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Knots
A knot is a fastening in rope or interwoven lines. Knot may also refer to: Places * Knot, Nancowry, a village in India Archaeology * Knot of Isis (tyet), symbol of welfare/life. * Minoan snake goddess figurines#Sacral knot Arts, entertainment, and media Films * ''Knots'' (film), a 2004 film starring Scott Cohen and Annabeth Gish * ''Knots'', a 2011 film starring Kimberly-Rose Wolter Music * Rosette (music), soundhole decoration on string instruments * ''Knots'' (Sons of Noel and Adrian album), a 2012 album by Sons of Noel and Adrian * ''Knots'' (Crash of Rhinos album), a 2013 album by Crash of Rhinos * ''Knots'' (EP), a 2018 extended play by Moira Dela Torre and Nieman Gatus * "Knots", a song by Gentle Giant Other uses in arts, entertainment, and media * KNOT, a radio station in Prescott, Arizona, United States * ''Knots'', a 1970 book of poetry by R. D. Laing Biology * Red knot, a wading bird (simply called "knot" in Europe) * Great knot, a wading bird * Trigger point ...
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Knot
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. History Knots and knotting have been used and studied throughout history. For example, Chinese knotting is a decorative handicraft art that began as a form of Chinese folk art in the Tang and Song Dynasty (960–1279 AD) in China, later popularized ...
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KNOT
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. History Knots and knotting have been used and studied throughout history. For example, Chinese knotting is a decorative handicraft art that began as a form of Chinese folk art in the Tang and Song Dynasty (960–1279 AD) in China, later popularized ...
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Knot Theory
In the mathematical field of topology, knot theory is the study of mathematical knots. While inspired by knots which appear in daily life, such as those in shoelaces and rope, a mathematical knot differs in that the ends are joined so it cannot be undone, the simplest knot being a ring (or "unknot"). In mathematical language, a knot is an embedding of a circle in 3-dimensional Euclidean space, \mathbb^3 (in topology, a circle is not bound to the classical geometric concept, but to all of its homeomorphisms). Two mathematical knots are equivalent if one can be transformed into the other via a deformation of \mathbb^3 upon itself (known as an ambient isotopy); these transformations correspond to manipulations of a knotted string that do not involve cutting it or passing through itself. 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 d ...
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Knot (mathematics)
In mathematics, a knot is an embedding of the circle into three-dimensional Euclidean space, (also known as ). Often two knots are considered equivalent if they are ambient isotopic, that is, if there exists a continuous deformation of which takes one knot to the other. A crucial difference between the standard mathematical and conventional notions of a knot is that mathematical knots are closed — there are no ends to tie or untie on a mathematical knot. Physical properties such as friction and thickness also do not apply, although there are mathematical definitions of a knot that take such properties into account. The term ''knot'' is also applied to embeddings of in , especially in the case . The branch of mathematics that studies knots is known as knot theory and has many relations to graph theory. Formal definition A knot is an embedding of the circle () into three-dimensional Euclidean space (), or the 3-sphere (), since the 3-sphere is compact. Two knots ...
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Knots (EP)
''Knots'' is an extended play An extended play record, usually referred to as an EP, is a musical recording that contains more tracks than a single but fewer than an album or LP record.
(EP) by Filipina singer Moira Dela Torre and her cousin, LA-based singer, Nieman Gatus. The EP consists of five tracks. It was released on 26 October 2018 by Tarsier Records.


Background

Two years after the release of their first collaboration EP, Dela Torre and Gatus released their second EP ''Knots''. Its title comes from the third song of the EP, "Knots". All of the songs in ''Knots EP'' favored Gatus' genre, and were written by Gatus and Dela Torre. The EP was produced by American producer, Nick Pacoli.


Single

The first single of the album ''Knots' ...
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Knots (Sons Of Noel And Adrian Album)
''Knots'' is the second album by UK group Sons of Noel and Adrian. It was released in 2012 by Broken Sound. The album received favourable reviews, most of which noted marked departure from the debut as the band explored and combined a wider array of genres, especially the "influence of Chicago’s avant-garde rock and jazz scene and guitarists such as former Slint-man David Pajo in particular". In the run-up to the album release the band released five cryptic 'teaser' videos featuring music from the album. The first single, "Come Run Fun Stella Baby Mother of the World", received airplay on BBC 6Music from the likes of Gideon Coe and Lauren Laverne Lauren Cecilia Fisher (née Gofton; born 28 April 1978), known professionally as Lauren Laverne, is an English radio DJ, model, television presenter, author and singer. She was the lead singer and additional guitarist in the alternative rock ba ... who made the track her "headphones moment". Track listing #"The Yard" – 4:12 ...
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Knots (film)
''Knots'' is a comedy film written by Greg Lombardo and Neil Turitz. Directed by Lombardo, the film was screened at the Gen Art Film Festival in 2004 and premiered on cable television in 2005. John Stamos, Michael Leydon Campbell and Tara Reid star. Plot The film tells the story of a man ( Scott Cohen) who discovers his wife (Annabeth Gish) is having an affair, and the consequences of their resulting relationship with the mistress (Paulina Porizkova Paulina Porizkova (born Pavlína Pořízková, ; 9 April 1965) is a Swedish model. Born in Czechoslovakia and raised in Sweden, Porizkova became the first Central European woman to appear on the cover of the ''Sports Illustrated'' swimsuit iss ...). References "Knots" To Close Gen Art Fest ''IndieWIRE Insider''. April 5, 2004. Retrieved June 13, 2005. ''All Things Annabeth''. January 31, 2005. Retrieved June 14, 2005. External links * 2004 films 2000s sex comedy films American sex comedy films 2004 comedy films 2000s Am ...
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Knot (wood)
Wood is a porous and fibrous structural tissue found in the stems and roots of trees and other woody plants. It is an organic materiala natural composite of cellulose fibers that are strong in tension and embedded in a matrix of lignin that resists compression. Wood is sometimes defined as only the secondary xylem in the stems of trees, or it is defined more broadly to include the same type of tissue elsewhere such as in the roots of trees or shrubs. In a living tree it performs a support function, enabling woody plants to grow large or to stand up by themselves. It also conveys water and nutrients between the leaves, other growing tissues, and the roots. Wood may also refer to other plant materials with comparable properties, and to material engineered from wood, or woodchips or fiber. Wood has been used for thousands of years for fuel, as a construction material, for making tools and weapons, furniture and paper. More recently it emerged as a feedstock for the production ...
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Cometary Knot
Cometary knots, also referred as globules, are structures observed in several nearby planetary nebulae (PNe), including the Helix Nebula (NGC 7293), the Ring Nebula (NGC 6720), the Dumbbell Nebula (NGC 6853), the Eskimo Nebula (NGC 2392), and the Retina Nebula (IC 4406). They are believed to be a common feature of the evolution of planetary nebulae, but can only be resolved in the nearest examples. They are generally larger than the size of the Solar System (i.e. the orbit of Pluto), with masses of around ''10−5'' times the mass of the Sun, which is comparable to the mass of the Earth. There are about 40,000 cometary knots in the Helix Nebula. At optical wavelengths, the knots are seen as "the ionized skin of a dense, dusty molecular globule" forming a crescent-shaped head that is ionized and illuminated by the central star, with a trailing spoke or tail. In molecular hydrogen and carbon monoxide data, the tails of cometary knots are observed to be highly molecular. The cent ...
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Knot (papermaking)
Knots are unwanted, large, dark aggregates of wood fibres when making chemical pulp. Knots are incompletely cooked wood chips coming out of the digester. Their origin is often dense parts of branches, such as compression wood or timber knots – hence the name. Knots can also stem from large/oversized wood chips due to insufficient impregnation with cooking liquors. The content of lignin is very high. In kraft pulping knots are typically 0.5–3.0 % of the digester throughput. The knots are screened from the pulp, because if left in the pulp they may damage washing equipment and consume large amounts of bleaching chemicals. They are normally sent back to the digester and re-cooked so that their fibres are not wasted. See also *Shives *Kraft process The kraft process (also known as kraft pulping or sulfate process) is a process for conversion of wood into wood pulp, which consists of almost pure cellulose fibres, the main component of paper. The kraft process involv ...
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Knots (Crash Of Rhinos Album)
Crash of Rhinos were an English emo band from Derby, England. They were signed to Topshelf Records, To Lose La Track and Big Scary Monsters. History Crash of Rhinos was formed in 2009. They released two full-length albums before disbanding in 2014. Their rough punk style echoed earlier emo bands from the 1990s such as Jawbreaker and Burning Airlines Burning Airlines was an American rock band from Washington, D.C. J. Robbins and Bill Barbot of Jawbox formed the band with Peter Moffett (formerly of Government Issue) in 1997. The band released two full-length albums, a self-titled 7", and .... Band members *Paul Beal (bass, vocals) *Jim Cork (guitar, vocals) *Ian Draper (bass, vocals) *Richard J. "Biff" Birkin (guitar, vocals) *Oli Craven (drums, vocals) Discography Studio albums *Distal (2011) *Knots (2013) References {{Authority control British emo musical groups Musical groups established in 2009 Musical groups disestablished in 2014 Topshelf Records artists ...
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Garlic Knot
Garlic knots are a type of garlic bread found primarily in pizzerias around New York City and the surrounding regions. They were developed in the 1940s in Brooklyn. Many pizzerias claim to be the progenitors of the baked good. As they are a way to make use of scraps, garlic knots tend to be the least expensive item on a pizzeria menu, often provided as complimentary with larger orders. Making garlic knots Garlic knots are typically made from bread dough. The dough is rolled and then pulled into small, tight overhand knots, and pre-baked in a pizza oven (temperatures of 700 °F or higher). The knots are then dipped in or generously brushed with a mix of oil, Parmesan cheese, and crushed garlic; variations can include finely chopped parsley, dried oregano, or black pepper. Before serving, garlic knots are baked a second time, and may be accompanied by marinara sauce.Gourmet Italian: All-Time Favorite Recipes- 2012 - Gourmet Magazine- 192 pag. , See also * List of hors d'o ...
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