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Liviu Nicolaescu
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Eigenvalues of matrices and operators $A$ are numbers $\lambda\not=0$$\lambda$ such that $Ax=\lambda x$ has solutions $x\not=0$.

Eigenvalues of matrices and operators $A$ are numbers $\lambda\not=0$ such that $Ax=\lambda x$ has solutions $x\not=0$.

Eigenvalues of matrices and operators $A$ are numbers $\lambda$ such that $Ax=\lambda x$ has solutions $x\not=0$.

Eigenvalues of matrices and operators $A$ are numbers $\lambda\not=0$ such that $Ax=\lambda x$ has solutions $x\not=0$.

Eigenvalues of matrices and operators $A$ are numbers $\lambda\not=0$ such that $Ax=\lambda x$ has solutions $x\not=0$.

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