In knot theory, a branch of mathematics, the trefoil knot is the simplest example of a nontrivial knot. It can be obtained by joining the two loose ends of an ordinary overhand knot, producing a knotted loop, and as the simplest possible knot it is fundamental to the study of mathematical knot theory. The trefoil knot is named after the three leaf clover, or trefoil, plant.
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Source Wikipedia: Figure-eight knot (mathematics)
In Branch
Source Wikipedia: Trefoil knot
Is Kind Of Object
Entity-backed identity for the object-kind enum value this mathematical object already carries, resolved to a mathematics concept by an explicit value-to-entity map (phase 3 bucket conversion, docs\design_entity_backed_browse_buckets_20260928.md). The object-kind fact itself stays on the object unchanged.
Sources
1. Wikipedia: Trefoil knot
Descriptions section
The trefoil knot can be defined as the curve obtained from the following parametric equations
In Branch: Knot Theory, Lead sentence
In knot theory, a branch of mathematics, the trefoil knot is the simplest example of a nontrivial knot.
View the SourceWikipedia: Figure-eight knot (mathematics)
Associated With: Figure-Eight Knot, Lead section, first sentenceQuote, Associated With: Figure-Eight Knot, Lead section, first sentence
In knot theory, a figure-eight knot (also called Listing's knot) is the unique knot with a crossing number of four, making it the knot with the third smallest possible crossing number after the unknot and the trefoil knot.
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