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Bieberbach conjecture

   Also found in: Wikipedia 0.01 sec.
Bieberbach conjecture [′bē·bə‚bäk kən‚jek·chər]
(mathematics)
The proposition, proven in 1984, that if a function ƒ(z) is analytic and univalent in the unit disk, and if it has the power series expansionz+a2z2+a3z3+ ⋯, then, for alln(n = 2, 3, …), the absolute value ofanis equal to or less thann.


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Like many things everybody knows, this is not in fact true: de Branges was fifty-two when he proved the truth of the Bieberbach Conjecture, which had vexed the best minds for seventy years.
Like many things everybody knows, this is not in fact true: de Branges was fifty-two when he proved the truth of the Bieberbach Conjecture, which had vexed the best minds for seventy years.
 
 
 
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