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knot group - перевод на русский
FUNDAMENTAL GROUP OF A KNOT COMPLEMENT
knot group
математика
группа узлов
reef knot
![Egyptian]] statue dating from 2350 BC depicting a reef knot securing a belt](https://commons.wikimedia.org/wiki/Special:FilePath/Egypte louvre 279 couple detail reef knot.jpg?width=200 "Egyptian]] statue dating from 2350 BC depicting a reef knot securing a belt")
![Pontika]] (Ukraine), 300 BC, in the form of a reef knot](https://commons.wikimedia.org/wiki/Special:FilePath/Ancient Greek jewelry Pontika (Ukraina) 300 bC.jpg?width=200 "Pontika]] (Ukraine), 300 BC, in the form of a reef knot")
![Weight for weighing gold dust - Knot – [[MHNT]]](https://commons.wikimedia.org/wiki/Special:FilePath/Akan MHNT.ETH.2010.25.060.jpg ?width=200 "Weight for weighing gold dust - Knot – [[MHNT]]")
TYPE OF KNOT
Reef Knot; Reef (knot); Hercules knot; Knot of Hercules; Herculean knot
['ri:fnɔt]
морской термин
рифовый узел
framed knot
![pretzel knot]]](https://commons.wikimedia.org/wiki/Special:FilePath/Celtic 7 4 Knot.jpg?width=200 "pretzel knot]]")
![The seven graphs in the [[Petersen family]]. No matter how these graphs are embedded into three-dimensional space, some two cycles will have nonzero [[linking number]].](https://commons.wikimedia.org/wiki/Special:FilePath/Petersen family.svg?width=200 "The seven graphs in the [[Petersen family]]. No matter how these graphs are embedded into three-dimensional space, some two cycles will have nonzero [[linking number]].")
EMBEDDING OF THE CIRCLE IN THREE DIMENSIONAL EUCLIDEAN SPACE
Knot (mathematical); Mathematical knot; Theoretical knot; Framed link; Framed knot; Knots and graphs; User:Christian.Mercat/Knots; Knots and Graphs; Oriented knot; Knot (knot theory)
математика
оснащенный узел
Википедия
Knot group
In mathematics, a knot is an embedding of a circle into 3-dimensional Euclidean space. The knot group of a knot K is defined as the fundamental group of the knot complement of K in R3,
Other conventions consider knots to be embedded in the 3-sphere, in which case the knot group is the fundamental group of its complement in .
