Do Neighborhoods Affect Work Behavior? Evidence from the NLSY79
September 2000
Bruce A. Weinberg* **, Patricia B. Reagan*, Jeffrey J. Yankow***
*
Department of Economics
and Center for Human Resource Research
Ohio State University
1945 North High Street
Columbus, Ohio 43210
**
Hoover Institution
Stanford University
Stanford, California 94305-6010
**
Department of Economics and Business Administration
Furman University
3300 Poinsett Hwy.
Greenville, SC 29613-1130
[email protected]
[email protected]
[email protected]
We wish to thank Steve Cosslett, Steve Durlauf, Eric Gould, Joe Hotz, Richard Green,
Keith Ihlanfeldt, Saul Lach, Audrey Light, Don Haurin, Randy Olsen, Shlomo Yitzhaki
and seminar participants at Emory University, the University of Georgia, Georgia State
University, Hebrew University of Jerusalem, Ohio State University (Departments of
Economics and Geography), SUNY Albany, an ARUEA session at the 2000 ASSA
Meetings, and the MacArthur Foundation Network on Social Interactions and Inequality.
Do Neighborhoods Affect Work Behavior? Evidence from the NLSY79
ABSTRACT
Researchers have argued that neighborhoods are an important determinant of labor
activity. Using confidential street address data from the NLSY79, respondents were
linked to neighborhood social characteristics and measures of job proximity. A one
standard deviation increase in the social characteristics of a neighborhood increases
annual hours by 6%; a similar increase in job proximity raises hours by 4%. Labor market
activity at the individual level is positively related to labor market activity of neighbors.
But employment is not the only neighborhood characteristic that matters. Being in a
disadvantaged neighborhood, as measured by a variety of characteristics, reduces market
work. Social interactions have non-linear effects with the greatest impact in the worst
neighborhoods. Social interactions are more important for less educated workers and
Hispanics. Job locations are more important for blacks. Estimates that do not account for
neighborhood selection on the basis of time-invariant and time-varying unobserved
individual characteristics substantially overstate the social effects of neighborhoods but
understate the effects of job access.
Do Neighborhoods Affect Work Behavior? Evidence from the NLSY79
I. Introduction
Economists and sociologists have argued that neighborhoods affect labor market
activity along with a variety of other youth outcomes1. Two classes of models have been
proposed. Social interaction models posit that individual work decisions are affected by
the behavior or characteristics of neighbors. A recent line of inquiry focuses on
information externalities as the primary form of social interaction (Granovetter 1995). If
neighbors are an important source of information about jobs, individuals living in
neighborhoods characterized by low socio-economic indicators will face greater
difficulties in learning about job opportunities. Alternatively, spatial mismatch models
focus on the effects of job proximity as a determinant of employment status (Kain 1968).
If distance affects the cost of commuting to work or the availability of information about
employment opportunities, individuals living in neighborhoods spatially isolated from
jobs will have lower employment rates.
Estimates of both sets of effects often indicate that neighborhoods are an
important determinant of employment status but raise concerns with endogenous
neighborhood choice. In the case of social interactions models, unobserved individual
characteristics that raise participation may lead individuals to choose better
neighborhoods. In the case of the spatial mismatch hypothesis, individuals with
exogenously low labor force attachment have less incentive to locate in neighborhoods
with good job access. But estimated effects of job access can also be biased downwards
1
since individuals with weak labor force attachment may be attracted to older
neighborhoods around central business districts with the best job access (see Glaeser,
Kahn, and Rappaport 2000). Thus, endogenous neighborhood choice is likely to bias
estimates of social interactions upward, while estimates of the mismatch hypothesis may
be biased in either direction.
This paper exploits a unique data set to estimate the effect of neighborhoods on
employment behavior. For administrative purposes, exact street addresses were recorded
annually for respondents to the 1979 National Longitudinal Survey of Youth (NLSY79).
Using geographic mapping software, respondents were matched to the latitude, longitude
and 1990 census tract in which they resided at the time of each interview. Neighborhood
characteristics, including employment rates and welfare recipiency, were obtained from
the 1990 Census Summary Tape Files at the census tract level. Information on jobs came
from the 1987 Censuses of Manufactures, Retail Trade, and Services that report
employment at the zip code level. Jobs were matched to their zipcode centroid. The
number of jobs within concentric circles over various distances around each respondent
was then calculated.
The NLSY79 data have a number of attractive features for our purposes. First, the
longitudinal aspects of the data make it possible to track the same individuals over time
as they move across neighborhoods. In addition, the data focus on individuals at the
outset of their work careers for whom neighborhood influences are believed to be
1
Among sociologists, Wilson (1987, 1996), Massey and Denton (1993), and Kasarda
(1996) have, perhaps, had the greatest effect on the economics literature.
2
strongest. Finally, these data oversample blacks and Hispanics making it possible to
obtain precise estimates for these groups2.
Our empirical work addresses four questions. First, we ask whether
contemporaneous neighborhood social characteristics and proximity to jobs affect
individual employment behavior in an effort to distinguish between competing models.3
Second, we consider whether neighborhoods have non-linear effects and whether the
effects vary with individual characteristics. Third, we provide some evidence on the
channels through which social effects operate. Finally, we address the various forms of
heterogeneity that must be controlled to accurately estimate the effects of neighborhoods.
Our major findings can be summarized as follows. We find that neighborhoods
have a significant impact on individual employment outcomes. Interestingly, both social
influences and job proximity are found to be important determinants of work. A one
standard deviation increase in the social characteristics of a neighborhood increase annual
hours by 6%; a similar increase in job proximity raises hours by 4%. In keeping with
existing work, these effects are found to be non-linear: Social influences generally have
the greatest effects in the worst neighborhoods (see for example Crane 1991). Their
effects are greatest for less educated individuals and for Hispanics. Although social
characteristics have similar effects on blacks and whites, job locations have a greater
2
The data also oversample low income whites. The present study focuses on urban
residents so this group, which is predominantly rural, is largely excluded from the
analysis.
3
Our focus is on the contemporaneous effect of neighborhoods (as opposed to the effects
of the neighborhood in which a person was raised).
3
effect on blacks4. This finding is consistent with a model in which black residences are
constrained by discrimination. Our results also shed light on the question of how social
influences operate. Labor market activity at the individual level is positively related to
labor market activity of neighbors, but employment is not the only neighborhood
characteristic that matters. We find that the effects of high public assistance income
recipiency are comparable to those of low neighborhood employment. This finding
suggests that the labor activity of neighbors per se may not be the crucial factor.
We examine a variety of statistical models to determine the robustness of the
finding that neighborhoods influence labor market choices, starting with weak controls
for individual differences and introducing more thorough heterogeneity controls. We
exploit the panel aspects of our data to control for both time invariant individual
differences and individual differences in life-cycle profiles. Our results suggest that
estimates of neighborhood effects that do not control for individual fixed effects, even
those with a rich set of controls, overstate the social effect of neighborhoods by a factor
of two to five. Job access generally has a negative impact on hours worked with
incomplete controls for unobserved heterogeneity but a significantly positive effect with
appropriate controls. This finding indicates that job access is an important determinant of
labor attachment but that the neighborhoods with the best job access (i.e., those that are
close to central business districts) generally attract individuals with low labor attachment.
Even with these controls, our estimates may overstate the effect of neighborhoods
if exogenous innovations in employment status affect the choice of neighborhoods. After
4
There is some evidence for stronger effects among immigrants, who tend to live in more
4
presenting our estimates, we assess this possibility by studying the timing of changes in
work behavior around moves. In the case of neighborhood employment, there is little
evidence for reverse causality, but the estimates for job access are more ambiguous.
It is worth noting that our focus is on obtaining estimates of neighborhood effects
that control for neighborhood selection, not on structural inference to distinguish between
endogenous and exogenous neighborhood effects. While structural estimation is clearly of
interest, it is impossible until neighborhood selection has been addressed.
The next section contains a brief review of the existing literature. Section III
describes the data set and its construction. Section IV presents the empirical analysis.
Section V concludes.
II. Existing Literature
Both social interaction and spatial mismatch models have received considerable
attention. The early literature on social interactions investigates a wide range of outcomes
using a variety of methods. Datcher (1982) is among the early work that finds social
effects of neighborhoods on labor market outcomes. Case and Katz (1991) find evidence
for neighborhood effects on a variety of outcomes. O’Reagan and Quigley (1996) find
that social influences and job access affect youth employment controlling for observed
individual characteristics. Jencks and Mayer (1990a) survey the literature on social
influences on children’s outcomes (also see Deitz 2000); Brooks-Gunn, Duncan, and
Aber (1997a,b) and Jargowsky (1997) provide comprehensive views of neighborhood
homogenous neighborhoods.
5
poverty; Haveman and Wolfe (1995) discuss the determinants of outcomes more
generally.
Borjas (1995) and Bertrand, Luttmer, and Mullainathan (1999) show that ethnic
capital is an important determinant of adult outcomes, and that these effects are greatest
for those living in neighborhoods with people of the same background. Looking across
metropolitan areas, Cutler and Glaeser (1997) find that racial isolation reduces a variety
of black outcomes including employment.
In contrast to these studies, Corcoran, Gordon, Laren, and Solon (1992) find at
most weak effects of neighborhoods on subsequent earnings. Page and Solon (1999)
reach a similar conclusion after controlling for local labor market conditions during
adulthood. Evans, Oates, and Schwab (1992) find that neighborhoods affect teenage
fertility and dropout behavior when neighborhood behavior is treated as exogenous but
not when it is treated as endogenous.
More recently, researchers have begun to confront econometric issues in the
identification of social interactions. Although many methodological questions remain,
the work of Manski (1993), Duncan, Connell, and Klebanov (1997), Brock and Durlauf
(1999), and Moffitt (1999) begin to address simultaneity, correlated unobservables and
endogenous choice of neighborhood in a systematic framework. As indicated, the focus of
the present study is to control for neighborhood selection, which is a precondition for
structural estimation.
The literature on spatial mismatch dates back to Kain (1968), who finds that as
employers’ distance from black neighborhoods declines so does the fraction of jobs held
6
by blacks5. Much of the work on spatial mismatch exploits inter-neighborhood variation
within a metropolitan area. In an influential study using this type of cross-neighborhood
variation, Ellwood (1986) found only weak effects of job proximity on employment.
More recent studies exploiting cross-neighborhood variation by Ihlanfeldt and Sjoquist
(1990) and Raphael (1998) have supported the mismatch hypothesis. However, Conley
and Topa (1999) present strong evidence of endogenous neighborhood choice within
cities. Another strand of the literature exploits variation across metropolitan areas. Intercity tests of the mismatch hypothesis have generally been more supportive than crossneighborhood studies within a single metropolitan area (examples include Mooney
(1969), Farley (1987); Ihlanfeldt and Sjoquist (1989); Cutler and Glaeser (1997); and
Weinberg (1999, Forthcoming)) 6.
Two points from the existing literature deserve particular attention. First, as
discussed in the introduction, virtually all approaches to estimating the effects of social
influences and job proximity have raised concerns with endogeneity. The primary
concern in intra-city estimates pertains to endogenous neighborhood choice. Inter-city
studies, which typically focus on the spatial mismatch hypothesis, have raised concerns
with endogeneity in employer locations. Unfortunately, relatively few studies explicitly
control for endogeneity (Plotnick and Hoffman (1995), Aaronson (1998), Cutler and
5
Although Leonard (1987) presents more recent evidence in support of his original
findings, Offner and Saks (1971) dispute his results.
6
Harrison (1974), Vrooman and Greenfield (1980), and Price and Mills (1985) compare
the wages of blacks living in central cities to those living in suburbs. Straszheim (1980)
and Hughes and Madden (1989) compare the wages of blacks who work in the central
city to those who work in the suburbs. Zax and Kain (1991), Rogers (1997), and Ross
(1998) have looked at employment and residential mobility.
7
Glaeser (1997), Bertrand, Luttmer, and Miullainathan (1999), and Weinberg (1999,
Forthcoming) are exceptions). Indeed, a number of recent studies have turned to
experimental designs to obtain exogenous variations in neighborhoods to address these
concerns (Ladd and Ludwig 1997, Rosenbaum, DeLuca, and Miller 1999, Katz, Kling,
and Liebman 1999). While these studies are valuable, especially for policy purposes, they
are less well suited to assessing the impact of naturally-arising variations in
neighborhoods or the effect of neighborhood selection on the estimated effect of
neighborhoods7.
Second, the existing literature has made little attempt to ascertain the channels
through which neighborhoods affect employment. The few studies that explore the link
generally find social influences to have stronger effects than job access (Cutler and
Glaeser (1997); O’Regan and Quigley (1992); and Conley and Topa (1999)). Only
Weinberg (Forthcoming) finds stronger effects of job access.
III. Data Description
Sample Construction
The primary data source for this study is the National Longitudinal Survey of
Youth 1979 (NLSY79). The NLSY79 provides a comprehensive data set ideally suited
for study of the determinants of early career employment status. The survey began in
1979 with a sample of 12,686 men and women born between 1957 and 1964. Annual
interviews were conducted from 1979 to 1994, and biennially thereafter. Present within
the NLSY79 data files are detailed longitudinal records of the employment history of each
respondent.
7
Move to Opportunity studies must, at the moment, focus on short-term effects.
8
In order to construct a sample suitable for empirical analysis we introduce several
selection criteria. We limit the sample to a subset of the 6,403 young men in the survey.
Because our interest lies in post-schooling labor market activity we follow individuals
from the time they leave school. The longitudinal structure of the NLSY79 allows one to
determine precisely when most workers make a permanent transition into the labor force.
Conceptually, we define the working career to begin the first time a respondent leaves
formal schooling. To avoid counting summer breaks or other inter-term vacations as
leaving school, we adopt the convention of defining a schooling exit as the beginning of
the first non-enrollment spell lasting at least 12 consecutive months. Accordingly,
respondents are excluded from the sample if the date of schooling exit cannot be clearly
ascertained from the data. This occurs if the respondent is continuously enrolled
throughout the observation period or there is incomplete or inconsistent schooling
information.
Table 1 provides a detailed summary of sample deletions. The number of males in
the NLSY79 is 6,403. We delete the 824 individuals in the military sub-sample and
another 746 who indicate military service at some time between 1979 and 1996. Since we
follow respondents from the date of schooling exit, we delete 77 individuals for whom
the date of schooling exit cannot be determined and another 11 for whom the highest
grade completed cannot be determined.
Our analysis is restricted to individuals living in a metropolitan statistical area
(MSA). We require respondents to contribute at least 10 years of interviews while living
in an MSA after leaving formal schooling. We lose 909 respondents who were
interviewed less than 10 times after leaving school for at least 12 months. We lose
9
another 1255 respondents who did not live in an MSA at the date of interview for at least
ten interviews. We delete another 799 respondents, residing in MSAs for at least ten
years, for whom we can make an exact address match to the respondent’s latitude,
longitude, and Census tract in at least 10 years. Additionally, require valid data for all
other variables used in the analysis (excluding AFQT and Mother’s Education). This
accounts for the loss of 82 additional respondents. Our final sample consists of 1646
young men satisfying each of the selection criteria.
Table 1 demonstrates how racial composition, age in 1979, educational attainment
and performance on the Armed Forces Qualifying Test (AFQT) change as we delete
respondents who fail to satisfy various sample selection criteria. Performance on the
AFQT may be particularly relevant to job readiness as it is a measure of trainability found
by a number of authors to be positively correlated with wages. Requiring respondents to
be interviewed at least 10 times after leaving school causes some changes in the racial
mix and other characteristics of the sample. These changes arise because we lose a
substantial fraction of the poor white oversample (PWOS), who were not interviewed
after 1990.8 This requirement causes the fraction of the sample comprised of the PWOS
to fall from over 13 percent to 10 percent. The fraction of the sample that is white falls
from 54.5 percent to slightly less than 49 percent, with commensurate increase in the
fraction of the sample that are black and Hispanic. We seem also to be losing somewhat
8
The poor white oversample was interviewed at most 12 times, while the cross section
and black and Hispanic oversamples were interviewed up to 17 times by 1996. This
population is most at risk to fail to satisfy the requirement of at least 10 interviews after
leaving formal schooling for at least 12 months. Furthermore, they are more likely than
other sample strata to reside outside of an MSA.
10
better educated respondents. There is a decrease in the average highest grade completed
of 0.4 years. The recognized differences in AFQT scores by education level and the
changing education mix of our sample account for the 3.5 percentage point drop in
average AFQT score.
The restriction that each respondent must be interviewed at least 10 times while
residing in an MSA (after leaving school) causes a large decline in the fraction of
respondents who lived in a rural area in 1979. There is also a decline in the fraction of the
sample represented by the PWOS from 10 percent to around 6 percent, with consequent
decreases in the fraction of the sample that is white and increase in the fractions of the
sample that are black and Hispanic. However, the MSA residence restriction leaves
relatively unchanged the average education and AFQT score.
There are three remaining sample restrictions: (1) Valid address data for at least
10 years (while residing in an MSA after leaving school for at least 12 months), which
allows us to identify census tract of residence and calculate job counts by distance to the
respondents’ residence; (2) Valid data for all other variables used in the analysis, except
AFQT score and mother’s highest grade completed; (3) The respondent must live within
five miles of the nearest job reported at the zipcode level by the Economic Census.9
These restrictions have negligible effects on the average highest grade completed and
9
There are two possible reasons why someone residing in an MSA lives more than five
miles away from the nearest measured job in the manufacturing, retail or service sectors.
First, they may live in a rural portion of a county covered by an MSA. Alternatively, they
may live near jobs that were reported to the Economic Census with bad zipcode data.
About 10 percent of the jobs reported by the Economic Census are missing a zipcode.
Observations with no jobs within 5 miles have been dropped from our analysis as
probable outliers.
11
AFQT score.10 On the whole, although we implement stringent sample selection criteria,
we experience only modest declines in education and AFQT scores.11 We do not believe
that we have introduced serious sample selection bias as a result of our sample selection
criteria.
Summary Statistics
Table 2 presents sample statistics, based on the person/years, for the variables
used in this study. The dependent variable in our analysis is the natural logarithm of
annual hours plus one divided by full week, full year hours, i.e. 40*52=2080. To create a
measure of annual hours, we utilize the work history hours array, which contains the
usual hours worked per week at all jobs from Jan. 1, 1978 through the final interview
week.12 We then sum over all weeks in each calendar year to obtain a measure of annual
hours.
The person/year average highest grade completed in 11.7. Since the average
highest grade completed for the 1626 individuals in the study is 12.1, respondents with
lower levels of schooling are contributing disproportionately to the person/years in the
sample. In other words, individuals with higher levels of education are contributing fewer
years that those with lower levels of education.
10
The fraction of the sample accounted for by the PWOS declines, as does the overall
fraction of the sample that is white. There is a disproportionate loss of whites who were
residing in rural areas in 1979.
11
We lose too many of the PWOS to treat poor whites as a separate group, as we do with
blacks and Hispanics. However, the largely rural white-poverty population is outside the
scope of this study, which looks at labor force attachment among residents of large
metropolitan areas.
12
The NLSY79 allows one to construct a weekly timeline of each respondent’s
employment history.
12
Potential experience, age minus education minus 6, is on average 9.8 years.
Blacks contribute 30 percent of the person/year observations and Hispanics contribute 24
percent of the observations. Immigrants, individuals born outside the U.S. and its
territories to parents who are not themselves U.S. citizens, contribute 8.9 percent of the
observations.
To capture individual differences in ability and skill acquisition, we include the
score from the Armed Forces Qualifying test (AFQT). AFQT scores are constructed from
a subset of scores from the Armed Services Vocational Aptitude Battery (ASVAB) which
was administered to 94% of the original NLSY79 respondents in 1980. The AFQT are
used by the armed services to assign workers to various jobs within the military and are
considered to be a useful measure of skills valued in the work place (Neal and Johnson,
1996). The AFQT score that we use in our regression analyses is adjusted for the age at
which the respondent took the test. The test in designed and normed for individuals age
17 and above. Respondents took the test in 1980, when the youngest were aged fifteen.
Individuals who took the test at age 15 and 16 perform 10 percentage points below the
older respondents. To control for this, we use the cross section sample within the
NLSY79 to construct birth year mean scores. We then take each respondent’s individual
score and subtract from the birth year mean. The respondents in our sample include the
oversamples of blacks and Hispanics, along with a handful of poor whites, who perform
less well on the AFQT than a representative sample, like the cross section. Therefore, it
is not surprising that the mean deviation in AFQT from birth year means is –10.
Mother’s Education, defined as the highest grade completed by the respondent’s
mother, is on average 10.57 years of schooling. Maternal education is often found to have
13
a statistically significant effect on child outcomes. We use it in this study to control for
family background characteristics. Married refers to the current marital status of the
respondent at the time of the survey and indicates that the respondent is married with
spouse present. In our sample, respondents are married with spouse present in 37 percent
of the sample years. The average number of respondent’s own children residing in the
household is 0.4. This number is low due to the age range of the respondents, lack of
marital stability, and tendency for children of divorce to reside with the mother. In the
regression analysis we account for nonlinearities in the labor market impact of children by
transforming this variable into the natural log of 1 plus the number of own children. The
transformed variable has a mean of 0.34.
In the process of geocoding the NLSY79, we obtained information on the Census
tract in which each geocoded respondent lives. Tracts generally contain between 2500
and 8000 people. Tracts, when first delineated, were designed to include people who were
homogeneous with respect to socio-econoomic characteristics. We merge neighborhood
characteristics at the tract level from the summary tape files of 1990 Census. We use tract
level employment rates of adult males and adult females as measures of the labor force
activity of neighbors. The employment rate for adult males is 67 percent. The
employment rate of adult females is 52 percent. We also use the fraction of adults who
have a college diploma and the fraction of adults who are high school dropouts as two
additional measures of social capital in a neighborhood. Since adults are on average older
than the respondents in our sample, we classify these variables as proxies for role model
influences, both positive and negative. On average, 17 percent of adults in the tracts have
a college diploma, and 31 percent of adults in the tracts do not have a high school
14
diploma. We use the average poverty rate for persons aged 25-34, roughly the same age
as the respondents in our sample, to proxy for negative peer influences. The average
poverty rate for persons aged 25 to 34 in the block groups is 16 percent. Finally, we use
the fraction of households receiving public assistance as a general measure of
neighborhood disadvantage. Twelve percent of households are receiving income from
public assistance. We use these neighborhood measures to proxy for variation in the
social capital embodied in the respondent at each interview date. We expect that labor
force attachment, measured by annual hours, will decrease as indicators of neighborhood
disadvantage increase.
IV. Empirical Results
Estimation Strategy
This section estimates the effect of neighborhood characteristics on labor activity.
We start with a discussion of our estimation strategy before turning to our estimates. As
emphasized, a concern with existing studies of neighborhood effects is that the choice of
neighborhood is affected by unobserved characteristics. There are two fundamental
approaches to this problem – to start with contaminated data and introduce controls for
heterogeneity; or to identify and exploit an exogenous source of variation in
neighborhoods. We have chosen the first approach in the absence of attractive
instruments for neighborhood choice. To gauge the impact of individual heterogeneity on
estimates of neighborhood effects and to enable the reader to assess the appropriate
controls, we start with specifications with weak controls for individual heterogeneity and
introduce more thorough controls. We then investigate the effectiveness of our controls
by investigating changes in labor market activity around moves.
15
We exploit the longitudinal aspects of these data by estimating panel regressions.
Consider a general model,
y it = α it + X it β + N it γ + U itθ + ε it .
Here, y it is the natural logarithm of annual hours plus one. We use a measure of annual
hours to capture variations in the intensity of work conditional on the number of
days/weeks the respondent worked. The individual’s observable characteristics at time t
are given by X it . The characteristics of the neighborhood in which he resides at time t are
given by N it . These are measured at the census-tract level. Estimates based on bock
group-level data are similar to those reported here but are generally somewhat weaker.
While there are likely to be variations even within narrowly defined neighborhoods, this
finding suggest that social interactions operate across a reasonably large portion of a
neighborhood. The unemployment rate at time t in i’s county of residence is given by
U it 13.
We consider three main specifications: OLS estimates, in which the intercept is
constrained to be equal for all individuals ( α it = α ∀i, t ); fixed effects models, in which
the intercept is allowed to vary across individuals but not over time ( α it = α i ∀t ); and
fixed effects models that allow the effects of experience to vary across individuals14. The
latter estimates are based on individual deviations from the typical experience profile
13
A portion of the sample (1.3% of respondent-years) is missing unemployment rates. A
dummy variable is included for these observations. Results are similar with a state-level
unemployment rate, which is available for all respondent-years.
14
Unmeasured neighborhood characteristics generate a correlation in the residuals from
observations drawn from the same neighborhood. Our standard errors correct for this
16
where the strength of the common experience profile is allowed to vary across
individuals. These estimates were generated in a three-stage procedure. First, we
construct a typical experience profile for each variable (dependent and independent) by
regressing it on a quadratic in experience using all person/year observations in the
sample. Letting zit denote an arbitrary variable used in the analysis and eit denote years
of potential experience, we estimate
z it = φ1z + eit φ 2z + eit φ 3z + υ itz .
2
Predicted values of each variable are then obtained
2
zˆit = φˆ1z + eitφˆ2z + eit φˆ3z .
To allow the effect of experience to vary across individuals, in the second stage
individual-specific regressions were run in which each variable was regressed on an
intercept and the typical experience profile for that variable as follows:
zit = µiz + zˆitψ iz + ζ itz .
The residuals from this regression were obtained. In the third stage regression, the
estimates of which are reported below, each variable (dependent and independent) was
replaced by its ζ itz , the deviation of that variable from its typical experience profile. 15
correlation. Our OLS standard errors also correct for the correlation in errors within
individuals, which are estimated explicitly in the other specifications.
15
An alternative procedure would have been to allow for linear or quadratic experience
profiles that vary across individuals. The present procedure allows for a more plausible
functional form than a linear experience profile. Under the hypothesis that it is the
strength of experience that varies across individuals, but that the shape of the experience
profile is similar for most people, estimates from the current procedure should be similar
to those that allow for individual quadratic effects. The current procedure preserves more
degrees of freedom and somewhat more variation in the independent variables than the
latter. Consistent with this hypothesis, the present procedure generates point estimates
17
We also address the econometric issue raised by censoring in the data. Formally,
the data have a tobit structure. A modest portion of the sample (7.4% of respondentyears) report zero hours worked. The appendix table reports OLS and tobit estimates with
(non-logged) full-time equivalent weeks as the dependent variable with and without fixed
effects (the latter were estimated using an estimator developed by Honore (1992)). As
expected, the tobit estimates yield somewhat greater effects than OLS, but the two
estimates are qualitatively similar. Given the modest difference and our interest in
introducing as rich a set of heterogeneity controls as possible, the remaining analysis
employs OLS.
Baseline Estimates
Our initial measures of neighborhood characteristics are the employment rate of adult
men in the neighborhood and the log of the number of manufacturing, service, and retail
jobs within a five mile radius of the respondent (weighted by the inverse of distance from
the respondent’s residence)16. Adult employment is intended to capture social influences.
To the extent that neighbors are an important source of information about job
opportunities, neighborhood employment rates will also affect available information (as
in Granovetter 1995). Most likely, adult employment will also reflect variations in job
access that are orthagonal to the job proximity measure.
that are quite close to those that allow for individual quadratics but standard errors that
are substantially lower.
16
To control for differences in job densities across MA’s, the density is expressed as the
log deviation from the mean in the MSA/CMSA. Non-differenced estimates are similar.
To control for variations in the supply of labor to different parts of the MA’s, we have
also estimated population densities for working age individuals. Including the population
18
Table 3 reports estimation results. Our first model suppresses the individual fixed
effects ( α it = 0 ∀it ) and includes a limited set of controls (education, a quadratic in
potential experience, and dummy variables for race and Hispanic background). The
implied effects of a one standard deviation change in the neighborhood variables are
reported in brackets beneath the estimates and standard errors. A one percentage point
increase in adult male employment raises full time equivalent weeks by 2.7%.
Contradicting the spatial mismatch hypothesis, individuals living in areas that are closer
to jobs work less than those that are far from jobs. Education and experience both raise
work. Blacks work substantially less than observationally equivalent whites. Individuals
with a Hispanic background work slightly less than non-Hispanic whites. A 1 percentage
point increase in county unemployment reduces full-time equivalent weeks by .043%.
The second specification includes a richer set of time-invariant control variables
(AFQT, mother’s education, and immigrant status). Including this richer set of controls
reduces the estimated effect of both neighborhood variables somewhat. Higher AFQT
scores are associated with more work; an increase in mother’s education is associated
with a reduction in work (this result is weakened if AFQT is removed from the model).
Immigrants work more than non-immigrants.
The third specification returns to the more simple first specification but includes
two time varying (and potentially endogenous) controls, marital status and the natural
logarithm of (one plus) the number of own children present. The effects of adult male
employment are comparable to those in the first specification. With these time-varying
density as a separate regressor or measuring job density using the log difference between
19
controls, job proximity takes on the expected positive sign. As expected, married men and
men with more own children present work more. The fourth specification includes the
full set of time-invariant and time-varying controls. The coefficient on neighborhood
employment in this specification is lower than in the previous specifications. The effects
of job locations increase somewhat. The standard deviation across neighborhoods of the
employment rate and the job proximity measure are .127 and 1.050 respectively. Given
these estimates, a one standard deviation increase in neighborhood employment raise full
time equivalent weeks by 27% while job proximity leads to an increase of 1.1%. Thus,
estimates that control for individual heterogeneity using a rich set of control variables
imply very large social effects of neighborhoods but a weak or even negative effect of job
proximity.
If neighborhood amenities are normal goods, one would expect individuals with
higher labor attachment and hence higher incomes to choose to live in better
neighborhoods. Similarly, individuals with strong labor attachment have the most to gain
from living in neighborhoods with good job access. On the other hand, individuals with
weak labor attachment may be attracted to the older neighborhoods near central business
districts. To control for time-invariant individual differences in attachment that affect
neighborhood choices, specifications 5 and 6 include individual fixed effects (these
regressions are “within” regressions estimated by taking deviations from individual
means). After eliminating individual fixed effects, the variance in the neighborhood
variables is one quarter of the raw variance.
job and population densities produces estimates that are similar to those presented here.
20
Controlling for fixed individual differences reduces the relationship between
neighborhood employment rates and work by two-thirds compared to the corresponding
OLS estimates. Thus, a correlation between unobserved fixed individual characteristics
and neighborhood characteristics accounts for the majority of the social “effects” of
neighborhoods estimated using OLS. On the other hand, including fixed effects makes the
effect of job proximity positive and significant, economically and statistically. This
finding indicates that OLS estimates of the effect of job locations are biased down
because of a tendency for low attachment workers to cluster in neighborhoods that are
close to jobs17. Thus, it appears that estimates of the mismatch hypothesis that use crossneighborhood variation in job access risk understating the true effects of neighborhoods.
Based on these estimates, annual hours worked are increased by 10% by a one standard
deviation increase in neighborhood employment and by 4% by a one standard deviation
increase in job access.
The between estimator (reported in column 7) is of interest in that it corresponds
most closely to the estimator that would be obtained from pure cross-sectional data. The
estimates for neighborhood employment exceeds the other estimates by a considerable
margin, again indicating that naïve estimates of social interactions substantially overstate
the true effects. Similarly, the between regressions shows markedly lower effects for job
17
Regressions of job density on distance from the central business district (measured
using the location of the county courthouse of the central city or the central city of the
main PMSA in a CMSA) show that job densities decline with distance from the business
district. The same result holds true for manufacturing job densities.
21
access. The GLS estimates in column 8 are efficient under the hypothesis that unobserved
individual characteristics are orthogonal to neighborhood characteristics18.
Individuals may exhibit different growth rates in labor attachment as well as timeinvariant differences. Individuals experiencing the greatest increases in labor force
attachment might be expected to upgrade their neighborhoods more rapidly than others.
To control for this possibility, the estimates in columns 9 and 10 allow for differences in
experience effects across respondents as well as time-invariant individual differences.
The estimates of neighborhood employment are somewhat beneath the fixed effects
estimates, however the effects of job locations are comparable to those that only include
individual fixed effects. This reduction in social interactions is consistent with dynamic
selection on the basis of unobserved time-varying characteristics. On the other hand, it is
well known that the reduction in variance in the independent variables from fixed effects
estimates biases such estimates downward (see, for example, Griliches and Hausman
1986). These estimates, which exclude 85% of the raw variance and 40% of the variance
available in the fixed effects, are likely to suffer from attenuation bias. Most likely, the
true effects, lie between these estimates and the fixed effects estimates. These estimates
imply that a one standard deviation increases in neighborhood employment and job
proximity raise annual hours by 6% and 4% respectively.
18
A Hausman test for the hypothesis that the individual fixed effects are uncorrelated
with the explanatory variables yields a chi-square statistic of 175.95 with 5 degrees of
freedom, yielding a p-value beneath .0001.
22
A Variety of Neighborhood Characteristics
The preceding estimates indicate that neighborhoods exert a strong influence on
individual work decisions. This section reports estimates based on other measures of
neighborhood characteristics for three of the previous specifications (those in columns 4,
6, and 10 of table 3). The purpose of the analysis is to probe the sensitivity of the
preceding resultsand provide some evidence on the channels through which social
influences operate.
We examine two additional variables. We use the employment rate of adult
females as a second employment variable, to test the robustness of our finding for the
adult male employment rate. If there are informational externalities to job holding, living
in a neighborhood with higher employment rates of females, as well as males, should
raise labor force attachment. We contrast the effects of employment with that of a
measure of general social disadvantage. For this purpose, we use the fraction of
households with public assistance income. Table 4 reports regression results including
one neighborhood variable in each regression. For comparison purposes we also report
results in which male labor force participation and proximity to jobs are separately
included. OLS estimates with a rich set of controls (reported in column 1) show a strong
relationship between neighborhood social characteristics and employment rates. The
implied effects of a one standard deviation change in each variable (reported in brackets)
are generally quite large. Column 2 reports fixed effects estimates (using deviations from
individual means). As above, introducing fixed effects greatly reduces the implied social
effect of neighborhoods. The implied effects are between one half and one quarter of the
corresponding OLS estimates. Based on these estimates, there is little question that
23
estimates of the social effects of neighborhoods that fail to control for fixed individual
differences risk overstating these effects.
Column 3 reports estimates that allow for inter-personal differences in the
strength of experience as well as individual fixed effects. These estimates are beneath the
comparable fixed effects estimates. All social variables have the expected signs, but only
the estimates for adult male employment are statistically significant. The implied effect of
a one standard deviation change in each variable range from 3.7% for women’s
employment to 5.2% for recipiency of public assistance income to 5.6% for men’s
employment. The ordering of the implied effects for the various measures is fairly stable
across specifications.
The finding that female employment increases the labor force attachment of the
men in our sample leads us to conclude that employment in general is one channel
through which neighborhoods affect labor activity, as would be the case if job
information from working neighbors was responsible for the effects. The finding that the
“effect” of public assistance recipiency is comparable to that of adult male employment
suggests that employment status, per se, may not be the only channel though which
neighborhood effects operate.
Non-Linearities and Interactions with Individual Characteristics
The effects of neighborhoods are, most likely, not uniform. They may be greatest in the
neighborhoods at the extreme low end of the distribution (Wilson 1987, 1991, Crane
1991, Galster, Quercia, and Cortes 1999, Krauth 2000). The effects of neighborhoods are
also likely to be greatest for individuals who are closest to the margin to work. We
examine these hypotheses by including higher order terms in the neighborhood
24
characteristics and interacting the neighborhood characteristics with individual
characteristics. The estimates reported are based on models that control for individual
fixed effects. Our estimates indicate that neighborhoods have the greatest effects in the
worst neighborhoods, on Hispanics, and on those with less education. While the social
interactions variables are comparable for blacks and whites, the effects of job locations
are greater for blacks.
Table 5 reports the results. The first two columns show the effect of including a
second order term in the neighborhood measures19. For the social measures, the sign on
the squared term indicates that neighborhoods have the greatest effects at the low end of
the distribution. Thus, employment of men and women have positive effects at low levels
and weaker effects at higher levels. Negative linear and higher order terms indicate that
the effects of public assistance recipiency are greatest at high levels. There is no evidence
that job access has a non-linear effect. While of interest in their own right, the presence of
non-linearities may also assist in structural estimation.
Table 6 reports interactions with individual characteristics. Interactions with
education (reported in the first set of columns) uniformly indicate that the social effects of
neighborhoods are greatest at low levels of education. Two additional years of school
(beyond 12) eliminates all effects. Similarly, the effects for someone with only 10 years
19
Another way of seeing the non-linearity is by comparing the effect of adult education
measured at different points in the distribution. Despite being highly correlated, results
not reported here indicate that the implied effect of a one standard deviation change in the
fraction of the adult population that are high school dropouts exceeds that for high school
graduates, which exceeds that for college graduates. Thus, work is especially sensitive to
the bottom end of the education distribution.
25
of completed school (less than a standard deviation beneath the mean) are between one
third and five times greater than for someone with 12 years of school.
There are no consistent differences in the social effect of neighborhoods on blacks
relative to whites (in the second set of columns; see Duncan, Connell, and Klebanov 1997
on this point). While the point estimates do not differ systematically, social influences do
contribute to black-white employment differentials because blacks tend to live in
neighborhoods with worse characteristics than whites. The estimates indicate that the
effects of job access among blacks are double the effects among non-blacks, although the
difference is not statistically significant. This finding is consistent with a model in which
residential segregation limits blacks’ residential choices20. The estimates for the social
variables indicate that social influences have a larger effect on Hispanics, who may live in
more homogeneous neighborhoods than on non-Hispanics. Job locations are less
important for Hispanics. Similarly, immigrants often cluster in homogenous
neighborhoods with tight communities, which might generate stronger social effects
among immigrants (see Borjas 1995 and Bertrand, Luttmer, and Mullainathan 1999).
Estimates (not reported here) do indicate somewhat greater social effects on immigrants,
but these differences are not statistically significant because immigrants constitute only
9% of respondent-years.
Reverse Causality
An obvious concern with our estimates is that exogenous changes in employment status
may lead to changes in neighborhoods rather than the reverse. This possibility is hard to
26
rule out. Nevertheless, it is possible to assess the importance of reverse causality by
examining the timing of changes in employment status relative to changes in
neighborhood characteristics. A finding that employment rates increase in the years
leading up to moves into better neighborhoods would suggest that exogenous changes in
employment status are an important determinant of neighborhood choice and that the
preceding estimates may be biased upward. While not dispositive, a finding that
employment rates are constant or declining prior to moves into better neighborhoods
would undermine the reverse causality argument.
For this analysis, we regress work behavior on leads and lags of changes in
neighborhood characteristics. The specification controls for individual fixed effects and
allows for individual-specific experience effects in the manner described above.
Formally,
[
]
y it = α it + X it β + ∑ s = −7 φ s Moved i (t + s ) + ψ s ∆ i (t + s ) + ε it ∆ i (t + s ) ≡ N i ( t + s ) − N i ( t + s −1)
7
Here Movedit denotes a set of dummy variables for whether the respondent moved
between years t-1 and t, which control for the direct effect of moving, and ∆ it denotes the
change in the respondent’s neighborhood characteristics between periods t and t-1 (this
variable is, by construction, equal to zero if the respondent did not move)21. Only
variables corresponding to the next and previous move are included.22
20
For example, Holzer and Ihlanfeldt (1998) document reluctance on the part of retailers
to hire blacks to work in stores that primarily service non-black customers.
21
The timing of moves is not available from the survey. The preceding analysis was
based on a sample that measured employment over the calendar year. This structure was
chosen because most surveys occur during the summer, so that if moves occur midway
27
Figure 1a plots the effect of moving to a neighborhood with 1 standard deviation
higher adult male employment (ψ s σ Neigh. Emp. ) along with 2-standard error confidence
bands23. The figure also shows the estimates when the effects of moves are assumed to be
piecewise linear with a break in the year of the move. For people who will move into a
neighborhood with a higher employment rate, the estimates indicate that hours decline in
the years leading up to the move. After a move into a high employment neighborhood,
hours trend upward. Taking time in the neighborhood as an indicator of integration into
neighborhood networks, the effect of being in a high employment neighborhood is
greatest after people have become more integrated into their neighborhoods. These
estimates provide no support for the hypothesis that people who are moving into better
neighborhoods are increasing their hours prior to their moves. There is clear evidence,
however, for a positive break in the trend in annual hours after moves to better
neighborhoods24.
Figure 1b, shows changes in hours around moves into neighborhoods with
improved job access. For people who will move into high job density neighborhooods,
annual hours exhibit a large decline between seven and four years prior to the move and
between interviews on average, the calendar year will best reflect the place of residence.
For this analysis, we estimate employment over the survey year to bracket moves.
22
If, for example, a person moves in two consecutive years the variables corresponding to
the first move are set to zero until after the first move occurs. Once the second move
occurs the variables for the first move are set to zero. This procedure ensures that the
effects of changes in characteristics are not estimated from people who are no longer
living in a neighborhood.
23
These estimates net out the direct effect of moving. More precisely, they give the effect
of moving from one neighborhood to another with one standard deviation higher adult
male employment relative to moving between neighborhoods with the same employment.
28
then show an increase between four years before and the year before the move, although
they remain beneath their initial level. Hours continue to increase after the move. While
the increase in employment in the year prior to the move suggest that endogenous
neighborhood choice may bias our estimates upward, the prolonged decline in the
preceding years indicates a long-term downward trend in labor activity for people who
move into neighborhoods with better job access, which may indicate that our estimates
are biased down25. To further probe these results, Figure 1c presents analogous estimates
for a model with fixed effects, but without individual-specific experience profiles. These
estimates indicate that the people who are moving into high job density neighborhoods
are those for whom annual hours are trending downwards over a long horizon – hours
decline between 7 and 4 years before the move and from 2 years after the move onward,
with an increase in the intervening years. When the individual-specific experience
profiles are included to control for the underlying downward trend, there is a tendency for
hours to increase in the few years before and after the move.
Thus studying the timing of changes in hours worked around moves provides little
evidence that annual hours are increasing prior to moves into high employment
neighborhoods, but clear evidence for a positive break in trend after the move. Estimates
for job density indicate that annual hours are on a long-term downward trend for people
who move into high job density neighborhoods, but that hours increase in the few
preceding and following years.
24
The negative trend before the move and the positive trend after the move are not
statistically significant, but the difference in trends is significant at the 5% level.
29
V. Conclusion
Researchers have argued that neighborhoods affect labor attachment as well as other
youth outcomes. Such effects may stem from social interactions or job proximity.
Estimates generally suggest that such effects are present, but have raised concerns with
endogenous neighborhood selection. Using confidential administrative data, respondents
to the NLSY79 were linked to measures of neighborhood social characteristics at the
census tract level from the 1990 Census and measures of job proximity estimated from
the 1987 Censuses of Manufacturing, Retail Trade, and Services. Social influences and
job proximity are both important determinants of employment status. A one standard
deviation increase in the social characteristics of a neighborhood increases annual hours
by 6%; a similar increase in job proximity raises hours by 4%.
Social interactions have non-linear effects with the greatest impact in the worst
neighborhoods. Neighborhoods also exert a greater influence on less educated workers
and Hispanics. Consistent with a model in which black residential decisions are
constrained by discrimination, job locations are more important for blacks than nonblacks. We find relationships between a variety of neighborhood social characteristics and
work indicating that being in a disadvantaged neighborhood is important but that the
labor activity of neighbors per se may not be the crucial factor. The analysis indicates that
estimates that do not account for neighborhood selection on the basis of time-invariant
unobserved individual characteristics substantially overstate the social effects of
neighborhoods but understate the effects of job access. We study the direction of causality
25
Imposing linear trends before and after the move yield estimates that are essentially
30
by looking at the timing of employment changes around neighborhood moves. In the case
of neighborhood employment, there is little evidence for reverse causality, but the
estimates for job access are more ambiguous.
flat.
31
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36
Figure 1. Annual Hours Around A Move to a High Employment Neighborhood, Fixed Effects with Individual-Specific Experience
Profiles.
Deviation of Log Annual Hours from Trend
0.2
0.15
0.1
0.05
0
-7
0
7
-0.05
-0.1
Time from Move (Move between -1 and 0)
Note. Two standard error bounds shown. Figure shows the effect on log full time equivalent weeks of moving to a neighborhood with
an adult male employment rate one standard deviation above the mean level from one with an employment rate equal to the mean
between years –1 and 0. Estimates controls for marital status, the log of one plus the number of own children present, the
unemployment rate in the county, years prior to / since move, individual fixed effects, and allow for individual differences in the
strength of experience profiles.
37
Figure 2. Annual rs Around A Move to a Neighborhood with better Job Access, Fixed Effects with Individual-Specific Experience
Profiles.
Deviation of Log Annual Hours from Trend
0.08
0.06
0.04
0.02
0
-7
-0.02 0
7
-0.04
-0.06
-0.08
Time from Move (Move between -1 and 0)
Note. Two standard error bounds shown. Figure shows the effect on log full time equivalent weeks of moving to a neighborhood with
one standard deviation more jobs within a five mile radius (in logs) from one with the mean number of jobs within five miles between
years –1 and 0. Estimates controls for marital status, the log of one plus the number of own children present, the unemployment rate in
the county, years prior to / since move, individual fixed effects, and allow for individual differences in the strength of experience
profiles.
38
Deviation of Log Annual Hours from Trend
Figure 3. Annual Hours Around A Move to a Neighborhood with better Job Access, Fixed Effects Only.
-7
0.12
0.1
0.08
0.06
0.04
0.02
0
-0.02 0
-0.04
-0.06
-0.08
-0.1
7
Time from Move (Move between -1 and 0)
Note. Two standard error bounds shown. Figure shows the effect on log full time equivalent weeks of moving to a neighborhood with
one standard deviation more jobs within a five mile radius (in logs) from one with the mean number of jobs within five miles between
years –1 and 0. Estimates controls for marital status, the log of one plus the number of own children present, the unemployment rate in
the county, years prior to / since move, and individual fixed effects.
39
TABLE 1
Sample Selection Criterion
White
Poor
Rural
White
Residence
Over –
in 1979
Sample
Male respondents in NLSY79
6043
0.191
0.115
0.592
0.252
0.156
18.4
After deletion because military subsample
5579
0.216
0.132
0.570
0.260
0.170
18.0
12.5b
39.3e
After deletion because ever served in military
4833
0.217
0.136
0.577
0.246
0.177
18.1
12.5c
39.0f
After deletion because no school exit date or no HGC
data
4745
0.218
0.136
0.576
0.247
0.177
18.1
12.5
39.0g
After deletion because interviewed less than 10 years
after date if school exit
After deletion because less than 10 years living in MSA,
based on NLSY79 geocode limited public release data
After deletion because less than 10 years valid lat-longs
3836
0.221
0.098
0.545
0.267
0.188
18.2
12.1
36.5h
2581
0.101
0.057
0.485
0.297
0.218
18.3
12.2
36.6i
1782
0.101
0.025
0.463
0.299
0.238
18.4
12.1
36.5j
After deletion because less than 10 years with valid data
for all other variable of analysis (except AFQT and
Mother’s education)
Final sample after deletion because less than 10 years
with positive job counts within a 5 mile radius
1700
0.086
0.025
0.463
0.299
0.238
18.7
11.8
36.8k
1679
0.075
0.026
0.462
0.301
0.237
18.7
11.8
36.8l
N
Black
Hispanic
Age in
1979
AFQT
Raw
Percentile
Score
Highest
Grade
Completed
At time of
first leaving
school for at
least 12
months
12.5a
Reason for deletion from sample
a N = 6,390 b N = 5,567 c N = 4,822 d N = 5,951 e N = 5,212 f N = 4,524 g N = 4,470 h N = 3,650 i N = 2,457 j N = 1,709 k N = 1,632 l N = 1,612
40
40.9d
Table 2
Summary Statistics of Final Sample of Person/Years
Mean
Individual Characteristics (NLSY79)
Annual Hours/2080
Highest Grade Completed
Experience
Black
Hispanic
Immigrant
AFQT (deviation from cross section birth year mean)
Mother’s Education
Married Spouse Present
Log(1 + Own Children Present)
Year
.775
11.753
9.841
.306
.242
.089
-9.929
10.596
.372
.336
87.9
Std. Dev.
.343
2.185
5.126
.461
.428
.285
23.179
3.334
.483
.504
4.66
Neighborhood Characteristics (1990 Census)
Employment Rate of Adult Males
.673
.127
Employment Rate of Adult Females
.520
.116
Fraction of Households with Public Assistance Income
.118
.114
Proximity to Jobs (1987 Economic Census)
Log Number of Jobs Weighted by Inverse of Distance
9.636
1.050
Note: All variables have 21,584 observations except mother’s education, which has
19,976 observations, and AFQT, which has 20,841 observations.
41
Table 3. Effect of Adult Male Employment and Job Proximity on Log Annual Hours.
(1)
(2)
(3)
(4)
(5)
(6)
(7)
OLS
OLS
OLS
OLS
Within
Within
Between
Employment Rate of Adult Men
2.689
2.215
2.551
2.098
.795
.775
3.685
(.306)
(.297)
(.298)
(.289)
(.200)
(.196)
(.384)
[.342]
[.281]
[.324]
[.266]
[.101]
[.098]
[.468]
-.011
Log Number of Jobs Weighted by
-.021
.034
-.012
.039
-.001
-.017
(.029)
Inverse of Distance
(.030)
(.014)
(.029)
(.014)
(.029)
(.040)
[-.012]
[.036]
[-.022]
[-.013]
[.041]
[-.001]
[-.018]
Education
.116
.040
.098
.025
.125
(.015)
(.021)
(.015)
(.021)
(.018)
Experience
.080
.093
.035
.051
.093
.076
-.012
(.016)
(.015)
(.015)
(.015)
(.012)
(.012)
(.085)
Experience2
-.005
-.005
-.003
-.004
-.006
-.005
.001
(.0007)
(.0007)
(.0007)
(.0007)
(.0005)
(.0005)
(.004)
Black
-.612
-.276
-.536
-.214
-.367
(.082)
(.103)
(.090)
(.102)
(.089)
Hispanic
-.074
-.063
-.129
-.101
-.150
(.077)
(.095)
(.076)
(.092)
(.084)
AFQT
.016
.015
(.003)
(.002)
Mother’s Education
-.033
-.029
(.013)
(.012)
Immigrant
.275
.246
(.119)
(.114)
Married
.419
.370
.167
.570
(.055)
(.057)
(.035)
(.141)
Log(1+Own Children)
.253
.262
.089
.377
(.057)
(.059)
(.040)
(.132)
County Unemployment Rate
-.043
-.048
-.044
-.049
-.056
-.057
-.012
(.010)
(.010)
(.009)
(.010)
(.006)
(.007)
(.017)
Missing Unemployment Rate
-.252
-.333
-.225
-.303
-.390
-.395
.307
(.160)
(.169)
(.158)
(.167)
(.126)
(.122)
(.642)
Individual Fixed Effects
No
No
No
No
Yes
Yes
–
Deviations from IndividualNo
No
No
No
No
No
No
Specific Time Trends
R2
.112
.125
.130
.142
.526
.527
.258
Number of Observations
21,584
18,920
21,584
19,356
21,584
21,584
21,584
42
(8)
GLS
1.207
(.139)
[.153]
.027
(.015)
[.028]
.116
(.015)
.067
(.008)
-.005
(.000)
-.755
(.076)
-.152
(.081)
(9)
Deviat.
.485
(.223)
[.062]
.034
(.016)
[.036]
(10)
Deviat.
.478
(.123)
[.061]
.035
(.016)
[.037]
1st Stage
1st Stage
1st Stage
1st Stage
.220
(.035)
.124
(.035)
-.056
(.005)
-.384
(.103)
Yes
No
-.044
(.006)
-.384
(.108)
Yes
Yes
.066
(.034)
.049
(.045)
-.044
(.006)
-.382
(.108)
Yes
Yes
.105
21,584
.606
21,584
.606
21,584
Note: Standard errors in parentheses. Standard errors correct for within-neighborhood correlation in residuals. OLS standard errors also correct for within-person
correlation in residuals. Absolute value of the implied effect of a one standard deviation change in brackets. Independent and dependent variables in deviations
from individual-specific time trend regressions use residuals from separate regressions on a quadratic in experience for each respondent.
43
Table 4. Estimates of Various Neighborhood Characteristics on Annual Hours.
Employment Rate of Adult Men
Employment Rate of Adult Females
Fraction of Households with Public Assistance
Income
Log Number of Jobs Weighted by Inverse of
Distance
2.077
(.189)
[.265]
1.792
(0.280)
[.208]
-2.778
(.415)
[-.316]
-.033
(.029)
[-.035]
Yes
Yes
.761
(.195)
[.097]
.589
(.191)
[.068]
-.780
(.276)
[-.089]
.029
(.014)
[.030]
Yes
-
.443
(.223)
[.056]
.323
(.205)
[.037]
-.458
(.309)
[-.052]
.030
(.016)
[.032]
1st Stage
-
Includes a Quadratic in Experience
Includes Education, Race, Hispanic Background,
AFQT, Mother’s Education, and Immigrant
Status
Includes Marital Status and Log(1+Own
Yes
Yes
Yes
Children)
Includes Individual Fixed Effects
No
Yes
Yes
Includes Individual Specific Age Profiles
No
No
Yes
Observations
19,356
21,584
21,584
Note. Standard errors in parentheses. Standard errors correct for within-neighborhood
correlation in residuals. OLS standard errors also correct for within-person correlation in
residuals. Absolute value of the implied effect of a one standard deviation change in
brackets. Estimates are from separate regressions for each independent variable.
44
Table 5. Non-Linearities in Neighborhood Characteristic
Main Effect
Squared Term
2.166
-1.174
Employment Rate of Adult Men
(0.154)
(0.849)
Employment Rate of Adult Women
2.120
(.752)
-1.543
(.724)
Fraction of Households with Public
Assistance Income
-0.439
(0.491)
-0.673
(1.181)
Log Number of Jobs Weighted by Inverse
of Distance
0.030
(0.018)
0.0009
(0.007)
Note. Standard errors, which correct for within-neighborhood correlation in residuals, in
parentheses. A separate regression was run for each neighborhood characteristic.
Regressions also include individual fixed effects, education, a quadratic in potential
experience, marital status, and log(1+number of own children present). Sample contains
21,584 observations.
45
Table 6. Neighborhood Characteristics Interacted with Individual Characteristics
Model 1
Model 2
Neighborhood Characteristic
Neighborhood Characteristic Interacted with
Interacted with Education - 12
Black and Hispanic Background
Main Effect
Interaction
Main Effect
Interaction
Interaction
with Education
with Black
with Hispanic
Employment Rate of Adult Men
.594
-.359
.506
.102
.808
(.179)
(.090)
(.214)
(.409)
(.429)
Employment Rate of Adult Women
0.487
(.178)
-0.208
(.088)
.376
(.187)
.084
(.437)
.571
(.381)
Fraction of Households with Public
Assistance Income
-.529
(.273)
.229
(.129)
-.084
(.409)
-.729
(.582)
-.950
(.609)
Log Number of Jobs Weighted by
Inverse of Distance
.028
(.015)
.003
(.007)
.036
(.015)
.030
(.053)
-.048
(.032)
Note. Standard errors, which correct for within-neighborhood correlation in residuals, in parentheses. Separate regression were run for
each neighborhood characteristic. Estimates for interactions with education from one regression. Interactions with black and Hispanic
background from a second regression. Regressions also include individual fixed effects, education, a quadratic in potential experience,
marital status, and log(1+number of own children present). Sample contains 21,584 observations.
46
Appendix Table. Linear and Tobit Models of Annual Hours.
Estimation Strategy:
Linear Model
Tobit
Employment Rate of Adult Men
.422
.157
.469
.164
(.027)
(.032)
(.029)
(.053)
Log Number of Jobs Weighted by
-.005
.009
-.005
.011
Inverse of Distance
(.003)
(.003)
(.003)
(.004)
Education
.011
.011
(.002)
(.002)
Experience
.035
.044
.036
.049
(.002)
(.002)
(.002)
(.003)
Experience2
-.002
-.002
-.002
-.003
(.000)
(.000)
(.000)
(.000)
Black
-.060
-.063
(.008)
(.009)
Hispanic
-.036
-.037
(.009)
(.009)
AFQT
.003
.003
(.000)
(.000)
Mother’s Education
-.005
-.006
(.001)
(.001)
.054
Immigrant
.048
(.011)
(.012)
Married
.118
.045
.123
.044
(.008)
(.008)
(.008)
(.010)
County Unemployment Rate
-.014
-.013
-.014
-.014
(.001)
(.001)
(.001)
(.002)
Missing Unemployment Rate
-.071
-.098
-.077
-.101
(.026)
(.022)
(.027)
(.027)
Log(1+Own Children)
.037
.006
.044
.013
(.008)
(.008)
(.008)
(.011)
Includes Fixed Effects
No
Yes
No
Yes
R-squared
.178
.063
2
Note: Standard errors in parentheses. Reported R for fixed effects regression excludes
variance explained by fixed effects.
47