Yt = Bo + B1(x1)t ++ Br(Xx)t + Ut, t 1,.,T, where the regressors 1, x1,...Xk and errors u satisfy the Gauss-Markov assumptions. Let R? be the (centered) R2 of the regression of x on all other regressors including a constant. Show that for the OLS estimators of B1,....Bk it holds var B T.SKM(1-R)
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- If Kt = B2t - t, where B is standard Brownian Motion, show that Kt is a martingale, and a markov processWhich of the following processes (Xt)t is weakly stationary? A: Xt = 1:6 + Xt 1 + V tB: Xt = 0:6 Xt-1 +V tC: Xt = 0:8 Xt-1 + V tD: Xt = 0:8 t + 0:6 V t – 1 The term (t) is always assumed to be white noise with variance oneLet A be an n × n positive stochastic matrix withdominant eigenvalue λ1 = 1 and linearly independenteigenvectors x1, x2, . . . , xn, and let y0 be aninitial probability vector for a Markov chainy0, y1= Ay0, y2= Ay1, . . . Show that if y0 = c1x1 + c2x2 +· · ·+cnxn then the component c1 in the direction of the positive eigenvector x1 must be nonzero.
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- The function f (x, y) = 2xy certainly has a saddle point and not a minimum at (0, 0). What symmetric matrix S produces this f? What are its eigenvalues?Suppose we have collected a random sample from our population, denoted by (xi , yi), i = 1, . . . , n. We now fit a least squares line: yˆi = βˆ 0 + βˆ 1xi (i = 1, . . . , n). What additional assumption do we need in order to carry out statistical inference on our least square estimators βˆ 0 and βˆ 1? c. Using the results we’ve derived in class, prove that the sum of residuals is zero (Pn i=1 ei = 0)Starting from the linearly independent functions yn(x) = xn where n = 0, 1, · · · , use Gram–Schmidt orthogonalisation to construct the first three orthonormal functions over the range −1 < x < 1, assuming a weight function of unity, and verify that they are mutually orthogonal.