
[Middle English, from Old English cnotta.]
USAGE NOTE In nautical usage knot is a unit of speed, not of distance, and has a built-in meaning of "per hour." Therefore, a ship would strictly be said to travel at ten knots (not ten knots per hour).

[Middle English, of Scandinavian origin.]
For more information on knot, visit Britannica.com.
length See below.
speed 1 nautical mile per hour.
Internat 1955 1.852 km·h-1 (0.514 4~ m·s-1, 1.687 8~ ft s-1, 1.1508~ m.p.h.). The 1978 decision of the CIPM considering it acceptable to continue to use the knot with the SI still stands.
UK To 1975, 6 080 ft·h-1 (1.853 2 km·h-1, 0.514 77~ m·s-1, 1.151 5~ m.p.h.).
USA To 1954, 6 080.2 ft·h-1 (1.853 2 km·h-1, 0.514 79~ m·s-1, 1.151 6~ m.p.h.).
The term relates to knotted markers at regular intervals on the log line, this being drawn out from a ship's stern by a float that would effectively stay fixed (relative to the sea rather than earthly position, hence measuring speed relative to the surface currents rather than the map). It was common in earlier times to have a sand-glass of appropriate duration against which to count the knots being drawn out, e.g. a 28-second timer and knots tied at nearly 4 fathoms spacing (correctly 3.985 2~ fathom, 14.41~ m, 47.29~ ft) would give a direct result in knots. As a unit of length, the term knot applies to this distance. (However, confusion sometimes results in the term being used to mean the nautical mile, with the speed expressed in knots per hour; such usage is grossly erroneous.)
noun
verb
Definition: bow, loop
Antonyms: line
v
Definition: weave, complicate
Antonyms: unknot, untie
n. 1. a unit of speed equivalent to one nautical mile per hour, used especially of ships, aircraft, and winds.
2. a length marked by knots on a log line, as a measure of speed: some days the vessel logged 12 knots.
See the Introduction, Abbreviations and Pronunciation for further details.
Have long figured in magic. It was widely held that by tying three (or nine) knots on a lace or thread, witches could render a man impotent; according to the astrologer Simon Forman early in the 17th century, this was done during the wedding ceremony itself, with the words ‘Whom God hath joined together let the Devil separate; sara till these knots be undone’. Similarly, as told in the ballad ‘Willie's Lady’, a witch might prevent a woman in labour from giving birth by secretly knotting her hair ribbons (Opie and Tatem, 1989: 220-1; F. J. Child, English and Scottish Ballads, no. 6). It was believed witches would ‘sell the wind’ to sailors in a cord with three knots; untying the first would bring a fine breeze, the second a high wind, the third a destructive storm; this is usually told of witches abroad—in Scandinavia, Scotland, the Isle of Man, or Ireland—rather than in home ports (Opie and Tatem, 1989: 446-7).
Knotting one's garter was a relatively simple form of divination, which unlike most could be practised on any night of the year, to reveal one's destined partner in a dream. Aubrey's recipe is to tie one's left garter to one's right stocking and recite the following verses, making a further knot at each comma: ‘This knot I knit, To know the thing, I know not yet, That I may see, The man (woman) that shall my husband (wife) be, How he goes, And what he wears, And what he does, all days, and years’ (Aubrey, 1696: 131-2). Knotted threads were also used as cures for whooping cough, sprains, nosebleed, and warts; in the first three cases they were worn by the patient, but for the last they were touched to each wart and then thrown away to decay (Opie and Tatem, 1989: 221-4).
1. In medieval architecture, a bunch of leaves, flowers, or similar ornament, as the bosses at the intersections of ribs, and bunches of foliage in capitals.
2. An ornamental design resembling cords which are interlaced.
3. The hard, cross-grained mass of wood formed in a trunk at the place where a branch joins the trunk.
4. In fabric construction, the presence of an imperfection that will cause a surface irregularity.
Jacques Lacan used a topological structure of the knot to define the relationship of the symbolic, the real, and the imaginary.
In particular, he referred to the structure of rings on the coat of arms of the Borromei family. After introducing this notion on February 9, 1972, in his seminar ". . . ou pire" (. . . or worse), he made the knot a central focus of his theory.
In mathematical terms, a knot is a simple closed curve (Jordan's curve). Lacan mainly considered two nodal structures (Figure 1):
For Lacan, the knot symbolizes the Imaginary. As an imaginary construct, it gives consistency to the symbolic. Taken symbolically, the knot represents the undecidability of the real or imaginary.
The knot is an object located in space. A two-dimensional representation of it is made by means of crossings over or under. The knot's structure is determined by what crosses over or under what. However, the knot's structure is not dependent on its representation. Indeed, it was to translate representation into structure that an algebraic writing system for knots was developed. This writing system was refined over the course of the twentieth century and gradually made it possible to distinguish among different types of knots. In this system, the knot's topological loops become letters (in the form of polynomials). This marks the fact that the knot originates in the lost letter.
In Lacan's spoken lectures, the knot functioned first and foremost as a piece of writing. This called into question of the relationship between speech and writing, and showed that "writeability" is essential to the formation of the unconscious (Sigmund Freud's "Letter 52" to Wilhelm Fliess). "The unconscious can only be expressed in knots of language" (Lacan).
Bibliography
Darmon, Marc. Essais sur la topologie lacanienne. Paris:Éditions de l'A.F.I., 1990.
Freud, Sigmund. (1950a [1896]). Letter 52. Stratification of memory traces. SE, 1: 234-240.
Lacan, Jacques. (1971-1972). Le séminaire Livre XIX: . . . Ou pire. Unpublished.
——. (2002). The instance of the letter in the unconscious, or Reason since Freud. InÉcrits: A selection (pp. 138-168). (Bruce Fink, Trans.). New York: W. W. Norton. (Original work published 1966)
—HENRI CESBRON LAVAU
To convert from knots to:
feet/hr,
multiply by 6080.
kilometers/hr,
multiply by 1.852.
nautical miles/hr,
multiply by 1.
statute miles/hr,
multiply by 1.151.
yards/hr,
multiply by 2025.73.
feet/sec,
multiply by 1.6878.
circular portion of a board or veneer that was once the base of a branch or twig growing from the trunk of a tree.
He learned to tie twenty knots for his scout badge.
Tutor's tip: If "not" (an expression of negation) for the "knot" (a fastening that binds together rope or chord, etc.) the rope would have broke and our efforts been naught.
LearnThatWord.com is a free vocabulary and spelling program where you only pay for results!
A knot is an obvious symbol of constraints and restrictions on one's freedom of thought, feelings, or actions, indicating a difficult situation that needs to be untied. Anxieties about getting married ("tying the knot") are sometimes denoted by this dream symbol. More positively, a knot can symbolize control, and having something "all wrapped up." (See also Necktie).
| knocking-shop, knockers, knock-off | |
| know, knuckle, knuckle sandwich |
1. an intertwining of the ends or parts of one or more threads, sutures, or strips of cloth. See square knot, granny knot, half-hitch knot, packet knot and surgeon's knot.
2. in anatomy, a knob-like swelling or protuberance.
![]() |

A knot is a method of fastening or securing linear material such as rope by tying or interweaving. It may consist of a length of one or several segments of rope, string, webbing, twine, strap, or even chain interwoven such that the line can bind to itself or to some other object—the "load". Knots have been the subject of interest for their ancient origins, their common uses, and the area of mathematics known as knot theory.
|
Contents
|
|
|
This section needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed. (July 2011) |
There is a large variety of knots, each with properties that make it suitable for a range of tasks. Some knots are used to attach the rope (or other knotting material) to other objects such as another rope, cleat, ring, or stake. Some knots are used to bind or constrict objects. Decorative knots usually bind to themselves to produce attractive patterns.
While some people can look at diagrams or photos and tie the illustrated knots, others learn best by watching how a knot is tied. Knot tying skills are often transmitted by sailors, scouts, climbers, cavers, arborists, rescue professionals, fishermen, linemen and surgeons.
Truckers in need of securing a load may use a trucker's hitch, gaining mechanical advantage. Knots can save a spelunker from finding himself buried under rock. Many knots can also be used as makeshift tools, for example, the Bowline can be used as a rescue loop, and the Munter hitch can be used as a belay. The Diamond hitch was widely used to tie packages on to donkeys and mules.
In hazardous environments such as mountains, knots are very important. In the event of someone falling into a ravine or a similar terrain feature, with a rope or two, some carabineers, and knowledge of knots you can set up a rappel system to lower yourself down to the individual and set up a hauling system to allow another individual to pull you and the injured person out of the ravine. Further application of knots includes developing a high line, which is basically equivalent to a zip line. Using the high line you can move supplies, injured people, or those lacking training in rappelling and rock climbing across a river or a large crevice or ravine. Note the systems mentioned typically require carabineers and the use of multiple useful knots. These knots include the bowline, double figure eight, munter hitch, munter mule, prusik, autoblock, and clove hitch. Thus any individual who goes into a mountainous environment should have basic knowledge of knots and knot systems to increase safety and the ability to do interesting activities such as rappelling.
Knots can be applied in combination to produce complex objects such as lanyards and netting. In ropework, the frayed end of a rope is held together by a type of knot called a whipping knot. Many types of textiles use knots to repair damage. Macrame, one kind of textile, is generated exclusively through the use of knotting, instead of knits, crochets, weaves or felting. Macramé can produce self-supporting three dimensional textile structures, as well as flat work, and is often used ornamentally or decoratively.
Knots weaken the rope in which they are made.[1] When knotted rope is strained to its breaking point, it almost always fails at the knot or close to it, unless it is defective or damaged elsewhere. The bending, crushing, and chafing forces that hold a knot in place also unevenly stress rope fibers and ultimately lead to a reduction in strength. The exact mechanisms that cause the weakening and failure are complex and are the subject of continued study.
Relative knot strength, also called knot efficiency, is the breaking strength of a knotted rope in proportion to the breaking strength of the rope without the knot. Determining a precise value for a particular knot is difficult because many factors can affect a knot efficiency test: the type of fiber, the style of rope, the size of rope, whether it is wet or dry, how the knot is dressed before loading, how rapidly it is loaded, whether the knot is repeatedly loaded, and so on. The efficiency of common knots ranges between 40—80% of the rope's original strength.[2]
In most situations forming loops and bends with conventional knots is far more practical than using rope splices, even though the latter can nearly maintain the rope's full strength. Prudent users allow for a large safety margin in the strength of rope chosen for a task due to the weakening effects of knots, aging, damage, shock loading, etc. The working load limit of a rope is generally specified with a significant safety factor, up to 15:1 for critical applications.[3] For life-threatening applications, other factors come into play.
Even if the rope does not break, a knot may still fail to hold. Knots that hold firm under a variety of adverse conditions are said to be more secure than those that do not. The main ways knots fail to hold are:
The load creates tension that pulls the rope back through the knot in the direction of the load. If this continues far enough, the working end passes into the knot and the knot unravels and fails. This behavior can worsen when the knot is repeatedly strained and let slack, dragged over rough terrain, or repeatedly struck against hard objects such as a masts and flagpoles.
Even with secure knots, slippage may occur when the knot is first put under real tension. This can be mitigated by leaving plenty of rope at the working end outside of the knot, and by dressing the knot cleanly and tightening it as much as possible before loading. Sometimes, the use of a stopper knot or, even better, a backup knot can prevent the working end from passing through the knot; but if a knot is observed to slip, it is generally preferable to use a more secure knot. Life-critical applications often require backup knots to maximize safety.
Capsizing (or spilling) a knot refers to changing a knot's form and rearranging its parts, usually by pulling on specific ends in certain ways.[2] When used inappropriately, some knots tend to capsize easily or even spontaneously. Often the capsized form of the knot offers little resistance to slipping or unraveling. A Reef Knot, when misused as a bend, can capsize dangerously.
Sometimes a knot is intentionally capsized as a method of tying another knot, as with the "lightning method" of tying a Bowline. Some knots, such as the Carrick Bend, are generally tied in one form then capsized to obtain a stronger or more stable form.
In knots that are meant to grip other objects, failure can be defined as the knot moving relative to the gripped object. While the knot itself does not fail, it ceases to perform the desired function. For instance, a simple Rolling Hitch tied around a railing and pulled parallel to the railing might hold up to a certain tension, then start sliding. Sometimes this problem can be corrected by working-up the knot tighter before subjecting it to load, but usually the problem requires either a knot with more wraps or a rope of different diameter or material.
Knots differ in the effort required to untie them after loading. Knots that are very difficult to untie, such as the water knot, are said to "jam". Knots that come untied with less difficulty, such as the Zeppelin bend, are referred to as "non-jamming".
|
|
This section needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed. (July 2011) |
The list of knots is extensive, but common properties allow for a useful system of categorization. For example, loop knots share the attribute of having some kind of an anchor point constructed on the standing end (such as a loop or overhand knot) into which the working end is easily hitched to using a round turn. An example of this is the bowline. Constricting knots often rely on friction to cinch down tight on loose bundles; an example is the Miller's knot. Knots may belong to more than one category.
Knot theory is a branch of topology. It deals with the mathematical analysis of knots, their structure and properties, and with the relationships between different knots. In topology, a knot is a figure consisting of a single loop, abstracted from any physical rope or line, with any number of crossing or "knotted" elements. As such, it has no proper ends, and cannot be undone or untied. Various mathematical techniques are used to classify and distinguish knots. For instance, the Alexander polynomial can be used to distinguish the trefoil knot from the figure-eight knot and the unknot (a simple loop).[citation needed]
| Wikibooks has a book on the topic of |
| Wikimedia Commons has media related to: Knots |
This entry is from Wikipedia, the leading user-contributed encyclopedia. It may not have been reviewed by professional editors (see full disclaimer)
Dansk (Danish)
1.
n. - knude, sløjfe, vanskelighed, intrige
v. tr. - binde, binde i knude
v. intr. - binde, binde i knude
idioms:
2.
n. - islandsk ryle
Nederlands (Dutch)
knoop, groepje, het huwelijk, knobbel, schouderlap, moeilijkheid, kern (van probleem/plot etc.), knopen, vastknopen, in de knoop raken, de gelijkmaker scoren (sport)
Français (French)
1.
n. - n¯ud, (fig) lien, n¯ud (gordien), (Naut) n¯ud, n¯ud (sur un arbre), (fig) n¯ud (d'un problème), (fig) petit groupe (de gens)
v. tr. - nouer, faire un n¯ud à
v. intr. - faire un ou des n¯ud(s)
idioms:
2.
n. - (Orn) bécasseau, maubèche
Deutsch (German)
1.
n. - Knoten, Achselstück, Kokarde, Verwicklung, Haufen, Verbindung
v. - knoten, verknüpfen, binden, verwirren, sich verheddern
idioms:
2.
n. - (zool) Knutt, Isländischer Strandläufer
Ελληνική (Greek)
n. - κόμπος, ρόζος, φιόγκος, γρόμπος, (ναυτ.) κόμβος, ναυτικό μίλι, δυσκολία, ομάδα, παρέα, (μτφ.) σφίξιμο, (μτφ.) δυσεπίλυτο πρόβλημα, δεσμός (γάμου κ.λπ.), όμιλος ανθρώπων, (μτφ.) πηγαδάκι
v. - δένω (σε) κόμπο, γρομπιάζω
idioms:
Italiano (Italian)
annodare, crocchia, nodo
idioms:
Português (Portuguese)
n. - nó (m), laço (m), amarra (f), vínculo (m), grupo (m), protuberância (f)
v. - amarrar, atar, dar nó
idioms:
Русский (Russian)
узел, шнурок, важный момент, группа людей, судорога, союз, нарост, ком
idioms:
Español (Spanish)
1.
n. - moño, rodete, lazo, haz, nudo
v. tr. - anudar, atar
v. intr. - anudarse, atarse
idioms:
2.
n. - (orn) canuto, lavandera
Svenska (Swedish)
n. - kustsnäppa, knut, knop, knop (hastighet)
v. - knyta, fästa (m knut), trassla till
中文(简体)(Chinese (Simplified))
1. 结, 蝴蝶结, 花结, 节疤, 把...打结, 使密切结合, 捆扎, 打结
idioms:
2. 节, 海里
中文(繁體)(Chinese (Traditional))
1.
n. - 結, 蝴蝶結, 花結, 節疤
v. tr. - 把...打結, 使密切結合, 捆紮
v. intr. - 打結
idioms:
2.
n. - 節, 海里
한국어 (Korean)
1.
n. - 매듭, 얽힌 것, 무리, 결절, 곤란, 핵심, 인연
v. tr. - ~을 맺다, ~을 혹으로 만들다, 얽히게 하다, 찌푸리다
v. intr. - 얽히다, 매듭이 생기다
idioms:
2.
n. - 붉은 어깨도요
日本語 (Japanese)
n. - 結び目, 結びひも, ちょう結び, もつれ, 節, 盛り上がり, 群れ, きずな, 縁, こぶ, 要点
v. - 結ぶ, 結び目を作る, もつれさせる
idioms:
العربيه (Arabic)
(الاسم) العقدة الموجودة في الخشب, عقدة, وحدة سرعه بحريه (فعل) يعمل عقدة, يعقد
עברית (Hebrew)
n. - קשר, לולאה, קישור, סיקוס (בעץ), חבורה, סרט-קישוט, הסתבכות בשיער, בעיה, גוש רקמה נוקשה בגוף, מיל ימי (2581 מטר), יחידת מהירות בים ובאוויר - מיל ימי בשעה, בליטה על גזע או גבעול, קושי, נקודה מרכזית בעלילת סיפור
v. tr. - עשה קשר (בחבל וכו'), סיבך, כיווץ (את הגבות)
v. intr. - קשר קשרי ציציות
n. - עוף-הביצה
If you are unable to view some languages clearly, click here.