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m When |a|=1, the map \phi_a(z) =\frac{z-a}{1 - \bar{a}z} is not univalent. Changed |a| \le 1 to |a| < 1 |
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In [[mathematics]], in the branch of [[complex analysis]], a [[holomorphic function]] on an [[open subset]] of the [[complex plane]] is called '''univalent''' if it is [[Injective function|
== Examples==
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