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  2. A torus and an annulus are both not simply connected surfaces. The manner in which they fail to be simply connected is clearly different; they have "different kinds of holes", so to speak. The hole in the annulus corresponds to a boundary of the surface, the hole in the torus does not.
    math.stackexchange.com/questions/4462436/difference-between-the-hole-in-a-torus-and-the-hole-in-an-annulus
    math.stackexchange.com/questions/4462436/difference-between-the-hole-in-a-t…
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    In mathematics, an annulus (pl.: annuli or annuluses) is the region between two concentric circles. Informally, it is shaped like a ring or a hardware washer. The word "annulus" is borrowed from the Latin word anulus or annulus meaning 'little ring'. The adjectival form is annular (as in annular eclipse). The open … See more

    The area of an annulus is the difference in the areas of the larger circle of radius R and the smaller one of radius r:
    The area of an … See more

    In complex analysis an annulus ann(a; r, R) in the complex plane is an open region defined as
    $${\displaystyle r<|z-a|<R.}$$
    If r is 0, the region is known as the punctured disk (a disk with a point hole in the center) of radius … See more

    Annulus definition and properties With interactive animation
    Area of an annulus, formula With interactive animation See more

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    Annular cutter – Form of core drill
    Annulus theorem/conjecture – In mathematics, on the region between two well-behaved spheres See more

     
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  5. Understanding Annulus in Geometry - A …

    WEBMay 29, 2023 · An annulus is the region between two concentric circles, with distinct properties and applications in various fields. Learn about its definition, types, properties, formulas, and relation to …

  6. WEBAug 3, 2023 · An annulus is a flat, ring-shaped structure made out of 2 circles. Another way of looking at it is a circular ring with a circular hole in it. Mathematically, it is the area between the 2 circles having a common …

  7. WEBOct 8, 2000 · In contrast to the parameterization given for the "Torus Triptych", however, this one has the interesting property that it is a conformal mapping of the (q,f)-plane onto the torus of revolution. A …

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