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  2. Vesica piscis - Wikipedia

    en.wikipedia.org/wiki/Vesica_piscis

    The vesica piscis is the intersection of two congruent disks, each centered on the perimeter of the other. The vesica piscis is a type of lens, a mathematical shape formed by the intersection of two disks with the same radius, intersecting in such a way that the center of each disk lies on the perimeter of the other. [1]

  3. Lens (geometry) - Wikipedia

    en.wikipedia.org/wiki/Lens_(geometry)

    Example of two asymmetric lenses (left and right) and one symmetric lens (in the middle) The Vesica piscis is the intersection of two disks with the same radius, R, and with the distance between centers also equal to R. If the two arcs of a lens have equal radius, it is called a symmetric lens, otherwise is an asymmetric lens.

  4. Euclidean minimum spanning tree - Wikipedia

    en.wikipedia.org/wiki/Euclidean_minimum_spanning...

    For any edge of any Euclidean minimum spanning tree, the lens (or vesica piscis) formed by intersecting the two circles with as their radii cannot have any other given vertex in its interior. Put another way, if any tree has an edge u v {\displaystyle uv} whose lens contains a third point w {\displaystyle w} , then it is not of minimum length.

  5. Reuleaux triangle - Wikipedia

    en.wikipedia.org/wiki/Reuleaux_triangle

    Parts of these same circles are used to form the triquetra, a figure of three overlapping semicircles (each two of which form a vesica piscis symbol) that again has a Reuleaux triangle at its center; [76] just as the three circles of the Venn diagram may be interlaced to form the Borromean rings, the three circular arcs of the triquetra may be ...

  6. Overlapping circles grid - Wikipedia

    en.wikipedia.org/wiki/Overlapping_circles_grid

    The center lens of the 2-circle figure is called a vesica piscis, from Euclid. Two circles are also called Villarceau circles as a plane intersection of a torus. The areas inside one circle and outside the other circle is called a lune. The 3-circle figure resembles a depiction of Borromean rings and is used in 3-set theory Venn diagrams.

  7. 153 (number) - Wikipedia

    en.wikipedia.org/wiki/153_(number)

    The number 153 is associated with the geometric shape known as the Vesica piscis or Mandorla. Archimedes , in his Measurement of a Circle , referred to this ratio (153/265), as constituting the "measure of the fish", this ratio being an imperfect representation of 1 / 3 ≈ 0.57735 {\displaystyle 1/{\sqrt {3}}\approx 0.57735} .

  8. Category:Piecewise-circular curves - Wikipedia

    en.wikipedia.org/wiki/Category:Piecewise...

    Vesica piscis This page was last edited on 17 May 2021, at 07:51 (UTC). Text is available under the Creative Commons Attribution-ShareAlike 4.0 License; additional ...

  9. Hexafoil - Wikipedia

    en.wikipedia.org/wiki/Hexafoil

    A geometrical hexafoil. The hexafoil is a design with six-fold dihedral symmetry composed from six vesica piscis lenses arranged radially around a central point, often shown enclosed in a circumference of another six lenses.