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Suppose time-series data has been generated according to the following process:
where t is independent white noise. Our main interest is consistent estimation of Φ from realizations on yt.
1) Provide conditions for this process to be stationary.
2) From hereonout, assume the process is stationary. Will OLS generally provide you with consistent point estimates of ? Can you give conditions under which it will? Provide the asymptotic distribution of OLS under these assumptions.
3) ARMA processes are generally estimated by ML. Do you have enough information to set up the (marginal or conditional) likelihood function?
4) Use the moment conditions under Question 4 to derive a consistent GMM estimator of (; ).
Does it require knowledge of the distribution of t? Note that we discussed asymptotic properties
of GMM estimators assuming a xed amount of moments.
5) Given your answer to the previous question, derive a lower bound on the variance of your esti-
mator.
Over the next two years, Susan's income will be $33,000 in the first year and $33,000 in the second year. She can both borrow and lend money at the 10% of annual interest. (a) W
In a year, weather can impose storm damage to a home. From year to year the damage is random. Let Y be the dollar value of damage in a given year. Assume that 95% of the year's Y=$
t-ratio under multicolinarity
what are the test for heteroscedasticity?
Factor that affect the volume of production
let y denote the number of "heads" that occur when two coins are tossed
The equilibrium conditions for three related markets are given by: (a)Write this system of equations in matrix notation of the form Ax = B. (b) Find the determinant
A brief summary of the procedure of maximum likelihood.
the demand for blankets has been estimated y^=0.5-1.5x2+3.0x3
(a) Estimate how much more or less workers on average earn when they work for government as opposed to private sector, holding their characteristics constant. Interpret the finding
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