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About LinkBacksWe know the solutions ofgeometrically form a regular decagon. It it possible to generate the solutions of
(for example) by applying some type of symmetric group action
on the decagon?
...why would we want to do something so complicated? Is there some other goal here?Originally Posted by Sampras
We know the solutions of
Oh, well, I'd just interpret it asand apply the first geometric interpretation, perhaps using a change of variable
to make it look like
.
Anyway, geometrically what would happen is that instead of your solutions lying on the circle of radius 1 in the complex plane, they will lie on the circle of radius![\sqrt[10]{123}](http://latex.codecogs.com/png.latex?\sqrt[10]{123})
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