Question: For which hyperbolic function g does the maximum likelihood estimator Let X1, . .. X, be i.i.d. from a mixture of two Gaussians where for
For which hyperbolic function g does the maximum likelihood estimator

Let X1, . .. X, be i.i.d. from a mixture of two Gaussians where for some unknown /, . The first component is N (u, 1) The second component is N (-4, 1) . The weight of each component is 1/2. For which Hyperbolic function g E { cosh, sinh, tanh} does the maximum likelihood estimator a satisfy the equation: A = Exig (XiM) ? O cosh O sinh O tanh Next, consider the iterative algorithm MK+1 = Exig (XiHA) Suppose we initialize this scheme at up = 0. What value does it converge to as k -> co
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