8.1. Show that for a scalar parameter, the NewtonRaphson algorithm converges in one step if the loglikelihood

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8.1. Show that for a scalar parameter, the Newton–Raphson algorithm converges in one step if the loglikelihood is quadratic.

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Statistical Analysis With Missing Data

ISBN: 9780471183860

2nd Edition

Authors: Roderick J. A. Little, Donald B. Rubin

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Question Posted: Nov 02, 2024 07:01 AM

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8.1 Show that for a scalar parameter, the NewtonRaphson algorithm converges in one step if the loglikelihood is quadratic.
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8.1. Show that for a scalar parameter, the NewtonRaphson algorithm converges in one step if the loglikelihood is quadratic.
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8.1. Show that for a scalar parameter, the NewtonRaphson algorithm converges in one step if the loglikelihood

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Statistical Analysis With Missing Data

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