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Convergence Between Black Immigrants and Black Natives Across ...

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w i,g1,2 = p 0 + p 1 x i + a i p 2 ¯x g1 +(1 a i )p 2 ¯x g2 + v i,g1,2 . (13)<br />

where a i again measures degree of assimilation. Given previous results, we would expect a to be<br />

strongly negatively correlated with age of immigration.<br />

Econometric Model<br />

As before, we recover p 2 from running the baseline regression on natives 28<br />

w i,g1 = p 0 + p 1 x i + p 2 ¯x g1 + v i,g1 (14)<br />

We then estimate the following regression separately by each age of immigration<br />

w i,g1,2 = b 0 + b 1 x i + b 2 ¯x g1 + b 3 ¯x g2 + v i,g1,2 (15)<br />

For each age of immigration group we are left with the following two conditions that can be used for<br />

identification:<br />

a j p 2 b 2 j = 0 (16)<br />

(1 a j )p 2 b 3 j = 0 (17)<br />

where a j is a scalar that varies by age of immigration. Each regression will be estimated separately<br />

for blacks, Hispanics, Asians, <strong>and</strong> whites. The definition of group 1 members remains the same. Members<br />

of group 2 will be based solely on metropolitan area. Each immigrant will belong to one of both groups<br />

<strong>and</strong> the weights on both groups depend on age of immigration. As before, variables in x i include education<br />

(high school, some college, college, more than college), <strong>and</strong> a quadratic in potential experience. ¯x g1 <strong>and</strong> ¯x g2<br />

includes the group averages of these variables.<br />

7.2 Estimation<br />

Case 1: Group 2 Members Are only Affected by own Characteristics<br />

From (11) we see that a j is overidentified as p 2 <strong>and</strong> b 2 j are vectors <strong>and</strong> a j is a scalar. a j is recovered by<br />

running a weighted regression of b 2 j on p 2 . The regression is run without a constant <strong>and</strong> the weights are the<br />

absolute value of the t-statistics of the parameters contained in b 2 j .<br />

28 Individuals with less than 100 peers in their metropolitan area were dropped in all regressions.<br />

18

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