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  2. The unit disk in the complex plane, denoted Δ Δ, is defined as {z ∈C:|z| <1} { z ∈ ℂ: | z | < 1 }. The unit circle, denoted ∂Δ ∂ ⁡ Δ or S1 S 1 is the boundary {z∈ C:|z|= 1} { z ∈ ℂ: | z | = 1 } of the unit disk Δ Δ. Every element z∈ ∂Δ z ∈ ∂ ⁡ Δ can be written as z =eiθ z = e i θ for some real value of θ θ.
    planetmath.org/UnitDisk
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    In mathematics, the open unit disk (or disc) around P (where P is a given point in the plane), is the set of points whose distance from P is less than 1: $${\displaystyle D_{1}(P)=\{Q:\vert P-Q\vert <1\}.\,}$$The closed unit disk around P is the set of points whose distance from P is less than or equal to one: See more

    The function
    $${\displaystyle f(z)={\frac {z}{1-|z|^{2}}}}$$
    is an example of a real analytic and bijective function from the open unit disk to the plane; its inverse … See more

    The open unit disk forms the set of points for the Poincaré disk model of the hyperbolic plane. Circular arcs perpendicular to the unit circle form the "lines" in this … See more

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    One also considers unit disks with respect to other metrics. For instance, with the taxicab metric and the Chebyshev metric disks look like … See more

     
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