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Let <math>\mathbb{R}</math> be the set of [[real number]]s and <math>\mathbb{C}</math> be the set of [[complex number]]s.
A function <math> f: \mathbb{R} \to \mathbb{C} </math> is called ''positive semi-definite'' if
:<math> A = \left(a_{ij}\right)_{i,j=1}^n~, \quad a_{ij} = f(x_i - x_j) </math>
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