learning knots and [[ropework]] in the early 20th century](https://commons.wikimedia.org/wiki/Special:FilePath/School for Sailors NGM-v31-p351.jpg?width=200 "Sailors learning knots and [[ropework]] in the early 20th century")
![Blackfoot]] "Teton" tipi tie<ref>Anthropological Papers of the American Museum of Natural History. Material culture of the Blackfoot Indians. 1910.</ref>](https://commons.wikimedia.org/wiki/Special:FilePath/Teton tipi tie.jpg?width=200 "Blackfoot]] \"Teton\" tipi tie<ref>Anthropological Papers of the American Museum of Natural History. Material culture of the Blackfoot Indians. 1910.</ref>")
['nɔtwə:k]
существительное
общая лексика
шнуровой орнамент
вышивка узелками
Definition
Wikipedia
A knot is an intentional complication in cordage which may be practical or decorative, or both. Practical knots are classified by function, including hitches, bends, loop knots, and splices: a hitch fastens a rope to another object; a bend fastens two ends of a rope to each another; a loop knot is any knot creating a loop; and splice denotes any multi-strand knot, including bends and loops. A knot may also refer, in the strictest sense, to a stopper or knob at the end of a rope to keep that end from slipping through a grommet or eye. Knots have excited interest since ancient times for their practical uses, as well as their topological intricacy, studied in the area of mathematics known as knot theory.
