Show that the Jacobian J in (4) is nonsingular. Having determined that v is differentiable, let us
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Having determined that v is differentiable, let us now compute its derivative. To simplify the notation, we will suppress the arguments of the derivatives. Let fx denote Dx f [x0, θ0], the (partial) derivative of f with respect to x evaluated at (x0, θ0).
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The Jacobian is where is the Hessian of the Lagrangean We note that x 0 ...View the full answer
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