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  2. Canine reproduction - Wikipedia

    en.wikipedia.org/wiki/Canine_reproduction

    A dog's glans consists of two sections: Behind the lower, long part (pars longa glandis) lies the "knot" (Bulbus glandis) [1] which expands only after penetrating the vagina and causes the male dog to remain inside the bitch ("Tie") for some time after ejaculation (typically between 15 and 30 min).

  3. Slice knot - Wikipedia

    en.wikipedia.org/wiki/Slice_knot

    Top: The composition of two knot concordances shows the transitivity in a geometric way. Bottom: A concordance of genus 1 between two knots. If the knot on the left is trivial then the knot on the right has a smooth 4-genus of 0 or 1 — it is the boundary of an embedded surface of genus 1 but could also bound a disk.

  4. Valknut - Wikipedia

    en.wikipedia.org/wiki/Valknut

    Valknut variations. On the left unicursal trefoil forms; on the right tricursal linked triangle forms.. The valknut is a symbol consisting of three interlocked triangles.It appears on a variety of objects from the archaeological record of the ancient Germanic peoples.

  5. The Knot (2006 film) - Wikipedia

    en.wikipedia.org/wiki/The_Knot_(2006_film)

    The Knot (Chinese: 雲水謠) is a 2006 Chinese romantic drama film directed by Yin Li. It won the Best Film in the 2007 Golden Rooster Awards , and was named Outstanding Film by the 2008 Hundred Flowers Awards . [ 1 ]

  6. Trucker's hitch - Wikipedia

    en.wikipedia.org/wiki/Trucker's_hitch

    The trucker's hitch is a compound knot commonly used for securing loads on trucks [7] or trailers.The general arrangement, using loops and turns in the rope itself to form a crude block and tackle, has long been used to tension lines and is known by multiple names.

  7. The Knot Atlas - Wikipedia

    en.wikipedia.org/wiki/The_Knot_Atlas

    The Knot Atlas is a website, an encyclopedia rather than atlas, dedicated to knot theory. It and its predecessor were created by mathematician Dror Bar-Natan, who maintains the current site with Scott Morrison. According to Schiller, the site contains, "beautiful illustrations and detailed information about knots," as does KnotPlot.com. [1]

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