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Steven Gubkin
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Such a function would be conformal, and these functions are known to be linear if $n\geq3$Mobius transformations.

In dimension two, you obtain functions which are either holomorphic or antiholomorphic.

Such a function would be conformal, and these functions are known to be linear if $n\geq3$.

In dimension two, you obtain functions which are either holomorphic or antiholomorphic.

Such a function would be conformal, and these functions are Mobius transformations.

In dimension two, you obtain functions which are either holomorphic or antiholomorphic.

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Steven Gubkin
  • 12.1k
  • 2
  • 79
  • 112

Such a function would be conformal, and these functions are known to be linear if $n\geq3$.

In dimension two, you obtain functions which are either holomorphic or antiholomorphic.