Measuring crack cocaine and its impact.
Fryer, Roland G., Jr. ; Heaton, Paul S. ; Levitt, Steven D. 等
I. INTRODUCTION
Between 1984 and 1994, the homicide rate for Black males aged 14-17
more than doubled and homicide rates for Black males aged 18-24
increased almost as much, as shown in Figure 1. In stark contrast,
homicide rates for Black males aged 25 and above were essentially flat
over the same period. By the year 2000, homicide rates had fallen back
below their initial levels of the early 1980s for almost all age groups.
(1)
Homicide was not the only outcome that exhibited sharp fluctuations
over this time period in the Black community. Figure 2 presents the
national time-series data by race for fetal death rates, low birth
weight babies, weapons arrests, and the fraction of children in foster
care. (2) All of these time series exhibit noticeable increases for
Blacks--typically followed by offsetting declines--starting in the late
1980s or early 1990s. The fraction of Black children in foster care more
than doubled, fetal death rates and weapons arrests of Blacks rose more
than 25%, and Black low birth weight babies increased nearly 10%. (3)
Among Whites, there is little evidence of parallel adverse shocks. The
poor performance of Blacks relative to Whites represents a break from
decades of convergence between Blacks and Whites on many of these
measures. (4)
[FIGURE 1 OMITTED]
The concurrent rises and declines in outcomes as disparate as youth
homicide, low birth weight babies, and foster care rates present a
puzzle, especially when many standard economic and labor market measures
for Blacks show no obvious deviations from trend over the same period,
as demonstrated by Blank (200l). In this paper, we examine the extent to
which one single underlying factor--crack cocaine--can account for the
fluctuations in all these outcomes. (5)
Crack cocaine is a smoked version of cocaine that provides a short,
but extremely intense, high. The invention of crack represented a
technological innovation that dramatically widened the availability and
use of cocaine in inner cities. Virtually unheard of prior to the
mid-1980s, crack spread quickly across the country, particularly within
Black and Hispanic communities (Bourgois 2002; Chitwood, et al. 1996;
Johnson 1991). Many commentators have attributed the spike in Black
youth homicide to the crack epidemic's rise and ebb (Blumstein
1995; Cook and Laub 1998; Cork 1999; Grogger and Willis 2000). Sold in
small quantities in relatively anonymous street markets, crack provided
a lucrative market for drug sellers and street gangs (Bourgois 2002;
Jacobs 1999). Much of the violence is attributed to attempts to
establish property rights not enforceable through legal means (Bourgois
2002; Chitwood et al. 1996). With respect to other outcomes, the
physiological evidence regarding the damage that crack cocaine does to
unborn babies suggests that crack usage might explain the patterns in
fetal death and low birth weight babies (Frank et al. 2001;
Datta-Bhutatad, Johnson, and Rosen 1998), although there is no consensus
(Zuckerman, Frank, and Mayes 2002). The highly addictive nature of
crack, combined with high crack usage rates by women (Bourgois 2002;
Chitwood et al. 1996), could contribute to dysfunctional home
environments, leading to placement of children into foster care.
In spite of the general appreciation of the potential role that
crack may have played in driving the patterns observed in the data
(e.g., Bennett, DiIulio, and Walters 1996; Wilson 1990), especially with
respect to the Black youth homicide spike (Blumstein and Rosenfeld 1998;
Cook and Laub 1998; Levitt 2004), there has been remarkably little
rigorous empirical analysis of crack's rise and its corresponding
social impact. The scarcity of research appears to be due in part to the
great difficulty associated with constructing reliable quantitative
measures of the timing and intensity of crack's presence in local
geographic areas. Baumer (1994), Baumer et al. (1998), Cork (1999), and
Ousey and Lee (2004) use cocaine-related arrests as a proxy for crack.
Ousey and Lee (2002) supplement arrest data with the fraction of
arrestees testing positive for cocaine. Grogger and Willis (2000) use
breaks from trend in cocaine-related emergency room (ER) visits in a
sample of large cities, as well as survey responses from police chiefs
in these cities to measure the timing of crack's arrival. Corman
and Mocan (2000) use drug deaths, but the data do not specify which drug
is responsible. (6)
[FIGURE 2 OMITTED]
In this paper, we take a somewhat different approach to measuring
crack cocaine. Rather than relying on a single measure, we assemble a
range of indicators that are likely to proxy for crack. These include
not only cocaine arrests and cocaine-related ER visits as in the
previous literature, but also the frequency of crack cocaine mentions in
newspapers, cocaine-related drug deaths, and the number of Drug
Enforcement Administration (DEA) drug seizures and undercover drug buys
that involve cocaine. While each of these proxies has important
shortcomings, together they paint a compelling story for capturing
fluctuations in crack. As shown in Figure 3, the national time series
aggregates for these variables tend to follow a similar pattern, rising
sharply around 1985, peaking between 1989 and 1993, and in most cases
declining thereafter. In spite of the aggregate similarities, using just
one of the proxies does not appear to be sufficient for describing
crack: the average cross-city correlation in the measures is only about
0.35. By combining the various measures together into a single factor,
however, we are able to generate a crack cocaine index that is not
particularly sensitive to any one of the individual measures and
corresponds well to the ethnographic and media accounts of crack
cocaine's spread and prevalence. Our measure captures the intensity
of crack's presence in a particular place and time and can be
constructed for a wide variety of geographic areas. We estimate our
crack index annually for large cities and states over the period
1980-2000. These data have been made available to other researchers. (7)
We find that crack rose sharply beginning in 1985, peaked in 1989,
and slowly declined thereafter. Our estimated crack incidence remains
surprisingly high over time--in the year 2000 crack remains at 60%-75%
of its peak level. Crack is concentrated in central cities, particularly
those with large Black and Hispanic populations. The cities experiencing
the highest average levels of crack are Newark, San Francisco,
Philadelphia, Atlanta, and New York. Although crack arrived early to the
West Coast, the strongest impacts were ultimately felt in the Northeast
and the Middle Atlantic States. The Midwest experienced low rates of
crack.
[FIGURE 3 OMITTED]
Our index of crack is strongly correlated with a range of social
indicators. We find that the rise in crack from 1984 to 1989 is
associated with a doubling of homicide victimizations of Black males
aged 14-17, a 30% increase for Black males aged 18-24, and a 10%
increase for Black males aged 25 and above, and thus accounts for much
of the observed variation in homicide rates over this time period. (8)
The rise in crack can explain 20%-100% of the observed increases in
Black low birth weight babies, fetal death, child mortality, and unwed
births in large cities between 1984 and 1989. In contrast, the measured
impact of crack on Whites is generally small and statistically
insignificant. We estimate that crack is associated with a 5% increase
in overall violent and property crime in large U.S. cities between 1984
and 1989. (9)
The link between crack and adverse social outcomes weakens,
however, over the course of the sample. Although crack use does not
disappear, the adverse social consequences largely do. Thus, by the year
2000, we observe little impact of crack, which accounts for much of the
recovery in homicide rates and child outcomes for Blacks over the
period. We hypothesize that the decoupling of crack and violence may be
associated with the establishment of property rights and the declining
profitability of crack distribution. The fading of adverse child
outcomes may be attributable to the concentration of crack usage among a
small, aging group of hardcore addicts (MacCoun and Reuter 2001, 123).
The remainder of the paper is structured as follows. Section II
provides a brief history of crack cocaine. Section III describes the
data we use. Section IV presents our methodology for combining the crack
proxies into a single index. Section V reports the results of that
exercise and assesses the determinants of the timing and intensity with
which crack hits a city or state. Section VI analyzes the extent to
which crack can account for the observed fluctuations in social
indicators since 1985. Section VII concludes. The Appendix outlines the
sources of data used and the precise construction of the variables and
crack cocaine index.
II. A BRIEF HISTORY OF CRACK COCAINE
Cocaine is a powerful and addictive stimulant first extracted from
the coca plant in 1862. During the nineteenth century, cocaine had a
variety of medical uses and could be purchased over the counter,
including in the original version of Coca-Cola (Bayer 2000). In the
1970s, inhaled cocaine emerged as a popular but high-priced recreational
drug. The street price of pure powder cocaine was roughly $100-$200 per
gram (which is equivalent to $300-$600 per gram in 2004 dollars). The
high price of cocaine had two important implications: (1) cocaine use
was concentrated among the affluent and (2) retail cocaine purchases
required hundreds of dollars, because it was impractical to transact in
fractions of grams. (10)
Crack cocaine is a variation of cocaine made by dissolving powder
cocaine in water, adding baking soda, and heating. The cocaine and the
baking powder form an airy condensate, that when dried, takes the form
of hard, smokeable "rocks." (11) A pebble-sized piece of
crack, which contains roughly one-tenth a gram of pure cocaine, sells
for $10 on the street and provides an intense high, but one that lasts
only 15 minutes.
Crack is an important technological innovation in many regards.
First, crack can be smoked, which is an extremely effective means of
delivering the drug psychopharmacologically. Second, because crack is
composed primarily of air and baking soda, it is possible to sell in
small units containing fractions of a gram of pure cocaine, opening up
the market to consumers wishing to spend $10 at a time. Third, because
the drug is extremely addictive and the high that comes from taking the
drug is so short-lived, crack quickly generated a large following of
users wishing to purchase at high rates of frequency. The profits
associated with selling crack quickly eclipsed that of other drugs.
Furthermore, unlike most other drugs, crack is often sold in open-air,
high-volume markets between sellers and buyers who do not know one
another.
There are three primary reasons why crack may have been so
devastating to the Black community. First, street gangs, which already
controlled outdoor spaces, became the logical sellers of crack (Levitt
and Venkatesh 2000). Gang violence, primarily as a means of establishing
and maintaining property rights, grew dramatically, and potentially
accounts for the sharp rise in Black youth violence. Second, the
increased returns associated with drug dealing attracted young Black
males to gangs and may have reduced educational investment. Third, a
large fraction of crack users were young women. Prostitution was common
among female crack addicts, potentially accelerating the spread of
acquired immune deficiency syndrome (AIDS) and the unwanted birth of low
birth weight "crack babies." (12) Crack-addicted mothers and
fathers are unlikely to provide nurturing home environments for their
children (and often ended up incarcerated), leading to the
relinquishment of parental rights.
III. DATA
We analyze data separately at the city level and the state level.
The city-level analysis is carried out on the 144 cities with population
greater than 100,000 in 1980. These cities are of particular interest
because anecdotal evidence suggests that the problems associated with
crack were concentrated in large urban areas. In addition, a number of
the variables we use are collected at the city level, making it a
natural unit of analysis. Focusing on the state level allows us to
analyze outcome variables that are not available at the city level, and
facilitates a linkage between our work and the large empirical
literature carried out using state-level data. In all cases, annual data
are used for the period 1980-2000.
As noted earlier, we utilize a range of measures to proxy for the
prevalence of crack. (13) At the city level, these outcomes are
crack-related ER visits, cocaine-related arrests, the frequency of crack
cocaine mentions in newspapers, DEA drug buys and seizures involving
cocaine, and cocaine-related deaths. The ER data are based on
information from the Drug Abuse Warning Network (DAWN). These data
initially covered 14 cities, with that number growing to 19 by the end
of the sample. In later years, these data distinguish between crack and
powder cocaine, but for consistency over the whole period, we do not
exploit this variation. (14) The proxy we use is cocaine-related ER
visits per capita in the metropolitan area. Arrest data are collected by
city police departments and are available through the FBI's
(Federal Bureau of Investigation) Uniform Crime Reports (UCR). Because
of incomplete reporting, we follow Levitt (1998) and define our cocaine
arrest measure as cocaine arrests as a fraction of total arrests in the
city. (15) Our measure of crack cocaine mentions in newspapers is the
number of news articles in Lexis-Nexis with a city's name and the
words "crack" and "cocaine," divided by the total
number of articles with the city's name and the word
"crime." By constructing the variable as a ratio, we avoid
obvious problems associated with the fact that large cities and those
with local newspapers included in Lexis-Nexis will appear much more
frequently in the database. The frequency of DEA drug buys and seizures
per capita is taken from the System to Retrieve Drug Evidence (STRIDE)
data base, which catalogs undercover drug buys and seizures carried out
by DEA agents and informants, typically in support of criminal
prosecutions. These data include approximately 274,000 cocaine
transactions. The city in which the transaction occurred is recorded in
the data set. STRIDE does not allow one to definitively distinguish
between powder and crack cocaine. (16) The final proxy for crack that we
use is the rate per capita of cocaine-related deaths, drawn from the
annual Mortality Detail File produced by the National Center for Health
Statistics (NCHS). The death data include accidental poisonings,
suicides, and deaths due to long-term abuse for which cocaine use was
coded by physicians as a primary or contributing factor. We cannot
distinguish between crack cocaine and powder cocaine drug deaths in
these data.
Each of these proxies suffers from important weaknesses. First,
with the exception of the newspaper citations, the measures are unable
to clearly differentiate between powder and crack cocaine. Second, both
the cocaine arrest and DEA drug buy data are affected not just by the
prevalence of crack usage, but also by the intensity of government
enforcement efforts (see, e.g., Horowitz 2001). Third, the DAWN ER data
cover only a small set of metropolitan areas and the sample of hospitals
that participates changes over time (Substance Abuse and Mental Health
Services Administration 2003a, 2003b; Table A2). Both the ER data and
the drug death data are potentially affected by the subjective nature of
physician determination of the contribution of cocaine to an ER visit or
a death. Finally, the newspaper citation measure is the output of a
relatively crude algorithm, and suffers both from the criticism that in
the early years of the epidemic there were other terms such as
"rock cocaine" that were sometimes used to describe the
product before crack cocaine became the agreed upon nomenclature, and
also that the newsworthiness of crack-related stories may have declined
over time while consumption continued to rise.
The number of observations, means, and standard deviations for all
of these city-level crack proxies are presented in the top panel of
Table 1. Values are reported separately for the period prior to and
after 1985, the year when crack use is believed to have become
widespread. All these indicators are much higher in the post-1985
period, even for those measures that do not directly distinguish between
powder and crack cocaine. Crack mentions in newspapers are extremely low
prior to 1985; these instances likely represent false positives in our
Lexis-Nexis algorithm. (17) Note that the number of observations
available varies dramatically across measures because of differences in
the cities covered by the data, as well as the years in which data are
collected. The Appendix (Table A1) describes the statistical corrections
that are performed to account for missing values in the construction of
our crack index.
When conducting our analysis at the state level, we drop the ER and
crack citation variables because these measures are available only for a
limited number of large cities. The rest of our city-level measures are
available at the state level. The state-level crack proxies are shown in
the second panel of Table 1. The absolute levels of the crack proxies
are generally lower in states than in large cities, but the patterns are
otherwise similar.
The final two panels of Table 1 report the criminal, social, and
economic outcomes that we are trying to explain using our crack index at
the city level and state level, respectively. These outcomes include
age-specific homicide rates, the full set of violent and property crimes
tracked in the FBI's (UCR), fetal death, low birth weight babies
(singleton births only), teen births and unwed births, death rates of
children aged 1-4, weapons arrests, the number of new admissions to
prison, the per-capita number of children in the foster care system, the
unemployment rate, and the poverty rate. This set of outcomes is by no
means exhaustive of the set of social indicators that might be
reasonably hypothesized to relate to crack, and indeed one of the
purposes of this research is to provide other researchers the means to
test for empirical links between crack and other outcomes. At the same
time, outcomes such as crime, prison admissions, and child health are
potentially interesting because they have been linked by past
commentators to crack prevalence. When the data are available we analyze
these variables separately by race. Some of the variables are available
at the state level only.
IV. IDENTIFYING CRACK
The prevalence of crack cocaine is not directly observable.
Instead, we must rely on noisy proxies in an attempt to measure crack.
The primary approach that we take for extracting the information
available in these proxies is to construct a single index measure of
crack using factor analysis. (18) In particular, we estimate an equation
of the form:
(1) [Y.sub.ist]= [[beta].sub.i][Crack.sub.st] t +
[[epsilon].sub.ist]
where the subscripts i, s, and t correspond to particular proxy
measures, geographic units, and years, respectively. The left-hand-side
variables are the proxy measures, all of which are stacked into a single
vector. The variable Crack is not directly observed, but rather
estimated along with the [beta]'s. One could also include
covariates on the right-hand side of Equation (1)--indeed we allow for
city-fixed effects in our baseline estimates--but for simplicity we omit these covariates from the formal discussion.
Estimation of Equation (1) generates predicted values both for a
set of factors ([Crack.sub.st]) and a set of coefficients (also known as
loadings) [[beta].sub.i]. We focus our analysis on the single factor
that has the greatest explanatory power. Because our proxies are highly
correlated, our data are well described by a one-factor model which
captures roughly 50% of the variation in the proxies. (19) Additional
factors contribute little in terms of explaining the observed variation
in our data. (2) The factor with the greatest explanatory power is what
we will call "crack," but more accurately it is the single
index that explains the largest share of the variation in our crack
proxies. The loadings tell us the degree to which each estimated factor
influences the different outcome variables. The crack index we obtain is
a weighted average of the proxy variables underlying it, with weights
given by the squares of the loadings on each proxy.
There are three advantages of combining our multiple measures into
a single index. First, we are interested in describing the observed
patterns of crack's arrival and fluctuations. Having one summary
measure of crack rather than five separate proxies greatly simplifies
this task. Second, because each of our individual proxy measures is
quite noisy, combining them into a single index substantially increases
the signal-to-noise ratio. For instance, in the simplest case where
[[beta].sub.i] = 1 for each proxy, the share of the variance in a given
measure that is attributable to a true signal is [MATHEMATICAL
EXPRESSION NOT REPRODUCIBLE IN ASCII], are the variance of the latent crack factor and the measurement error in proxy i respectively. Under
the assumption that the measurement errors across proxies are i.i.d, the
signal-to-total variance ratio of an equally weighted index of N proxies
is [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII])). (21)
A third possible benefit of using a single crack index arises when
we turn to estimating the impact of crack on outcomes such as low birth
weight babies or crime rates. Although it might seem that putting each
of the individual proxies directly on the right-hand side of such
regressions would be preferable (see, e.g., Lubotsky and Wittenberg
2006), in the plausible scenario in which one or more of our individual
proxies may be endogenous to a particular outcome of interest (e.g.,
when Black youth homicide is on the rise, police departments may respond
by intensifying enforcement against drug sellers, holding constant
overall crack use), use of an index provides potential benefits by
imposing the restriction that each of the proxies has an identical
impact on the outcome variable. If the proxies were each entered
separately as explanatory variables, one might greatly overstate the
role of crack in explaining fluctuations in social outcomes.
In estimating the impact of crack on social outcomes, an attractive
alternative to constructing a single index is to instead use the various
proxies as instrumental variables (IV) for one another. To the extent
that the proxies are correlated with the underlying latent variable crack, but the measurement error in the proxies is uncorrelated, the
various crack measures are plausible instruments for one another. We
present results using both our single index proxy and an IV approach.
(22,23)
One unique feature of our data that we have not yet emphasized, but
proved extremely valuable in our analysis, is the fact that crack
cocaine was a technological innovation which was virtually unknown until
around 1985. This provides us with a well-defined pre-crack period. To
the extent that our proxies/index are truly reflecting crack, they
should have values near zero in the pre-1985 period. In addition,
variation in the proxies prior to 1985 is likely to be almost purely
measurement error. Comparing the variation in the proxies before and
after crack arrives will provide useful insights into the extent to
which fluctuations in our proxies after 1985 can plausibly be viewed as
signal rather than noise. (24)
V. THE PREVALENCE OF CRACK ACROSS TIME AND SPACE
Table 2 presents correlations across the various crack proxies we
use in the analysis. The top panel of the table reports correlations
across time for the national aggregates of the proxies. Given how
similar the time-series patterns are for these variables in Figure 3, it
is not surprising that these correlations are high, ranging from 0.225
to 0.951. The mean of the off-diagonal elements is equal to 0.71. The
middle panel of the table presents correlations using either the
city-year or the state-year as the unit of analysis. City-fixed effects
and state-fixed effects have been removed to eliminate systematic and
persistent reporting differences across areas. The correlation across
the proxies falls, but remains substantial. For both the city and the
state sample, all the pairwise correlations remain positive and the mean
of the off-diagonal elements is 0.32 for cities and 0.36 for states. In
other words, when a city or state is high relative to its usual value on
one of the proxies in a given year, it tends to be high on all of
them--consistent with the hypothesis that a single factor is driving the
increase. The bottom panel of the table reports correlations at the
city-year and state-year level after removing not only city- or
state-fixed effects, but also all of the aggregate time-series variation
using year dummies. Consequently, the correlations in the bottom panel
reflect whether a city-year or state-year observation that is high
relative to the rest of the sample in that year on one proxy also tends
to be high on the other proxies. These correlations are much lower than
the others as shown in the table. The mean off-diagonal element in the
city sample falls to only 0.07; in the state sample it is 0.15. The DEA
cocaine busts and the newspaper citation index perform particularly
poorly. These results highlight the fact that the co-movement of our
proxy variables is due in large part to the fact that across many areas
all the proxies tend to be high in some years and low in others.
Table 3 presents our baseline estimates of the loadings obtained
using factor analysis. The greater is the value corresponding to a
particular proxy, the more influence it is given in constructing the
crack index. (25) The factor loadings can be negative, although that is
not the case for any of our analysis. We report five sets of estimates
corresponding to the correlation matrices in Table 3: national
aggregates (column 1), city-level data (columns 2 and 3), and
state-level data (columns 4 and 5). At the city and state level, we
report results before and after year-fixed effects have been removed.
For the national aggregates, the loadings are relatively equal across
the five proxies. The same is true at the city level before removing
year-fixed effects (column 2), except that the DEA cocaine busts proxy
receives less weight than the others. When year-fixed effects are taken
out, more weight is given to cocaine deaths at the expense of
cocaine-related ER visits and, to a lesser extent, crack-related
newspaper citations. At the state level, cocaine arrests and cocaine
deaths both get high weight and DEA drug busts are given more influence
after year-fixed effects are removed.
Figure 4 presents population-weighted crack indexes that correspond
to the factor analysis loadings for the national-level, city-level, and
state-level analysis in Table 3. We show results for the specifications
without year-fixed effects; the patterns are similar for the other
specifications. The crack index is identified only up to a scale of
proportionality, so the absolute units of the crack measure are not
directly interpretable, nor can they be directly compared across the
three figures.
Our results regarding the time-series pattern of crack are not
particularly sensitive to the level of aggregation used in the analysis.
In all three cases, the crack index is low but rising slightly until
1985, at which point there is a sharp increase to a peak in 1989. The
timing of crack's rise that we estimate corresponds nicely with the
anecdotal evidence regarding the introduction of crack cocaine in the
mid-1980s and its rapid proliferation. Our estimation technique in no
way constrains the estimated crack prevalence to be low in the early
years of the data; this result is driven purely by the data. The rapid
increase of our crack index around 1985 makes it unlikely that our index
is capturing more slowly moving factors such as declining wage
opportunities for the low-skilled. The one noticeable difference between
the three indexes is the pattern from 1989 to 2000. In the top figure
using national aggregate data, the index falls almost 50% between 1989
and the end of the sample. In the city-level and state-level samples the
decline is about 25%, with much of the decline coming in the latter half
of the 1990s. Regardless of the index, one perhaps surprising result is
that our crack index remains so high in 2000, a time in which many
casual observers had declared the crack epidemic to have faded. Survey
measures of crack usage, however, reinforce our conclusion that crack
has not disappeared. The percentage of high school seniors reporting
having used crack in the last 12 months fell roughly 30% (from 3.1% to
2.2%) between 1989 and 2000 (Johnston et al. 2004). Eighth and tenth
graders in the same survey, who were not asked about crack usage until
1990, reported the highest incidence of annual crack usage in 1999.
There is also evidence that sharp declines in the price of crack have
led those who use crack to consume it in greater quantities (MacCoun and
Reuter 2001).
Existing evidence suggests that the impact of crack has been much
greater on Blacks and Hispanics than on Whites. Because most of our
proxy variables are not available separately by race, we are forced to
take an indirect approach for identifying a race-specific crack index.
Under the assumption that the loadings on the crack proxies are the same
for Blacks and Whites, using the available data we can estimate a model
in which the impact of crack varies by race. The overall per-capita
impact of crack in a city (or state) and year can be decomposed into
(2) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII]
where the P variables represent population shares by race and the
[lambda] coefficients are race-and city-specific crack estimates. The
[lambda] captures how our crack index varies across cities at a given
point of time as a function of the racial composition of the city;
[lambda] is the value the crack index would take in a hypothetical city
all of whose residents were of the race in question. That coefficient does not necessarily directly reflect the relative rates of crack usage
across individuals of different races if, for example, the presence of
more Blacks in a city is associated with higher crack use by Whites. To
estimate the relative impact of crack by race, we run a separate
cross-sectional regression for each year with the crack index as the
left-hand-side variable and race proportions as the right-hand-side
variables, omitting a constant.
The results of this estimation are reported in Figure 5. For both
city- and state-level analyses, crack among Blacks rises until 1989 and
then remains relatively steady thereafter. In large cities, the
estimated crack index for Whites is consistently 5-10 times lower than
Blacks. In the state-level sample, Blacks are again much higher than
Whites, and in both samples Hispanics appear roughly comparable to
Blacks.
[FIGURE 4 OMITTED]
Figures 6 and 7 present crack estimates by region and size of
central city, respectively. In Figure 6, the Northeast experienced the
greatest crack problem, followed by the West. In Figure 7, the
time-series pattern for crack in cities above and below 350,000
residents is quite similar, except that the crack levels are more than
twice as high in the larger cites. (26)
Table 4 reports the cities and states in our sample with the
highest and lowest estimated average crack prevalence over the period
1985-2000. (27) Because our estimates are noisy at the city level and
the state level due to substantial measurement error in our proxies,
precise rankings must be viewed with the appropriate caution. The set of
cities with the greatest crack problem includes cities one might expect:
Newark, Philadelphia, New York, and Oakland, for instance. Boston, San
Francisco, and Seattle, however, are perhaps surprising. (28) Other
cities one would expect to rank high such as New Orleans, Baltimore,
Washington DC, and Los Angeles also rank highly, but are not in the top
ten. Among states, Maryland and New York head the list. The percent
Black in a city is positively correlated with high measured rates of
crack. The raw correlation between income inequality in a city (as
measured by a gini coefficient) and crack is positive, but is not
statistically significant once we control for percent Black. The cities
with the least evidence of crack tend to be smaller, geographically
isolated cities, but not exclusively cities with low Black populations.
Huntsville and Jackson, two of the cities with very low crack estimates,
for example, are 30% and 70% Black, respectively. The states with low
crack tend to have large rural populations and few minorities.
[FIGURE 5 OMITTED]
[FIGURE 6 OMITTED]
[FIGURE 7 OMITTED]
VI. THE IMPACT OF CRACK COCAINE
In this section, we attempt to measure the relationship between our
measure of crack cocaine and a variety of outcome measures by regressing
these outcomes on our estimated crack index and varying combinations of
covariates:
(3) [Outcome.sub.st] = [beta] x [CrackIndex.sub.st] + [Z.sub.st]
[GAMMA] + [[lambda].sub.s] + [[gamma].sub.t] + [[epsilon].sub.st]
where CrackIndex is one of the crack indices we estimated above,
and s corresponds to a geographic area (either national, state, or
city), and t represents time. One important point to note is that our
crack index is a measure of the severity of crack in an area as a whole.
This severity can represent both the composition of the population as
well as the intensity of use per person. For instance, as crack use
appears to be more prevalent among Blacks than Whites, if two cities
have the same value on the crack index, but one city has a higher
proportion of Whites, the implication is that crack use per Black and
crack use per White are likely to be higher in that city than the other
city. Consequently, when we examine socioeconomic outcomes as dependent
variables, the logical specification involves defining outcomes in terms
of rates per overall city population. For example, when we examine Black
youth homicide, the dependent variable we use is Black youth homicides
per 100,000 city residents, not Black youth homicides per Black youth.
(29)
There are two obvious shortcomings associated with the simple
ordinary least squares (OLS) approach that we adopt. The first is that
our crack index may suffer from measurement error, which will bias the
estimates of crack's impact, most likely in a downward direction.
The second weakness of this approach is that the estimates we obtain
reflect correlations, rather than true causal impacts. It is possible
that omitted variables such as the erosion of social networks or the
decline of two-parent households affects both crack and outcomes like
homicide or children in foster care.
Instrumenting one proxy using the others provides a means of
dealing with the issue of measurement error, under the assumption that
the measurement errors in the different proxies are uncorrelated
(conditional on the other controls included in the regression). It is
important to note, however, that this instrumenting strategy is unlikely
to help in providing estimates that are directly interpretable as causal
in nature. To the extent that the omitted variables or reverse causality lead one of the crack proxies to be correlated with the error term in
Equation (3), it is likely that all of the crack proxies will suffer the
same weakness.
Table 5 shows results from estimating Equation (3) on our
city-level sample using the city-level crack index. Each row of the
table corresponds to a different outcome variable. The first column of
the table reports the mean of the dependent variable in the sample;
because our outcomes are denominated by the entire city population (not
just Blacks or Whites depending on which race we are looking at), the
reported means for both races are less than if the variables were per
member of the group. Because Blacks make up a smaller percentage of the
population, the reported means are particularly small relative to a rate
per capita for Blacks. We allow the estimated coefficient on the crack
index to vary by time period; columns 2-5 of the table report the
coefficients for the periods 1985-1989, 1990-1994, and 1995-2000,
respectively. (30) All specifications include city-fixed effects, year
dummies, and controls for percent of the population that is Black and
Hispanic, log population, and log per-capita income. Standard errors,
shown in parentheses, take into account AR(1) serial correlation within
cities over time.
The top panel of Table 5 reports outcomes for Blacks. The crack
index is positively associated with eight of the nine outcomes we
examine in the 1985-1989 time period, with statistically significant
estimates at the 0.01 level in five of the cases. A similar pattern of
estimates is present in the 1990-1994 period. After 1995, however, the
link between the crack index and these social outcomes for Blacks
disappears-more than half of the point estimates become negative in the
last period, and only the male aged 18-24 homicide rate has a positive
and significant coefficient. The middle panel of Table 5 shows
city-level estimates for Whites. Although the crack index is generally
positively correlated with these outcomes after 1985 (21 of the 27 point
estimates are positive), only 5 of the 27 coefficients are statistically
different than zero. The bottom panel of the table analyzes results for
overall crime rates, which are not separately available by race. The
crack index is positively correlated with eight of nine crime categories
from 1985-1989, six significantly, and seven of the nine categories from
1990-1994, but the estimated coefficients decline in magnitude and
statistical significance in the final period for all categories of
crime. (31)
To aid in interpreting the magnitude of the effects implied by the
coefficients in Table 5, we report graphically the fraction of the
observed variation in the outcomes that can be accounted for by the
crack index over the period in which crack rose sharply (1984-1989) in
Figure 8, and from the peak of crack to the end of the sample (usually
1989-2000) in Figure 9. In these figures, we compare the observed
percent changes for the crime and birth-related outcomes over these time
periods to the implied impact of crack calculated in one of two ways:
(1) using the crack index as in Table 5 and (2) instrumenting for
cocaine arrests using the other crack proxies as instruments. (32) The
implied impact of crack from the OLS specification in a particular year
is the product of the regression coefficient in Table 5 multiplied by
the average value of the crack index in that year. The impact of crack
between 1984 and 1989 is simply the difference between the measured
impact of crack in 1989 and in 1984. Calculating the impact of crack in
the IV regressions is performed in a similar manner, with the added
complication related to measurement error in the cocaine arrests proxy.
(33) The corresponding standard error bands are shown in the figure as
well.
A number of important points emerge from Figure 8. First, comparing
the columns shaded white (OLS estimates) and the columns shaded black
(IV estimates), in most cases the IV estimates are larger than the OLS
estimates, although less precisely estimated. These generally larger IV
estimates are consistent with the presence of measurement error in our
index, leading to attenuation bias in our OLS results. Second, the
magnitude of the actual percentage increase in homicide rates among
young Black males is far greater than for the other variables
considered. Our measure of crack cocaine explains a substantial part of
this increase, particularly in the IV specifications. According to our
IV estimates, crack can account for a 100%-155% increase in Black male
homicides among those aged 18-24, and a change of 55%-125% for Black
male homicide among those aged 14-17. In contrast, our crack measure
accounts for only small changes in older Black male homicide and White
homicide. Third, for the birth/childhood outcomes, the impact of crack
is larger for Blacks than for Whites, but the results are not as stark
as for homicide. We estimate that the rise in crack between 1984 and
1989 accounts for roughly one-third of the increase in low birth weight
Black babies, less than one-third of the Black rate of unwed births, and
much or all of the increase in Black child mortality and fetal death.
For Whites, there is some apparent positive association between crack
and low birth weight babies and child mortality. Finally, we find a
positive relationship between crack and a wide range of crimes, although
the magnitude is small when compared to the impact on Black youth
homicide. In the OLS specifications, violent crime and property crime
are both estimated to have increased by roughly 4% as a result of crack
over the period 1984-1989; in the IV specifications the increase is
approximately 10%, but very imprecisely estimated.
[FIGURE 8 OMITTED]
Figure 9 shows the estimated impact of changes in crack on the same
set of outcomes for the period 1989-2000. One-half to three-fourths of
the decline in homicide by Black males aged 14-17 can be attributed to
the combined impact of a decline in the level of the crack index, and
more importantly, the weakening of the link between crack and violence.
By the year 2000, most of the crack-related spike in youth homicide in
the late 1980s was gone--because the baseline level of youth homicide is
almost three times higher in 1989 than in 1984, a 34% decrease in the
latter period is equal and opposite to almost a 100% increase in the
earlier period in terms of number of homicides. For older criminals and
Whites, the impact of receding crack does not consistently explain a
substantial fraction of the observed homicide declines in the 1990s. For
Blacks, the adverse effects of crack on birth outcomes in the 1980s are
essentially undone in the 1990s. The impacts on White birth outcomes are
small and carry mixed signs. For city-level crime measures, the
reductions attributable to crack in the 1990s erase much, but often not
all, of the crack-driven increases in the 1980s. The notable exception
to this pattern is the IV estimate on violent crime, which suggests that
violent crime rose (although not statistically significantly) in the
1990s as crack receded (because the estimated impact of crack on violent
crime is negative in the 1990s).
[FIGURE 9 OMITTED]
Table 6 replicates the analysis of Table 5, but using states as the
unit of analysis rather than our sample of large cities. The regression
results in Table 5 are quite similar to what we found for large cities;
crack has the greatest impact on Black youth homicide, tends to be
positively related to adverse birth outcomes for Blacks and is not
significantly related to most outcomes for Whites. The impact of crack
once again weakens over time. One important difference relative to the
city sample is that overall crime is not positively and statistically
related to crack in the state sample. In addition, there is less
evidence of a strong impact of crack on Black birth outcomes outside of
the large cities. A number of additional outcome measures are available
at the state-level: foster care rates, new prison commitments,
unemployment rates, and poverty rates. None of these outcomes reveals a
pattern suggestive of an important impact of crack in the expected
direction. The negative relationship between crack and new prison
commitments, while perhaps surprising given the enormous increase in
drug-related incarceration over this period, hints at the possibility
that aggressive punishment of drug sellers may have reduced the severity
of the crack epidemic. In other words, the negative coefficient in the
prison regression may primarily reflect reverse causality running from
imprisonment to crack, rather than vice versa.
Figures 10 and 11 report the fraction of the observed variation in
the outcomes at the state level that can be explained by the crack index
for the periods 1984-1989 and 1989-2000. Not surprisingly given that
crack was concentrated in large cities, the rise and fall of crack has
less explanatory value at the state level. For instance, the crack index
explains less than one-third of the overall rise in young Black male
homicide at the state level, and only one-fifth of the increase in Black
low birth weight babies. Overall, comparing the results in Figures 8-11,
and noting that about 16% of the U.S. population resides in cities
included in our city sample, we estimate that about 70% of the adverse
impact of crack was felt in large cities, implying that the rates per
capita were at least 10 times higher in large cities than in the rest of
the country.
Our results shed new light on some prior work on the effects of the
crack epidemic. Grogger and Willis (2000), for example, argue that the
onset of the crack epidemic can explain a 10% elevation in urban crime
rates as of 1991, a result similar to our finding in Figure 8 that the
crack index is associated with a 5%-10% increase in violent and property
crime between 1984 and 1989. Ousey and Lee (2002) argue that crack, as
proxied by cocaine arrests, can explain city-level fluctuations in
homicides, whereas our analysis clarifies that the strongest links
between crack and homicide occur for homicides involving young Black
victims. Greenberg and West (2001), by contrast, argue that drug
enforcement became a growing influence on state prison populations in
the late 1980s, yet we find no evidence of a significant relationship
between our crack index and prison populations.
[FIGURE 10 OMITTED]
[FIGURE 11 OMITTED]
VII. CONCLUSION
A number of social, criminological, and economic variables
experienced negative shocks in the late 1980s and early 1990s,
particularly among Blacks. We find evidence consistent with the
hypothesis that the rise of crack cocaine played an important
contributing role. To overcome the absence of a reliable quantitative
measure of crack, we construct a crack index based on a set of
imperfect, but plausible proxies. This crack index reproduces many of
patterns described in journalistic and ethnographic accounts including
the timing of the crack epidemic and the disproportionate impact on
Blacks and Hispanics. We find a strong link between our measure of crack
and increased homicide rates by the young, especially among Blacks, in
the late 1980s. During that time period, our crack index is also
associated with adverse outcomes for babies--especially Black babies. By
the early 1990s, however, the relationship between crack and unwelcome
social outcomes had largely disappeared. Thus, although crack use
persisted at high levels, it did so with relatively minor measurable
social consequences. This finding is consistent with an initially high
level of crack-related violence as markets responded to the changes in
distribution methods associated with the technological shock that crack
represented. After property rights were established and crack prices
fell sharply reducing the profitability of the business,
competition-related violence among drug dealers declined.
One explanation for the weakening relationship between the crack
index and birth outcomes is the changing composition of crack users.
Following its introduction, crack use was overwhelmingly a drug of
adolescents and young adults, and its use was widespread. For instance,
7.2% of respondents in the National Household Survey on Drug Use and
Health (SAMHSA 2003b) who were 18-22 year olds in 1985 report lifetime
crack usage, compared with only 2.8% of those who were 33-37 year olds
in 1985. Later cohorts also use crack at much lower rates than the first
cohorts exposed to crack. In 2002, 0.6% of the age group that was 18-22
in 1985 (and by 2002 they were 35-39 year olds) had used crack in the
last month. In stark contrast, less than 0.2% of the 18-22 year olds in
2002 report using crack in the prior month. As crack addicts aged, fewer
were in the high fertility age group. Presumably, as the dangers of
crack to the fetus became clear, women intending to get pregnant may
have avoided crack and those using crack may have been less likely to
take a pregnancy to term.
If the rise of crack indeed exerted an important influence on
social outcomes over the last two decades, then an obvious concern is
that studies examining these outcomes which fail to adequately control
for crack may generate misleading conclusions. Ayres and Donohue (2003),
for instance, conjecture that the findings of Lott and Mustard (1997)
and Lott (2000) regarding the impact of concealed weapons laws are
spurious, driven by the omitted variable crack cocaine. Sailer (1999)
and Joyce (2004) level the same charges at Donohue and Levitt's
(2001) analysis of the impact of legalized abortion on crime. An
important application of the crack index we construct is as a control
variable in future research.
ABBREVIATIONS
AIDS: Acquired Immune Deficiency Syndrome
APWA: American Public Welfare Association
BEA: Bureau of Economic Analysis
BJS: Bureau of Justice Statistics
BLS: Bureau of Labor Statistics
DAWN: Drug Abuse Warning Network
DEA: Drug Enforcement Administration
ER: Emergency Room
FBI: Federal Bureau of Investigation
ICD: International Classification of Diseases
IV: Instrumental Variables
NCHS: National Center for Health Statistics
OLS: Ordinary Least Squares
STRIDE: System to Retrieve Drug Evidence
UCR: Uniform Crime Reports
doi: 10.1111/j.1465-7295.2012.00506.x
APPENDIX
This paper uses data from the 144 cities with population above
100,000 in 1980 and the 50 U.S. states.
Estimating the Crack Index
The procedure for estimating the crack index is:
1. Remove city- or state-fixed effects from each of the crack
proxies. Readjust each proxy to have a grand mean of 0 during the period
from 1980 to 1984.
2. Normalize each of the proxies to have unit variance. This
eliminates differences in units of measure across proxies.
3. The factor loadings ([GAMMA].sub.i]) and scores ([Z.sub.st])
satisfy the relationship:
(A1) Yist = Zst [GAMMA]i + [epsilon]ist
where i indexes a proxies, s a location, and t a time period. We
require a scale restriction to separately identify the loadings and
scores. In our analysis, we impose that the stun of the squared loadings
is one.
4. Select an initial value for the loadings.
5. Stack each of the available proxies at a particular
location/time. Use least squares regression across the proxies to
estimate the value of the crack index (score) at each location/time.
These regressions are within a location/time, across measures.
6. The squared loadings measure the extent to which each of the
proxies contributes to the overall crack index. To account for missing
data, at each location/time, multiply the scores calculated in step 5 by
[summation over (i)] [[gamma].sup.2.sub.i], where [[gamma].sub.i]
represents the loading associated with proxy i and the summation is made
over all available proxies at that location/time.
7. Regress each proxy on the scores calculated in step 5 to
generate a new estimate of the loading associated with that proxy. These
regressions are within a particular measure, across locations/times.
8. Re-normalize the estimated loadings to satisfy the scale
restriction.
9. Repeat steps 5-8 until the loadings converge. (34)
10. Test multiple initial choices for loadings to ensure that the
convergent result is optimal in the sense of minimizing the sum of the
squared residuals in Equation (A1).
It is important to note that constructed in this manner the
absolute mean and variance of the crack index are arbitrary.
TABLE A1
The Data Used in This Paper
Measure Explanation Availability
Cocaine arrest Percentage of all Most cities, almost
rate arrests made for all states
possession or
distribution of
opium/cocaine and
their derivatives,
minimum of 100
total arrests
Cocaine death Per-capita number Almost all cities,
rate of cocaine-related all states
deaths (a)
Cocaine bust Per-capita number 60 cities in 1980
rate of busts involving increasing to 110
cocaine; minimum of cities by 1999,
15 busts (b) almost all states
Cocaine-related Number of cocaine- 17 cities in 1980
ER visits related emergency increasing to 21
department visits cities by 1999
per 100,000
population
Newspaper Number of articles 52 cities in 1980
citation ratio drawn from 341 U.S. increasing to 132
periodicals cities by 2000
containing a city
name, "crack," and
"cocaine" divided
by the number of
articles containing
the city name and
"crime," minimum of
30 crime articles
Male homicide rate Male homicide Most cities, almost
ages 14-17 victims ages 14-17 all states
per 100,000
population
Male homicide rate Male homicide Most cities, almost
ages 18-24 victims ages 18-25 all states
per 100,000
population
Male homicide rate Male homicide Most cities, almost
ages 25 and over victims ages 25 and all states
over per 100,000
population
Violent crime rate Violent crimes per Almost all cities
100,000 residents and states
Homicide rate Homicides per Almost all cities
100,000 residents and states
Rape rate Rapes per 100,000 Almost all cities
residents and states
Assault rate Assaults per Almost all cities
100,000 residents and states
Robbery rate Robberies per Almost all cities
100,000 residents and states
Property crime rate Property crimes per Almost all cities
100,000 residents and states
Burglary rate Burglaries per Almost all cities
100,000 residents and states
Larceny rate Larcenies per Almost all cities
100,000 residents and states
Auto theft rate Auto thefts per Almost all cities
100,000 residents and states
Weapons arrest rate Percentage of all Most cities, almost
arrests made for all states
weapons violations,
minimum 100 total
arrests
Rate low birth Per-capita number Almost all cities,
weight babies of singleton births all states
<2500 g
Child mortality Per-capita number Almost all cities,
rate of child deaths all states
ages 1-4
Rate teen birth Per-capita number Almost all cities,
of teen births all states
Rate unwed birth Per-capita number Almost all cities,
of unwed births all states
Fetal death rate Per-capita number 117 cities before
of fetal deaths 1996, 57 cities
after 1996, most
states
Foster care rate Per-capita number Most states
of children in
state-managed
foster care
Female prison rate Proportion of new All states
court commitments
that are female
Total new prisoners Total annual new All states
court commitments
Unemployment rate Fraction of the All states
labor-force
population
unemployed
Poverty rate Fraction of the All states
population below
the federal poverty
level
Per-capita income Per-capita income All cities and
in 2,000 dollars states
Population by age, City-level All cities and
sex, and race population measures states
are constructed by
linearly
interpolating
across decennial
census years;
state-level data
use annual
estimates
Years
Measure Covered Source
Cocaine arrest 1980-2000 Federal Bureau of Investigation
rate (FBI) Uniform Crime Reports
(UCR)
Cocaine death 1980-2000 National Center for Health
rate Statistics (NCHS) Mortality
Detail Files
Cocaine bust 1980-1999 Drug Enforcement Administration
rate (DEA) System to Retrieve
Information from Drug Evidence
(STRIDE)
Cocaine-related 1980-2000 Drug Abuse Warning Network
ER visits (DAWN)
Newspaper 1980-2000 Lexis-Nexis
citation ratio
Male homicide rate 1980-2000 FBI UCR Supplemental Homicide
ages 14-17 Report
Male homicide rate 1980-2000 FBI UCR Supplemental Homicide
ages 18-24 Report
Male homicide rate 1980-2000 FBI UCR Supplemental Homicide
ages 25 and over Report
Violent crime rate 1980-2000 FBI UCR
Homicide rate 1980-2000 FBI UCR
Rape rate 1980-2000 FBI UCR
Assault rate 1980-2000 FBI UCR
Robbery rate 1980-2000 FBI UCR
Property crime rate 1980-2000 FBI UCR
Burglary rate 1980-2000 FBI UCR
Larceny rate 1980-2000 FBI UCR
Auto theft rate 1980-2000 FBI UCR
Weapons arrest rate 1980-2000 FBI UCR
Rate low birth 1980-2000 NCHS Natality Detail Files
weight babies
Child mortality 1980-2000 NCHS Mortality Detail Files
rate
Rate teen birth 1980-2000 NCHS Natality Detail Files
Rate unwed birth 1980-2000 NCHS Natality Detail Files
Fetal death rate 1980-1998 NCHS Fetal Death Files
Foster care rate 1983-1995 American Public Welfare
Association (APWA) Voluntary
Cooperative Information System
(VCIS)
Female prison rate 1980-1998 Bureau of Justice Statistics (BJS)
Correctional Populations in the
United States
Total new prisoners 1980-1998 BJS Correctional Populations in the
United States
Unemployment rate 1980-2000 Bureau of Labor Statistics (BLS)
Poverty rate 1980-2000 Census Bureau Poverty Estimates
Per-capita income 1980-2000 Bureau of Economic Analysis
(BEA) Regional Economic
Population by age, 1980-2000 Census Bureau Population Estimates
sex, and race
City (C),
Analyzed State (S), or
Measure by Race? Both (B)
Cocaine arrest N B
rate
Cocaine death N B
rate
Cocaine bust N B
rate
Cocaine-related N C
ER visits
Newspaper N C
citation ratio
Male homicide rate Y B
ages 14-17
Male homicide rate Y B
ages 18-24
Male homicide rate Y B
ages 25 and over
Violent crime rate N B
Homicide rate N B
Rape rate N B
Assault rate N B
Robbery rate N B
Property crime rate N B
Burglary rate N B
Larceny rate N B
Auto theft rate N B
Weapons arrest rate Y B
Rate low birth Y B
weight babies
Child mortality Y B
rate
Rate teen birth Y B
Rate unwed birth Y B
Fetal death rate Y B
Foster care rate N S
Female prison rate N S
Total new prisoners N S
Unemployment rate N S
Poverty rate N S
Per-capita income N B
Population by age, Y B
sex, and race
(a) Cocaine deaths include accidental poisonings, suicides, and other
deaths for which cocaine use was coded as a primary or contributing
factor. Prior to 1989, deaths were classified using the International
Classification of Diseases 9th revision (ICD-9); starting in 1999
deaths were coded using the 10th revision. Cocaine death entries under
ICD-9 include ICD codes 8552, 3042, and 3056 as well as ICD codes
8501-8699, 9501-9529, 9620-9629, 972, 9801-9879, 3050-3054, 3057-3059
with a secondary code of 9685. Cocaine deaths under ICD-10 include
codes F140-F149 and F190-F199, X42, X44, X62, X64, X85, Y12, and Y14
with secondary code T405. For more information on counting drug-
related deaths see Fingerhut and Cox 1998.
(b) Cocaine busts were defined as busts with primary drug code 9041
and secondary drug codes L000, L005, LOW, L269, L900, and L920.
TABLE A2
Estimated Crack Indices for Cities and States
Crack Index
1985 1989 1993 1997 2000
Cities
Akron 0.006 0.055 0.045 0.024 0.047
Albuquerque 0.019 1.370 1.557 1.944 2.168
Allentown 0.158 0.964 1.012 1.175 1.136
Amarillo -0.015 0.203 0.622 0.242 0.286
Anaheim 0.362 1.239 1.165 0.707 0.420
Anchorage 0.047 0.258 -0.155 0.250 0.284
Ann Arbor 0.021 0.000 0.115 -0.015 -0.016
Arlington Tx 0.041 2.440 0.817 0.845 0.785
Atlanta 0.432 4.344 3.180 4.230 3.995
Aurora Co 0.005 0.086 0.444 0.257 0.588
Austin -0.026 0.596 0.617 0.823 0.661
Baltimore 0.095 2.156 2.640 2.980 1.184
Baton Rouge 0.151 1.297 0.852 1.224 0.880
Beaumont 0.148 0.160 0.000 0.777 0.766
Birmingham 0.082 0.419 0.493 0.502 0.624
Boston 0.912 3.662 3.810 3.501 3.129
Bridgeport 0.540 1.143 2.918 2.311 2.208
Buffalo 0.536 2.687 4.376 4.563 3.214
Cedar Rapids -0.035 -0.013 0.000 0.043 0.060
Charlotte 0.427 2.273 1.222 0.352 0.434
Chattanooga 0.024 0.064 0.501 0.829 0.523
Chesapeake 0.093 1.334 1.494 0.725 0.943
Chicago 0.134 2.689 1.795 1.805 2.284
Cincinnati 0.203 1.401 1.234 0.462 1.181
Cleveland 0.045 2.935 2.426 1.835 0.837
Colorado Springs -0.025 0.109 0.308 0.074 0.231
Columbus Ga 0.007 0.298 0.457 0.399 0.541
Columbus Oh 0.033 2.120 2.276 2.144 2.198
Corpus Christi -0.007 0.045 0.166 0.068 0.156
Dallas 0.161 1.946 1.884 1.951 2.103
Dayton 0.028 0.721 0.435 0.838 1.578
Denver 0.176 1.322 1.571 2.028 2.785
Des Moines -0.014 1.084 0.104 0.445 0.426
Detroit 0.126 1.939 2.100 1.739 2.057
Durham -0.060 0.186 0.513 0.892 0.597
El Paso 0.675 2.407 1.347 1.436 1.300
Erie -0.009 0.631 0.611 0.518 0.882
Eugene 0.009 0.066 0.569 0.550 0.422
Evansville -0.019 0.055 0.037 0.158 0.063
Flint -0.021 1.020 0.639 0.443 0.466
Fort Lauderdale 0.254 0.668 2.529 0.343 0.640
Fort Wayne 0.000 1.606 0.738 1.024 0.552
Fort Worth 0.273 2.484 2.068 1.522 1.449
Fremont 0.214 0.794 0.296 0.685 0.369
Fresno 0.302 1.482 1.519 0.817 0.469
Garland 0.013 0.996 0.579 0.900 0.846
Gary 0.042 0.242 0.988 1.200 0.049
Glendale Az -0.002 0.065 0.013 0.040 0.075
Grand Rapids 0.056 0.944 0.491 0.489 0.112
Greensboro 0.106 0.972 1.383 1.341 1.346
Hampton 0.534 1.171 1.763 1.744 2.068
Hartford -0.014 0.605 0.924 0.487 0.760
Hialeah -0.040 0.191 0.013 0.008 -0.016
Hollywood -0.045 0.187 2.564 0.756 0.587
Honolulu 0.320 0.766 0.827 1.207 0.088
Houston 0.101 1.151 1.687 1.305 0.726
Huntington Beach 0.124 0.654 0.225 0.148 0.293
Huntsville 0.000 0.032 0.000 0.070 0.033
Independence -0.044 0.356 0.133 0.300 0.204
Indianapolis 0.014 0.833 0.612 0.889 0.858
Irving -0.023 0.050 0.396 0.371 0.408
Jackson 0.000 0.097 0.051 ... ...
Jacksonville 0.236 0.817 1.138 0.408 0.600
Jersey City 0.185 2.652 1.884 2.979 2.604
Kansas City Ks 0.040 2.056 0.644 0.311 1.750
Kansas City Mo 0.140 1.525 0.272 0.550 0.919
Knoxville 0.018 0.275 0.400 0.485 0.598
Lafayette 0.000 2.164 1.161 1.365 0.682
Lakewood 0.070 0.229 0.057 -0.036 0.152
Lansing 0.070 0.815 0.316 0.405 0.387
Las Vegas 0.172 0.513 0.776 0.866 1.226
Lexington 0.181 0.687 0.578 0.157 0.191
Lincoln 0.011 0.649 0.326 0.346 0.281
Little Rock 0.035 1.435 1.095 0.939 0.820
Livonia 0.240 0.407 0.145 0.104 0.557
Long Beach 0.038 2.689 2.574 2.293 1.807
Los Angeles 1.118 3.809 2.626 2.356 2.226
Louisville 0.033 0.929 0.505 1.170 0.665
Lubbock 0.053 0.295 0.032 0.377 0.488
Madison 0.116 0.408 1.178 0.667 0.349
Memphis 0.005 0.849 0.439 0.575 1.468
Mesa -0.049 0.158 0.029 0.120 0.244
Miami 0.217 1.556 1.011 1.354 1.278
Milwaukee -0.029 1.294 0.997 1.554 0.790
Minneapolis 0.416 1.677 1.670 2.373 1.630
Mobile 0.194 1.408 0.519 1.195 1.895
Montgomery -0.035 0.711 0.201 0.946 0.814
Nashville -0.038 0.464 0.226 0.421 0.356
New Orleans 0.757 4.806 2.629 3.129 1.217
New York 0.266 3.720 4.624 3.975 2.922
Newark 0.148 3.814 3.087 7.438 6.409
Newport News 0.141 0.768 0.721 0.762 0.936
Norfolk 0.071 0.605 0.331 0.465 0.502
Oakland 0.491 4.122 4.286 3.109 3.265
Oklahoma City 0.314 1.907 1.625 1.707 1.272
Omaha -0.042 2.179 0.682 0.703 0.612
Orlando 0.345 0.686 2.306 0.981 0.583
Pasadena Tx 0.282 0.240 0.383 0.095 0.000
Paterson 0.481 2.515 2.610 4.244 3.947
Peoria 11 0.002 0.269 0.065 0.021 0.113
Philadelphia 0.385 4.794 3.814 3.750 4.087
Phoenix 0.490 2.260 1.431 1.653 2.227
Pittsburgh 0.133 1.169 3.816 2.988 3.522
Portland 0.136 2.664 2.737 2.455 2.253
Providence 0.220 1.409 1.096 3.640 3.180
Raleigh -0.002 1.255 1.584 1.631 0.978
Richmond Va 0.007 0.810 1.127 0.739 0.626
Riverside 0.308 2.108 1.890 1.685 1.360
Rochester 0.026 0.309 0.181 0.270 0.173
Rockford -0.030 0.218 0.306 0.082 0.108
Sacramento -0.059 2.923 1.515 1.043 1.226
Salt Lake City 0.142 1.561 1.807 3.892 4.281
San Antonio 0.033 2.461 1.789 0.687 0.388
San Diego 0.114 3.472 2.108 1.982 2.217
San Francisco 0.162 5.918 4.871 3.550 2.976
San Jose 0.600 2.048 0.834 1.198 0.559
Santa Ana 0.814 0.945 1.623 0.737 0.670
Savannah 0.024 0.001 -0.005 0.099 0.024
Seattle 0.166 3.021 4.290 2.570 2.600
Shreveport 0.008 0.561 0.691 0.365 0.501
South Bend -0.008 0.262 0.341 0.365 0.528
Spokane 0.125 0.449 0.223 0.216 0.606
Springfield Ma 0.051 0.918 1.057 2.295 1.221
Springfield Mo 0.000 0.099 0.460 1.457 0.005
St. Louis 0.156 1.638 2.167 1.449 1.638
St. Paul 0.212 1.715 1.622 1.259 0.175
St. Petersburg 0.225 0.896 2.050 0.536 0.395
Sterling Heights 0.000 0.000 -0.001 0.096 0.285
Stockton 0.466 1.031 1.337 0.946 0.807
Syracuse 0.283 0.280 0.367 0.353 0.276
Tacoma 0.002 0.146 0.356 0.296 1.459
Tampa 0.407 0.854 1.334 0.647 0.527
Toledo 0.071 0.488 0.328 0.414 0.500
Topeka 0.003 0.037 -0.017 -0.017 0.204
Torrance 0.103 1.173 0.252 0.127 0.564
Tucson -0.011 1.591 1.045 1.015 2.727
Tulsa 0.065 0.256 0.258 0.108 0.184
Virginia Beach -0.007 0.007 0.045 0.032 0.044
Warren 0.008 0.396 1.177 0.000 0.106
Washington 0.593 3.183 1.731 0.716 0.807
Wichita 0.015 0.010 0.039 0.029 0.133
Winston-Salem 0.018 0.142 0.169 0.507 0.411
Worcester 0.248 0.747 1.254 0.136 1.356
Yonkers 0.358 3.242 2.048 2.392 1.508
States
Alabama 0.265 0.878 0.314 2.009 1.087
Alaska -0.006 0.690 -0.075 0.644 1.357
Arizona 0.640 1.962 0.701 1.252 1.991
Arkansas 0.134 1.274 1.093 0.947 0.664
California 1.542 3.837 2.220 1.462 1.450
Colorado -0.076 0.846 0.797 0.798 1.698
Connecticut 0.658 2.250 3.549 3.374 2.273
Delaware 0.106 2.764 3.066 5.266 2.096
Florida 1.241 0.597 2.518 0.842 0.332
Georgia 0.815 3.160 2.333 3.382 2.240
Hawaii -0.011 2.822 1.893 1.873 0.188
Idaho 0.166 1.157 0.279 0.217 0.276
Illinois 0.489 2.001 1.976 0.823 1.726
Indiana 0.076 0.565 0.670 1.765 0.864
Iowa -0.045 0.353 -0.069 0.499 0.439
Kansas 0.641 1.513 0.205 0.509 0.652
Kentucky 0.177 0.764 0.735 1.905 1.316
Louisiana 0.742 2.744 2.279 2.796 1.464
Maine 0.402 0.019 0.273 0.939 0.408
Maryland 1.271 4.676 4.351 5.292 3.002
Massachusetts 1.258 3.447 3.451 4.137 2.500
Michigan 0.423 1.145 1.051 1.196 1.383
Minnesota 0.631 0.502 0.251 0.520 0.551
Mississippi 0.029 1.042 1.007 1.657 1.013
Missouri 0.632 1.046 1.232 0.923 1.049
Montana 0.023 0.081 0.002 0.128 -0.050
Nebraska 0.000 0.090 -0.001 0.019 0.079
Nevada 0.757 1.127 1.794 2.233 2.934
New Hampshire 0.303 0.965 0.448 1.551 0.490
New Jersey 0.639 3.300 3.025 5.163 3.417
New Mexico 0.892 3.056 3.021 4.779 3.638
New York 0.705 4.372 4.661 4.141 2.542
North Carolina 0.228 1.587 1.314 2.038 1.505
North Dakota -0.006 0.048 -0.073 -0.054 0.224
Ohio 0.438 2.531 1.789 2.105 1.493
Oklahoma 0.316 0.942 1.095 1.316 0.930
Oregon 0.552 2.220 2.271 1.987 1.648
Pennsylvania 0.438 2.295 2.609 2.508 2.160
Rhode Island 1.224 3.231 1.827 2.959 2.447
South Carolina 0.400 2.254 0.801 2.356 1.639
South Dakota 0.043 -0.097 0.029 0.067 0.117
Tennessee 0.319 1.305 1.004 1.579 1.328
Texas 0.759 2.271 1.956 2.389 1.818
Utah 0.025 1.355 1.487 2.961 2.069
Vermont 0.216 0.345 -0.020 0.525 0.190
Virginia 0.177 2.281 2.338 2.279 1.393
Washington 0.519 2.824 1.547 1.997 2.094
West Virginia 0.594 1.171 0.590 0.571 0.649
Wisconsin 0.220 0.854 0.662 0.881 0.610
Wyoming -0.015 0.063 0.056 -0.109 0.061
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ROLAND G. FRYER JR., PAUL S. HEATON, STEVEN D. LEVITT and KEVIN M.
MURPHY *
* We would like to thank Jonathan Caulkins, John Donohue, Lawrence
Katz, Glenn Loury, Derek Neal, Bruce Sacerdote, Sudhir Venkatesh, and
Ebonya Washington, and two anonymous referees for helpful discussions on
this topic. Elizabeth Coston and Rachel Tay provided exceptional
research assistance. We gratefully acknowledge the financial support of
Sherman Shapiro, the American Bar Foundation, and the National Science
Foundation.
Fryer Jr.: Professor, Department of Economics, Harvard University,
1805 Cambridge Street, Cambridge, MA 02138. Phone 1-617-495-9592, Fax
1-617-495-8570, E-mail
[email protected]
Heaton: Economist, Law, Business, and Regulation, RAND Corporation,
1776 Main Street, Santa Monica, CA 90407-2138. Phone 1-310-393-0411
x7526, Fax 1-310-260-8156, E-mail
[email protected]
Levitt: Professor, Department of Economics, University of Chicago,
1126 East 59th Street, Chicago, IL 60637. Phone 1-773-834-1862, Fax
1-773-834-3040, E-mail
[email protected]
Murphy: Professor, Booth School of Business, University of Chicago,
5807 S Woodlawn Ave, Chicago, IL 60637. Phone 1-773-702-7280, Fax
1-773-834-8172, E-mail
[email protected]
(1.) Homicide rates for young White males (with Hispanics included
as Whites) followed a similar pattern, although the fluctuations were
far more muted. Homicide rates for White males older than 25 have
steadily fallen since 1985.
(2.) We describe the data sources, definitions, sample
availability, and precise construction of these variables and others
used in the paper in the Appendix.
(3.) Neal (2006) provides further evidence of a downturn in black
educational outcomes.
(4.) Over the past 30 years, for instance, the Blacks-Whites ratio
of median earnings for male full-time workers increased from 0.5 to 0.73
(Welch 2003), the Black infant mortality rate fell by two-thirds
(Almond, Chay, and Greenstone 2006), the fraction of Blacks between the
ages of 25 and 29 with 4-year college degrees has increased nearly
threefold (Blank 2001), and Black academic achievement (as measured by
NAEP scores) has increased 0.6 standard deviations relative to Whites
(Grissmer, Flanagan, and Williamson 1998). The number of Black
entrepreneurs has more than doubled (Boston 2001). The number of Blacks
in Congress has increased fivefold. Similar advances have been made
among high-level executives, professors, and administrators at elite
colleges and universities, and the fraction of Blacks living in
middle-class neighborhoods.
(5.) Other competing explanations have also been proposed. Ferguson
(2001) argues that the rise in popularity of hip-hop music is to blame
for the divergence in Black-White test score gaps in 1988. McWhorter
(2003) makes a similar argument.
(6.) The shortcomings of these proxies for crack may explain the
sometimes contradictory empirical findings reported in these papers.
Cork (1999) and Ousey and Lee (2004) find that cocaine arrests are
positively related to homicide rates. Grogger and Willis (2000) estimate
that crack raised crime by about 10%. Neither Baumer et al. (1998) nor
Corman and Mocan (2000) find that increases in crack are associated with
rising homicide. Baumer et al. (1998) report that increases in
cocaine-related arrests are associated with a rise in robbery arrests
and a decline in burglary arrests. Corman and Mocan (2000) show that
their drug use measures are positively correlated with both robberies
and burglaries.
(7.) Data can be found on Roland Fryer's web page
(http://post.economics.harvard.edu/faculty/fryer/fryer.html) and Steven
Levitt's web page (http://pricetheory.uchicago.
edu/levitt/home.html).
(8.) Victimization data are used instead of offender data because
the identity of some offenders is unknown. Among homicides with a known
offender, there is a high correlation between the race and age of the
victim and offender.
(9.) All of these conclusions regarding the relationship between
crack and social outcomes must be qualified with the important caveat
that we are describing correlations in the data, rather than clear
causal links.
(10.) A gram weighs about as much as a dime.
(11.) Crack differs from freebase cocaine because the creation
procedure lacks the final step of removing the base from the mixture.
(12.) Note, however, that the consensus in the recent medical
literature is that there are few long-term effects of crack exposure in
utero alter controlling for the mother's alcohol and tobacco
consumption (Frank et. al. 2001; Zuckerman. Frank, and Mayes 2002).
(13.) The exact data sources, definitions, and construction of each
of the variables are described in greater detail in the Appendix.
(14.) In an earlier version of this paper, we presented estimates
in which we did attempt to differentiate between powder and crack
cocaine, obtaining similar results.
(15.) Arrests for powder versus crack cocaine are not reported
separately in the FBI data. The total arrest rate for all crimes rises
from 4,596 per 100,000 residents in 1980 to a peak of 5,763 per 100,000
in 1996, before falling to 4,954 per 100,000 in 2000.
(16.) The data set includes separate drug codes for cocaine,
cocaine hydrochloride, and a variety of cocaine salts. There does appear
to be a pattern of classifying crack cocaine, which has the
hydrocholoride portion of the molecule removed, as cocaine. It seems,
however, that powder cocaine is also sometimes classified under the code
"cocaine."
(17.) For instance, a newspaper story that reported a cocaine
addict, while in the process of committing a crime got cracked over the
head by a police baton, would erroneously register as a crack mention
using our methodology.
(18.) This is similar to how psychometricians measure
"intelligence" (g) taking the results of several individual
aptitude tests and determining the single factor that best explains the
covariance in these related proxies. Mathematically, factor analysis
identifies the eigenvectors (the scores) and corresponding eigenvalues (the loadings) of the variance-covariance matrix of the Y variables.
(19.) We follow standard practice of normalizing proxy measures
included on the left-hand side to have mean zero and variance one
whenever we do factor analysis.
(20.) Across specifications, a second factor explains an average of
about 30% of the variance in the proxies. For the city and national
specifications, a third factor explains around 8% of the variance.
(21.) If measurement error is positively correlated across proxies,
then the improvement in the signal-to-noise ratio is less pronounced.
The opposite is true if the measurement error is negatively correlated
across proxies.
(22.) Note, however, that this IV strategy is a possible solution
to the measurement error problem, but not to any possible endogeneity in
the crack measure, as we discuss later.
(23.) Another approach would be to simultaneously incorporate the
information identifying the crack index and its relationship to our
social outcomes via GMM as in Black and Smith (2006). Although GMM in
this context has desirable consistency properties, it does not generate
measures of the level of crack across cities, which is a primary focus
of this paper.
(24.) The existence of a pre-crack period also allows us the
opportunity to estimate our factor analysis on the pre-period data only,
isolating any common factors that are moving the crack proxies before
crack arrives. One can then remove these preexisting factors in
constructing a crack index. In practice, this has little impact on our
results. An earlier version of this paper, available from the authors,
describes this exercise and the underlying assumptions in detail.
(25.) The scaling of the loadings is arbitrary: we follow the
standard normalization which is to make the square of the loadings sum
to one. In constructing a crack index that is a weighted average of the
underlying proxies, the weights one would use are the square root of the
loadings we report in the table. After taking the square root of these
values, the sum of the weights would add to one.
(26.) The patterns observed in Figures 5-7 continue to hold if we
simultaneously control for racial composition and the other factors like
region and city size.
(27.) Results for the full set of cities and states in the sample,
for the years 1985, 1989, 1993, 1997, and 2000 are reported in Table A1.
(28.) Recent work by Beckett, Nyrop, and Pfingst (2006) in fact
argues that Seattle has an acute crack problem relative to other cities.
(29.) Imposing the further assumption that the ratio of
crack's incidence across Whites and Blacks is constant across areas
in a given year, we have also constructed an index of the crack
intensity in a city controlling for racial composition. This measure of
intensity more closely corresponds to the crack variable that one would
use as a right-hand-side variable when using individual-level data, and
is available for download at our website. The results we obtain are
quite similar.
(30.) The crack index is close to zero and exhibits little
variation prior to 1985, leading to unstable, imprecisely estimated
coefficients in the early part of our sample. Thus, we do not report
results for 1980-1984.
(31.) Using cocaine arrests as the crack measure instead of the
index generates results of similar sign, although cocaine arrests are a
considerably weaker proxy in these regressions. For example, while the
crack index can explain 63% of the rise in Black youth homicide from
1984 to 1989, 40% of the change in Black young adult homicide, 33% of
the change in Black low birth weight incidence, and 67% of the growth in
Black fetal death rates, cocaine arrests can account for only 43%, 14%,
24%, and 36% of these changes, respectively.
(32.) One could also instrument with each of the remaining crack
proxies individually, but because of missing data in some of our
proxies, the index approach is preferable in our setting. The results
are not sensitive to using a different one of the crack proxies as the
right-hand-side variable.
(33.) More specifically, only a portion of the observed variation
in cocaine arrests is attributable to variation in crack usage if there
is measurement error in cocaine arrests. Assume that cocaine arrests are
determined by a latent variable crack and noise, and that our estimated
crack index using all of the proxies except cocaine arrests also
reflects a combination of movements in crack and noise. Further assume
that the error terms in these two measures are uncorrelated, and that
these errors are also uncorrelated with the error term in Equation (3).
Then a consistent estimate of the impact of cocaine arrests can be
obtained from two-stage least squares using the index as an instrument.
In the standard application, one would then compute the overall impact
of a change in cocaine arrests as the product of the change in cocaine
arrests multiplied by the estimated coefficient from two-stage least
squares. In computing the impact of crack (as opposed to cocaine arrests
per se) in Equation (3), however, we only want to use the portion of the
variation in cocaine arrests driven by crack. It can be shown
algebraically that this equates to scaling down the full variation in
cocaine arrests by the signal to signal-plus-noise ratio in cocaine
arrests. This signal to signal-plus-noise ratio can be computed from the
variance-covariance matrix of the crack proxies, combined with a scaling
adjustment across proxies that can be inferred from the ratio of the IV
estimates when one proxy is used as the instrument and the other
variable is instrumented versus when the roles of the two variables are
reversed.
(34.) Although the paper reports estimates of a single factor
model, for verification purposes we also estimated models allowing for
multiple factors (i.e., [[GAMMA].sub.i] and [Z.sub.st] are vectors).
With multiple factors the estimated loadings and scores are unique only
up to a rotation. The algorithm described will not converge unless a
specific rotation is imposed at each stage of estimation.
TABLE 1
Summary Statistics
Pre-1985
Variable N Mean SD
City Level
Crack proxies
Cocaine arrest rate 2473 0.0107 0.01273
Cocaine death rate 2935 3.174E-6 5.936E-6
Cocaine bust rate 1770 1.1546E-4 2.1917E-4
Cocaine-related ER visits 434 11.12 18.28
Newspaper citation ratio 2731 0.002005 0.005511
Homicide measures
Male homicide rate ages 14-17 2760 0.3701 0.5428
Male homicide rate ages 18-24 2760 2.639 2.484
Male homicide rate age 25 and 2760 8.634 7.214
over
Crime measures
Violent crime 2616 1020 694.8
Homicide rate 2616 15.81 11.95
Rape rate 2616 54.92 32.41
Assault rate 2616 475.6 308.5
Robbery rate 2616 473.5 448.1
Property crime 2616 8337 4032
Burglary rate 2616 2568 1245
Larceny rate 2616 5157 2634
Auto theft rate 2616 611.9 666.9
Other outcome measures
Weapons arrest rate 2717 0.01689 0.007768
Rate low birth weight babies 2935 0.001297 5.9189E-4
Child mortality rate 2935 5.61E-5 3.042E-5
Rate teen birth 2935 0.003078 0.001506
Rate unwed birth 1862 0.005324 0.003632
Fetal death rate 1892 2.2081E-4 2.2851E-4
State Level
Crack proxies
Cocaine arrest rate 1034 0.005265 0.005751
Cocaine death rate 1150 1.207E-6 1.549E-6
Cocaine bust rate 1106 2.294E-5 2.774E-5
Homicide measures
Male homicide rate ages 14-17 1275 0.1504 0.1347
Male homicide rate ages 18-24 1275 1.025 0.7042
Male homicide rate age 25 and 1275 3.663 2.297
above
Crime measures
Violent crime 946 406.3 216.1
Homicide rate 955 6.663 3.859
Rape rate 947 29.55 13.39
Assault rate 954 231.8 114.6
Robbery rate 955 140.7 112.5
Property crime 955 4489 1193
Burglary rate 955 1277 440.9
Larceny rate 955 2871 720.1
Auto theft rate 955 346.8 188.2
Other outcome measures
Weapons arrest rate 1034 0.01277 0.006142
Rate low birth weight babies 1050 9.3487E-4 2.8929E-4
Child mortality rate 1050 4.3E-5 1.507E-5
Rate teen birth 1050 0.002318 7.771E-4
Rate unwed birth 861 0.002764 0.001115
Fetal death rate 857 2.4683E-4 3.5718E-4
Foster care rate 381 0.001074 4.1005E-4
Female prison rate 1149 0.05824 0.02251
Total new prisoners 1149 2724 3146
Unemployment rate 1150 0.1431 0.04261
Poverty rate 1250 0.07207 0.02547
1985 to Present
Variable Mean SD
City Level
Crack proxies
Cocaine arrest rate 0.04227 0.03496
Cocaine death rate 2.216E-5 2.72E-5
Cocaine bust rate 2.4198E-4 7.6628E-4
Cocaine-related ER visits 124.7 80.87
Newspaper citation ratio 0.03734 0.03358
Homicide measures
Male homicide rate ages 14-17 0.8373 1.097
Male homicide rate ages 18-24 3.793 4.121
Male homicide rate age 25 and 8.359 7.233
over
Crime measures
Violent crime 1326 827
Homicide rate 17.32 14.4
Rape rate 61.79 40.89
Assault rate 720.7 476.6
Robbery rate 525.9 412.4
Property crime 8570 4685
Burglary rate 2075 1116
Larceny rate 5545 3377
Auto theft rate 949.8 826.6
Other outcome measures
Weapons arrest rate 0.0159 0.008179
Rate low birth weight babies 0.001456 7.4674E-4
Child mortality rate 4.989E-5 3.063E-5
Rate teen birth 0.003159 0.001596
Rate unwed birth 0.008013 0.005199
Fetal death rate 2.2613E-4 2.6331E-4
State Level
Crack proxies
Cocaine arrest rate 0.01918 0.01675
Cocaine death rate 8.651E-6 8.277E-6
Cocaine bust rate 4.54E-5 4.107E-5
Homicide measures
Male homicide rate ages 14-17 0.2282 0.2193
Male homicide rate ages 18-24 1.061 0.8437
Male homicide rate age 25 and 2.869 1.92
above
Crime measures
Violent crime 480.4 248.9
Homicide rate 6.155 3.457
Rape rate 34.92 13.95
Assault rate 301.1 158.5
Robbery rate 142.6 105.2
Property crime 4221 1149
Burglary rate 969.4 362.1
Larceny rate 2834 736.1
Auto theft rate 418.1 217.4
Other outcome measures
Weapons arrest rate 0.01151 0.005613
Rate low birth weight babies 8.8456E-4 2.958E-4
Child mortality rate 3.126E-5 1.299E-5
Rate teen birth 0.001935 7.0492E-4
Rate unwed birth 0.004078 0.001596
Fetal death rate 2.2531E-4 3.3293E-4
Foster care rate 0.001245 5.2851E-4
Female prison rate 0.08528 0.02475
Total new prisoners 5843 7826
Unemployment rate 0.1277 0.03957
Poverty rate 0.05529 0.01812
Notes: The unit of observation is a city-year in the top portion of
the table and a state-year in the bottom portion. See the Appendix
(Table A1) for precise sources and definitions of the variables. For
most variables the sample period covered is 1980-2000; for some
measures a shorter time series is available. The city sample is
restricted to the 144 cities with population greater than 100,000
in 1980. Rates are measured relative to the total city or state
population.
TABLE 2
Correlations in Crack Proxies
Arrests Deaths Busts
National Data
Raw correlations
Cocaine arrests 1.000
Cocaine deaths 0.839 1.000
Cocaine busts 0.648 0.225 1.000
Cocaine-related ER visits 0.951 0.881 0.394
Newspaper citations 0.922 0.630 0.754
City-Level Data
Correlations removing city-fixed effects
Cocaine arrests 1.000
Cocaine deaths 0.425 1.000
Cocaine busts 0.147 0.114 1.000
Cocaine-related ER visits 0.682 0.490 0.194
Newspaper citations 0.385 0.185 0.086
Correlations removing city- and year-fixed effects
Cocaine arrests 1.000
Cocaine deaths 0.164 1.000
Cocaine busts 0.049 0.043 1.000
Cocaine-related ER visits 0.262 0.123 0.082
Newspaper citations -0.001 0.003 -0.052
ER Citations
National Data
Raw correlations
Cocaine arrests
Cocaine deaths
Cocaine busts
Cocaine-related ER visits 1.000
Newspaper citations 0.812 1.000
City-Level Data
Correlations removing city-fixed effects
Cocaine arrests
Cocaine deaths
Cocaine busts
Cocaine-related ER visits 1.000
Newspaper citations 0.467 1.000
Correlations removing city- and year-fixed effects
Cocaine arrests
Cocaine deaths
Cocaine busts
Cocaine-related ER visits 1.000
Newspaper citations 0.020 1.000
Arrests Deaths Busts
State-Level Data
Correlations removing state-fixed effects
Cocaine arrests 1.000
Cocaine deaths 0.545 1.000
Cocaine busts 0.282 0.258 1.000
Correlations removing state- and year-fixed effects
Cocaine arrests 1.000
Cocaine deaths 0.223 1.000
Cocaine busts 0.097 0.140 1.000
Notes: The national correlations are the correlations across time of
national aggregate annual values of the five crack proxies. The city
correlations are correlations across location and time for the 144
U.S. cities with population above 100,000 in 1980. The state
correlations are correlations across location and time for the 50 U.S.
states. The data span the years 1980-2000.
TABLE 3
Estimates of Factor Loadings
Crack Proxies National City Level
Cocaine arrests 0.492 0.572 0.578
Cocaine deaths 0.415 0.495 0.746
Cocaine busts 0.351 0.110 0.129
Cocaine-related ER visits 0.441 0.509 0.158
Newspaper citations 0.518 0.396 0.262
Percentage of variation explained by 0.765 0.428 0.310
factor
Number of observations 21 3024 3024
Remove year-fixed effects No No Yes
Crack Proxies State Level
Cocaine arrests 0.649 0.590
Cocaine deaths 0.639 0.668
Cocaine busts 0.414 0.453
Cocaine-related ER visits -- --
Newspaper citations -- --
Percentage of variation explained by 0.563 0.495
factor
Number of observations 1050 1050
Remove year-fixed effects No Yes
Notes: The table reports results of factor analysis to extract the
first principle component of the five crack proxies. Each of the
proxies was standardized to have unit variance over the period
1980-2000 and a grand mean of zero from 1980 to 1984 prior to
estimation of the loadings. The loadings are restricted to have a
squared sum of 1. The "Percentage of variation" row reports the
percentage of the total variance in the transformed variables that
can be explained by the first principle component. The city sample
includes U.S. cities with a population above 100,000 in 1980. The city
and state estimates remove city-or state-fixed effects prior to factor
analysis. Columns 3 and 5 also remove year-fixed effects from each
of the measures prior to factor analysis.
TABLE 4
Areas with Highest and Lowest Average Crack Levels
Rank City Name Average Crack
Cities with Highest Average Crack Levels
1 Newark 3.693
2 San Francisco 2.948
3 Atlanta 2.651
4 Philadelphia 2.651
5 New York 2.609
6 Buffalo 2.361
7 Oakland 2.340
8 Boston 2.306
9 Paterson 2.267
10 Seattle 2.023
Cities with Lowest Average Crack Levels
1 Huntsville 0.008
2 Hialeah 0.009
3 Jackson 0.014
4 Virginia Beach 0.021
5 Wichita 0.027
6 Cedar Rapids 0.027
7 Akron 0.027
8 Sterling Heights 0.028
9 Topeka 0.030
10 Glendale Az 0.034
Rank City Name Average Crack
States with Highest Average Crack Levels
1 Maryland 2.836
2 New York 2.831
3 New Mexico 2.583
4 New Jersey 2.495
5 Massachusetts 2.445
6 Delaware 2.339
7 Connecticut 2.055
8 Rhode Island 1.940
9 Georgia 1.919
10 Pennsylvania 1.723
States with Lowest Average Crack Levels
1 South Dakota -0.008
2 Montana 0.018
3 Wyoming 0.021
4 North Dakota 0.022
5 Nebraska 0.023
6 Iowa 0.177
7 Maine 0.221
8 Idaho 0.317
9 Minnesota 0.338
10 Vermont 0.374
TABLE 5
Estimated Effects of Crack on Outcome Measures, City Sample
Coefficient on Crack
Outcome Mean 1980-1984 1985-1989
Black
Male homicide rate 0.672 0.0753 0.175 **
ages 14-17 (0.201) (0.0372)
Male homicide rate 3.07 -0.244 0.266 *
ages 18-24 (0.507) (0.107)
Male homicide rate over 6.39 0.545 0.308 *
age 24 (0.727) (0.144)
Weapons arrest rate 0.00892 -6.321E-4 -1.605E-4
(8.043E-4) (1.847E-4)
Rate low birth weight 7.601E-4 1.042E-5 3.45E-5 **
(2.858E-5) (6.311E-6)
Rate teen birth 0.00148 5231E-6 2943E-5**
(4.419E-5) (1.004E-5)
Rate unwed birth 0.00482 -8.06E-5 1.361E-4**
(1.417E-4) (2.832E-5)
Child mortality rate 1.702E-5 3.414E-6 1.464E-6 **
(3.429E-6) 15.374E-7)
Fetal death rate (a) 9.025E-5 -1.189E-5 4.713E-6
(1.464E-5) (2.581E-6)
White
Male homicide rate 0.359 -0.0462 0.0217
ages 14-17 (0.145) (0.0252)
Male homicide rate 1.69 -0.213 0.0159
ages 18-24 (0.322) (0.0621)
Male homicide rate over 4.75 1.04 0.125
age 24 (0.61) (0.116)
Weapons arrest rate 0.0078 -5.612E-4 -2.299E-4
(7.721E-4) (1.772E-4)
Rate low birth weight 7.247E-4 -4.681E-5 1.176E-5
(3.007E-5) (6.496E-6)
Rate teen birth 0.00169 -2.273E-5 4.756E-6
(5.396E-5) (1.219E-5)
Rate unwed birth 0.003 1.174E-4 4.878E-5
(1.261E-4) (2.545E-5)
Child mortality rate 3.782E-5 6.366E-6 2.09E-6 *
(5.432E-6) (8.565E-7)
Fetal death rate (a) 1.818E-4 1.038E-5 4.202E-6
(2.845E-5) (5.193E-6)
Crime Measures
Violent crime rate 1570 378 29.6 *
(60.3) (14)
Homicide rate 21.9 -1.29 0.744 *
(1.52) (0.326)
Rape rate 58.8 -0.116 2.08
(5.4) (1.16)
Assault rate 767 -3.19 29 *
(50.3) (11.4)
Robbery rate 721 41.4 -2.53
(25.5) (5.99)
Property crime rate 8280 -390 172 **
(236) (55.2)
Burglary rate 2160 -150 4.85
(79.9) (18.7)
Larceny rate 5050 -115 97.5 **
(156) (36.6)
Auto theft rate 1070 -126 72.7 **
(80.6) (18.6)
Coefficient on Crack
Outcome 1990-1994 1995-2000
Black
Male homicide rate 0.108 ** 0.0351
ages 14-17 (0.0301) (0.0278)
Male homicide rate 0.335 ** 0.24 **
ages 18-24 (0.0927) (0.0889)
Male homicide rate over 0.307 * 0.0798
age 24 (0.12) (0.113)
Weapons arrest rate -1.368E-4 -3.084E-4
(1.717E-4) (1.739E-4)
Rate low birth weight 2.623E-5 ** -5.095E-6
(5.7E-6) (5.78E-6)
Rate teen birth 9.656E-6 -5.331E-5 **
(9.244E-6) (9.605E-6)
Rate unwed birth 1.205E-4** -8.96E-5 **
(2.535E-5) (2.576E-5)
Child mortality rate 4.061E-7 -2.938E-7
(4.122E-7) (3.701 E-7)
Fetal death rate (a) 5.317E-6 * -1.305E-6
(2.323E-6) (2.541E-6)
White
Male homicide rate 0.0618** -0.0138
ages 14-17 (0.02) (0.0182)
Male homicide rate 0.212** 0.0869
ages 18-24 (0.0512) (0.0476)
Male homicide rate over 0.159 -0.0918
age 24 (0.0951) (0.0883)
Weapons arrest rate -1.928E-4 -9.048E-5
(1.65E-4) (1.668E-4)
Rate low birth weight 5.358E-6 -6.365E-6
(5.783E-6) (5.774E-6)
Rate teen birth 1.36E-5 1.188E-5
(1.119E-5) (1.157E-5)
Rate unwed birth 5.063E-5 * 6.173E-6
(2.287E-5) (2.352E-5)
Child mortality rate 1.1111E-6 -5.464E-8
(6.585E-7) (5.916E-7)
Fetal death rate (a) 7.56E-6 1224E-5 *
(4.788E-6) (5.248E-6)
Crime Measures
Violent crime rate 53.1 ** 0.0935
(13.1) (13.6)
Homicide rate 0.925 ** -0.169
(0.289) (0.283)
Rape rate 0.0208 -1.59
(1.03) (1.01)
Assault rate 34.8 ** 9.96
(10.6) (10.8)
Robbery rate 16.8 ** -5.12
(5.68) (6.03)
Property crime rate 3.5-5 -46.3
(52.2) (55)
Burglary rate -12.3 -11.7
(17.7) (18.6)
Larceny rate -28.4 -9.35
(34.5) (36.4)
Auto theft rate 47.1 ** -29.5
(17.5) (18.2)
Notes: The "Coefficient" columns report estimated coefficients from
OLS regressions of the outcome measures on the crack index interacted
with indicator variables for the years 1980-1984, 1985-1989, 1990-
1994, and 1995-2000. The regressions include controls for percent of
the population Hispanic, percent of the population Black, log
population, and log per-capita income as well as city-and year-fixed
effects. Standard errors are in parentheses. The OLS estimates were
corrected to allow AR(I) serial correlation in the error terms.
(a) Data available from 1980 to 1998.
* Significance at the 5% level; ** significance at the 19 level.
TABLE 6
Estimated Effects of Crack on Outcome Measures, State Sample
Coefficient on Crack
Outcome Mean 1980-1984 1985-1989
Black
Male homicide rate ages 14-17 0.184 0.0187 0.0261 **
(0.0233) (0.009)
Male homicide rate ages 18-24 0.868 -0.014 0.0361
(0.0592) (0.0248)
Male homicide rate over age 24 1.88 0.0523 0.112 **
(0.0955) (0.0389)
Weapons arrest rate 0.00553 -6.538E-5 -2.531E-5
(2.659E-4) (1.174E-4)
Rate low birth weight 2.998E-4 7.088E-6 8.276E-6 **
(5.823E-6) (2.465E-6)
Rate teen birth 6.129E-4 5.716E-6 1.289E-5 **
(1.012E-5) (4.089E-6)
Rate unwed birth 0.0018 5.891 E-6 2.724E-5 *
(2.9E-5) (1.256E-5)
Child mortality rate 7.284E-6 3.018E-7 -5.409E-9
(5.152E-7) (1.77E-7)
Fetal death rate (a) 6.935E-5 9.25E-6 1.983E-7
(5.361E-6) (1.696E-6)
White
Male homicide rate ages 14-17 0.139 0.0407 -0.005
(0.0238) (0.00789)
Male homicide rate ages 18-24 0.654 0.0346 0.0379
(0.062) (0.0219)
Male homicide rate over age 24 2.11 0.24 0.114 *
(0.152) (0.0567)
Weapons arrest rate 0.00774 2.257E-4 -2.095E-4
(2.52E-4) (1.16E-4)
Rate low birth weight 6.378E-4 -1.535E-5 -1.103E-7
(9.235E-6) (3.986E-6)
Rate teen birth 0.00149 -2.872E-5 -1.721E-6
(1.93E-5) (8.346E-6)
Rate unwed birth 0.00233 -2.677E-5 2.792E-5 *
(3.209E-5) (1.402E-5)
Child mortality rate 2.831E-5 -9.2E-7 -4.828E-7
(1.382E-6 (4.26E-7)
Fetal death rate 1.823E-4 -5.035E-6 3.023E-6
(9.29E-6) (3.311E-6)
Crime Measures
Violent crime rate 592 -37.4 ** 0.748
(14.3) (5.76)
Homicide rate 7.8 -0.164 0.107
(0.277) (0.108)
Rape rate 35.4 -1.46 -0.0476
(1.74) (0.655)
Assault rate 346 -16.6 2.56
(8.96) (3.63)
Robbery rate 208 -16.5 * -1.95
(7.95) (3.16)
Property crime rate 4490 -56.5 56.5 *
(67.8) (27.8)
Burglary rate 1130 -40.2 * 17.9 *
(20.2) (8.3)
Larceny rate 2860 -11.9 25.4
(44.9) (18.3)
Auto theft rate 507 -3.56 13.4 *
(13.6) (5.58)
Other Measures
Foster care rate 0.00137 4.34E-5 6.613E-6
(7.477E-5) (2.436E-5)
Female prison rate 0.0813 0.00345 -9.288E-4
(0.00393) (0.00148)
Total new prisoners 11400 -289 -256 *
(270) (119)
Unemployment rate 0.0636 -0.00281 -8.106E-4
(0.00199) (8.258E-4)
Poverty rate 0.136 7.558E-4 -0.00258
(0.00457) (0.00166)
Coefficient on Crack
Outcome 1990-1994 1995-2000
Black
Male homicide rate ages 14-17 0.0195 * 0.0154 *
(0.00763) (0.00653)
Male homicide rate ages 18-24 0.0763 ** 0.0331
(0.0217) (0.0189)
Male homicide rate over age 24 0.0674 * -7.979E-5
(0.0337) (0.0291)
Weapons arrest rate -1.205E-4 -1.066E-4
(1.056E-4) (9.371E-5)
Rate low birth weight 9.972E-7 -1.419E-6
(2.266E-6) (2.011E-6)
Rate teen birth 8.242E-6 * -1.192E-6
(4.087E-6) (3.658E-6)
Rate unwed birth 2.995E-5 ** -6.005E-6
(1.136E-5) (9.791E-6)
Child mortality rate -1.53E-7 -3.811E-7 **
(1.482E-7) (1.277E-7)
Fetal death rate (a) 1.602E-6 -6.726E-7
(1.513E-6) (1.355E-6)
White
Male homicide rate ages 14-17 0.00775 -0.00736
(0.00635) (0.0054)
Male homicide rate ages 18-24 0.0258 -0.0044
(0.018) (0.0153)
Male homicide rate over age 24 0.108 * -0.0277
(0.0475) (0.0405)
Weapons arrest rate -7.572E-5 -6.608E-5
(1.06E-4) (9.551E-5)
Rate low birth weight -8.172E-7 -6.404E-7
(3.702E-6) (3.307E-6)
Rate teen birth -7.341E-6 -1.104E-5
(7.757E-6) (6.934E-6)
Rate unwed birth -5.763E-7 -1.167E-6
(1.274E-5) (1.102E-5)
Child mortality rate 8.195E-7 * -4.16E-7
(3.446E-7) (2.958E-7)
Fetal death rate 4.952E-6 -6.646E-7
(3.029E-6) (2.719E-6)
Crime Measures
Violent crime rate 2.47 -0.971
(5.32) (4.79)
Homicide rate 0.247 * -0.0755
(0.0979) (0.0871)
Rape rate -0.992 -0.27
(0.583) (0.511)
Assault rate -1.34 -1.34
(3.36) (3.03)
Robbery rate 4.71 -0.248
(2.89) (2.59)
Property crime rate 6.17 8.1
(25.8) (23.4)
Burglary rate -0.385 1.79
(7.71) (6.99)
Larceny rate -16.4 6.33
(17) (15.4)
Auto theft rate 23.2 ** 0.235
(5.18) (4.7)
Other Measures
Foster care rate -3.607E-5 -2.279E-6
(2.879E-5) (3.865E-5)
Female prison rate -8.443E-4 -0.00398 **
(0.00131) (0.00123)
Total new prisoners -72.5 -90.6
(118) (120)
Unemployment rate 0.00121 9.157E-4
(7.514E-4) (6.636E-4)
Poverty rate 0.00155 0.00139
(0.00142) (0.00123)
Notes: The "Coefficient" columns report estimated coefficients from
OLS regressions of the outcome measures on the crack index interacted
with indicator variables for the years 1980-1984, 1985-1989, 1990-
1994, and 1995-2000. The regressions include controls for percent of
the population Hispanic, percent of the population Black, log
population, and log per-capita income as well as state-and year-fixed
effects. Standard errors are in parentheses. The OLS estimates
were corrected to allow AR(1) serial correlation in the error terms.
(a) Data available from 1980 to 1998.
* Significance at the 5% level; ** significance at the 1%n level.