Householder's method refers to a numerical technique used to find roots of functions, particularly through the use of iterative approaches. It is based on the idea of approximating a function near a root and refining that approximation. It is often referred to as Householder's iteration, which is an extension of the Newton-Raphson method. The method utilizes higher-order derivatives of the function to improve the convergence speed and can be seen as a generalization of the Newton-Raphson method.
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