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Federal Reserve Bank of Chicago

Private School Location and
Neighborhood Characteristics
Lisa Barrow

WP 2002-27

Comments Appreciated

Private School Location and Neighborhood Characteristics

Lisa Barrow
Federal Reserve Bank of Chicago

December 2002

I would like to thank Daniel Sullivan, Joseph Altonji, and seminar participants at Cornell
University, the Federal Reserve Bank of Chicago, and University of Albany for helpful
comments. I am also grateful to Erin Krupka for research assistance. The views expressed in
this paper are the views of the author and are not necessarily the views of the Federal Reserve
Bank of Chicago or the Federal Reserve System. I take full responsibility for any errors.

1

Publicly funded elementary and secondary education has played an important role
throughout much of United States history in ensuring that the U.S. population is among the most
educated in the world. (See Goldin (1999) for a brief history of education in the United States.)
At the same time, privately funded elementary and secondary schools have steadily coexisted,
largely giving parents the opportunity to provide their children with a religious education in a
country believing in the importance of the separation of church and State. In 1900, 8 percent of
students enrolled in grades kindergarten to grade 12 were enrolled in private schools while today
roughly 11 percent of children are enrolled in private school. The percent enrolled in private
school has remained relatively constant over the 1990s; however, private school enrollment rates
have been higher in the intervening years, reaching nearly 14 percent in the late 1950s and early
1960s and reaching nearly 13 percent in the 1980s (Digest of Education Statistics, 2000).
Adoption of current public school reform proposals, particularly the idea of providing parents
with education vouchers, is likely to lead to an increase in private school enrollment or at least an
increase in enrollment at schools traditionally defined as private with a blurring of the distinction
between public and private schools due to the public source of the voucher financing.
Universal and limited education vouchers have played a role in the public school reform
debate for many years. The strongest proponents argue that while one may justify the role of the
government in financing education, one cannot justify the role of the government in running the
schools. More generally, proponents of education vouchers believe that vouchers are a way to
increase the competition schools face by enabling parents to choose among alternative public
schools as well as enabling more parents to send their children to private schools. The increase
in competition is expected to increase public and private school quality as individual schools

2

compete for students. Subsequently, if private schools are more efficient at providing quality
education than public schools, then one would expect to see a shift under a universal voucher
program from publicly financed public education to publicly and privately financed private
education.
Any voucher program that is going to have a major impact on the public education system
is likely to require an expansion of private schools in order to accommodate increased demand;
however, very little is known about where private schools open and therefore how a major
voucher program might affect private school availability in various communities. The goal of
this paper is to examine the relationship between the location of private schools and the local
public school and neighborhood characteristics such as public school test score performance and
average household income. To the extent that private schools respond to area characteristics in
their location decisions, I hope to shed some light on how changes in the demand for private
schooling, arising from an education voucher program, might change the private school
composition of local markets. Using data from Illinois, I examine the relationship between the
number of private schools in a zip code and the characteristics of the public schools and
population of the zip code. I find statistically significant positive relationships between the
number of private schools in 1998 and average 3rd grade class size in the public schools, the
percent of the population that is college educated and the percent of persons over 55 years of age.
In addition, I find significant negative relationships between the number of private schools and
average household income of the community and an index of racial concentration.
The paper also includes some extensions to the basic results in which I examine private
non-religious, non-Catholic religious, and Catholic schools separately as well as look more

3

specifically at private school entry. Not surprisingly, some differences exist in the relationships
between private non-religious, non-Catholic religious, and Catholic school counts and their
community characteristics. Looking at private school entry, many of the results are similar to
those relying only on the more recent data and current counts of private schools; however, areas
with larger increases in the school-aged population had less entry on average, and areas with
increasing income dispersion experienced greater entry.
II. Previous research
Much of the previous research on private schools has focused on the effect of private
schools on public school quality, the relative quality of private and public schools, and the
determinants of private school attendance rather than the supply-side of private school provision.
For example, Hoxby (1994) examines the effect of private school competition on public school
quality and finds that where public schools face greater competition from private schools, the
public school students experience greater educational attainment, higher graduation rates, and
higher future wages. Sander (1996) and Neal (1997) look at the effect of Catholic school
attendance–elementary and secondary, respectively–on various measures of achievement and find
some positive effects of Catholic school attendance relative to public school attendance. At the
same time, Catholic school attendance was found to have a negligible effect on suburban
students’ achievement (Neal (1997)) and science test scores (Sander (1996)). Several other
studies examine the determinants of private school enrollment looking both at socioeconomic
characteristics of the family associated with private school attendance such as income and
education as well as the influence of public school characteristics such as public school quality,
public school finance, or the degree of public school choice. See Clotfelter (1976), Long and

4

Toma (1988), Schmidt (1992), and Downes (1996) for several examples.
Among the empirical work looking at private schools, Downes and Greenstein (1996) is a
notable exception in looking more specifically at the supply-side decisions of private schools.
Similar to the goals of this paper, Downes and Greenstein (1996) examine the relationship
between counts of private schools and public school and population characteristics of the
location. Instead of Illinois zip codes, their study uses school districts in California in 1979 as
the area unit of observation. The authors find statistically significant, positive relationships
between number of private schools and the public school pupil-teacher ratio (as a measure of
public school quality), the percent of public school students on AFDC, and the percent of public
school 6th graders with limited English proficiency (LEP). They find that the number of private
schools is positively related to the percent of the adult population who are high school graduates,
the percent of adults who are college graduates, the percent of students who are Hispanic, and the
percent of students who are Asian. They find no relationship between the number of private
schools and mean family income.
One advantage of the current study over Downes and Greenstein (1996) is that Illinois
public schools provide information on average class sizes and standardized test scores, additional
school quality measures to pupil-teacher ratio and expenditure per pupil measures that are often
used as proxies for school quality. Neither class-size nor standardized test scores are ideal
measures of school quality because they confound measures of both peer and school quality. That
said, they may well reflect perceived school quality by parents which may be a more important
measure of school quality from the perspective of a private school competitor. Additionally, I
have matched private school data over time in order to explore the relationships between private

5

school entry and exit and the local public school and location characteristics.
III. Data and descriptive statistics
Information on private schools in Illinois comes from the National Center for Education
Statistics, Private School Universe Survey, 1997-98. From these data, I identify the zip code
location as well as religious affiliation and grade level for each private school. I eliminate
schools located in zero population zip codes and those schools for which the program is
ungraded or for which kindergarten is the highest grade offered. The breakdown of private
school affiliation is presented in Figures 1 and 2 while descriptive statistics for the private
schools are presented in Table 1, panel A.
In 1998 1157 private schools existed in Illinois.1 One-half of the private schools are
Catholic (51 percent), and roughly 10 percent are nonsectarian (See Figure 1.). These affiliation
percentages are not weighted by enrollment, however, and when looking at the enrollmentweighted shares in Figure 2, the Catholic schools are much larger on average than other private
school types. Over two-thirds of the private school enrollment is in Catholic schools, while only
5.5 percent of the enrollment is in nonsectarian schools. Compared to national statistics, private
schools in Illinois are much more likely to be Catholic and are less likely to be nonsectarian.
Nationally, roughly 30 percent of private schools are Roman Catholic and 22 percent are nonsectarian while 50 percent of private school students are enrolled at Roman Catholic schools and
16 percent are enrolled in non-sectarian schools.2
The average private school in Illinois has 243 students, 72 percent of whom are white, 15

1

All included schools have a “graded” program and a highest grade of 2nd or higher.

2

U.S. Department of Education (1999).

6

percent of whom are African-American, and 9 percent of whom are Hispanic (see Table 1). The
average pupil-teacher ratio is 16.0, and the majority of private schools have elementary grades,
75 percent, while 10 percent offer only secondary grade levels. Similar characteristics for public
schools in Illinois are presented in Panel B of Table 1. In comparison, the public schools are
much larger on average, 508 students, and somewhat less white with an average of 70 percent of
the students being white, 18 percent African-American, and 9 percent Hispanic. The average
student-teacher ratio is higher in the public schools at 17.3 pupils per teacher. Note that the Table
1 statistics are not weighted by school size and therefore reflect the characteristics of the average
school rather than reflecting the characteristics of the school experienced by the average public or
private school student. Also, descriptive data are unavailable for 14 of the private schools known
to be in existence in 1998.
In order to examine the relationship between the number of private schools and local area
characteristics, the data are combined into zip code-level observations. For each zip code, I
construct the count of private schools in the zip code, the number of private schools existing in
1998 that did not exist in 1980 (defined as entry), the number of private schools that exist in
1980 and no longer exist in 1998 (defined as exit), average public school characteristics in the
zip code using 1998 school report card data, the 1990 to 1998 change in zip code average public
school report card characteristics, average 1990 Census characteristics of persons in the zip code,
and the 1980 to 1990 change in Census zip code characteristics.
Summary statistics for the zip codes are presented in Table 2 for the 1236 of 1240 zip
codes in Illinois used in the following analysis. The four excluded zip codes have zero
population in 1990. Each zip code has an average of 0.92 private schools, usually with some

7

religious affiliation. The zip code public schools have an average third-grade class size of 21.6
with average third-grade Illinois Goal Assessment Program (IGAP) math scores ranging from
174 to 431 and reading scores ranging from 142 to 356, both out of a possible 500 points. The
average Illinois zip code has 25 percent of persons 25 years and older having less than a high
school diploma and 14 percent having at least a bachelor’s degree. Average household income is
$45,078 in real 1999 dollars, and the constructed measure of the standard deviation of household
income is nearly $37,000 in real 1999 dollars. The average zip code has only 0.84 percent of the
population that is limited English proficient as defined by the U.S. Census; however, in some zip
codes more than 20 percent of persons are LEP. To measure race concentration, I construct a
Herfindahl-Hirschman Index (HHI) of race shares using the categories defined in the
Census–white, black, Asian, Native American, and other. The HHI for race will range from 0.2
to 1 where an HHI of 0.2 would represent a community with equal shares of all races. The
average Illinois zipcode has a race HHI of 0.92. The race breakdown for the average zipcode
would be 94 percent white, 4 percent African-American, and less than 1 percent Asian. Roughly
2 percent of the population is Hispanic. 24 percent of the zip code population is over 55 years of
age on average, while 19 percent falls in the school-aged range of 5 to 17 years of age. Finally
zip code school-aged population averages 1,702 people.
IV. Private school location and neighborhood characteristics
Although little is understood about how private schools make location decisions, a
reasonable starting point is to hypothesize that private schools generally choose to locate where
there is demand for private schooling. Therefore, it is useful to consider characteristics likely to
affect demand for private schooling. Most obviously, one would expect to see more private

8

schools in areas with a larger school-aged population because greater population, all else equal, is
likely to be associated with greater numbers of students desiring enrollment in private schools.
Considering the role of public schools in the private school/public school choice, on the one
hand, one might expect poor quality public schools to be associated with greater numbers of
private schools as the value of the net increase in school quality from switching to private school
exceeds the cost of the private schooling. On the other hand, to the extent that private schools
provide competition for public schools as suggested in some of the education literature, greater
numbers of private schools may be associated with better performing public schools.
Following previous research, demographic characteristics of the zip code population may
also be correlated with demand for private schooling and hence numbers of private schools. For
example, Hispanics are on average more likely to be Catholic and therefore are likely to have a
greater preference for Catholic education. In addition, people may prefer that their children
attend school with other children of their same race which might lead to racial segregation
between private and public schools. If this is the case, one would expect to see greater numbers
of private schools in communities with lower race HHIs (greater racial diversity). Finally,
education and income characteristics of the community may also be associated with differences
in demand for private schools. Higher education may be correlated with greater preference for
higher quality education than is offered in the public schools. Alternatively, education is
positively correlated with income which is likely to be correlated with greater demand for quality
education so both education and income are expected to be associated with demand for private
schooling. Lastly, Tiebout sorting (the sorting of households into communities with similar
public good preferences) or rather the lack of Tiebout sorting may also relate to the demand for

9

private education. If households with very different demands for quality education live in the
same community, one might expect greater demand for private schools in order for the different
demands to be met. In particular, assuming household income is positively correlated with
demand for quality schools, communities with large disparities in household income may have
greater demand for private schools as households sort into public and private schooling based on
their different demands for quality education.
A. Correlations
For a first look at the relationship between numbers of private schools and public school
quality and neighborhood characteristics, Table 3 presents simple correlation coefficients along
with p-values for the correlations between the count of private schools and various zip code
characteristics that might influence private school location (column (1)). Columns (2), (3), and
(4) present similar correlations between the zip code characteristics and the counts of nonreligious, non-Catholic religious, and Catholic schools. As expected, the number of private
schools is positively correlated with the number of school-aged children, i.e., generally speaking,
communities with greater numbers of school-aged children also have more private schools. The
school quality measures are correlated with the counts of private schools in the negative
directions, i.e. higher public school quality is associated with lower numbers of private schools.
Smaller third-grade class sizes (often assumed to reflect higher school quality) are associated
with fewer total private schools, and there are fewer private schools in communities with higher
average third-grade math and reading IGAP scores.
Looking at race and ethnicity, communities that are more racially diverse or have a higher
share of Hispanic population have greater numbers of private schools. Also, areas in which

10

larger shares of the population are college graduates are associated with more private schools,
while communities with a greater share of the population over the age of 55 have fewer private
schools. Finally, higher average household income, greater dispersion in household income as
measured by the standard deviation of household income, greater population density, and
location in the Chicago metropolitan statistical area (MSA) are all associated with more private
schools.
B. Results from Poisson regression
The correlation results above provide bivariate descriptions of the data, but they do not let
us consider more complex, multivariate relationships that may paint a somewhat different picture
of private school location due to correlations between the covariates themselves as well as
between the covariates and counts of private schools. The results below utilize Poisson
regression analysis in order to consider these more complex relationships in the data. In
particular, it will be important to be able to distinguish the relationship between school-aged
population and expected number of private schools from other characteristics such as racial
diversity and ethnicity that are correlated with population due to differences in characteristics
between urban Chicago zip codes and more rural Illinois zip codes.
The number of private schools in a zip code is assumed to have a Poisson distribution
with parameter 8i, where i indexes the zip code. 8i is the expected number of private schools in a
zip code. The probability that the number of private schools in zip code i, denoted Yi, equals y
can be written as follows:

(1)

11

8i is then parameterized by specifying that the natural logarithm of 8i is a linear function of the
explanatory variables, i.e.,

(2)

" and the $j are parameters to be estimated using maximum likelihood estimation. Throughout
the paper, I report results for the estimates of the $j without reporting the estimates of ".
The results in sub-section 1 focus on the relationship between total counts of private
schools and community characteristics. Interesting differences between non-religious, nonCatholic religious, and Catholic private school counts and community characteristics are
highlighted in sub-section 2, and the results in sub-section 3 consider the more difficult question
of how private school entry is related to location characteristics and changes in location
characteristics over time.
1. Counts of private schools
Estimation results from Poisson regression of the counts of private schools on the
logarithm of the school-aged population and various school quality measures are presented in
Table 4. With the exception of the school-aged population coefficient, coefficient estimates can
be interpreted as the proportion change in the expected number of private schools associated with
a one unit change in the variable of interest. The school-aged population coefficient reflects the
percentage change in private schools associated with a one percent change in the school-aged
population. Since the number of private schools is expected to be highly related to the size of the
market, i.e. the population of school-aged children, all estimates control for the logarithm of the
number of school-aged persons and population density. All estimates also include an indicator

12

variable for the zipcode being located in the Chicago Metropolitan Statistical Area (MSA).
Column (1) of Table 4 includes no public school quality measure while the remaining
specifications in Table 4 consider 3 alternative measures of public school quality–average class
size and average math and reading IGAP scores.
Looking at the school-aged population result, communities with one percent larger
school-aged populations have 1.1 percent more private schools on average. If the share of schoolaged children attending public school is unrelated to the number of school-aged children in the
zip code, then a school-aged population coefficient estimate greater than one indicates that larger
communities have smaller private schools on average. That said, in Illinois there is a positive
relationship between the number of school-aged children and the percent of children enrolled in
private school pushing this relationship in the opposite direction. Thus, nothing definitive can be
said about the relationship between school-aged population and average school size. Throughout
the specifications in Tables 4 to 7, the school-aged population coefficient estimate ranges from
1.07 to 1.20 and is statistically different from one at the 5 percent level of significance about onehalf of the time.
Among the school quality proxy measures, only average 3rd grade class size has a
statistically significant relationship with the total number of private schools. Areas with an
average of one more child per 3rd grade class have an expected 4 percent more private schools.
Average 3rd grade math and reading scores are unrelated to the number of private schools. The
lack of a strong relationship for all of the school quality measures is not altogether surprising
given that the expected direction of the relationship between private schools and public school
quality is uncertain. However, from a public policy standpoint, it is significant that there is an

13

apparent relationship between private school location and public school class size.
Turning to the results for the other neighborhood characteristics, I find that education,
income, race concentration, and age have consistently significant relationships with the number
of private schools. Areas in which a greater share of the population has at least a Bachelor’s
degree have more private schools. A 1 percentage point increase in the population with a
Bachelor’s degree increases the expected number of private schools by 1.5 percent. In contrast,
wealthier areas, measured by average household income, have fewer private schools on average.
A $10,000 increase in average household income decreases the expected number of private
schools by between 10 and 11 percent. Interestingly, the dispersion of household income in an
area is generally unrelated to the total number of private schools. In contrast, there is a positive
and statistically significant relationship between racial dispersion and total number of private
schools. Areas that are more racially diverse, i.e. have a lower race concentration measure, have
greater numbers of private schools. A one standard decline in the race HHI is associated with
roughly a 5 percent increase in the expected number of private schools. Finally, the percent of the
population over 55 years of age is highly related to the number of private schools with areas with
older populations having more private schools on average. Specifically, a 1 percentage point
increase in the percent of the population over 55 years of age is associated with a 5 percent
increase in the expected number of private schools.
The results in Table 4 pool counts of all types of private schools–non-religious, Catholic,
Lutheran, etc.–together. Because different types of private schools may serve somewhat different
populations and therefore tend to locate in different types of neighborhoods, Tables 5 through 7
examine the relationships between counts of three categories of private schools and

14

neighborhood characteristics. The three types of private schools examined are: non-religious,
non-Catholic religious (other religious), and Catholic schools.

2. Private schools by type: non-religious, other religious, and Catholic
Generally speaking, private schools may be viewed to distinguish themselves on two
dimensions: academic quality and religion. As such, religious school location decisions may be
very different than the location decisions of non-religious schools. For example, one might think
that schools offering no religious affiliation may be more responsive to public school quality.
Similarly, Catholic schools may tend to locate in areas with larger Catholic populations, e.g.
areas with larger Hispanic populations. Because such a large share of the private schools are
Catholic, I am also able to examine Catholic school locations separately from all other religious
schools. The results presented in Tables 5, 6, and 7 provide separate estimates for the relationship
between counts of non-religious, other religious, and Catholic schools with select location
characteristics.
Once again, the logarithm of the number of school-aged persons in the zip code is
controlled for in each specification along with population density and the Chicago MSA
indicator. Catholic school counts and to some extent non-religious private school counts are
significantly higher in Chicago MSA zip codes. Other religious school counts are not statistically
different inside and outside the Chicago MSA. Generally, population density is unrelated to
private school counts by type; however, there is a significant, negative relationship between
population density and other religious school counts for two of the four specifications.
Turning to the school quality results, average 3rd grade class size is unrelated to the

15

number of private, non-religious schools but has a positive, statistically significant association
with the number of other religious and Catholic private schools. A one-student decrease in the
average public school 3rd grade class is associated with a 4.9 percent decrease in the number of
non-Catholic religious schools. The relationship is somewhat smaller for Catholic schools, but
the same decrease in average class size is associated with a 3.4 percent decrease in the number of
Catholic schools. This result is consistent with the idea that religious schools offer a somewhat
more disciplined environment in addition to the religious education. If larger class sizes lead to a
more disruptive, less disciplined class room as described by Lazear (2001), parents in
communities with larger public school class sizes may have greater demand for private, religious
schools. In contrast, the test score measures have statistically significant, negative relationships
with the number of non-religious private schools at the 5 percent level of significance. For other
religious and Catholic schools the test score measures are positively related to counts of private
schools; however, the relationship is only statistically significant for Catholic schools and
average 3rd grade math scores and it is only significant at the 10 percent level. A one standard
deviation increase in average public school math test scores is associated with a 37 percent
decline in the expected number of private, non-religious schools. Similarly, a one standard
deviation increase in average public school reading test scores is associated with a 43 percent
decline in the expected number of non-religious schools.
Comparing non-religious schools to religious schools generally, the relationship with the
share of the population over 55 years of age is strikingly different. Compared to non-religious
schools, both Catholic and non-Catholic religious schools are more likely to be located in areas
with a higher share of the population over 55 years of age. A 1 percentage point increase in the

16

population over 55 years of age is associated with a 3.5 percent increase in the expected number
of other religious schools and a 7 percent increase in the expected number of Catholic schools.
Interesting differences also arise when comparing the results for Catholic and other
religious schools. Catholic schools are more like non-religious schools in that there is a positive
relationship between the percent of the population with at least a Bachelor’s degree and the
expected number of schools. That said, the relationship for Catholic schools is only statistically
significant for two of the specifications. For Catholic schools a one percentage point increase in
the percent of adults with a B.A. or more education is associated with a 1 percent increase in the
expected number of schools. For non-religious schools the relationship is stronger with a one
percentage point increase in the percent of adults with a B.A. being associated with a 4 to 8
percent increase in the expected number of schools.
Non-Catholic religious private school counts have several more statistically significant
relationships with community characteristics than either non-religious or Catholic schools. First,
other religious school counts are significantly related to average household income and income
dispersion in the community. A $10,000 increase in average household income is associated with
a 16 percent decrease in the number of non-Catholic religious schools. In addition, an increase in
the income dispersion as measured by the standard deviation of household income is associated
with an increase in the number of other religious schools. The count of other religious private
schools is also statistically related to the measure of racial dispersion. A one standard deviation
decrease in the race HHI (an increase in racial dispersion) is associated with a 10 to 13 percent
increase in the expected number of other religious schools.

17

3. Private School Entry
There are at least two reasons why one might be skeptical of the relevance of the above
results. First, the relationships between school counts and area characteristics, other than school
quality, are based on private school locations in 1998 and Census data for 1990. Second, current
counts of private schools by location may be based largely on past location decisions. An
alternative approach is to examine the relationships between private school entry and changes in
location characteristics. I do this by matching private schools in 1980 with private schools in
1998 to determine how many schools have entered the community on aggregate over the eighteen
years. The results presented in the next tables look at the relationships between counts of private
school entry and changes in public school characteristics between 1990 and 1998 and changes in
location characteristics from 1980 to 1990.
In table 8 I present separate estimates by type of private school–all private, non-religious,
other religious, and Catholic–in columns 1 through 4, respectively. In each specification I control
for the total private school count in 1980, the logarithm of the school-aged population in 1990,
the change in the logarithm of the school-aged population between 1980 and 1990, the change in
average 3rd grade class size from 1990 to 1998, the Chicago MSA indicator variable and the
changes from 1980 to 1990 for each of the following: percent of persons with a B.A. degree or
higher, average household income, standard deviation of household income, percent of persons
with limited English proficiency, race concentration, share of the population who are Hispanic,
and percent of the population over 55 years of age.3 The change in the population density is

3

The results are substantially unchanged when using 1980 counts of the number of private
schools of a particular type instead of counts of the total number of private schools.

18

omitted because land area does not change over time for the areas as defined and thus essentially
reflects changes in population. The coefficient estimates from separate regressions using the
average test score data are reported in Table 9.
Somewhat surprisingly, the number of private schools in 1980 has little relationship to
private school entry between 1980 and 1998. Also, after controlling for the logarithm of the
school-aged population in 1990, population growth is unrelated to the number of entrants in
expectation. While controlling for the school-aged population and the growth in the school-aged
population, zip codes in the Chicago MSA still have some significant differences in the entry.
Overall the effect is positive; however, the expected number of non-religious school entrants is
significantly higher in the Chicago MSA while the number of other religious entrants is
significantly lower in the Chicago MSA. For non-religious private schools, entry counts are
roughly 95 percent higher in the Chicago MSA. Zip codes in the Chicago MSA have an expected
52 percent fewer other religious school entry counts.
Looking at school quality, the results continue to suggest a positive relationship between
private school counts and average 3rd grade class size in the public schools. A one-student
increase in average 3rd grade class size is associated with a 3 percent increase in the expected
number of private school entrants. When entry is broken down by private school type, the
coefficient estimates are all positive although none are statistically significant. Coefficient
estimates from similar specifications for public school math and reading scores are presented in
Table 9. The coefficient estimates are generally negative suggesting that increasing private
school quality is associated with fewer private school entries. Once again, the coefficient
estimates are statistically significant for both math and reading scores for non-religious school

19

entry counts but unrelated to entry counts for other religious and Catholic schools.
Turning to the Census characteristics, a $10,000 increase in average household income is
associated with an expected 14 percent fewer private school entries between 1980 and 1998. In
addition, a $10,000 increase in the standard deviation of household income in the community is
associated with 22 percent more entry of private schools. The coefficient estimates for income
range from -0.12 to -0.20 when broken down by private school entry type, but none are
statistically significant at conventional levels. Similarly, the coefficient estimates for income
standard deviation range from 0.16 to 0.23 when broken down by private school entry type. The
coefficient estimate for other religious school entry is also statistically significant.
Overall private school entry as well as non-religious and other religious school entry are
positively related to increases in the percent of the population that is limited English proficient. A
1 percentage point increase in the share of population with limited English proficiency is
associated with roughly a 20 percent increase in private school entry.
Increases in race concentration (increases in the race HHI) are generally negatively related
to private school entry although the number of Catholic school entrants is positively related to
increases race homogeneity. In contrast with the previous estimates, changes in the share of the
population who are Hispanic has a statistically significant relationship with private school entry.
A 1 percentage point increase in the Hispanic population is associated with a 9 percent decline in
private school entry, a 9 percent decline in non-religious school entry, and a 12 percent decline in
other religious school entry. However, there is no relationship between changes in Hispanic
population and entry of Catholic schools.
Finally, unlike in the private school count regressions, the population over 55 years of age

20

is generally not related to counts of private school entry. The exception is other religious schools
for which entry is negatively associated with growth in the older population. A 1 percentage
point increase in the population over 55 is associated with 5 percent lower expected other
religious school entry. This result suggests that the earlier positive relationship between share of
the population over 55 and numbers of private religious schools may result primarily from past
location decisions; whereas entry may reflect current demand.

VI. Conclusion
The results above reveal some interesting relationships between private school location
and neighborhood characteristics. In particular, the relationship between number of private
schools entrants and household income dispersion in the community is consistent with
predictions and somewhat different from the findings of Downes and Greenstein (1996) which
does not include a measure of community heterogeneity. Zip code neighborhoods in which
households are increasingly less well sorted by income, i.e. zip codes with increasing income
dispersion, have more private school entry on average than neighborhoods with less increase in
income dispersion. This is consistent with expectations that households with similar income
levels will have similar demands for education quality, and thus neighborhoods with greater
income homogeneity will have less demand for private schooling and therefore fewer private
schools. The finding that increases in racial diversity are also associated with greater private
school entry provides further evidence that community homogeneity is associated with less
demand for private schools.
The entry results are likely more useful for thinking about how a universal voucher

21

program might change the private school composition of various neighborhoods. However, in
this study I do not actually observe the effect of introducing education vouchers. That said, if one
thinks of a education voucher as increasing demand for private schooling, one can consider
which neighborhoods are likely to have relatively easy access to private school options. The race
and income standard deviation results suggest that children living in more heterogenous
neighborhoods are more likely to have private school access and to get more private school entry.
This is of course a strong conclusion to draw. In particular, there are other dimensions of private
school supply, namely increasing enrollment and offering more grade levels, that are not captured
by measures of entry. These are likely to be dimensions on which schools may respond more
easily to changes in private school demand. Thus, future work might be helped by capturing
several dimensions of increasing private school supply. In addition, case studies of areas such as
Milwaukee and Chile where educational vouchers have been implemented might reveal even
more information on this question.

22

References
Clotfelter, Charles T. 1976. “School Desegregation, ‘Tipping,’ and Private School Enrollment,”
Journal of Human Resources. 11(1) pp. 28-50.
Downes, Thomas A. 1996. “Do Differences in Heterogeneity and Intergovernmental Competition
Help Explain Variation in the Private School Share? Evidence from Early California
Statehood,” Public Finance Quarterly. 24(3) pp. 291-318.
Downes, Thomas A. and Shane M. Greenstein. 1996. “Understanding the Supply Decisions of
Nonprofits: Modelling the Location of Private Schools” RAND Journal of Economics. 27
(2) pp. 365-390.
Goldin, Claudia. 1999. “A Brief History of Education in the United States.” NBER Historical
Paper 119.
Hoxby, Caroline M. 1994. “Do Private Schools Provide Competition for Public Schools?”
NBER Working paper 4978.
Long, James E. and Eugenia F. Toma. 1988. “The Determinants of Private School Attendance,
1970-1980,” The Review of Economics and Statistics. 70 (2) pp. 351-57.
Lazear, Edward P. 2001. “Educational Production,” Quarterly Journal of Economics, 116(3)
pp.777-803.
Neal, Derek. 1997. “The Effects of Catholic Secondary Schooling on Educational Achievement.”
Journal of Labor Economics. 15(1) pp. 98-123.
National Center for Education Statistics. Digest of Education Statistics, 2000. NCES-2001-034.
Available online at http://nces.ed.gov/pubs2001/digest/
Sander, William. 1996. “Catholic Grade Schools and Academic Achievement.” Journal of
Human Resources. 31(3) pp.540-548.
Schmidt, Amy B. 1992. “Private School Enrollment In Metropolitan Areas,” Public Finance
Quarterly. 20(3) pp. 298-320.
U.S. Department of Education, National Center for Education Statistics, Private School Universe
Survey, 1997-1998, NCES 1999-319, by Stephen P. Broughman and Lenore A.
Colaciello. Washington, D.C.: 1999.

23

Table 1
Descriptive Statistics of Illinois MSA Private and Public Schools

Mean

Standard
Deviation

Min.

Max.

Enrollment

242.59

229.79

3

2050

Percent of enrollment that is white

72.26

34.21

0

100

Percent of enrollment that is African-American

15.17

29.45

0

100

Percent of enrollment that is Asian

3.12

8.72

0

100

Percent of enrollment that is Hispanic

9.28

19.00

0

99.15

Student-teacher ratio

16.03

10.99

1.68

289.14

Percent of schools that are elementary

75.42

Percent of schools that are secondary

10.32

Percent of schools that are coeducational

95.36

Percent of schools that are all-female

2.27

Private Schools

Number of schools

1143

Public Schools
Enrollment

508.08

417.22

24

4217

Percent of enrollment that is white

69.84

35.17

0

100

Percent of enrollment that is African-American

17.58

30.70

0

100

Percent of enrollment that is Asian

2.03

4.80

0

58

Percent of enrollment that is Hispanic

9.06

19.13

0

100

Student-teacher ratio

17.28

3.79

4.90

62.70

Average 3rd grade class size

22.67

4.51

5

44

Percent of schools that are elementary

66.99

Percent of schools that are secondary

17.00

Number of schools

3829

Notes: All means are unweighted. The student-teacher ratio is missing for 12 public schools due to missing data on
full-time equivalent (fte) classroom teachers. For school level, the omitted categories are junior high and combined
elementary and secondary. None of the public schools fall into the “combined” category. Elementary schools are
defined as having a low grade from pre-kindergarten to 6th grade and a high grade from 1 st to 9th grade. Secondary
schools are defined as having a low grade between 5 th and 10th grade and a high grade between 10 th and 12th grade.

24
Table 2
Descriptive Statistics of Illinois Zip Codes
Standard
Mean
Deviation

Min.

Max.

Number of private schools

0.92

1.95

0

16

Number of private non-religious schools

0.10

0.39

0

4

Number of religious, non-Catholic schools

0.35

0.89

0

10

Number of Catholic schools

0.48

1.13

0

9

# of private schools entering

0.56

1.35

0

14

# of private schools exiting

0.31

0.99

0

10

# of private, non-religious schools entering

0.31

0.93

0

10

# of private, non-religious schools exiting

0.10

0.43

0

4

# of religious, non-Catholic schools entering

0.22

0.61

0

7

# of religious, non-Catholic schools exiting

0.07

0.29

0

3

# of Catholic schools entering

0.02

0.16

0

2

# of Catholic schools exiting

0.13

0.63

0

9

21.63

3.34

7

34

0.32

0.46

0

1

Average 3 grade IGAP math score

298

34

174

431

Average 3rd grade IGAP reading scorea

260

31

142

356

Indicator=1 if zip code missing 3rd grade IGAP scores

0.32

0.46

0

1

Number of school-aged children

1,702

3,024

0

28,098

Percent of persons with less than a high school diploma

24.90

9.91

0

62.42

Percent of persons with a bachelor’s degree or higher

13.87

11.81

0

89.29

Average household income

46,226

20,045

13,867

277,546

Constructed standard deviation of household income

3,659

1,597

33

14,000

Average 3rd grade class size in the public schools
Indicator=1 if zip code is missing 3rd grade class size
rd

a

Indicator=1 if zip code is missing income data

0.002

0.04

0

1

Percent of persons with limited English proficiency

0.84

2.09

0

22.33

Race concentration

0.92

0.13

0.33

1.00

Percent of persons who are Hispanic

2.16

5.70

0

67.27

23.82

7.01

0

70.42

Percent of persons over 55 years of age

25
Population density

475.15

1373.83

0.75

14069

No tes: There are 1236 o bserv ations. A ll means are unweighted. All dollar values are in 19 99 d ollars.
a
The IGAP scores are reported on a 0 to 500 scale. The state averages of the individual IGAP scores in 1998 are 287
in 3 rd grade math and 246 in 3 rd grade reading.

26

Table 3
Correlations Between Number of Private Schools and Select Characteristics of the
Zip Code Public Schools and Population

Number of
private
schools

Number of nonreligious private
schools

Number of
non-Catholic
religious
private
schools

Number of
Catholic
schools

School-aged population

0.8027
(0.0000)

0.4933
(0.0000)

0.5642
(0.0000)

0.7671
(0.0000)

Average 3rd grade class size

0.2717
(0.0000)

0.1449
(0.0000)

0.2044
(0.0000)

0.2568
(0.0000)

Average 3rd grade IGAP math
score

-0.1590
(0.0000)

-0.1314
(0.0000)

-0.0950
(0.0008)

-0.1535
(0.0000)

Average 3rd grade IGAP
reading score

-0.2325
(0.0000)

-0.1682
(0.0000)

-0.1431
(0.0000)

-0.2295
(0.0000)

Percent of persons with a
bachelor’s degree or higher

0.2664
(0.0000)

0.2907
(0.0000)

0.1912
(0.0000)

0.2076
(0.0000)

Average household income

0.1732
(0.0000)

0.1756
(0.0000)

0.1200
(0.0000)

0.1430
(0.0000)

Constructed standard deviation
of household income

0.2410
(0.0000)

0.2254
(0.0000)

0.1846
(0.0000)

0.1917
(0.0000)

Percent of persons with limited
English proficiency

0.5075
(0.0000)

0.3205
(0.0000)

0.2739
(0.0000)

0.5469
(0.0000)

Race concentration

-0.4962
(0.0000)

-0.3301
(0.0000)

-0.3454
(0.0000)

-0.4681
(0.0000)

Percent of population that is
Hispanic

0.4747
(0.0000)

0.2948
(0.0000)

0.2394
(0.0000)

0.5266
(0.0000)

Percent of persons over 55
years of age

-0.1049
(0.0002)

-0.1355
(0.0000)

-0.0755
(0.0080)

-0.0744
(0.0089)

Population density

0.5619
(0.0000)

0.4891
(0.0000)

0.3228
(0.0000)

0.5439
(0.0000)

Chicago MSA

0.4791
(0.0000)

0.3565
(0.0000)

0.2949
(0.0000)

0.4692
(0.0000)

Notes: There are 1236 observations. p-values are in p arentheses. All dollar values are in 1 999 dollars.

27

Table 4
The relationship between number of private schools and public school
and location characteristics estimated by Poisson regression

Logarithm of school-aged
population

(1)

(2)

(3)

(4)

1.104
(0.041)

1.066
(0.045)

1.099
(0.044)

1.094
(0.045)

Average 3rd grade class size in
the public schools

0.037
(0.013)

Average 3rd grade math score

0.001
(0.001)

Average 3rd grade reading score

0.0001
(0.001)

% of population with a B.A.
degree or higher

0.013
(0.005)

0.014
(0.005)

0.011
(0.005)

0.013
(0.005)

Average household income

-0.102
(0.052)

-0.111
(0.054)

-0.105
(0.053)

-0.103
(0.052)

Stand ard d eviation of ho useho ld
income

0.082
(0.063)

0.106
(0.064)

0.087
(0.063)

0.084
(0.063)

% of population with limited
English proficiency

0.013
(0.033)

0.011
(0.030)

0.008
(0.034)

0.013
(0.034)

Race concentration

-0.443
(0.240)

-0.462
(0.238)

-0.518
(0.262)

-0.454
(0.269)

Share Hispanic

-0.310
(1.137)

-0.088
(1.052)

-0.225
(1.146)

-0.288
(1.141)

% O ver 55 years of age

0.054
(0.006)

0.054
(0.006)

0.053
(0.006)

0.053
(0.006)

Populatio n density

-0.028
(0.023)

-0.035
(0.023)

-0.019
(0.025)

-0.027
(0.026)

Chicago MSA indicator

0.141
(0.111)

0.093
(0.111)

0.139
(0.112)

0.142
(0.111)

-956

-952

-956

-956

Log-likelihood

Notes: Standard errors are in parentheses. The dep endent variable is the number of private schools in the
zip code in 1998. There are 1236 observations in each estimation. Each column also includes a dummy
variable indicating that the logarithm of the school-aged population is missing and columns (2) through (4)
include a dummy variable indicating whether the public school characteristic of interest is missing.

28

Table 5
The relationship between number of private, non-religious schools and public school and
location characteristics estimated by Poisson regression

Logarithm of school-aged
population

(1)

(2)

(3)

(4)

1.201
(0.151)

1.187
(0.154)

1.109
(0.150)

1.065
(0.145)

Average 3rd grade class size in
the public schools

-0.018
(0.041)

Average 3rd grade math score

-0.011
(0.004)

Average 3rd grade reading score

-0.014
(0.004)

% of population with a B.A.
degree or higher

0.042
(0.014)

0.042
(0.014)

0.065
(0.016)

0.075
(0.017)

Average household income

-0.167
(0.174)

-0.166
(0.171)

-0.122
(0.138)

-0.112
(0.131)

Stand ard d eviation of ho useho ld
income

0.118
(0.200)

0.111
(0.200)

0.042
(0.186)

0.004
(0.187)

% of population with limited
English proficiency

-0.024
(0.058)

-0.023
(0.059)

0.044
(0.066)

0.048
(0.064)

Race concentration

-0.183
(0.738)

-0.149
(0.742)

0.629
(0.732)

0.877
(0.733)

Share Hispanic

0.287
(1.981)

0.236
(2.032)

-0.629
(2.144)

-0.366
(2.142)

% O ver 55 years of age

0.018
(0.022)

0.017
(0.022)

0.026
(0.021)

0.027
(0.022)

Populatio n density

0.061
(0.054)

0.066
(0.054)

-0.042
(0.071)

-0.071
(0.073)

Chicago MSA indicator

0.574
(0.415)

0.607
(0.421)

0.682
(0.405)

0.681
(0.390)

-236

-236

-232

-230

Log-likelihood
Notes: See notes for Table 4.

29

Table 6
The relationship between number of private non-Catholic religious schools and public
school and location characteristics estimated by Poisson regression

Logarithm of school-aged
population

(1)

(2)

(3)

(4)

1.072
(0.060)

1.066
(0.068)

1.109
(0.066)

1.116
(0.067)

Average 3rd grade class size
in the public schools

0.048
(0.021)

Average 3rd grade math score

0.002
(0.002)

Average 3rd grade reading
score

0.002
(0.002)

% of population with a B.A.
degree or higher

0.001
(0.008)

0.002
(0.008)

-0.003
(0.009)

-0.004
(0.009)

Average household income

-0.158
(0.070)

-0.168
(0.071)

-0.164
(0.071)

-0.166
(0.071)

Standard deviation of
household income

0.215
(0.091)

0.235
(0.091)

0.220
(0.090)

0.223
(0.090)

% of population with limited
English proficiency

0.065
(0.084)

0.062
(0.079)

0.055
(0.086)

0.055
(0.087)

Race concentration

-0.786
(0.439)

-0.793
(0.446)

-0.937
(0.478)

-0.989
(0.490)

Share Hispanic

-3.473
(3.052)

-3.210
(2.850)

-3.384
(3.054)

-3.438
(3.054)

% Over 55 years of age

0.035
(0.010)

0.037
(0.010)

0.035
(0.010)

0.035
(0.010)

Population density

-0.072
(0.045)

-0.085
(0.047)

-0.055
(0.050)

-0.049
(0.053)

Chicago MSA indicator

-0.138
(0.181)

-0.198
(0.185)

-0.151
(0.182)

-0.154
(0.183)

-670

-667

-669

-669

Log-likelihood
Notes: See notes for Table 4.

30

Table 7
The relationship between number of Catholic schools and public school and location
characteristics estimated by Poisson regression

Logarithm of school-aged
population

(1)

(2)

(3)

(4)

1.154
(0.057)

1.085
(0.062)

1.126
(0.060)

1.122
(0.060)

Average 3rd grade class size
in the public schools

0.034
(0.015)

Average 3rd grade math score

0.002
(0.001)

Average 3rd grade reading
score

0.001
(0.002)

% of population with a B.A.
degree or higher

0.014
(0.007)

0.014
(0.007)

0.009
(0.007)

0.011
(0.007)

Average household income

-0.034
(0.059)

-0.045
(0.060)

-0.039
(0.061)

-0.037
(0.061)

Standard deviation of
household income

-0.041
(0.078)

-0.012
(0.078)

-0.029
(0.078)

-0.031
(0.079)

% of population with limited
English proficiency

0.002
(0.027)

-0.001
(0.026)

-0.012
(0.029)

-0.005
(0.029)

Race concentration

-0.249
(0.299)

-0.276
(0.298)

-0.448
(0.319)

-0.367
(0.324)

Share Hispanic

0.992
(1.038)

1.244
(1.046)

1.225
(1.090)

1.104
(1.073)

% Over 55 years of age

0.074
(0.007)

0.073
(0.007)

0.071
(0.007)

0.072
(0.007)

Population density

-0.040
(0.028)

-0.044
(0.027)

-0.016
(0.031)

-0.025
(0.032)

Chicago MSA indicator

0.336
(0.135)

0.295
(0.133)

0.332
(0.136)

0.336
(0.136)

-641

-637

-638

-639

Log-likelihood
Notes: See notes for Table 4.

31

Table 8
The relationship between entry and public school and location
characteristics estimated by Poisson regression
Religious schools

All private
schools

Nonreligious
schools

NonCatholic

Catholic

Number of private schools in 1980

0.016
(0.015)

0.031
(0.019)

-0.018
(0.020)

-0.004
(0.048)

Logarithm of the 1990 school-aged
population

1.058
(0.073)

1.021
(0.109)

1.147
(0.086)

1.269
(0.212)

1980 to 1990 change in log schoolaged population

-0.173
(0.142)

-0.200
(0.175)

-0.177
(0.213)

-1.425
(0.920)

1990 to 1998 change in average
public school 3rd grade class size

0.033
(0.018)

0.035
(0.025)

0.027
(0.024)

0.114
(0.076)

1980 to 1990 change in percent of
persons with a B.A. degree or higher

0.028
(0.016)

0.060
(0.020)

-0.006
(0.022)

0.054
(0.072)

1980 to 1990 change in average
household income

-0.142
(0.076)

-0.118
(0.091)

-0.125
(0.108)

-0.203
(0.448)

1980 to 1990 change in the standard
deviation of HH income

0.222
(0.088)

0.164
(0.123)

0.233
(0.120)

0.167
(0.385)

1980 to 1990 change in % of persons
with limited English proficiency

0.204
(0.075)

0.200
(0.075)

0.212
(0.115)

0.234
(0.134)

1980 to 1990 change in race
concentration

-1.485
(0.748)

-1.892
(0.948)

-1.816
(1.091)

5.990
(2.038)

1980 to 1990 change in share of
population that is Hispanic

-9.381
(3.027)

-8.878
(3.042)

-11.779
(4.583)

4.421
(4.860)

1980 to 1990 change in percent of
population that is over 55

-0.020
(0.019)

-0.003
(0.024)

-0.052
(0.022)

-0.072
(0.045)

Chicago MSA indicator

0.221
(0.533)

0.954
(0.242)

-0.524
(0.183)

0.005
(0.670)

No tes: The de pendent variable is the co unt of private school entrants in each zip co de between 1980 and 1998 .
Standard errors are in parentheses. There are 1236 zip codes in each estimation. In addition the specification
includes the appropriate set of dummy variables indicating missing observations for Census and public school
characteristics.

32

Table 9
The relationship private school entry and public school and location characteristics estimated
by Poisson regression
Religious schools

All private
schools

Nonreligious
schools

NonCatholic

Catholic

1990 to 1998 change in average
public school 3rd grade math score

-0.003
(0.002)

-0.006
(0.003)

-0.001
(0.003)

0.005
(0.010)

1990 to 1998 change in average
public school 3rd grade reading score

-0.003
(0.002)

-0.005
(0.003)

0.0003
(0.003)

-0.009
(0.010)

Notes: See Tab le 8. Math and reading coefficient estimates are obtained from specifications as in Table 8 but
substituting average public school math or reading score for average 3rd grade class size.

33

Figure l
Dlinois Priwte School Affiliations

Catholic
(50.99%)
Other
(14.52%)

Baptist
(5.19%)

Nonsectarian
(10.37%)

Seventh-Day
Adventist
(1.64%)

Lutheran
(13.83%)

Figure2
Dlinois Private School Affiliations Weighted by Emollment

AmishiMennonite
(0.19%)
Catholic
(71.30%)

Other
(9.22%)
Baptist
(2.39%)
Jewish
(2.25%)

Seventh-Day
Adventist
Nonsectarian (0.32%)
(547%)

34

Figure 3
Private School Entry

250
200
0"' 150
Q

1!1 Rest

ii

l'i Chicago Suburbs

-"'
Q

100

of lllino is

o City of Chie ago

:~:~:

50
0
Non-Rei igiou s

Catholic

Other Religious

35

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Ruilin Zhou

WP-99-15

A Theory of Merchant Credit Card Acceptance
Sujit Chakravorti and Ted To

WP-99-16

1

Working Paper Series (continued)
Who’s Minding the Store? Motivating and Monitoring Hired Managers at
Small, Closely Held Firms: The Case of Commercial Banks
Robert DeYoung, Kenneth Spong and Richard J. Sullivan

WP-99-17

Assessing the Effects of Fiscal Shocks
Craig Burnside, Martin Eichenbaum and Jonas D.M. Fisher

WP-99-18

Fiscal Shocks in an Efficiency Wage Model
Craig Burnside, Martin Eichenbaum and Jonas D.M. Fisher

WP-99-19

Thoughts on Financial Derivatives, Systematic Risk, and Central
Banking: A Review of Some Recent Developments
William C. Hunter and David Marshall

WP-99-20

Testing the Stability of Implied Probability Density Functions
Robert R. Bliss and Nikolaos Panigirtzoglou

WP-99-21

Is There Evidence of the New Economy in the Data?
Michael A. Kouparitsas

WP-99-22

A Note on the Benefits of Homeownership
Daniel Aaronson

WP-99-23

The Earned Income Credit and Durable Goods Purchases
Lisa Barrow and Leslie McGranahan

WP-99-24

Globalization of Financial Institutions: Evidence from Cross-Border
Banking Performance
Allen N. Berger, Robert DeYoung, Hesna Genay and Gregory F. Udell

WP-99-25

Intrinsic Bubbles: The Case of Stock Prices A Comment
Lucy F. Ackert and William C. Hunter

WP-99-26

Deregulation and Efficiency: The Case of Private Korean Banks
Jonathan Hao, William C. Hunter and Won Keun Yang

WP-99-27

Measures of Program Performance and the Training Choices of Displaced Workers
Louis Jacobson, Robert LaLonde and Daniel Sullivan

WP-99-28

The Value of Relationships Between Small Firms and Their Lenders
Paula R. Worthington

WP-99-29

Worker Insecurity and Aggregate Wage Growth
Daniel Aaronson and Daniel G. Sullivan

WP-99-30

Does The Japanese Stock Market Price Bank Risk? Evidence from Financial
Firm Failures
Elijah Brewer III, Hesna Genay, William Curt Hunter and George G. Kaufman

WP-99-31

Bank Competition and Regulatory Reform: The Case of the Italian Banking Industry
Paolo Angelini and Nicola Cetorelli

WP-99-32

2

Working Paper Series (continued)
Dynamic Monetary Equilibrium in a Random-Matching Economy
Edward J. Green and Ruilin Zhou

WP-00-1

The Effects of Health, Wealth, and Wages on Labor Supply and Retirement Behavior
Eric French

WP-00-2

Market Discipline in the Governance of U.S. Bank Holding Companies:
Monitoring vs. Influencing
Robert R. Bliss and Mark J. Flannery

WP-00-3

Using Market Valuation to Assess the Importance and Efficiency
of Public School Spending
Lisa Barrow and Cecilia Elena Rouse
Employment Flows, Capital Mobility, and Policy Analysis
Marcelo Veracierto
Does the Community Reinvestment Act Influence Lending? An Analysis
of Changes in Bank Low-Income Mortgage Activity
Drew Dahl, Douglas D. Evanoff and Michael F. Spivey

WP-00-4

WP-00-5

WP-00-6

Subordinated Debt and Bank Capital Reform
Douglas D. Evanoff and Larry D. Wall

WP-00-7

The Labor Supply Response To (Mismeasured But) Predictable Wage Changes
Eric French

WP-00-8

For How Long Are Newly Chartered Banks Financially Fragile?
Robert DeYoung

WP-00-9

Bank Capital Regulation With and Without State-Contingent Penalties
David A. Marshall and Edward S. Prescott

WP-00-10

Why Is Productivity Procyclical? Why Do We Care?
Susanto Basu and John Fernald

WP-00-11

Oligopoly Banking and Capital Accumulation
Nicola Cetorelli and Pietro F. Peretto

WP-00-12

Puzzles in the Chinese Stock Market
John Fernald and John H. Rogers

WP-00-13

The Effects of Geographic Expansion on Bank Efficiency
Allen N. Berger and Robert DeYoung

WP-00-14

Idiosyncratic Risk and Aggregate Employment Dynamics
Jeffrey R. Campbell and Jonas D.M. Fisher

WP-00-15

Post-Resolution Treatment of Depositors at Failed Banks: Implications for the Severity
of Banking Crises, Systemic Risk, and Too-Big-To-Fail
George G. Kaufman and Steven A. Seelig

WP-00-16

3

Working Paper Series (continued)
The Double Play: Simultaneous Speculative Attacks on Currency and Equity Markets
Sujit Chakravorti and Subir Lall

WP-00-17

Capital Requirements and Competition in the Banking Industry
Peter J.G. Vlaar

WP-00-18

Financial-Intermediation Regime and Efficiency in a Boyd-Prescott Economy
Yeong-Yuh Chiang and Edward J. Green

WP-00-19

How Do Retail Prices React to Minimum Wage Increases?
James M. MacDonald and Daniel Aaronson

WP-00-20

Financial Signal Processing: A Self Calibrating Model
Robert J. Elliott, William C. Hunter and Barbara M. Jamieson

WP-00-21

An Empirical Examination of the Price-Dividend Relation with Dividend Management
Lucy F. Ackert and William C. Hunter

WP-00-22

Savings of Young Parents
Annamaria Lusardi, Ricardo Cossa, and Erin L. Krupka

WP-00-23

The Pitfalls in Inferring Risk from Financial Market Data
Robert R. Bliss

WP-00-24

What Can Account for Fluctuations in the Terms of Trade?
Marianne Baxter and Michael A. Kouparitsas

WP-00-25

Data Revisions and the Identification of Monetary Policy Shocks
Dean Croushore and Charles L. Evans

WP-00-26

Recent Evidence on the Relationship Between Unemployment and Wage Growth
Daniel Aaronson and Daniel Sullivan

WP-00-27

Supplier Relationships and Small Business Use of Trade Credit
Daniel Aaronson, Raphael Bostic, Paul Huck and Robert Townsend

WP-00-28

What are the Short-Run Effects of Increasing Labor Market Flexibility?
Marcelo Veracierto

WP-00-29

Equilibrium Lending Mechanism and Aggregate Activity
Cheng Wang and Ruilin Zhou

WP-00-30

Impact of Independent Directors and the Regulatory Environment on Bank Merger Prices:
Evidence from Takeover Activity in the 1990s
Elijah Brewer III, William E. Jackson III, and Julapa A. Jagtiani

WP-00-31

Does Bank Concentration Lead to Concentration in Industrial Sectors?
Nicola Cetorelli

WP-01-01

On the Fiscal Implications of Twin Crises
Craig Burnside, Martin Eichenbaum and Sergio Rebelo

WP-01-02

4

Working Paper Series (continued)
Sub-Debt Yield Spreads as Bank Risk Measures
Douglas D. Evanoff and Larry D. Wall

WP-01-03

Productivity Growth in the 1990s: Technology, Utilization, or Adjustment?
Susanto Basu, John G. Fernald and Matthew D. Shapiro

WP-01-04

Do Regulators Search for the Quiet Life? The Relationship Between Regulators and
The Regulated in Banking
Richard J. Rosen
Learning-by-Doing, Scale Efficiencies, and Financial Performance at Internet-Only Banks
Robert DeYoung
The Role of Real Wages, Productivity, and Fiscal Policy in Germany’s
Great Depression 1928-37
Jonas D. M. Fisher and Andreas Hornstein

WP-01-05

WP-01-06

WP-01-07

Nominal Rigidities and the Dynamic Effects of a Shock to Monetary Policy
Lawrence J. Christiano, Martin Eichenbaum and Charles L. Evans

WP-01-08

Outsourcing Business Service and the Scope of Local Markets
Yukako Ono

WP-01-09

The Effect of Market Size Structure on Competition: The Case of Small Business Lending
Allen N. Berger, Richard J. Rosen and Gregory F. Udell

WP-01-10

Deregulation, the Internet, and the Competitive Viability of Large Banks and Community Banks WP-01-11
Robert DeYoung and William C. Hunter
Price Ceilings as Focal Points for Tacit Collusion: Evidence from Credit Cards
Christopher R. Knittel and Victor Stango

WP-01-12

Gaps and Triangles
Bernardino Adão, Isabel Correia and Pedro Teles

WP-01-13

A Real Explanation for Heterogeneous Investment Dynamics
Jonas D.M. Fisher

WP-01-14

Recovering Risk Aversion from Options
Robert R. Bliss and Nikolaos Panigirtzoglou

WP-01-15

Economic Determinants of the Nominal Treasury Yield Curve
Charles L. Evans and David Marshall

WP-01-16

Price Level Uniformity in a Random Matching Model with Perfectly Patient Traders
Edward J. Green and Ruilin Zhou

WP-01-17

Earnings Mobility in the US: A New Look at Intergenerational Inequality
Bhashkar Mazumder

WP-01-18

The Effects of Health Insurance and Self-Insurance on Retirement Behavior
Eric French and John Bailey Jones

WP-01-19

5

Working Paper Series (continued)
The Effect of Part-Time Work on Wages: Evidence from the Social Security Rules
Daniel Aaronson and Eric French

WP-01-20

Antidumping Policy Under Imperfect Competition
Meredith A. Crowley

WP-01-21

Is the United States an Optimum Currency Area?
An Empirical Analysis of Regional Business Cycles
Michael A. Kouparitsas

WP-01-22

A Note on the Estimation of Linear Regression Models with Heteroskedastic
Measurement Errors
Daniel G. Sullivan

WP-01-23

The Mis-Measurement of Permanent Earnings: New Evidence from Social
Security Earnings Data
Bhashkar Mazumder

WP-01-24

Pricing IPOs of Mutual Thrift Conversions: The Joint Effect of Regulation
and Market Discipline
Elijah Brewer III, Douglas D. Evanoff and Jacky So

WP-01-25

Opportunity Cost and Prudentiality: An Analysis of Collateral Decisions in
Bilateral and Multilateral Settings
Herbert L. Baer, Virginia G. France and James T. Moser

WP-01-26

Outsourcing Business Services and the Role of Central Administrative Offices
Yukako Ono

WP-02-01

Strategic Responses to Regulatory Threat in the Credit Card Market*
Victor Stango

WP-02-02

The Optimal Mix of Taxes on Money, Consumption and Income
Fiorella De Fiore and Pedro Teles

WP-02-03

Expectation Traps and Monetary Policy
Stefania Albanesi, V. V. Chari and Lawrence J. Christiano

WP-02-04

Monetary Policy in a Financial Crisis
Lawrence J. Christiano, Christopher Gust and Jorge Roldos

WP-02-05

Regulatory Incentives and Consolidation: The Case of Commercial Bank Mergers
and the Community Reinvestment Act
Raphael Bostic, Hamid Mehran, Anna Paulson and Marc Saidenberg

WP-02-06

Technological Progress and the Geographic Expansion of the Banking Industry
Allen N. Berger and Robert DeYoung

WP-02-07

Choosing the Right Parents: Changes in the Intergenerational Transmission
of Inequality  Between 1980 and the Early 1990s
David I. Levine and Bhashkar Mazumder

WP-02-08

6

Working Paper Series (continued)
The Immediacy Implications of Exchange Organization
James T. Moser

WP-02-09

Maternal Employment and Overweight Children
Patricia M. Anderson, Kristin F. Butcher and Phillip B. Levine

WP-02-10

The Costs and Benefits of Moral Suasion: Evidence from the Rescue of
Long-Term Capital Management
Craig Furfine

WP-02-11

On the Cyclical Behavior of Employment, Unemployment and Labor Force Participation
Marcelo Veracierto

WP-02-12

Do Safeguard Tariffs and Antidumping Duties Open or Close Technology Gaps?
Meredith A. Crowley

WP-02-13

Technology Shocks Matter
Jonas D. M. Fisher

WP-02-14

Money as a Mechanism in a Bewley Economy
Edward J. Green and Ruilin Zhou

WP-02-15

Optimal Fiscal and Monetary Policy: Equivalence Results
Isabel Correia, Juan Pablo Nicolini and Pedro Teles

WP-02-16

Real Exchange Rate Fluctuations and the Dynamics of Retail Trade Industries
on the U.S.-Canada Border
Jeffrey R. Campbell and Beverly Lapham

WP-02-17

Bank Procyclicality, Credit Crunches, and Asymmetric Monetary Policy Effects:
A Unifying Model
Robert R. Bliss and George G. Kaufman

WP-02-18

Location of Headquarter Growth During the 90s
Thomas H. Klier

WP-02-19

The Value of Banking Relationships During a Financial Crisis:
Evidence from Failures of Japanese Banks
Elijah Brewer III, Hesna Genay, William Curt Hunter and George G. Kaufman

WP-02-20

On the Distribution and Dynamics of Health Costs
Eric French and John Bailey Jones

WP-02-21

The Effects of Progressive Taxation on Labor Supply when Hours and Wages are
Jointly Determined
Daniel Aaronson and Eric French

WP-02-22

Inter-industry Contagion and the Competitive Effects of Financial Distress Announcements:
Evidence from Commercial Banks and Life Insurance Companies
Elijah Brewer III and William E. Jackson III

WP-02-23

7

Working Paper Series (continued)
State-Contingent Bank Regulation With Unobserved Action and
Unobserved Characteristics
David A. Marshall and Edward Simpson Prescott

WP-02-24

Local Market Consolidation and Bank Productive Efficiency
Douglas D. Evanoff and Evren Örs

WP-02-25

Life-Cycle Dynamics in Industrial Sectors. The Role of Banking Market Structure
Nicola Cetorelli

WP-02-26

Private School Location and Neighborhood Characteristics
Lisa Barrow

WP-02-27

8