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Mathematical methods relating to successive approximation include the following: * Babylonian method, for finding square roots of numbers * Fixed-point iteration * Means of finding zeros of functions: * Halley's method * Newton's method * Differential-equation matters: * Picard–Lindelöf theorem, on existence of solutions of differential equations * Runge–Kutta methods, for numerical solution of differential equations

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  • Mathematical methods relating to successive approximation include the following: * Babylonian method, for finding square roots of numbers * Fixed-point iteration * Means of finding zeros of functions: * Halley's method * Newton's method * Differential-equation matters: * Picard–Lindelöf theorem, on existence of solutions of differential equations * Runge–Kutta methods, for numerical solution of differential equations (en)
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  • Mathematical methods relating to successive approximation include the following: * Babylonian method, for finding square roots of numbers * Fixed-point iteration * Means of finding zeros of functions: * Halley's method * Newton's method * Differential-equation matters: * Picard–Lindelöf theorem, on existence of solutions of differential equations * Runge–Kutta methods, for numerical solution of differential equations (en)
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  • Methods of successive approximation (en)
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