Question Details

(Solution) - A two way fixed effects model suppose that the fixed effect

Brief item decscription

Solution download

Item details:

A two-way fixed effects model, suppose that the fixed effects model is modified to include a time-specific dummy variable as well as an individual-specific variable. Then yit = ?i + ?t + ?'xit + ?it. At every observation, the individual- and timespecific dummy variables sum to 1, so there are some redundant coefficients. The discussion in Section 13.3.3 shows that one way to remove the redundancy is to include an overall constant and drop one of the time specific and one of the timedummy variables. The model is, thus, yit = ? + (?i ? ?1) + (?t ? ?1) + ?'xit + ?it. (Note that the respective time- or individual-specific variable is zero when t or i equals one.) Ordinary least squares estimates of ? are then obtained by regression of yit ? yi ?yt + y on xit ? xi.?xt + x. Then (?i ? ?1) and (?t ? ?1) are estimated using the expressions in (13-17) while m = y ? b' x. Using the following data, estimate the full set of coefficients for the least squares dummy variable model:


Test the hypotheses that (1) the ?period? effects are all zero, (2) the ?group? effects are all zero, and (3) both period and group effects are zero. Use an F test in each case.



About this question:

This question was answered on: Jul 11, 2017

PRICE: $15 (18.37 KB)

Buy this answer for only: $15

Pay using PayPal (No PayPal account Required) or your credit card. All your purchases are securely protected by PayPal.

Need a similar solution fast, written anew from scratch? Place your own custom order

We have top-notch tutors who can help you with your essay at a reasonable cost and then you can simply use that essay as a template to build your own arguments. This we believe is a better way of understanding a problem and makes use of the efficiency of time of the student. New solution orders are original solutions and precise to your writing instruction requirements. Place a New Order using the button below.

Order Now