Abstract
In the \(18^{{\rm th}}\) and \(19^{{\rm th}}\) century many beautiful theorems about the intersection of plane algebraic curves have been discovered. The book of Coolidge [C] contains a large collection of such results. One may ask which of these theorems can be generalized to curves in higher dimensional spaces. In this note we wish to discuss a generalization of a theorem of Waring and apply it to the question which affine algebraic curves have a unique "center".
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