How Hatcher unknots all of the movie's various twists is less than satisfying.
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Ben, Jane, and Cory investigate the murder, and the story unknots itself slowly and a bit painfully.
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When he rests beside me, I can feel my heartbeat slow down ever so slightly, and a woozy solace unknots my restless brain.
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Her body thrashes, panics, claws, makes noises, the backwards noises are just as unbearable, she stops making those noises, she raises up onto her knees, breathes raggedly, breathes, she loosens the noose, removes the noose, stands, unknots the noose.
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By now, my mother has been pulled to the top of many small waves, carried in the curve that curls over, onto itself, and unknots, again, into the liquid plain, as her ions had been gathered from appearances and concepts.
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One of Ochiai's unknots featuring 139 vertices, for example, was originally unknotted by computer in 108 hours, but this time has been reduced in more recent research to 10 minutes.
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Trivial knots, or unknots Knots have been used for basic purposes such as recording information, fastening and tying objects together, for thousands of years. The early, significant stimulus in knot theory would arrive later with Sir William Thomson (Lord Kelvin) and his vortex theory of the atom.
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The (1, 1, 1) pretzel knot is the (right-handed) trefoil; the (−1, −1, −1) pretzel knot is its mirror image. The (5, −1, −1) pretzel knot is the stevedore knot (61). If p, q, r are distinct odd integers greater than 1, then the (p, q, r) pretzel knot is a non-invertible knot. The (2p, 2q, 2r) pretzel link is a link formed by three linked unknots.
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In mathematics, a stuck unknot is a closed polygonal chain that is topologically equal to the unknot but cannot be deformed to a simple polygon by rigid motions of the segments.G. Aloupis, G. Ewald, and G. T. Toussaint, "More classes of stuck unknotted hexagons," Contributions to Algebra and Geometry, Vol. 45, No. 2, 2004, pp. 429–434.G. T. Toussaint, "A new class of stuck unknots in Pol-6," Contributions to Algebra and Geometry, Vol.
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Two simple diagrams of the unknot In the mathematical theory of knots, the unknot, or trivial knot, is the least knotted of all knots. Intuitively, the unknot is a closed loop of rope without a knot tied into it. To a knot theorist, an unknot is any embedded topological circle in the 3-sphere that is ambient isotopic (that is, deformable) to a geometrically round circle, the standard unknot. The unknot is the only knot that is the boundary of an embedded disk, which gives the characterization that only unknots have Seifert genus 0.
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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 in the Ming. Knot theory is the recent mathematical study of unknots. Knots of ancient origin include the bottle sling, bowline, cat's paw, clove hitch, cow hitch, double fisherman's knot, eskimo bowline, figure-eight knot, fisherman's knot, half hitch, kalmyk loop, one-sided overhand bend, overhand knot, overhand loop, reef knot, running bowline, single hitch, thief knot, Turk's head knot, and two half-hitches.
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This film illustrates how love transforms the unlikeliest of people." Pratim D. Gupta of The Telegraph gave two thumbs up to The Lunchbox calling it "as much a moving and muted love story as it is an evocative portrayal of loneliness." Taran Adarsh of Bollywood Hungama gave the movie a 4/5 stating, "A well-told old-fashioned romance, The Lunchbox gracefully unknots the trials, tribulations, fears and hopes of everyday people sans the glamour that the city of Mumbai has become synonymous with." Karan Anshuman of the MumbaiMirror also went with a perfect score of 5/5 saying the film was, "one of the best films to come out of India in a long time.
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