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into account. Furthermore, one can use the treatment group as well as the control group to <br />estimate the neighborhood tenure parameters and the variable moving cost parameters. All <br />of these additional equations are detailed in the appendix. The model is then estimated via <br />GMM. <br />Finally, it remains to estimate the permanent component of amenities wj.l° We do so <br />after estimating the full GMM system detailed above. We once again consider two mature <br />households of equal tenure T,,,, living in neighborhoods j and j' respectively and suppose <br />that both households move to some neighborhood j* after one year. We thus have, At -1 = <br />(j, Tom, 0, M) , Ot_r = (j', T,,,, 0, M) , and x = x' = S. These choices yield the equation: <br />Ytj',j* _ �j — ��' + wjt — wj,t + �t �� , 01 <br />—r) — C (x, Bt—r) + Xj,j',j* <br />Y = In <br />Pt (SIj'O,T.In ) Pt (j* J,0,T.) Pt+1 (j*Ij,0, T.) <br />,, .. <br />RJ ,9 <br />(Pt (Slj',O,Ta)� (Pt U*Y'0!T.) Pt+1(j*Y,0,7.,) <br />- (B - 1) toj,M (dj,j* - dj, j,) - ym [Rt (j, 0) - Rt (j', 0)] <br />Identification comes from the fact that, averaging over time, we average out the per -period <br />neighborhood amenity shocks and expectational error shocks. Moreover, note that we do <br />not have an endogeneity problem since we have already estimated -ym and can therefore <br />move the utility impact of the rent difference to the left hand side of the equation. We <br />also account for the differential moving costs related to distance on the left hand side of the <br />equation. Finally, note that we can only identify fixed amenity value differences between <br />neighborhoods. We therefore choose a normalization, letting zipcode 94110, representing the <br />Mission District and Bernal Heights, be our baseline zipcode. We set its amenity value fixed <br />effect to zero. <br />"We cannot identify amenities of the outside options, i.e. the rest of the Bay Area and the rest of the <br />country, as no one in our 1994 cohorts started off living in those locations. <br />32 <br />