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  2. Figure-eight knot (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Figure-eight_knot...

    Figure-eight knot of practical knot-tying, with ends joined. In knot theory, a figure-eight knot (also called Listing's knot [1]) is the unique knot with a crossing number of four. This makes it the knot with the third-smallest possible crossing number, after the unknot and the trefoil knot. The figure-eight knot is a prime knot .

  3. Stick number - Wikipedia

    en.wikipedia.org/wiki/Stick_number

    Stick number. 2,3 torus (or trefoil) knot has a stick number of six. In the mathematical theory of knots, the stick number is a knot invariant that intuitively gives the smallest number of straight "sticks" stuck end to end needed to form a knot. Specifically, given any knot , the stick number of , denoted by , is the smallest number of edges ...

  4. List of prime knots - Wikipedia

    en.wikipedia.org/wiki/List_of_prime_knots

    1231\45632654. 6 2 knot. 6 2. 6a2. 4 8 10 12 2 6. [312] 123456:234165. 1231\45632456. 6 3 knot.

  5. Knot (unit) - Wikipedia

    en.wikipedia.org/wiki/Knot_(unit)

    The knot ( / nɒt /) is a unit of speed equal to one nautical mile per hour, exactly 1.852 km/h (approximately 1.151 mph or 0.514 m/s ). [1] [2] The ISO standard symbol for the knot is kn. [3] The same symbol is preferred by the Institute of Electrical and Electronics Engineers ( IEEE ), while kt is also common, especially in aviation, where it ...

  6. Writhe - Wikipedia

    en.wikipedia.org/wiki/Writhe

    Writhe of link diagrams. In knot theory, the writhe is a property of an oriented link diagram. The writhe is the total number of positive crossings minus the total number of negative crossings. A direction is assigned to the link at a point in each component and this direction is followed all the way around each component.

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  8. Seifert surface - Wikipedia

    en.wikipedia.org/wiki/Seifert_surface

    A Seifert surface bounded by a set of Borromean rings. In mathematics, a Seifert surface (named after German mathematician Herbert Seifert [1] [2]) is an orientable surface whose boundary is a given knot or link . Such surfaces can be used to study the properties of the associated knot or link. For example, many knot invariants are most easily ...

  9. Bridge number - Wikipedia

    en.wikipedia.org/wiki/Bridge_number

    Bridge number was first studied in the 1950s by Horst Schubert. [2] [3] The bridge number can equivalently be defined geometrically instead of topologically . In bridge representation, a knot lies entirely in the plane apart for a finite number of bridges whose projections onto the plane are straight lines. Equivalently the bridge number is the ...

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