Death Without Benefits: Unemployment Insurance, Re-Employment, and the Spread of Covid (March 12, 2024)
Summary
A paper titled Death Without Benefits: Unemployment Insurance, Re-Employment, and the Spread of Covid by Sungbin Park, Kyung Min Lee and John S. Earle, dated March 12, 2024. The abstract states that, studying variation across states in unemployment insurance (UI) benefits during summer 2021 with Current Population Survey data, the authors find unemployment-employment transitions rise 10 percentage points in treated states, which cut UI early. It states that case, hospitalization, and death rates are all estimated to more than double in states with higher re-employment rates because of the UI cuts, and it estimates additional deaths at 27,000. The introduction says 19 states ended the programs early and that all the programs were terminated by federal law on September 4, 2021.
Summary drafted by a model from the document's text below and checked by script against that text before publication. It is a navigation aid, not a reading of what the document proves. Where AI is used
- Issuer
- Source documents
- Document type
- Death Without Benefits Unemployment Insurance Re Employment And The Spread Of Covid
- Case
- Death Without Benefits Unemployment Insurance Re Employment And The Spread Of Covid
Cite this document
“Death Without Benefits: Unemployment Insurance, Re-Employment, and the Spread of Covid (March 12, 2024).”
Original at doi.org. Archived at Pandemic Darlings, https://pandemicdarlings.com/source-documents/death-without-benefits-unemployment-insurance-re-employment-and-the-spread-of-covid/
, SHA-256 9eb8eb07ac256134c972852a1306e224098761d0ec22d1dc8ebf0d9583950ad1.Full text
Death Without Benefits: Unemployment Insurance,
Re-Employment, and the Spread of Covid∗
Sungbin Park† Kyung Min Lee‡ John S. Earle§
March 12, 2024
Abstract
During a pandemic, unemployment insurance (UI) may have externalities for health.
Studying variation across states in UI benefits during summer 2021, using longitudi-
nally linked Current Population Survey data, and controlling for individual and state
characteristics, we find that unemployment-employment transitions rise 10 percentage
points (42 percent of the unconditional mean) in treated states, which cut UI early,
relative to states maintaining higher benefits. Estimates of hazards and censored re-
gressions imply a benefit elasticity of unemployment duration of 0.5-0.7. Using an
instrumental variables strategy, we find sharp covid rises in states with higher re-
employment rates because of the UI cuts: case, hospitalization, and death rates are
all estimated to more than double. Consistent with a causal interpretation, the dif-
ferences between treated and other states in re-employment and covid outcomes are
negligible prior to treatment, diverge simultaneously with the policy change, and re-
converge quickly after the end of the policy difference. Results are robust to controlling
for other relevant factors and policies. We estimate that additional wages of $1.1bln
received by re-employed workers offset only one-eighth of the UI losses, and, even from
a government budget perspective, UI savings are more than offset by increased hos-
pitalization costs of $14.8bln. Increases in illness-related losses in work time can be
valued at $1.5bln. Beyond the monetary and morbidity costs of the UI cuts, we esti-
mate additional deaths at 27,000. The results suggest an important role for UI during
infectious stages of pandemics that should be considered for future policy design.
JEL codes: J65, I18
∗
We thank the Russell Sage and Robert Wood Johnson Foundations for partial grant support, and
Andreea Balan-Cohen, Cindy Cunningham, Steven Durlauf, Brian Gehlbach, Jeffrey Groen, Robert Moffitt,
Matthew Notowidigdo, Sabrina Pabilonia, Jay Stewart, and participants in presentations at the GMU Schar
School, BLS, Eastern Economic Association, Society of Government Economists, International Economic
Conference of Sibiu, European Society of Population Economists, European Association of Labor Economists,
and International Economic Association, for valuable feedback. Authors are listed in reverse alphabetical
order. Any opinions and conclusions expressed herein are those of the authors and not the World Bank.
†
George Mason University, spark224@gmu.edu
‡
World Bank and George Mason University, klee12@worldbank.org
§
George Mason University, earle@gmu.edu, correspondence: Schar School of Policy and Government,
3351 Fairfax Drive, Arlington, Virginia 22201
1 Introduction
The standard approach to studying optimal unemployment insurance policy design focuses
on issues of moral hazard and liquidity resulting from capital market imperfections (Baily,
1978; Chetty, 2008). During a pandemic, however, safety concerns may influence job search
behavior and, more importantly because contagion has externalities beyond the worker,
they may be relevant for policy design. Under these circumstances, how does UI affect
re-employment and what are the consequences for pandemic outcomes, including deaths?
This paper addresses these questions in the context of the special UI programs offered
in the U.S. during the covid year of 2021: Federal Pandemic Unemployment Compensation
(FPUC), Pandemic Emergency Unemployment Compensation (PEUC), and Pandemic Un-
employment Assistance (PUA). These programs, which we collectively label “PUI,” raised
benefits considerably, including $300 per week from December 27, 2020 in all states, and
extended eligibility and duration much longer than the 26 weeks normally standard.1 Our
method exploits cross-state variation in the timing of PUI benefit reduction during the sum-
mer of 2021: all the programs were terminated by federal law on September 4, 2021, but 19
states ended the program early, around late June that year. We leverage this large difference
across states during July and August to estimate the impacts on re-employment behavior
and covid outcomes.
Using longitudinally linked Current Population Survey (CPS) data with detailed controls
for other characteristics, we find an approximate 10 percentage point increase in the job-
finding rate for experienced unemployed in states ending PUI early versus states continuing
the additional benefits. The hazard rises by about 30 percent and predicted duration falls by
about 22 percent as a result of the policy change. We estimate the elasticity of unemployment
duration with respect to the UI benefit at around 0.5-0.7, depending on specification. The
differences between the treated and control states appear only during the two-month period
of policy difference and are negligible before July and again afterward, from September 2021.
The impact is zero for nonparticipants in the labor force, a placebo group that would be
ineligible to receive UI benefits.
These estimated effects of UI on re-employment probabilities and unemployment duration
are consistent with magnitudes estimated in previous research from non-pandemic periods.2
1
The extra $300 per week is from the FPUC, while PEUC extended benefits an additional 49 weeks and
PUA extended eligibility to self-employed, gig workers, and UI exhaustees up to a total of 75 weeks. For
more details on these programs, see Whittaker and Isaacs (2022).
2
Card et al. (2015) and Schmieder and Von Wachter (2016) summarize recent evidence; see also Kroft
and Notowidigdo (2016) and Landais (2015). The literature goes back a long ways: Krueger and Meyer
(2002) discuss a large number of earlier studies with similar estimates. One of the earliest, Lancaster (1979),
reports the elasticity at about 0.6 and states that “an elasticity of this order could now be regarded as
1
In evaluating UI policy during a pandemic, however, the paramount consideration may
be the possible external benefit of encouraging people to isolate in order to reduce the
spread of infection. Investigating the policy’s effects on covid, both in reduced form and
in an instrumental variable framework to explicitly focus on the channel working through
re-employment behavior, we find that ending PUI early resulted in large increases in covid
cases and hospital admissions, leading with a short lag to higher mortality. Although the
policy difference is short-lived, the estimated magnitudes are large. The exact figures depend
on the comparison period: relative to the first half of 2021, the rates approximately double,
while relative to the immediate pre-treatment months of May-June, they quadruple. We
estimate total additional deaths at about 27,000.
These results control for vaccination rates, weather conditions, school openings, pre-
treatment obesity, heart disease, and retail and recreation mobility rates interacted with
treatment time. Among a number of robustness checks, we also control for state-specific unit
trends, and we draw upon a large database of state-level covid-related policies, controlling
for those that changed during the summer of 2021; the results with these controls are very
similar. Further evidence for a causal interpretation of the impact of UI cuts on covid
outcomes, we find no difference between treated and control states before the policy change
happened in July, and the difference vanishes quickly after the policy variation ends in
September. Thus, if it were the case that some unobserved factors other than the UI policy
change account for the differences in re-employment and covid outcomes, those factors must
not only have started in the same states at the same time as the UI cuts but also lasted for
precisely the same two-month period.
Assessing the benefits and costs of the early ending of PUI, we estimate that the policy
created additional wages for workers who accepted jobs at about $1.1bln and reduced UI
spending by about $8.9bln, although the latter are transfers; put differently, workers were
able to make up only about one-eighth of their losses in benefits. We also estimate the illness-
related losses in work time resulting from the policy at $1.5bln and additional hospitalization
costs at $14.8bln. Even taking only government spending into account, the early termination
of PUI was at best a wash. We also discuss the standard errors around these estimates and
show that even under extreme assumptions, the value of a statistical life implied by the
policy choice to cut benefits is negative.
Despite its potential importance for policy design in response to a future pandemic, no
previous research has examined the implications of UI for the spread of infectious disease.
But while this paper is the first to address that question, our analysis of the impact of UI
established beyond reasonable doubt” (p. 956); also cited by Kiefer (1988), p. 648.
2
benefits on unemployment duration builds on extensive previous literature.3 Compared with
the prior research on that topic, our context and data have some advantages. The policy
change we study in summer 2021 provides large variation in UI benefits, and it affected
all UI recipients in the 19 treated states. Our data permit us to focus the analysis on the
behavior of unemployed individuals, rather than all non-employed as in some studies, and to
measure unemployment duration rather than the duration of benefits. On the other hand,
we do not observe whether an individual actually receives benefits, so our estimates should
be interpreted as “intent-to-treat.” In any event, despite differences in data, time period, and
source of identifying variation, our estimates of the UI benefit elasticity of unemployment
duration lie within the range of previous non-pandemic studies.
A small number of recent papers examine unemployment insurance during the pandemic,
most of them focusing on the CARES Act of March 2020 and the early stages of the pandemic.
Carey et al. (2021) contains a detailed analysis of the rapid rise in UI claims, while Ganong,
Noel and Vavra (2020) calculate the large increases in replacement rates during that period.
Marinescu, Skandalis and Zhao (2021) find a decrease in job applications, but Dube (2021),
Petrosky-Nadeau and Valletta (2021), and Ganong et al. (2022) find little to no employment
effects of the 2020 policies, with the last reporting a duration-benefit elasticity in the range
of 0.1-0.2 based on the re-introduction of the FPUC supplement in December 2020.
Two papers study the summer 2021 episode, both finding significant effects of the PUI
cut on employment transitions, but differing in magnitude. Coombs et al. (2022) use direct-
deposit bank data for a cohort of account holders who received UI payments in late April;
they estimate a 6.8 percentage point increase in job-finding (measured from direct wage
deposits). Holzer, Hubbard and Strain (2021) use CPS data and find a 14 point increase,
although as Coombs et al. (2022) point out, the standard errors are too large to rule out much
smaller estimates. Our estimate of a 10 percentage point effect lies in the middle of these,
which we compare in greater detail below, but in our paper this result is just the starting
point from which we build in several directions, including estimating hazard and duration
models and the benefit elasticity of duration; examining the impact of re-employment on
covid cases, hospitalizations, and deaths; and assessing costs and benefits of the policy.
Our paper also contributes to an important and much broader literature on lessons from
covid for future pandemics. Most of this research focuses on explicit public health measures
such as mask mandates and stay-at-home orders. Bollyky et al. (2023) assess a large num-
ber of health, political, and economic factors in a cross-sectional accounting of state-level
differences in cumulative covid outcomes and economic performance measures from January
3
A different policy issue, the length of the eligibility period for UI, is the focus of other research, e.g.,
Katz and Meyer (1990), Schmieder, Von Wachter and Bender (2012), and Boone et al. (2021).
3
2020 to July 2022. Related to our paper, they provide results from regressions of state-level
GDP and employment on each state’s federal unemployment insurance benefit duration and
amount. None of the four estimated coefficients is statistically significant, but the identifi-
cation is purely through cross-sectional variation. Nor does it, or any other paper we have
found, estimate the impact of UI on covid outcomes, which is a crucial question for policy
planning in anticipation of a future pandemic.
Still more broadly, our paper is related to the literature on the interactions of health and
labor. Issues in that literature include the impact of unemployment on health, the use and
effects of public insurance programs including disability and medicaid, and the impact of
health-related work conditions on wages, sometimes used to infer the value of a statistical
life. Our analysis of PUI during the covid pandemic involves two-way interactions between
labor supply behavior and spread of disease and thus provides an example of the central
dilemma in pandemic policy design: the trade-off between safety and economic outcomes.
In the rest of the paper, after describing our data sources and variable construction, we
present estimates of the impact of the UI cuts on unemployment-employment transitions
(UE) and then take into account unemployment duration using hazard models and censored
regressions. Incorporating estimates of UI benefits, we estimate the elasticity of unemploy-
ment duration with respect to UI benefits. Next, we present estimates of the impact of the
policy change on infections, hospitalizations, and deaths using both a reduced form and an
instrumental variables framework, the latter to assess the hypothesized mechanism whereby
UI cuts affect covid outcomes by raising re-employment. We assess the plausibility of the
covid estimates drawing upon relevant epidemiological research. For both the re-employment
and covid analyses, we report a number of robustness checks, placebo tests, and specification
checks. Finally, we attempt to measure the benefits and costs of the early termination of
PUI, including higher employment and earnings, on the one hand, and illness-related losses
in work time, hospitalizations, and deaths, on the other; UI spending is a transfer. Appendix
A contains further details on variable construction, Appendix B provides additional analyses,
including alternative specifications and further robustness checks, and Appendix C reports
estimates of the heterogeneity of re-employment probabilities by age group, teleworking oc-
cupation, marital status, race, and gender.
2 Data
This section describes our data sources, variable construction, and summary statistics. Fur-
ther detail, particularly on variable construction, can be found in Appendix A.
Our basic data source for studying individual behavior is the IPUMS Current Popula-
4
tion Survey (CPS) (Flood et al., 2023). For the re-employment analysis, we focus on the
“experienced unemployed”: unemployed individuals who have previously worked (based on
a direct CPS question). For some estimates, we distinguish the experienced unemployed by
reason for unemployment: job losers, job leavers, and labor force re-entrants. The CPS does
not measure unemployment insurance receipt, so our estimates can be interpreted as the
“intent-to-treat” impacts of the change in UI benefits on individuals classified by the CPS
as unemployed (not working, available for work, and actively searching or expecting recall)
rather than on UI recipients.
We measure re-employment behavior of the experienced unemployed using the longitu-
dinally linked version of the CPS, based on its “4-8-4” rotation panel design (Feng, 2001;
Rivera Drew, Flood and Warren, 2014). The data structure for this analysis consists of
two-consecutive-month pairs, for individuals observed both months. Restricting the sample
to individuals who are unemployed in the first month of the pair, we observe whether they
have become re-employed in the following month. The main period for the re-employment
analysis is February through August 2021, but we also consider other periods for robustness
and to investigate behavior after the policy differences end in September 2021. Individuals
may appear multiple times (once for each month they are both unemployed and observed in
the sample in the next month), but following Chetty (2008), we restrict attention in most of
the analysis to those unemployed up to a year.4 We also restrict the sample to individuals
between 20 and 64 years old, in order to reduce complications associated with schooling and
retirement.
The treatment we analyze is the early termination of PUI by some states in early summer
2021. The first terminations, by three states, took place on June 12. Seven terminated on
June 19, eight on June 26, and one on July 3. We consider these 19 states as treated.
Because the reference period for CPS questions on labor force status is the week containing
the 12th day of the month, and June 12, 2021, fell on a Saturday, the CPS questions for June
pertain to the workweek before any states had terminated PUI, while the July CPS pertains
to a reference week after all the 19 had terminated.5 Control states are defined as ending
PUI by federal law on September 4, 2021.6 Thus, by the reference week for the September
4
Chetty (2008) writes “Throughout, I censor durations at 50 weeks to reduce the influence of outliers
and focus on search behavior in the year after job loss” (p. 203). For some of the analysis, we further restrict
to durations under 26 weeks, the typical maximum duration under state UI programs. Our results, shown
in Appendix B and discussed below, are qualitatively robust to these sample changes.
5
The treated states are Alabama, Arkansas, Georgia, Idaho, Iowa, Mississippi, Missouri, Montana, Ne-
braska, New Hampshire, North Dakota, Oklahoma, South Carolina, South Dakota, Tennessee, Texas, Utah,
West Virginia, and Wyoming. Appendix Table A1 contains a list of all states with the date of FPUC, PEUC,
and PUA termination and the classification by treated, control, and excluded from our sample.
6
The control states are California, Colorado, Connecticut, Delaware, District of Columbia, Hawaii, Illi-
nois, Indiana, Kansas, Kentucky, Maine, Maryland, Massachusetts, Michigan, Minnesota, Nevada, New
5
CPS, all states had terminated PUI.7
The differences across states in terminating the PUI programs create both geographic
and time variation. Figure 1 contains a map of the states by treated, control, and excluded
category. The pre-period is specified as the period before the early ending of PUI, usually
from February to June 2021. The treatment period is July and August 2021.
Figure 1: Treated and Control States
Note: Treated states terminated PUI in mid-late June 2021. For detailed information on our classification, see Table A1.
Turning to variables, we define P U Iendst as an indicator for states s in months t that
equals 1 in July-August 2021 for states ending PUI early, and 0 otherwise. U Et is an
indicator equal to 1 for re-employment, a transition from unemployment in month t-1 to
employment in month t, and 0 otherwise (including remaining unemployed and exiting from
the labor force). The hazard rate ht is the conditional probability of re-employment in t
given survival to a given duration in t-1. Durt is months in the unemployment spell, the
answer to a direct question on the CPS asking for how many consecutive weeks a currently
unemployed respondent has been jobless and searching; Durt is right-censored for incomplete
spells (complete spells are measured for U Et = 1).
Control variables include standard demographic characteristics: age, sex, ethnicity, race,
education, marital status, child under 12 years old, veteran status, and metropolitan sta-
tistical area (MSA). In some specifications, we control for industry and occupation of the
unemployed person’s last job, but usually we instead control for predicted wage, conserving
degrees of freedom. We construct the predicted wage for unemployed individuals in 2020-
2022 using data from the CPS Outgoing Rotation Groups (ORGs) in 2015 to 2019 on weekly
earnings (reported directly or computed as hourly wage times usual weekly hours) of full-time
employed workers aged 20-64 who were unemployed in the previous month. The prediction
Jersey, New Mexico, New York, North Carolina, Oregon, Pennsylvania, Rhode Island, Vermont, Virginia,
Washington, and Wisconsin.
7
We exclude five states that terminated programs at different times. Alaska, Arizona, Florida, and Ohio
ended FPUC early, but continued PUA until September 2021. Louisiana ended the programs on July 31,
2021, and is also excluded from the sample.
6
equation is a standard log wage function with the same set of demographic characteris-
tics described above plus state, industry, and occupation fixed effects (shown in Appendix
Equation (A.1)). The predicted wage thus incorporates previous industry and occupation
information.
We also use the predicted wage to construct measures of the unemployment insurance
benefit (U IB) and the lost replacement rate (LRR) resulting from the termination of PUI.
For this purpose, we need the predicted unlogged wage rather than the logged form, requiring
a smearing estimator (Duan, 1983) (Appendix Equation (A.2)). Using the smeared values
of the predicted wage, and with the assumptions that the state unemployment insurance
replacement rate is 0.5 and that unemployed in the treated states during the pre-treatment
period and in the control states throughout receive the FPUC payment of $300 weekly, we
compute the U IB for each individual (Appendix Equation (A.3)). We compute the LRR
by dividing $300 by ŵist for observations for whom P U Iendst = 1.8
In analyzing re-employment behavior, we control for not only individual characteristics
but also some time-varying state-level characteristics: job openings, state UI program per-
formance, covid vaccinations, and seasonality. The job openings rate, from the Job Openings
and Labor Turnover Survey (JOLTS), represents state-month variation in labor demand (or
offer arrival rate) for unemployed workers. It is calculated as the ratio of job openings to
total employment plus job openings in the nonfarm sector (BLS, 2022). UI program perfor-
mance may affect U E transitions if payment delays lead discouraged unemployed to return
to work earlier than they might (Navarrete, 2023). For this purpose, we draw upon data from
the Department of Labor Employment and Training Administration (DOLETA), a Benefits
Timeliness and Quality (BTQ) standard, the “continued weeks compensated time lapse”
(Employment and Training Administration, 2017). UI timeliness is defined as a proportion
of payments made within 3 weeks of receiving the claim, based on the performance standards
of payment within 14-21 days.(Employment and Training Administration, 2022). Finally,
vaccination rates may matter for unemployed individuals assessing the safety of returning
to work and for the extent of subsequent covid spread. The covid vaccination rate, from the
Centers for Disease Control and Prevention (CDC) data tracker, is defined as the percentage
of the total population with at least one dose of a covid vaccine (CDC, 2023).
Time fixed effects, which we include in our regression specifications, control for nation-
8
The replacement rate is 0.5 for most individuals in most states. A further analysis could take into
account differences across states in the minimum and maximum levels of the state benefits, but while we
account for individual differences in predicted wages, the main source of variation in our analysis is the $300
additional benefit from FPUC. Note that, even with information on former wages and UI benefits from the
Survey of Income and Program Participation (SIPP), Chetty (2008) prefers to construct predicted wages,
with a procedure similar to ours, and to use state-level average or maximum benefits rather than the survey
data on the amounts received.
7
wide seasonal fluctuations in job-finding, but not for systematic state-level variation across
different months. Whether seasonality is an important consideration during the volatile pe-
riod we study is uncertain, but to account for the possibility we derive a state-month varying
control variable by estimating the regular monthly variation in U E for each state separately
(Appendix Equation (A.4)) based on experienced unemployed in 2015-2019. This variable
controls for differences across states not only in weather but also factors such as school year
start dates that might affect incentives for re-employment.
Table 1 reports descriptive statistics on individual variables for CPS respondents who are
experienced unemployed during the period before the treated states terminate PUI (the pre-
treatment period for most of our analysis, from February to June 2021). The table shows
means for all states, and for treated and control states, separately.9 Approximately one-
third of observations are in the treated states. The average unemployment to employment
transition rate (the mean of U E) is 0.23 overall, slightly higher at 0.25 in the treated states.
The mean reported duration of the current spell of unemployment (Dur) is slightly lower
in treated states, but this variable is right-censored, so drawing inferences about cross-state
differences requires estimation using hazard functions or censored regressions.
While some of our specifications focus on the PUI policy change as a binary treatment,
P U Iend, in others we use the predicted level of the unemployment benefit U IB or the
predicted loss in terms of the UI replacement rate LRR. Table 1 shows the benefits tended
to be slightly lower in the treated states, even during the pre-treatment period. LRR equals
zero before treatment, so it is not shown in the table, but its mean (SD) in the treated states
during treatment (July-August) is 0.32 (0.13).
Concerning individual characteristics, the unemployed in treated states tend to have
lower predicted wages and less schooling, are more likely to be Black, divorced, or veterans
and less likely to be Asian or to live in a metropolitan statistical area. At the state level,
job openings rates and timeliness of UI performance tend to be slightly higher in the treated
states on average, while vaccination rates are lower. We control for all these variables in
most of the re-employment analysis.
Turning to the impact on covid outcomes, the possibility that higher re-employment
affects pandemic contagion concerns not only the individuals returning to work but also the
externality to others through community transmission of infection: workers may bring the
virus home to their households and social networks, resulting sometimes in serious illness, and
sometimes in death. To measure these outcomes requires aggregate data and a longer time-
series to account for the fact that community spread is not instantaneous, so our regression
9
The main regression sample includes 10,229 observations, of which 7625 are in the pre-treatment period.
We provide statistics for the period from July 2019, used in some specifications, in Appendix Table A2.
8
Table 1: Descriptive Statistics for Re-Employment Analysis (Pre-Period Means)
Variable All states Treated Control
Unemployment to Employment Transition (U E) 0.23 0.25 0.23
Unemployment duration (Dur, months, right-censored) 5.44 5.03 5.58
(3.32) (3.19) (3.36)
Experienced unemployed by reason:
Job loser 0.71 0.65 0.74
Job leaver 0.08 0.11 0.07
Re-entrant 0.21 0.24 0.20
Predicted weekly wage (ŵ, $) 1242.52 1110.75 1287.85
(588.74) (503.52) (608.81)
Age (years) 38.03 38.51 39.21
(12.87) (12.79) (12.90)
Female 0.44 0.44 0.44
Race/Ethnicity
Hispanic 0.25 0.23 0.25
White 0.47 0.47 0.47
Black 0.18 0.24 0.15
Asian 0.07 0.02 0.08
Academic Attainment
< High school 0.12 0.13 0.11
High school 0.33 0.34 0.32
Some college 0.30 0.31 0.29
University 0.19 0.15 0.20
> University 0.07 0.05 0.08
Marital Status
Never married 0.49 0.44 0.51
Married 0.36 0.37 0.36
Divorced/separated 0.13 0.17 0.11
Widowed 0.01 0.01 0.01
Eldest child age <12 0.16 0.16 0.15
Veteran 0.04 0.06 0.03
Metropolitan area 0.87 0.78 0.91
Predicted unemployment benefit (U IB, $) 915.14 845.55 940.82
(291.15) (242.42) (303.20)
State-level covariates
Job opening rate (%) 5.44 5.71 5.34
(0.97) (0.89) (0.98)
UI payment timeliness 0.83 0.85 0.83
(0.09) (0.06) (0.09)
Vaccination rate 0.30 0.26 0.32
(0.17) (0.14) (0.18)
Observations in pre-period (Feb-June 2021) 7625 2497 5128
Note: Calculations based on CPS data from February to June 2021. The sample includes all experienced unemployed aged
20-64, except for Dur and U IB, for which the sample is further restricted to individuals with unemployment duration up to a
year (with sample sizes of 5755, 1996, and 3759 for all, treated, and control states, respectively). Variables are defined in text.
For continuous variables, standard deviations are shown in parentheses; all other variables are binary dummies. Observations
are weighted by the CPS final individual weights.
9
specification must include lags. Therefore, we construct covid outcome rates by state-month
over the period January-November 2021 (which allows us to have three monthly lags after
the treatment period) for our main analysis and through October 2022 for a longer event
study.
We examine three covid outcomes: infections (new cases), covid-confirmed hospital ad-
missions, and covid deaths.10 In order to obtain monthly frequencies, we aggregate daily
new covid cases and deaths data from the Centers for Disease Control and Prevention (CDC,
2022) and daily hospitalization admissions data from the Department of Health and Human
Services (HHS, 2023). The HHS hospital admissions separates adult and pediatric covid-
confirmed admissions, so we add these to obtain total hospitalizations. In order to express
these numbers per capita, we use April 2020 population from the Decennial Census by state.
In addition to state and month fixed effects and state-time varying vaccination rates,
the covid analysis also controls, in some specifications, for the possibility that differences
in weather may affect the amount of time spent indoors, and thereby the potential spread
of disease. For this purpose, we collect cooling and heating degree-days from National
Center for Environmental Information, operated by the National Oceanic and Atmospheric
Administration. Cooling and heating degree-days are defined respectively as the sums of the
deviations of the monthly average temperature above and below 65◦ F. We replace missing
information from this source on Washington D.C. and Hawaii with data from Weather Data
Depot (2023).
Table 2 shows summary statistics for these variables over the pre-period, January-June
2021. Weighted by state populations, the average monthly infection rate across all states is
0.66 percent, the monthly hospitalization rate is 0.06 percent, and the monthly death rate is
about 0.01 percent during this period. The means of covid cases and deaths are identical in
the treated and control states, while the hospitalization rate is slightly higher in the former.
Vaccination rates are lower in the treated states; the time period in this table is longer than
in Table 1 so the vaccination rates are higher, but the difference between treated and control
states is almost exactly the same. Treated states have higher cooling degree-days than the
controls, on average, while control states have higher heating degree-days than the treated.
Because vaccinations and time spent indoors are likely correlated with covid outcomes, we
control for them in some of the analyses below.
10
There has been some debate on whether the CDC under- or over-counts covid deaths (Hoffman, 2020;
Faust et al., 2021). It seems likely that all the covid variables are measured with error, but for such
mismeasurement to affect our results, there would have to be a bias in reporting that emerges exactly in
the treatment period in the treated states (because there is essentially no change in covid outcomes in the
control states during the treatment period) and that disappears afterwards. We are unaware of any factors
that could lead to such biased reporting.
10
Table 2: Descriptive Statistics for Covid Analysis (Pre-Treatment Means)
Variable All states Treated Control
Covid case rate (%) 0.66 0.66 0.66
(0.64) (0.66) (0.63)
Hospitalization rate (‰) 0.56 0.61 0.53
(0.46) (0.53) (0.43)
Mortality rate (‰) 0.12 0.12 0.12
(0.11) (0.12) (0.11)
Vaccination rate (%) 35.10 30.70 37.12
(0.18) (0.15) (0.19)
Cooling degree days / 100 0.60 0.98 0.43
(1.06) (1.37) (0.83)
Heating degree days / 100 4.61 3.61 5.07
(3.89) (3.58) (4.05)
Note: Calculations based on monthly state-level data, weighted by population, from January to June 2021. Hospitalization
and mortality rates are per thousand. Vaccination is the cumulative percentage of the population receiving at least one dose.
Cooling and heating degree days are respectively the sums of the deviations of the average temperature above and below 65◦ F.
Standard deviations are shown in parentheses. Covid-related state-level policy variables are listed in Appendix Table A4, and
the summary statistics of additional control variables are in Appendix Table A3 .
For additional control variables and robustness checks in the covid analysis, we draw upon
several other types of information and sources: school opening dates and the treatment
period interacted with the obesity rate, heart disease rate, share of population aged 65
or more, covid case rate, median earnings, leisure and hospitality industry employment
ratio, and mobility for recreation, all measured pre-treatment. Further description, sources,
and summary statistics for these variables, by treated and control states, are provided in
Appendix Table A3. We also make use of a large database of covid-related state-level policies
that could affect covid outcomes during summer 2021, focusing on all those that could have
exacerbated covid outcomes in treated relative to control states. The policies, which include
provisions related to housing (largely evictions), prison visitation, masking, quarantines, re-
opening, and state of emergency, are listed in Appendix Table A4, and further described in
the Data Appendix A.
A final aspect of data construction concerns the state-month level U E rates used in the
covid analysis. For this purpose, we use estimated coefficients of state-by-month fixed effects
from a model that controls for individual characteristics (Appendix Equation (A.5)). We
denote these estimates as U E st in the covid analysis below.
11
3 Empirical Analysis of Re-Employment
This section examines the implications of the early termination of Pandemic Unemployment
Insurance (PUI) for re-employment and unemployment duration. We start by examining
unemployment-employment transitions with the policy change defined as a binary treatment.
Next, we estimate hazard and censored regression models, and then we consider the impact
of lost UI benefits. A final subsection contains further specification and placebo tests.
3.1 Unemployment to Employment Transitions
Figure 2 displays the average unemployment-to-employment transition rate U E for treated
and control states separately by month from mid-2019 to end-2022. Treatment is defined as
early PUI termination, carried out by 19 states in mid-late June 2021, while the 27 control
states ended PUI only in September, so the treatment period is July-August, shaded in the
figure. Although the rate is usually slightly higher in the treated states, the series tend
to fluctuate similarly before July 2021, when the rate jumps in the treated states while
increasing only modestly in those remaining untreated.11 From an identical mean of 0.23 in
treated and control states in May, the mean U E reaches 0.38 by August in the treated states
but remains little changed at 0.25 in the control states. Afterwards, the series reconverge
and again move fairly closely together. Below we examine the statistical significance of the
monthly differences in an event study framework while controlling for other factors.
Table 3 aggregates the monthly data into a pre-treatment period of February-June 2021
and a treatment period of July-August 2021. (Similar results obtain with other definitions of
the pre-treatment period.) While the average treated-control state difference is about 0.02
before treatment, during the two months of policy difference the mean U E in the treated
states jumps from 0.25 to 0.36, while in the control states it remains unchanged. A raw
difference-in-differences estimator of the policy effect is therefore 0.11.
Table 3 also shows U E transition rates for the three “reasons” for unemployment among
all experienced unemployed: job losers, job leavers, and labor force reentrants. Job losers
(accounting for 70 percent of the total) and job leavers (less than 10 percent) have very
similar U E behavior, while the U E rates for reentrants are somewhat lower. But the size of
the jump from pre-treatment to treatment period in the treated states and the lack of change
in the control states is very similar for all three types of unemployment, implying similar
difference-in-differences estimates of the policy effect. We therefore include all experienced
11
The small increase in average U E among treated states in June is entirely driven by the states which
ended PUI on the earliest treatment date of June 12, likely reflecting anticipatory behavior in those states;
the states ending PUI on June 19, June 26, and July 3 show no increase in U E in June.
12
Figure 2: Monthly U E Transitions, Treated and Control States
Note: Weighted average rates of U E transition for experienced unemployed by treated and control states. CPS individual
weights. Shading in July-August 2021 highlights the two-month period during which PUI policy differed: it had ended in
treated states but continued until September in control states.
Table 3: Mean U E Transitions
Treated States Control States Observations
Feb-Jun 2021 Jul-Aug 2021 Feb-Jun 2021 Jul-Aug 2021 Feb-Aug 2021
Experienced Unemployed 0.251 0.357 0.228 0.227 10229
Job losers 0.258 0.375 0.241 0.247 7169
Job leavers 0.264 0.368 0.251 0.248 927
Reentrants 0.226 0.302 0.174 0.169 2133
Note: CPS-weighted means of U E are shown for treated and control states and by pre-treatment (February-June) and treatment
(July-August) periods for all experienced unemployed and by reason for unemployment: job losers, job leavers, and re-entrants.
unemployed in most of our analyses, but also show robustness using only the job loser sample.
In order to control for other factors correlated with re-employment and possibly with the
policy treatment, we estimate the following linear probability model (LPM):
\ + µs + τt + ϵist ,
U Eist = β · P U Iendst + Xist−1 · γ + Vst−1 · η + δ · ln(w) (1)
ist
where U Eist is the transition from unemploymentt−1 to employmentt for individual i in state
s at time (month) t, P U Iendst is an indicator for the treated states in July and August
2021, and Xist−1 is a set of individual characteristics in t-1 : age, age squared, gender,
ethnicity/race, education, marital status, veteran status, and MSA. In some specifications,
we also control for a set of state-level covariates Vst−1 described in Section 2 on data: job
openings rate, UI timeliness rate, vaccination rate, and state-level seasonality (described
in Appendix A and computed from Equation (A.4)). Except for seasonality, we lag these
13
variables in Equation (1), and we also report estimates excluding them; we find they make
little difference to the results.12 Again as described in the data section, we usually control
for predicted log wages (\ ln(w)ist ) instead of previous industry and occupation to conserve
degrees of freedom. Finally, we control for state (µs ) and month (τt ) fixed effects, and we
cluster standard errors on states.13
Table 4: Estimated Effects of UI Loss on the U E Transition Probability
Feb-Aug 2021 Jul 2019-Aug 2021
(1) (2) (3) (4) (5) (6)
P U Iend 0.101 0.094 0.106 0.098 0.108 0.105
(0.023) (0.023) (0.022) (0.022) (0.020) (0.020)
Job opening rate 0.030 0.033 0.015
(0.012) (0.013) (0.005)
Timeliness 0.144 0.136 -0.009
(0.098) (0.089) (0.037)
Vaccination -0.095 -0.122 -0.009
(0.161) (0.171) (0.088)
Seasonality 0.135 0.163 0.344
(0.151) (0.147) (0.078)
[
ln(w) 0.037 0.036 0.021 0.021
(0.017) (0.017) (0.013) (0.013)
Industry FE Yes Yes No No No No
Occupation FE Yes Yes No No No No
Predicted wage No No Yes Yes Yes Yes
Note: Each column shows estimated coefficients from a separate linear probability model for the U E transition, based on
Equation (1). P U Iend is an indicator for treated states during the treatment period (states ending PUI by early July 2021
during months July-August). All specifications control for state and month fixed effects and individual characteristics including
age, age squared, sex, ethnicity and race, education, marital status, veteran status, and MSA. Industry and occupation FE refer
to the former job. Observations are weighted by CPS weights. Standard errors clustered on state are shown in parentheses.
Sample = experienced unemployed, February-August 2021 (columns 1-4) or July 2019-August 2021 (columns 5-6). Observations
= 10,229 (columns 1-4) and 38,124 (columns 5-6).
Results from estimating some alternative specifications of Equation (1) are displayed
in Table 4. The selected specifications, which are representative of many other variants,
12
Note that we do not include measures of covid outcomes as regressors because they may be simultane-
ously determined with U E behavior: higher covid may reduce U E, but higher U E may increase covid, an
issue we address below. Consistent with these opposing effects, if covid measures are included in Equation
(1), the coefficient estimates on these variables are always small and vary in sign depending on the particular
covid variable(s) and other aspects of the specification. Most importantly for current purposes, including
these variables has little impact on the estimated coefficient on P U Iend.
13
We also considered the possibility of using border county pairs, as in, e.g., Boone et al. (2021), but the
CPS variable for county is not disclosed for many respondents and the state-level controls are not available
at the county level. Moreover, even if the data were available for the covid analysis below, estimates could
be affected by cross-border spillovers in infections, particularly when border county pairs are in the same
metropolitan area or commuting zone.
14
differ in terms of the pre-treatment time period, whether state-level controls are included,
and whether predicted wage is included in place of industry and occupation fixed effects.
Regardless of these choices, the estimated coefficients on P U Iend are highly significant
and the magnitudes are very robust, implying an approximate 10 percentage point effect of
treatment on the probability of transition from unemployment to employment. This estimate
is also very similar to the unadjusted difference-in-differences estimator from the means in
Table 3. Relative to a baseline average U E of about 0.24, the implied increase is 42 percent.14
Concerning the state-level covariates, only the job openings rate is significant across
all specifications: a one percentage point increase in the job openings rate increases the
transition by 1.5-3 percentage points. The impact of greater timeliness in UI payments is
estimated to be positive in the shorter sample but negative in the longer sample; in both
cases it is tiny in magnitude (given a standard deviation 0.1 in Table 1) and statistically
insignificant. The vaccination rate enters with a negative sign, but again the magnitude is
small (relative to a standard deviation of 0.2) and insignificant. The estimated coefficient on
state-level seasonality has the expected positive sign, but again it is small and insignificant,
implying that seasonal patterns estimated from 2015-2019 were still weak at this point during
the pandemic. But none of these state-level controls matters for the main coefficient of
interest on P U Iend.
The coefficient on the predicted log wage is positive and statistically significant, although
not large: a ten percent increase in the predicted wage would raise the U E probability by
about 0.2-0.4 percentage points, depending on the specification and pre-period. The positive
sign is consistent with the predicted wage reflecting labor demand conditions, possibly a
higher offer arrival rate for higher skilled workers. Including the predicted wage and dropping
industry and occupation fixed effects raises the estimated coefficient on P U Iend about half a
percentage point; the standard errors (around 0.02) imply that these results are statistically
indistinguishable.15
Table 5 shows results for the LPM dividing the sample by reason for unemployment
among the experienced unemployed. The magnitudes of the estimated impact of the cut to
UI benefits are all close to 0.1, slightly higher for job losers than the other two groups when
14
As noted in the Introduction, Holzer, Hubbard and Strain (2021) estimate a coefficient of 0.14, while
Coombs et al. (2022) estimate it at 0.068. Our estimate lies roughly mid-way between these and the 95
percent confidence interval around our estimate ([.065, 0.147] from column one) contains both.
15
The coefficient close to 0.1 is remarkably robust across different specifications. In no specification did we
find a difference from 0.1 that was greater than the 0.02 standard error on the P U Iend variable. Controlling
for the duration of the incomplete spell at time t-1 (in various functional forms, such as polynomials) affects
the coefficient only slightly, and duration is better handled through the hazard and censored regression
methods of the next subsection. We also estimated the coefficient with alternative time periods, obtaining
very similar results, as shown in Appendix Table B1.
15
state controls are excluded, and slightly lower when they are included. The smaller samples
of re-entrants and especially of job leavers are associated with much higher standard errors
on all the coefficients in the equations using those samples.16
Table 5: Estimated Effects of UI Loss on U E Transitions, by Reason for Unemployment
Job loser Job leaver Reentrant
(1) (2) (3) (4) (5) (6)
P U Iend 0.108 0.096 0.098 0.104 0.096 0.109
(0.029) (0.030) (0.069) (0.067) (0.049) (0.051)
State-level covariates No Yes No Yes No Yes
Note: The table shows estimated coefficients from Equation (1), separately by reason for unemployment from February to
August 2021. All specifications control for demographic and human capital characteristics, as in Table 4, predicted wage, and
state and month fixed effects. Models (2), (4), and (6) condition on state-level covariates including job opening rate, timeliness,
vaccination, and seasonality. Observations are weighted by CPS weights. Standard errors clustered on state are shown in
parentheses. Observations = 7,169 job losers, 927 job leavers, and 2,133 reentrants.
The key identifying assumption in this analysis so far is a common trend in the outcome
variable for treated and control states. That is, the unemployment-to-employment transition
rate in the treated states would evolve as in the control states if they had not ended the
program early. In order to investigate any differences in pre-treatment trends, we conduct
an event study by interacting the treated state indicator T reat with quarter dummies as
follows:
2021Q3
X
U Eist = \
βk · T reats · Qtrk + Xist−1 · γ + Vst−1 · η + δ · log(w)ist−1 + µs + τt + uist , (2)
k=2019Q3
where Qtrk is a set of year-quarter dummies, where the second quarter of 2021 is the base
period and the third “quarter” of 2021, the treatment period, defined to include only July and
August 2021 (corresponding to P U Iend, since the control states change policy in September
so there is no longer a policy difference). Other variables are the same as in Equation (1).
We specify event time in quarters rather than months to save degrees of freedom, while still
controlling for state and month fixed effects.17
The estimated coefficients from Equation (2) are plotted in Figure 3 for all experienced
unemployed and for the subcategory of job losers. None of the pre-treatment coefficients are
16
Appendix Table B2 contains results for job losers with duration up to 26 weeks, the maximum UI
duration under most state programs. The coefficients tend to be somewhat higher, in the range of 0.127-
0.143, reflecting greater responsiveness in this group, but still in the general range (and within a standard
error or two) of the estimates for the full experienced unemployed population.
17
Estimating the event study in months instead of quarters produces similar but noisier patterns; we
report these results for a longer time period including months after September 2021 in Subsection 3.4,
Figure 5 below.
16
statistically significantly different from zero, and they show no trend. The treatment period
coefficient is much larger than all those estimated for the pre-treatment period, and it is
statistically significant for all experienced unemployed and for job losers. Thus, we find no
evidence contradicting the assumption of parallel trends and no suggestion of anticipatory
behavior in advance of the policy change.
Figure 3: Event Study for U E Transitions with Binary Treatment
(a) Experienced Unemployed (b) Job Loser
Note: The graphs show estimated event study coefficients from Equation (2) for experienced unemployed and job losers from
July 2019 to August 2021, with the base period defined as the second quarter of 2021, and the last period defined to include
only July and August 2021. Specifications control for demographic and human capital characteristics, predicted wage, and state
and month fixed effects, as well as state-level covariates including job opening rate, timeliness, vaccination, and seasonality as
in Table 4 model (6). The observations are weighted by CPS weights. Vertical lines represent 95% confidence intervals, based
on standard errors clustered on state.
How much did employment rise as a result of the early termination of PUI in treated
states? We calculate that U E transitions amounted to 421,157 in July and 448,239 in August,
but some of these would have taken place in the absence of the policy. To calculate the U E
attributable to the policy we apply the ratio of the estimated effect of 0.098 from Column
4 of Table 4 to the mean transition of 0.34 in July and 0.37 in August. These calculations
imply that the policy change in the treated states resulted in additional U E transitions of
120,696 in July and 117,551 in August. We will refer back to these estimates in the sections
on covid outcomes and on costs and benefits below.
In Appendix C we examine heterogeneity in the estimates of Equation (1). We consider
the impact separately for women and Blacks, two population groups whose employment
recovery was relatively slow, a pattern sometimes attributed to problems with child care or
greater fear of covid creating greater reluctance to return to employment. These supply-
side considerations might imply a lower responsiveness of job-finding behavior to changes
in unemployment insurance among these groups. In fact, we find slightly higher coefficients
17
for women and substantially larger for Blacks. We also find variation with marital status,
consistent with liquidity constraints, and by age and teleworking occupation, consistent with
safety motives of unemployed workers considering a return to work.
3.2 Duration Analysis
The unemployment literature typically estimates hazard functions rather than unconditional
U E transitions in order to account for unemployment duration. In the volatile context of
a pandemic, it is not clear whether there is a stable exit-duration relationship, but we are
interested to quantify the extent to which behavior during the time period we study is
similar to non-pandemic times. In this subsection, we start with a nonparametric analysis of
survival rates in unemployment, and then provide estimates of hazard and censored duration
regressions. Our focus is on all experienced unemployed, but the Appendix also provides
results for job losers separately, with results similar to those for experienced unemployed
shown here. We maintain a binary treatment framework here, considering the continuous
variables of the replacement rate and UI benefit in the following subsection.
Figure 4 displays Kaplan-Meier survival functions for treated states and control states
separately and by pre-treatment period (May-June 2021), when all states had PUI, and
treatment period (July-August 2021), when the treated (early termination) states had ended.
The graphs show very similar survival rates at all levels of duration for control states in the
pre-treatment period and treatment period, and a Wald test fails to reject equality of the
survival curves. Compared to these rates for control states, the treated states during the pre-
period exhibit only very slightly lower survival rates. During the treatment period, however,
the treated states show a sharp drop in unemployment survival of about 10-15 percent at
each level of unemployment duration; the Wald test implies that the difference is highly
significant. The drop varies little by comparison group: it is very similar relative to the
control states in both the pre- and the post-period, and the decrease is only slightly smaller
relative to the treated states in the pre-period.
In order to examine the change in behavior in treated states while controlling for other
factors, we estimate the unemployment exit hazard using a semi-parametric Cox model:
\
log hisdt = αd + βh · P U Iendst + Xist−1 · γ + Vst−1 · η + δ · log(w) ist−1 + µs + τt + ϵisdt (3)
where h denotes the hazard rate of unemployment exit to employment for an individual i in
state s in duration d of an unemployment spell (weeks) in time t. αd is the baseline hazard
rate, and other variables are defined as previously.
18
Figure 4: Kaplan-Meier Curves, Pre-Treatment and Treatment Periods
(a) Control States (b) Treated States
Note: Survival functions are shown for experienced unemployed during the pre-treatment (before P U Iend) period of May-June
2021 and treatment (P U Iend) period of July-August 2021, for control and treated states separately. The Wald tests refer to
the null hypothesis of no difference between pre-treatment and treatment period survival functions. Observations are weighted
by CPS weights.
An alternative way to account for duration is a censored normal regression model:
\
log Durist = βDur · P U Iendist + Xist−1 · γ + Vst−1 · η + δ · log(w) ist−1 + µs + τt + ϵist (4)
where log Durist is the log of unemployment duration. The specification takes into account
the right-censoring of incomplete spells and controls for the sets of individual and state level
covariates as well as state and time fixed effects.18
Results from estimating the hazard and duration models in Equations (3) and (4) are
shown in Table 6. The estimated coefficients on P U Iend are highly significant and qualita-
tively similar across specifications: the early termination of PUI raises the hazard about 30
percent and lowers average duration about 22 percent. If the baseline hazard is constant,
then Dur = 1/h, and βDur = −βh , so the results are substantively similar across the hazard
and duration models, and the standard errors suggest that a null hypothesis of equality fails
to be rejected.19
18
We estimate with maximum likelihood using the Stata command cnreg, which is a type of tobit per-
mitting the censoring value to vary across observations.
19
Results from estimating these equations restricting the sample to job losers, shown in Appendix Table
B3, are qualitatively similar.
19
Table 6: Estimated Effects of UI Loss on Unemployment Hazard and Duration
Model Cox proportional hazard Censored normal
Dep. Var. log(Hazard) log(Duration)
(1) (2) (3) (4)
P U Iend 0.305 0.308 -0.221 -0.229
(0.124) (0.110) (0.098) (0.085)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from Equation (3), the Cox proportional hazard model, in Columns (1-2) and from
Equation (4), the censored normal regression model, in Columns (3-4). Both account for right censoring because of incomplete
unemployment spells and control for demographic and human capital characteristics, as in Table 4, predicted wage, and state
and month fixed effects. Models (2) and (4) condition on state-level covariates including job openings, timeliness, vaccination,
and seasonality. The observations are weighted by CPS weight. Standard errors clustered on state are shown in parentheses.
Observations = 7,561 experienced unemployed with duration up to a year from February to August 2021.
3.3 UI Replacement Rate and Benefit Analysis
The analysis so far has used a binary treatment framework to estimate the impact of early
termination of PUI. But the intensity of the policy varies across individuals, which is relevant
for estimating the responsiveness of labor supply behavior. A typical estimand in studies
of unemployment and UI is the duration-benefit elasticity. In this subsection, we provide
estimates of the elasticity of U E, hazard, and Dur with respect to the UI replacement rate
and benefit. For the former, we use the lost replacement rate LRR described in the Data
Section, interacting it with P U Iend in Equations (1), (3), and (4).
Results of the replacement rate analysis are shown in Table 7. All coefficients are highly
significant and imply similar behavioral responses: for LRR = 0.32, the mean in the sample,
the U E model implies a 7-8 percentage point increase in the unconditional probability of
re-employment U E, which compares with the estimates of about 10 percentage points in
Table 4. The Cox model implies a 23-25 percent increase in the hazard, and the censored
regression implies a 15 percent decrease in unemployment duration.20
To estimate the UI benefit elasticities of U E, hazard, and duration, we use Two-Stage
Least Squares (2SLS) with P U Iend as an instrument for the UI benefit U IB. In the second
stage, we use the predicted value from the first stage, log\ U IB ist , in place of P U Iend to
estimate the effect on UE transition, hazard, and duration as in Equations (1), (3), and (4),
respectively. We present standard errors clustered at the state level and bootstrapped based
in each case on 1,000 replications.
Results are shown in Table 8. The estimated U IB elasticity of U E of -0.227 can be
compared with Coombs et al. (2022), who report a range of -0.13 to -0.22, using different
20
Results from estimating the U E, hazard, and duration models restricting the sample to job losers, are
qualitatively similar, as shown in Appendix Table B4.
20
Table 7: Estimating Replacement Rate Elasticities for U E, Hazard, and Duration
Model LPM Cox Censored normal
Dep. Var. UE log(Hazard) log(Duration)
(1) (2) (3) (4) (5) (6)
LRR x P U Iend 0.252 0.215 0.733 0.685 -0.459 -0.425
(0.082) (0.076) (0.318) (0.287) (0.255) (0.225)
State-level covariates No Yes No Yes No Yes
Note: The table shows estimated coefficients on the lost replacement rate LRR from Equations (1), (3), and (4). All specifi-
cations control for demographic and human capital characteristics, as in Table 4, predicted wage, and state and month fixed
effects. Models (2), (4), and (6) condition on state-level UI timeliness, vaccination, and seasonality. Observations are weighted
by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 7,561 experienced unemployed
with duration up to a year from February to August 2021.
data and methods. The first-stage coefficient of -0.463 implies that on average a worker in
a treated state lost nearly half their UI benefits. In light of this mean effect, the second
stage coefficients, which refer to the impact of a one-unit change, are quite consistent with
the results in Tables 4 and 6. A cut of 0.463 leads to a 0.10 increase in the unconditional
U E transition, a 0.31 increase in the hazard, and a 0.23 decrease in unemployment duration.
The point estimates of the elasticity of unemployment duration with respect to UI benefits
are 0.68 from the hazard (under the assumption of a constant benefit elasticity and baseline
hazard) and 0.50 from the censored duration regression.21 Standard errors imply that we
fail to reject the null hypothesis of equality of these estimates, and they fall within the
general range of previous estimates of the elasticity, even bracketing the 0.6 value suggested
by Lancaster (1979) as “established beyond reasonable doubt” (p. 956).22 The evidence thus
implies that unemployed individuals exhibited a similar response to UI benefits during this
period of the covid pandemic as has been estimated for nonpandemic periods.
3.4 Specification Tests
The event studies in Subsection 3.1 showed no differences in trends between treated and
control states prior to treatment. In this subsection, we consider some additional tests for
the re-employment analysis.
We start by estimating the impact of P U Iend on a placebo group: those not in the
21
Chetty (2008) derives an estimate of 0.53 for the duration-benefit elasticity from a hazard estimation for
unemployed with duration up to 50 weeks under “the approximation that the benefit elasticity and baseline
hazard rates are constant” (p. 217).
22
If the sample is restricted to unemployed with durations up to 26 weeks (the usual maximum duration
for state UI programs), the IV estimates for the three models are -0.29, -0.83, and 0.38, respectively, as shown
in Appendix Table B5. Other estimates using samples of job losers and alternative limits on unemployment
duration are qualitatively similar, as shown in Appendix Tables B6 and B7.
21
Table 8: Estimating the Impact of UI Benefits on U E, Hazard, and Duration
First stage Second stage
(1) (2) (3) (4)
Dep. Var. log(UIB) UE log(Hazard) log(Duration)
P U Iend -0.463
(0.008)
\
log(U IB) -0.227 -0.676 0.499
(0.060) (0.241) (0.184)
[0.241] [0.175]
Model 2SLS IV Cox IV Cens. Normal
Note: The table shows estimated coefficients from the first stage, column (1), and second stage with LPM (2), Cox proportional
hazard model (3), and censored normal regression model (4). All specifications control for demographic and human capital
characteristics, as in Table 4, predicted wage, state and month fixed effects, and state-level job opening rate, UI timeliness,
vaccination, and seasonality. Observations are weighted by CPS weights. Standard errors clustered on state are shown in paren-
theses; bootstrapped standard errors are reported in square brackets. f -statistic from the first stage = 1591.73. Observations
= 7,561 experienced unemployed with duration up to a year from February to August 2021.
labor force. Nonparticipants are unlikely to receive UI, therefore their behavior should
not be affected by the change in policy in summer 2021. Estimating Equation (1) using
the nonparticipant sample produces the results in Table 9. All coefficients are statistically
insignificant and precisely estimated at zero.
Table 9: Placebo Effect of UI Loss on Transitions to Employment of Nonparticipants
February - August 2021 July 2019 - August 2021
(1) (2) (3) (4)
P U Iend 0.001 0.003 0.004 0.006
(0.009) (0.010) (0.008) (0.009)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from Equation (1) for the sample of labor force nonparticipants. All specifications
control for demographic and human capital characteristics, predicted wage, and state and month fixed effects, as in Table 4.
Models (2) and (4) condition on state-level job openings, UI timeliness, vaccinations, and seasonality. Observations are weighted
by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 59,073 for columns (1-2) and
219,076 for (3-4).
Next, we consider longer-term dynamics, including the period after all states had ended
FPUC and PUA in September 2021. For this purpose, we estimate an extended version
of Equation (2) with monthly data through October 2022. Results are graphed in Figure
5. The only months during the 39-month period where the coefficient on treated states
is statistically significantly different from zero are the two months of July and August of
the treatment period during summer 2021. The data show a quick re-convergence of UE
transition rates in September 2021, when the PUI policy difference across states ended. This
22
result supports a causal interpretation of the impact of P U Iend, because if the much higher
re-employment rates we have estimated for treated states in July and August result from
some factor other than P U Iend, then that factor would have to be exactly contemporaneous
with the P U Iend treatment period, ending simultaneously when the policy difference ends
in September.
Figure 5: Monthly Event Study of the Impact of UI Loss on U E Transitions
Note: The graphs show a monthly event study of P U Iend on UE transition from July 2019 to September 2022 for the
experienced unemployed. Specifications control for demographic and human capital characteristics, predicted wage, state and
month fixed effects, and state-level job openings, UI timeliness, vaccinations, and seasonality, as in columns 4 and 6 from Table
4. Observations are weighted by CPS weights. Vertical lines represent 95% confidence intervals, based on standard errors
clustered on state.
A final type of specification test involves permuting the assignment of treatment among
the states. For this purpose, we randomize treatment across states and re-estimate Equations
(1), (3), and (4). We carry out 1000 replications of this procedure, re-randomizing treatment
each time.23 Figure 6 shows the results for the binary U E transition and binary treatment
(Equation (1)). The result shows that the point estimate of 0.098 from column 4 of Table 4
lies far outside the distribution of the replications, with a p-value < 0.001. Appendix Figure
B1 shows the results for the hazard and duration regressions (corresponding to Equations
(3) and (4)), and Figures B2 and B3 show the corresponding results for the LRR and U IB.
In all cases, the estimated coefficients using the true assignment of treatment have very low
p-values and lie far outside relative to the distribution of results from placebos.
23
We adapt the permutation code from Kuka, Shenhav and Shih (2020).
23
Figure 6: Permutation Test for Estimated Effect of UI Loss on U E Transitions
Note: The graph shows the distribution of coefficients from 1,000 replications of randomizing treated states in Equation 1. The
specification is the same as Table 4, column (4); the estimated coefficient from that column is shown as a dashed vertical line.
4 Covid Analysis
If early termination of PUI in the summer of 2021 increased the re-employment rate, it
could also have implications for the spread of covid. Not only those returning to work
could become infected, but also members of their families and social circles. Analyzing
such an externality resulting from community spread requires more aggregated data, given
the lack of information on familial and social networks, so we turn to state-month level
data on covid outcomes. The analysis must also take into account the lagged nature of
community transmission, as transmission and outcomes, particularly deaths, hardly occur
instantaneously.
Figure 7 plots the population-weighted means of monthly covid outcomes separately for
treated and control states from April 2020 until October 2022. The outcomes are new covid
cases, hospitalizations (new admissions), and deaths during each month, described in the
data section. The graphs show clearly the several waves of covid infections, from the initial
strain in spring 2020 to the Alpha wave in late 2020 to the Delta wave in summer-fall 2021
(the period we study), to the Omicron variant at the end of 2021 into 2022 (Lundberg et al.,
2023).
The time series for covid cases and hospitalizations tend to move closely together in the
treated and control states, with the one exception being the shaded region of July-August
2021. During this time, when UI policies diverged, cases and hospitalizations spiked much
higher in the treated states. Afterwards, the graph shows a reconvergence across treated and
24
Figure 7: Monthly Covid Outcomes, April 2020 - October 2022
(a) Cases (b) Hospitalizations (c) Deaths
Note: The figures show monthly covid outcomes by treated and control states from April
2020 to October 2022. All values are population weighted average.
control states in the level of cases (by October) and hospitalizations (by November).
Covid deaths, also shown in Figure 7, display similar patterns: at the beginning of
the pandemic in spring 2020, deaths spike more quickly in the control states followed that
summer by a somewhat smaller spike in the treated states. In the next wave, associated
with the “Alpha” variant in early 2021, the death rates of treated and control states move
closely together. It is in the next wave in summer 2021, associated with the “Delta” variant
that rates in the treated states jump faster and higher than in the control states, leading by
about two months. By November 2021, the rates reconverge and again move closely together
throughout the omicron wave of 2022.
To examine the impact of the policy change in a regression framework, we relate the
covid variables to contemporaneous P U Iend and its lags over the period from January to
November 2021. The next subsection employs a reduced form approach and the following
one uses an instrumental variables framework. The last two subsections contain robustness
checks and a discussion of the magnitudes of the estimates in the context of epidemiological
research on covid.
4.1 Reduced Form Estimates
We estimate the following equation:
3
X
Yst = βk P U Iendst−k + µs + τt + Wst · ϕ + ust (5)
k=0
where Yst represents, in alternative specifications, the number of covid cases, hospital ad-
missions, and deaths as a percentage of the population in state s in month t. We include
25
only contemporaneous and three lags of P U Iend because we found that longer lags have
very small and statistically insignificant estimated effects, consistent with the patterns we
observed in Figure 7. µs are state fixed effects, and τt are month fixed effects. Wst is a vec-
tor of time-varying state-level variables. In the main specification, Wst includes cumulative
covid vaccination rates and heating and cooling degree-days, while in other specifications
and for robustness, it includes controls for school openings, obesity, heart disease, median
income, share of old-age population, hospitality industry employment, recreational mobil-
ity, pre-treatment covid case rate, unit trends, and other state policies that changed during
the summer of 2021 (described in Subsection 4.3 on robustness, with variable descriptions
in Appendix A and Table A3). Estimation is weighted by state population, and standard
errors are clustered at the state level.
Table 10 contains results from estimating Equation (5). Specifications excluding and
including the vaccination and degree-days variables Wst are shown, but the results are very
similar. The contemporaneous coefficients on P U Iend are positive and statistically signif-
icant for cases and hospitalizations, but they only become significant for deaths after one
lag. At the first lag, the effect grows somewhat for cases and hospitalization and then falls
back at the second lag, while for deaths these two months are the largest (and the effect
grows from the first to the second lag). At three lags, the impact of P U Iend dies out, even
becoming negative as the treated and control states reconverge. The timing of the results
is consistent with community spread that is rapid for infections and hospitalizations and
slightly slower for deaths.24
The relative magnitudes of these estimated effects can be assessed for different months
and against different benchmarks. Using the estimates with temperature and vaccination
controls, if we compare the impact in September 2021 to the mean levels for January-June
2021 in the control states (from Table 2), of 0.66, 0.05, and 0.012 percent for cases, hospi-
talization, and deaths, respectively, then the monthly covid rates are estimated to double
for cases and rise 125 percent for hospitalizations and deaths. During the January-June
period, covid was trending downwards, so if the comparison is May-June 2021 (when they
were almost equal between the treated and control states at 0.18, 0.025, and 0.0035 percent,
respectively), the implied monthly rates for September approximately quadruple.25
Figure 8 uses the results from Table 10 to graph the cumulative increase in the covid
24
Recall that treated states had ended PUI before the beginning of July 2021 (except for one state on
July 3), so there was at least a full month for covid to spread even in the first month of treatment.
25
The exact May-June rates for cases, hospitalizations, and deaths are respectively as follows: 0.1802,
0.0231, and 0.0040 in control states; and 0.1887, 0.0265, and 0.0031 in treated states. Concerning the control
variables, the estimated coefficient on the vaccination rate is always negative, and it is statistically significant
for cases and hospitalizations, but not for deaths. Heating and cooling degree-days enter with inconsistent
signs and are never statistically significant.
26
Table 10: Estimated Effects of UI Loss on Covid Outcomes: Reduced Form
Cases Hospitalizations Deaths
(1) (2) (3) (4) (5) (6)
P U Iendt 0.312 0.180 0.031 0.025 0.0009 0.0003
(0.096) (0.112) (0.007) (0.010) (0.0012) (0.0013)
P U Iendt−1 0.471 0.423 0.048 0.046 0.0073 0.0072
(0.128) (0.120) (0.009) (0.009) (0.0015) (0.0015)
P U Iendt−2 0.259 0.240 0.016 0.015 0.0078 0.0078
(0.060) (0.081) (0.004) (0.005) (0.0018) (0.0014)
P U Iendt−3 -0.271 -0.376 -0.009 -0.014 0.0024 0.0019
(0.160) (0.113) (0.010) (0.007) (0.0018) (0.0014)
Controls No Yes No Yes No Yes
Note: The table shows estimated coefficients from Equation (5). All specifications control for state and month fixed effects.
Controls in columns (2), (4), and (6) include cumulative vaccination rate, heating degree-days, and cooling degree-days measured
at t − 1. Observations are weighted by population. Standard errors clustered on state are shown in parentheses. Observations
= 506 state-months, January-November 2021.
variables based on the sum of coefficients from each equation. The graph also shows 95 per-
cent confidence intervals for the coefficient sums. The impact on hospitalizations is already
significant in the month of the policy change, and the cumulative impact becomes significant
for the other variables in the month following the policy change; for all variables, it remains
significant through three lags. The general shape again shows a faster rise and subsequent
decline in cases and hospitalizations than for deaths.
Figure 8: Cumulative Effects of UI Loss on Covid Outcomes: Reduced Form
(a) Cases (b) Hospitalizations (c) Deaths
Note: The graphs show the cumulative effects of UI loss on covid outcomes from January to November 2021. Specifications of
Equation 5 control for state and month fixed effects and Wst as in Table 10 models (2), (4), and (6). Observations are weighted
by population. The vertical lines represent 95% confidence intervals, based on standard errors clustered on state.
Event studies of the differences between treated and control states in the rates of covid
cases, hospitalizations, and deaths, controlling for vaccination rates, heating and cooling
degree-days, and state and month fixed effects, are shown in Figure 9. Up through June
27
2021 (the reference month for this graph), there are no large differences between treated and
control states for any of these variables, and only two instances (February for cases, January
for hospitalizations) where the difference is statistically significant at the 95 percent level
(neither of these are significant at the 99 percent level). For covid cases, the difference jumps
in July, peaks in August, remains high in September, and then disappears in October. Covid
hospitalizations show a similar pattern but with a higher jump in August than July. For
covid deaths, the impact is more delayed, as the difference is only slight in July, then jumps
in August, peaks in September, remains high in October, and drops down in November.
These patterns are again consistent with a quick impact on covid cases and hospitalizations,
lasting about three months, and a delay of about one month before the impact begins on
deaths. We provide a similar analysis over a more extended time period in the specification
tests section below.
Figure 9: Estimating Treated-Control Differences in Covid Outcomes, by Month
(a) Cases (b) Hospitalizations (c) Deaths
Note: The graphs show event studies of the impact of UI loss on covid outcomes from January to November 2021.
Specifications control for state and month fixed effects as well as cumulative vaccination and heating and cooling degree
days at t − 1 as in Table 10 models (2), (4), and (6). Observations are weighted by population. Standard errors are
clustered on state. The vertical lines represent 95% confidence intervals. Observations = 506 state-months.
4.2 Instrumental Variables Estimates
The reduced form results do not account for the mechanism through which the policy change
affects covid outcomes. To investigate the mechanism of re-employment following UI loss,
we estimate the relationship in an instrumental variable framework where the endogenous
variable is the U E transition, which may be jointly determined with the covid situation.
The question is whether states that experience increases in U E rates because of the policy
change subsequently show worse covid outcomes. The estimating equation is as follows:
3
X
Yst = βk · U Est−k + µs + τt + Wst · ϕ + ϵst (6)
k=0
28
where U Est−k is the transition rate for state s in month t-k, where we have netted out
differences in individual characteristics using Appendix Equation (A.5), and other variables
are defined as previously. In order to capture delayed effects of U E transitions on covid
outcomes, similarly to the reduced form Equation (5), this equation includes three monthly
lags. To estimate the βk resulting from the policy change P U Iend, we instrument U E and
its lags with P U Iend and its lags, estimating two-stage least squares (2SLS) regressions.
The four first-stage equations for U Et−j (j = 0, 1, 2, 3) are as follows:
3
X
U E st−j = βk P U Iendst−k + µs + τt−j + ϵst−j (7)
k=0
First-stage estimates are provided in Appendix Table B8; all f -statistics are highly signifi-
cant. The coefficients on the contemporaneous instruments are similar to those we estimated
using individual data based on Equation (1) in Section 3.1.1 above: close to 0.1 for each
P U Iendt−k associated with U Et−k .26 The second-stage results are shown in Table 11. The
general patterns are similar to those from the reduced form analysis (Table 10) with earlier
peaks for cases and hospitalizations than for deaths.
Table 11: Estimated Effects of UI Loss on Covid Outcomes: Two-Stage Least Squares
Cases Hospitalizations Deaths
(1) (2) (3) (4) (5) (6)
U
d Et 0.223 0.206 0.107 0.166 -0.0142 -0.0163
(1.325) (0.191) (0.086) (0.099) (0.0263) (0.0276)
U
d E t−1 3.927 3.790 0.441 0.428 0.0744 0.0739
(1.258) (1.243) (0.114) (0.101) (0.0203) (0.0203)
U
d E t−2 2.270 3.005 0.146 0.216 0.0867 0.0894
(0.862) (0.731) (0.067) (0.051) (0.0115) (0.0155)
U
d E t−3 -3.454 -3.217 -0.209 -0.170 0.0041 0.0047
(1.373) (1.524) (0.099) (0.119) (0.0234) (0.0225)
Controls No Yes No Yes No Yes
Note: The table shows estimated 2SLS coefficients in Equation 6. All specifications control for state and month fixed effects.
Controls in columns (2), (4), and (6) include cumulative vaccination rate, heating degree-days, and cooling degree-days measured
at t − 1. Observations are weighted by population and inversely by standard errors from Equation (A.5). Standard errors
clustered on state are shown in parentheses. First-stage f -statistics for all the U
d E are shown in the first-stage results, Appendix
Table B8. Observations = 506 from January to November 2021.
The magnitudes of the second-stage estimates need to be evaluated with respect to the
26
Equation (7) is an aggregated form of Equation (1). The first-stage results are driven almost entirely by
the contemporaneous instruments; the coefficients on non-contemporaneous instruments are nearly always
small and statistically insignificant.
29
relevant range. Applying the estimates from both the individual and state-level analysis
that P U Iend increased UE by about 0.1, the impact on monthly cases in September 2021
is about 0.7 percentage points, on hospitalizations about 0.06, and on deaths about 0.016.
These are very similar to the impacts estimated in the reduced form analysis above.
The 2SLS estimates of the cumulative impact on covid outcomes are plotted in Figure
10. Similar to the reduced form, these show faster increases and subsequent declines in cases
and hospitalizations than for deaths. All sums of coefficients are statistically significant from
the month following the policy change, and they remain so through three lags afterward.
Figure 10: Cumulative Effects of UI Loss on Covid Outcomes: 2SLS
(a) Cases (b) Hospitalizations (c) Deaths
Note: The graphs show the cumulative effects of UI loss on covid outcomes from January to November 2021, controlling for
state and month fixed effects as in Table 11 columns (2), (4), and (6). Observations are weighted by population. The vertical
lines represent 95% confidence intervals, based on standard errors clustered on state.
Finally, while our focus is on the impact of the UI policy change in summer 2021, for
which we have an identification strategy to estimate causal effects, we have also estimated
Equation (6) using OLS. This approach may suffer from simultaneity bias, to the extent that
covid outcomes and re-employment decisions are jointly determined. If the feedback from
covid to re-employment is negative, then the bias is negative. Consistent with that logic,
the OLS results (in Appendix Table B9) show smaller effects than the 2SLS. The sum of the
impact on deaths is 0.042 with state-level controls or 0.062 without those controls, which
are smaller than the 2SLS estimates, yet the OLS estimates are still highly significant and
qualitatively similar to the 2SLS. Results are noisier for cases and hospitalizations, but the
OLS estimates suggest that the negative externality of re-employment for health is a more
general relationship during the pandemic, not only during the summer of 2021, when we can
identify it using a policy experiment.
4.3 Robustness and Specification Tests
To examine the robustness of the estimated effects of early termination of pandemic UI on
covid outcomes, we have investigated a large number of alternative specifications. In one
30
type, we control for state-specific unit trends. Besides covid vaccination rates and heating
and cooling degree-days, we have controlled for state-month varying school openings and
for the following variables interacted with the treatment period: pre-pandemic levels of
obesity, heart disease, median income, the share of the population aged over 64, the ratio of
hospitality industry employment in 2021:II to that of 2019:II, mobility to recreational places
in May 2021 relative to January 2020, and the May 2021 rate of covid cases. Sources of all
these variables are provided in Data Appendix A, and means by treated and control states
are shown in Appendix Table A3. Estimates from the unit trends specification and from the
specification including all these covariates are shown in Table 12. The results are similar to
those in Table 10.
Table 12: Estimated Effects of UI Loss on Covid Outcomes, Other Specifications -
Unit Trends and Additional State Controls
Cases Hosps Deaths Cases Hosps Deaths
(1) (2) (3) (4) (5) (6)
P U Iendt 0.161 0.027 0.0005 -0.071 0.005 -0.0008
(0.121) (0.008) (0.0010) (0.120) (0.009) (0.0014)
P U Iendt−1 0.731 0.073 0.0097 0.278 0.027 0.0060
(0.206) (0.019) (0.0024) (0.129) (0.009) (0.0017)
P U Iendt−2 0.126 0.008 0.0069 0.385 0.030 0.0084
(0.085) (0.007) (0.0020) (0.095) (0.007) (0.0023)
P U Iendt−3 0.265 0.041 0.0071 -0.408 -0.019 0.0014
(0.255) (0.020) (0.0030) (0.119) (0.007) (0.0014)
Unit Trends Yes Yes Yes No No No
Controls No No No Yes Yes Yes
Note: All specifications include state and month fixed effects, cumulative vaccination rate, heating degree-days, and cooling
degree-days measured at t − 1. Columns (1-3) additionally control for state-specific unit time trends. Columns (4-6) control for
school openings and the following state-level variables interacted with treatment period: state-specific obesity in 2020, heart
disease rate in 2019, covid case rate in May 2021, age 65-plus share in May 2021, median income in 2020, hospitality industry
employment in the second quarter of 2021 as a ratio to the second quarter of 2019, and Google recreational mobility in May
2021 as a ratio to January 2020. Observations are weighted by population. Standard errors clustered on state are shown in
parentheses. Observations = 506 state-months, January-November 2021.
The control for the May 2021 rate of covid cases, interacted with the treatment period,
accounts for variation across states in immediate pre-treatment covid. In another robustness
check, we estimate Equation (5) dropping four treated states that experienced a rise in covid
cases from May to June 2021: Arkansas, Missouri, Oklahoma, and Utah. These increases
are not enough to produce an upward trend in the event studies of Figure 9 and they may
reflect some impact of the PUI termination policy already in June, but to check whether
these states are driving the treatment-control differences in July and August, we drop them
from the sample. Results are shown in columns (1-3) of Table 13 and are similar, if anything
31
slightly larger compared with those in Table 10.
Table 13: Estimated Effects of UI Loss on Covid Outcomes, Robustness Checks -
Dropping Treated States with June Case Rise and Controlling for Other Covid Policies
Cases Hosps Deaths Cases Hosps Deaths
(1) (2) (3) (4) (5) (6)
P U Iendt 0.110 0.020 -0.0004 0.195 0.023 0.0013
(0.126) (0.011) (0.0015) (0.108) (0.009) (0.0015)
P U Iendt−1 0.506 0.051 0.0069 0.170 0.019 0.0050
(0.133) (0.008) (0.0018) (0.153) (0.010) (0.0017)
P U Iendt−2 0.253 0.015 0.0093 0.306 0.024 0.0072
(0.087) (0.005) (0.0020) (0.092) (0.007) (0.0022)
P U Iendt−3 -0.412 -0.016 0.0015 -0.538 -0.031 -0.0009
(0.113) (0.007) (0.0015) (0.170) (0.012) (0.0022)
Sample restriction Yes Yes Yes No No No
Policy controls No No No Yes Yes Yes
Note: All specifications include state and month fixed effects, cumulative vaccination rate, heating degree-days, and cooling
degree-days measured at t − 1. Columns (1-3) exclude the four treated states with increasing covid case rates May-June 2021
(Arkansas, Missouri, Oklahoma, and Utah), and Columns (4-6) control for covid-related policy changes that could lead to
higher covid in treated states, including face mask mandates, school opening interacted with school mask mandate, school
opening, and prison visit restrictions. Observations are weighted by population. Standard errors clustered on state are shown
in parentheses. Observations = 462 for Columns (1-3) and 506 for Columns (4-6) state-months, January-November 2021.
For a final type of alternative specification, we draw upon a large database of covid-related
state-level policies, including 149 separate policies that changed during the pandemic, and
analyze 31 that changed during the summer of 2021 (Raifman et al., 2022). The policies,
listed in Appendix Table A4, include eviction restrictions and other renters’ protections,
prison visit regulations, face masking in public spaces, schools, and exemptions based on
vaccination, quarantine mandates, re-opening of bars, restaurants and overnight businesses,
and state of emergency. From these, we create variables for types of policies whose impact
would tend to exacerbate covid rates in treated relative to control states, in order to test the
robustness of our estimated effects under the most stringent specification, and we include
these as control variables in estimating Equation (5). The results are shown in Table 13,
columns (4-6). All the estimates from this exercise are similar to those presented above.
Turning to specification tests, in Figure 9, we provided a type of event study test of
the estimated effects of P U Iend on covid outcomes in 2021. Figure 11 takes a longer view,
including all months from the beginning of the pandemic in April 2020 through October 2022,
and controlling for vaccination rates, heating and cooling degree-days, and state and month
fixed effects. In the year before treatment, there are only small and generally insignificant
differences between treated and control states. During July, the case and hospitalization rates
32
show a small jump, followed by a much larger one in August, and slight fall in September,
and then a drop to zero in October, with some evidence of catch-up by control states that
ended PUI in September. The results for covid deaths are similar but with a negligible uptick
in July, big jumps in both August and September followed by a slower decline reaching zero
in November. All three graphs illustrate the unusual difference between treated and control
states that existed only during the immediate aftermath of P U Iend, the policy difference
during summer 2021.
Figure 11: Estimating Treated-Control Differences in Covid Outcomes, Apr 2020-Oct 2022
(a) Cases (b) Hospitalizations (c) Deaths
Note: The graphs show event studies of the treated-control state differences in the rates of covid cases and deaths from April
2020 to October 2022 and for hospitalizations from July 2020, controlling for state and month fixed effects as well as cumulative
vaccination and heating and cooling degree days at t − 1. Observations are weighted by population. The reference period is
June 2021. Vertical lines represent 95% confidence intervals, based on standard errors clustered on state.
Moreover, the patterns in Figure 11 are very similar to its counterpart for U E in Figure
5. Comparing these event-studies, observe that differences in re-employment rates and covid
outcomes between treated and control states move closely together: prior to July 2021 the
differences are negligible, then they increase simultaneously in treated relative to control
states, and subsequently they reconverge quickly afterwards. This implies that if there is
some unobserved factor other than the long list of variables we have considered (including
in the robustness checks) that caused the divergences from July 2021, then that factor must
have disappeared exactly two months later, coincidental with the ending of PUI in all states.
Permuting the assignment of the policy across states provides another type of test for the
estimated results. While this test could be carried out separately for each lag of P U Iend, we
report it more concisely by focusing on the cumulative sum of coefficients through two lags
as shown in Figure 8. Calculating this sum for each of 1000 permutations of the treatment
assignment across states for each of the covid outcome variables produces Figure 12. The
results demonstrate that the estimated effects are extremely unlikely with placebo assign-
ment.
33
Figure 12: Permutation Tests
(a) Cases (b) Hospitalizations (c) Deaths
Note: This graph shows permutation results from the reduced form Equation (5) for the sum of estimated coefficients on
the binary treatment and its lags, using state-month data from February to November 2021. The models include cumulative
vaccination rate and heating and cooling degree days measured at t − 1, and state and month fixed effects. The simulation is
conducted 1,000 times with randomized treated states for each dependent variable. Each vertical line indicates the sum of the
coefficients from Columns (2), (4), and (6) in Table 10.
4.4 Discussion
What do these estimates imply for the number of additional covid cases, hospitalizations, and
deaths in the treated states? We calculate these numbers taking into account the population
of 90.6 million in those states, the fact that the policy difference existed for two months,
and the estimates of the policy impact in Tables 10) and 11, in the latter case also taking
into account the estimated mean U E increase of 0.1 (from Table 5). The results from these
calculations are shown in Table 14. Using both the reduced form and IV approaches and
with or without covariates, the estimates imply an additional 1.2 million covid cases, 110,000
extra hospitalizations, and additional deaths of 27,000-29,000.
Table 14: Estimates of Additional Covid Cases, Hospitalizations, and Deaths
Reduced Form 2SLS
Cases 1,322,760 1,201,356 1,122,896 1,231,254
Hospitalizations 115,968 110,532 106,364 116,693
Deaths 27,361 27,180 29,191 29,590
Controls N Y N Y
Note: The table shows the additional numbers of people affected by covid in the treated states, obtained by multiplying the
treated state population (90.6 mln) with the sum of coefficients (%) of the first and second lags from the specifications in Table
10 and 11 times 2 months of treatment. For IV specifications, we multiply first stage coefficients by 0.1, based on Table 4.
All specifications control for state and month fixed effects. Controls include cumulative vaccination, heating degree days, and
cooling degree days at t − 1.
Do these magnitudes make sense given the known patterns of covid infections, transmis-
sion, and severity? First of all, the relationships among these estimated impacts on cases,
hospitalizations, and deaths are roughly similar to those throughout the covid pandemic: on
average, about one in 10-12 new cases is hospitalized, and deaths are around one-fifth to
34
one-sixth of hospitalizations. Comparing to state-month data from CDC (2022) and HHS
(2023), we calculate the total numbers in the treated states from August to October 2021 as
follows: cases are 3.7 million, the number of hospitalizations is 317,000, and the covid death
count is 51,000. So our estimates represent 32 percent of all cases, 35 percent of hospitaliza-
tions, and 53-57 percent of deaths. The Delta variant of covid, by far the dominant strain
during the period we study, was much more transmissible than earlier covid variants, and
there is also evidence that it led to more severe illness, which may account for the somewhat
higher death rate during our period of study (Bast et al., 2021; Bolze et al., 2022; Hart et al.,
2022).
Concerning the impact on the infection rate, is it plausible that the increased U E tran-
sitions we observe resulting from the policy change raised covid cases by over one million?
Calculating the total infections requires estimations or assumptions on several quantities:
the amount of additional workplace exposure resulting from P U Iend in the treated states,
denoted E0 , the rate at which exposure leads to infection of the re-employed workers, r, and
two aspects of the subsequent chain of transmissions (through families and social and work
networks), the basic reproductive number for secondary infections, R0 , and the number of
generations in the chain, n, before the infection rate becomes negligible. Ideally, if these
quantities were known and place- and time-invariant (or using appropriate averages over all
places for the whole time-period), the total covid cases resulting from the policy could be
calculated as E0 · r · R0 n .
In practice, we can estimate E0 from our analysis above, we can draw upon epidemiolog-
ical research for estimates of average R0 and n, and we can make alternative assumptions
about r to assess the plausibility of the estimated more than one million additional cases
resulting from the policy. For the additional exposure E0 , we have estimated in Subsection
3.1, that the early termination of PUI resulted in U E transitions of 120,696 in July and
117,551 in August. Assuming that all the July U E remained in their jobs in August, this
implies that the treated states had 358,943 person-months greater exposure through new
employment than they would have had in the absence of the policy.
R0 varies not only with virus strain but also over time, falling as a population becomes
more immune to a new strain, and with local health and social conditions, including the
vaccination rate. Several sources provide estimates of average R0 for the Delta strain of
covid at around five, significantly higher than for the original and Alpha strains (Burki,
2021; Liu and Rocklöv, 2021; Tian et al., 2021; Dadras et al., 2022).27 n varies not only
with virus strain, but also stage of the infection wave and other health and social conditions.
27
Burki (2021) report the R0 for Delta at “nearly seven;” Liu and Rocklöv (2021) report a mean Delta R0
of 5.08; Tian et al. (2021) report a range of of 4.04 to 5.0; and Dadras et al. (2022) report “seven or more.”
35
Estimates of n are related to generation time, the number of days from one infection to
the next generation, usually approximated by serial interval, the time between the onset of
symptoms for one individual and onset for those infected by them in the next generation.
For the Delta variant, the serial interval has been variously estimated at 4-7 days.28 With
these estimates, even if lengthening generation time leads to growth in n that decreases
over time, an n = 5 or 6 seems plausible, so that average R0 n could be over 3000, possibly
much higher, although there is a wide confidence interval around any number. Regarding
the rate of infection among re-employed workers, r is unknown, but we can consider a range
of alternatives: if r = 0.1, this would imply E0 · r = 36, 000 so that R0 n could be as low
as 33 to generate a total of 1.2 mln covid cases. If r = 0.01, so that one percent of new
workplace exposures are actually infected, then E0 · r = 3, 600, then R0 n = 330 would be
sufficient and if r=0.001, so that only one in a thousand new exposures results in infection,
then E0 · r = 360 and R0 n = 3300 would result in 1.2 mln cases.29
Finally, our results should be understood within the specific context of the treated states
and the treatment period. As we have discussed, the populations of treated states have lower
average incomes, educational attainment, and vaccination rates, all of which are likely to
raise R0 , relative to the control states. The early termination of PUI occurred just when the
covid rate was exploding in the Delta wave, also raising R0 and n (by shortening generation
time). The vaccine had been designed for earlier covid strains and was less effective against
Delta. Moreover, the rate at which individuals became newly vaccinated decreased sharply
from March 2021 in the treated states, implying that immunity may have been waning and
providing another reason for the virus to spread more easily. Although the data and context
do not permit us to estimate how large the impact of ending PUI would have been in other
states at other times, it seems clear that the timing of P U Iend was particularly unpropitious
and that it took place in relatively more vulnerable states. In the absence of a pandemic,
we would expect little to no effects like we estimate here. On the other hand, while it was
clear to many in the summer of 2021 that the pandemic was far from over and that more
variants, possibly more virulent, were coming (The White House, 2021), the tracking of the
Delta variant in the US was slowed by a low rate of genomic sequencing during this period
(Asgari, 2021).
28
Estimates include 3.7 (Ryu et al., 2022), 7 (Hart et al., 2022), and 3.9 days (Madewell et al., 2023).
In general, research has documented a shorter serial interval than incubation period, implying that covid
transmission often occurs prior to symptom onset (Wu et al., 2022; Xin et al., 2022).
29
Workers re-employed in remote work would not become susceptible, of course, but the fraction of such
workers is small among the re-employed during this period: in our CPS data, only about two percent of
employed workers in July and August 2021 who were unemployed the previous month in the treated states
report that they are teleworking because of covid.
36
5 Benefits and Costs
Our analysis implies that the early termination of PUI may have had some benefits, most
clearly in the form of increased U E transitions. Costs of the policy are related to health
outcomes, including hospitalization, lost work time due to illness, and deaths. UI spending
is a transfer, so the reduction resulting from the policy might be a benefit to the government,
but it is a loss to households with unemployed workers. Therefore, the benefit-cost calculation
depends upon one’s viewpoint: unemployed workers, divided into those who find jobs versus
those who do not, the government budget, and overall “social welfare.” In this section, we
provide a rough assessment of the magnitudes of each type of benefit and cost and then
discuss how they sum up from the perspective of these different groups.
Placing a dollar value on the additional jobs resulting from P U Iend, the simplest pro-
cedure is to add up the total wages of those becoming re-employed as a result of the policy
change, which we estimated in Subsection 3.1 as 120,696 (±54,190) in July and 117,551
(±52,778) in August 2021.30 Because we cannot know which individuals would make a U E
transition in the absence of the policy, we assume equal probability across all re-employed
that their re-employment is affected by the policy. The average monthly earnings of those re-
employed in July is $3001 (obtained by multiplying their reported weekly earnings by 4.3);
assuming their wages remain the same in August, the additional earnings for this group
is $724mln (±325mln) over the two months. For those becoming re-employed in August
because of the policy, average monthly earnings are $2883, resulting in a total of $339mln
(±152mln) for this group. Putting the two groups together, the total additional wages es-
timated to result from P U Iend are $1.063bln (±477mln).31 These additional wages of the
re-employed represent a benefit of the early termination of PUI.
On the other hand, the re-employed workers in the treated states lost UI benefits, which
should then be subtracted from their wages. To estimate the magnitude of their UI losses
requires a more general estimation of the extent to which early termination of PUI reduced
UI spending. For this purpose, we use PEUC, FPUC, and PUA Financial Transactions
and state UI benefits paid from the regular monthly programs (Employment and Training
Administration, 2023a,b). We define total benefits, T Bst , as the sum of the PUI programs and
regular state UI spending for each state and month. Rather than attributing all changes in
T Bst to P U Iend, we instead estimate the impact after scaling by the number of unemployed,
Ust (from the CPS). Appendix Figure B4 plots (T B/U )st separately for treated and control
states by month during 2021. UI benefits per unemployed are higher on average in control
30
± refers to two standard errors around the point estimate.
31
Using their data on direct deposits, Coombs et al. (2022) estimate the increased wages at a similar
magnitude: $900mln.
37
states, but the two series move in parallel through June 2021, after which they diverge
sharply: there is little change in the control states but the benefit per unemployed in the
treatment states plunges in July and August. After PUI is terminated in all states on
September 4, 2021, the control states follow with a sharp plunge, and the ratio (T B/U )st
becomes similar in the two groups of states. Not all of the declines are immediate, probably
because delayed payments were still going out after PUI was ended. Also note that CPS
unemployment in the denominator is not the same as the number of UI recipients.
To estimate the effect of the policy change, we use the following regression equation:
(T B/U )st = β · P U Iendst + µs + τt + ϵst , (8)
with variables defined as before. The result estimated with data for January-August 2021 is
that β̂ = -2208.83 (SE=376.94). On average, an unemployed person in a treated state lost
about $2200 per month as a result of the policy change.
We also carry out an event study of this impact through October 2021, as follows:
Oct2021
X
(T B/U )st = βk · P U Iendsk + µs + τt + ϵst , (9)
k=Jan2021
with results plotted in Figure 13. Differences between treated and control states prior to July
2021 are negligible, but they become significant in July and August, with reconvergence in
September-October. This analysis provides further evidence, from a different point of view
using different data, on the large but temporary shock resulting from early PUI termination.
Figure 13: Event Study of Impact of P U Iend on UI Spending per Unemployed
Note: Total UI cost includes state benefits paid and PUI disbursement to states. The values represent the population-weighted
average of treated and control states over months of total UI cost over the number of unemployed.
38
We calculate the total reduction in UI spending from early PUI termination by multiply-
ing the estimate above of $2200 per unemployed per month by two months of treatment (July
and August) and by the number of unemployed in the treated states in June (2,011,601),
leading to $8.88bln (±3.03bln).32 How to evaluate the UI reduction depends on perspective:
it is a gain to the government budget but a loss to families with unemployed workers. The
magnitude of the cuts dwarfs the increased wages of $1.1bln received by re-employed work-
ers estimated above. From the perspective of all unemployed workers, their increased wages
make up for only about one-eighth of their lost UI benefits.33
Increased infections and hospitalizations also create economic costs. Infections may lead
to lost work time, which we calculate using CPS questions on absence from work during the
reference week due to illness and on working part-time during the reference week although
usually full-time, again with illness cited as the reason. Appendix Table B10 shows the mean
of this variable by two-month groups during 2021, for treated and control states separately.
Consistent with covid infections resulting in work absences, treated states show a jump
in July-August and a larger one in September-October falling off slightly in November-
December. Meanwhile, in the control states, lost hours fall slightly in July-August and then
rise slightly in September-October and jump in November-December.
The mimicking by control states of lost work time in the treated states at a two-month lag
is very similar to what we have observed for both re-employment and covid outcomes in the
analyses above, providing further evidence of the connection of health and labor outcomes
during this period. To assess the statistical significance of the treated-control state difference,
while taking into account other factors that may affect lost work due to illness, we estimate
a regression analogous to Equation (5) with lags in P U Iend but using individual data on
all civilian employed and controlling for individual characteristics as in Table 4. Results for
the P U Iend coefficients, with two and three lags, appear in Table 15.
The estimates imply that the early termination of PUI resulted in a loss of 0.2 work hours
per week for each employed individual, on average, in the treated states.34 Multiplying this
by the number of weeks per month (4.3), by the two months of treatment, and by the number
32
We do not include lagged effects in this calculation because the difference in Figure 13 is not significant
after August and because (from Figure B4) the effect is nearly immediate in the treated states and the lag
is much greater in the control states, which had somewhat worse UI payment timeliness (see Table 1); it
seems unreasonable to credit the UI cuts in treated states with the worse timeliness in control states. In any
event, an adjustment including lags would have little impact on our qualitative conclusions.
33
This estimate can be compared with Coombs et al. (2022), who using different data and methods find
a very similar ratio: one-seventh.
34
Appendix Figure B5 graphs the cumulative sums of P U Iend coefficients and shows the sums are sta-
tistically significant. An event study based on a specification analogous to Equation (9), but estimated with
individual data as in Table 15 is reported in Appendix Figure B6, showing the treated-control difference in
illness-related losses in work time spiking in September and then reconverging over the next two months.
39
Table 15: Estimated Effects of UI Cuts on Illness-Related Lost Work Time
Lost Work Time
P U Iend 0.007 0.007
(0.043) (0.045)
P U Iendt−1 0.110 0.114
(0.036) (0.047)
P U Iendt−2 0.083 0.078
(0.047) (0.053)
P U Iendt−3 0.008
(0.053)
Note: Specifications control for individual characteristics, as in Table 4, and state and month fixed effects. Observations are
weighted by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 431,824, February-
November 2021.
of civilian employed in treated states in June 2021 (41,449,423) yields an estimate of the total
work-time lost of 71.3mln (±50.6mln) hours. To place a monetary value on this time, we use
the average hourly earnings in the treated states of $20, yielding a total value of $1.456bln
(±1.012bln). Thus, the gain in additional wages from re-employment are offset by the lost
productivity due to increased illness.
Turning to costs of hospitalizations, the IV estimates imply that ending PUI early re-
sulted in extra hospitalizations equal to 126,000 (±37,700), as discussed above. The cost of
hospitalization per patient varies widely across patients and conditions: estimates of aver-
ages from FAIR Health (2021) in September 2021 are that complex covid hospitalizations
(involving either the intensive care unit, ICU, or invasive mechanical ventilation, IMV) had
an average cost of $317,810, while non-complex inpatient care for covid cost $74,591, on
average.35 This source does not provide the shares of these among all covid hospitalizations,
but Iuliano et al. (2022) (Table 2, p. 150) report that 17.5 percent of hospitalizations during
the Delta wave were in the ICU (the number of those with IMV outside the ICU is unclear).
Using this number, and with the assumption that hospitalizations caused by the early ending
of PUI had the same ICU rate as those that would have occurred in its absence, implies addi-
tional ICU stays with covid of 22,050 (±6,600), costing $7.008bln (±2.096bln). Calculating
similarly for the non-ICU patients, the cost is $7.754bln (±2.320bln). This implies that the
total additional hospitalization cost resulting from ending PUI early is $14.8bln (±4.416bln).
Most of these costs would have been borne by the government, principally through Medi-
care and Medicaid. Although we do not have exact figures for summer 2021, many sources
35
This latter figure is consistent with reports of an average cost of about $10,000 per day for all hospital-
izations (HealthCare, 2023), given that Iuliano et al. (2022) report the average length of hospital stays for
covid patients during the Delta wave as 7.6 days. FAIR Health (2021) also report average outpatient covid
cost of $2557, but it is unclear how many covid cases result in outpatient status, so we ignore these costs.
40
cite figures of about 63-65 percent for the government share in hospitalization costs.36 Ap-
plying 63 percent to the total additional costs gives a point estimate of increased government
spending on hospitalization costs of about $9.3bln. Thus, from the government budget per-
spective, the UI savings resulting from the policy are offset, probably more than offset, by
the increased spending on Medicare and Medicaid. From a social perspective, of course, the
full costs of covid care should be counted.
Subtracting the total costs (due to lost work hours and hospitalizations) of $15.5bln
[10.8bln, 27.7bln] from the benefit of $1.1bln [0.6bln, 1.6bln] from additional wages yields
a point estimate of the net benefit-cost equal to negative $14.4bln. The confidence interval
formed by two estimated standard errors around this point estimate is [-27.1bln, -9.2bln].
So essentially none of the distribution of estimated net benefit values is positive.
Beyond these monetary calculations, our estimates imply deaths resulting from the policy
at 27,000(±6500). From a social point of view, the policy has negative net benefits, so the
value of a statistical life (VSL) implicit in the policy is also negative.
It is important to note several caveats. We limit our calculations to the impact of the
two-month policy difference and do not extrapolate the estimates to the control states,
which ended PUI in September, because we can credibly estimate causal effects only for
the policy difference in July and August. This is not a full welfare analysis because we
exclude several types of potential benefits and costs that we are unable to measure. We
do not measure costs of long covid, the psychological costs of depression and anxiety, or
the illness-related work time lost among workers who exit employment or those who do not
shift from full-time to part-time status. Nor do we attempt to value leisure of unemployed
people, possible job displacement resulting from re-employment of unemployed, or the long-
term consequences of changes in unemployment. We do not attempt to measure effects on
incumbent workers, producer (employer) surplus, or disutility from illness. The analysis
also ignores distributional considerations, but it is likely that the job gains and covid costs
of the policy are unequally distributed across the population by income, education, and
demographic characteristics.
Other than hospitalizations, we do not measure health expenditures related to covid
(outpatient care, vaccinations) nor the reduced health spending for non-covid conditions,
probably resulting from fear of infection in health facilities, because it is far from obvious
36
For example, Liang, Moore and Soni (2020) reports the percentages of hospital costs and hospital
stays covered by Medicare and Medicaid as 66.3 and 63.6 percent, respectively, in 2017. The government
share seems to have remained roughly the same during covid: Owens (2021) uses the Healthcare Cost and
Utilization Project data from 13 states to compute the percentages of hospitalizations paid by Medicare and
Medicaid for April-September 2019 at 64.1 percent and for April-September 2020 at 62.4 percent. These
figures likely understate costs, if covid hospitalizations are more expensive (e.g., requiring longer stays or
more likely involving the ICU or IMV) than non-covid hospitalizations.
41
that postponement of diagnosis and treatment is a benefit. We do not account for spillovers
from UI to other programs, although it is not clear whether these are positive or negative.
For example, they could be negative if someone losing their PUI but unable to find a job may
suddenly qualify for TANF, SNAP, or other programs, or might go on disability insurance.
Finally, all the types of costs and benefits have large standard errors, which we have
reported in order to show the ranges of possible estimates. But no case within these ranges,
even at the extremes, would lead to a positive net monetary benefit. None would imply a
positive value of a statistical life.
6 Conclusion
The crux of policy decisions during the covid pandemic was the dilemma of how to maximize
safety, reducing contagion and its consequences, with the least damage to incomes, education,
and economic growth. The trade-offs between lockdown-type regulations and consumer
spending and between school closings and student learning remain controversial. Decisions
about unemployment insurance face a similar trade-off, even if it was not explicitly stated:
extra benefits could increase social distancing and thus reduce contagion by encouraging
workers to stay at home, but at the cost of higher public spending and lower employment.
Some states, those we have denoted as “treated” in this paper, decided to reduce benefits,
largely with the motivation to raise re-employment, implicitly placing a higher weight on
economic than public health. This paper assesses the consequences of this policy choice for
the trade-off between labor market and health outcomes.
Our first step is to estimate the impact of unemployment insurance benefits on job-finding
behavior, for which the pandemic is an unusual context. For one thing, economic conditions
in general and labor markets in particular have been so unstable that it may be impossible
to uncover systematic relationships. For another, beyond its usual role of providing social
insurance and addressing liquidity problems, which could be still more important in the
face of the huge unanticipated shock of the pandemic, the unemployment benefit system
has an additional, perhaps more important function during this period: slowing contagion
by increasing social distancing. Any impact of unemployment insurance on job-finding and
unemployment duration may be decidedly secondary to these concerns.
Despite the volatility of the covid period, our analysis finds large, robust, statistically
significant impacts of unemployment insurance on the probability of re-employment, on the
hazard from unemployment to employment, and on the duration of unemployment. The
policy is estimated to raise the re-employment rate about 10 percentage points relative to an
unconditional mean of about 23 percent. The estimate is similar across different reasons for
42
unemployment, and it varies little with the empirical specification. It does vary with marital
status (consistent with liquidity effects of UI), age and teleworking occupation (consistent
with safety motives), sex, and race. We also estimate hazard functions and duration models,
finding benefit elasticities in the range 0.5-0.7, similar to those in nonpandemic studies.
Given the robust finding that ending pandemic UI increased re-employment, we then
address the consequences for covid outcomes. We find an immediate rise in covid cases
and hospitalizations, followed with a lag by increased deaths. Estimating in a framework
with lags and instrumental variables to capture the re-employment mechanism, we find a
cumulative impact of 1.2mln cases, 110,000 hospitalizations, and 27,000-29,000 deaths from
cutting UI. Relative to the treated states just before treatment or to the control states during
treatment, all the covid outcome rates in the treated states quadruple.
A natural question is whether there was some other simultaneous change or some type
of vulnerability peculiar to treated states that can explain the sharp divergence in re-
employment rates and in the covid outbreak during this period. Our basic regression specifi-
cations for covid outcomes control for temperature deviations and vaccination rates, as well
as state and month fixed effects, and the estimates are little changed when we control for
school openings, for state-specific unit time trends, and for interactions between the treat-
ment period and a set of pre-treatment variables capturing various types of vulnerability:
obesity, heart disease, May covid case rate, old age share, median earnings, and recovery
of hospitality industry and recreational mobility. As a further robustness check, we draw
upon a database of 149 state-level covid-related policies, and control for 31 of those which
could have produced worse covid outcomes in the treated relative to the control states and
which also changed during the summer of 2021; the results with these controls are again very
similar.
Also consistent with a causal interpretation of these results, we find no difference between
treated and control states before the treated states cut PUI in late June, and the treated-
control difference vanishes after the control states cut PUI in September. Thus, if it were
the case that some unobserved factors other than the UI policy change account for the
differences in re-employment and covid outcomes, those factors must not only have started
in the same states at the same time as the UI cuts but also lasted for precisely the same two-
month period. Permutation tests provide an alternative randomization inference approach
to assessing statistical significance and imply p-values well below one percent for both the
labor and health outcomes.
Our assessment of the benefits and costs of cutting PUI finds that the benefits of higher
employment (valued at wages of the re-employed workers) are more than offset by increased
work absences due to illness. In total, the added wages amount to only one-eighth the lost
43
benefits. The impact on the government budget is also negative because UI savings are
more than offset by higher hospitalization costs. Our point estimate of the net benefit-
cost, ignoring deaths, is negative $14.4bln. Taking the estimated 27,000-29,000 deaths into
account would raise the magnitude of this negative net benefit at any conventional value of a
statistical life. From a different perspective, if we use the policy decision to infer the VSL, as
Ashenfelter (2006) does for changes in speed limits, then the implied value is negative. While
our calculations of benefits and costs have large standard errors, even under the most extreme
assumptions we do not find a positive VSL associated with the policy. Correspondingly, the
decision in the control states to continue PUI saved both lives and treasure.
We should emphasize that the estimates in this paper are ex-post, involving “Monday-
morning quarterbacking” of the decisions made by policymakers in early summer 2021. Those
choosing to end PUI early probably had little idea that the Delta wave was gathering mo-
mentum, although there were voices warning of continued danger that went unheeded. The
populations of treated states were probably more vulnerable, based on incomes, education,
and vaccination rates. Even for those vaccinated, the available vaccine at the time had been
developed based on earlier variants and most individuals had received it several months ear-
lier in spring 2021, so its effectiveness was waning. With the advantage of 20-20 hindsight,
it seems clear that ending PUI early was unfortunate in the choice of both time and place.
Policymakers may not deserve blame for failure to anticipate the outcomes, but the results
in this paper suggest that optimal UI policy design during the most contagious phases of
deadly pandemics should take into account not only the tradeoff between work disincentives
and social insurance, but also health externalities. Understanding how UI policies worked
in the time of covid can provide important lessons for the preparation of policy responses to
the next pandemic.
44
References
Asgari, Nikou. 2021. “US struggles to track Delta variant due to fragmented health sys-
tem.” Financial Times. 07.13.2021.
Ashenfelter, Orley. 2006. “Measuring the value of a statistical life: problems and
prospects.” Economic Journal, 116(510): C10–C23.
Baily, Martin Neil. 1978. “Some aspects of optimal unemployment insurance.” Journal of
Public Economics, 10(3): 379–402.
Bast, Elizabeth, Fei Tang, Jason Dahn, and Ana Palacio. 2021. “Increased risk of
hospitalisation and death with the delta variant in the USA.” Lancet Infectious Diseases,
21(12): 1629–1630.
BLS. 2022. “Job openings levels and rates by industry and region, seasonally adjusted.”
https:// www.bls.gov/ news.release/ jolts.t01.htm, accessed on 02.13.2023.
Bollyky, Thomas J, Emma Castro, Aleksandr Y Aravkin, Kayleigh Bhangdia,
Jeremy Dalos, Erin N Hulland, Samantha Kiernan, Amy Lastuka, Theresa A
McHugh, Samuel M Ostroff, et al. 2023. “Assessing COVID-19 pandemic policies
and behaviours and their economic and educational trade-offs across US states from Jan
1, 2020, to July 31, 2022: an observational analysis.” Lancet, 401(10385): 1341–1360.
Bolze, Alexandre, Shishi Luo, Simon White, Elizabeth T Cirulli, Dana Wyman,
Andrew Dei Rossi, Henrique Machado, Tyler Cassens, Sharoni Jacobs, Kelly
M Schiabor Barrett, et al. 2022. “SARS-CoV-2 variant Delta rapidly displaced variant
Alpha in the United States and led to higher viral loads.” Cell Reports Medicine, 3(3).
Boone, Christopher, Arindrajit Dube, Lucas Goodman, and Ethan Kaplan. 2021.
“Unemployment insurance generosity and aggregate employment.” American Economic
Journal: Economic Policy, 13(2): 58–99.
BRFSS, Behavioral Risk Factor Surveillance System. 2019. “2019 BRFSS
Annual survey data.” https:// data.cdc.gov/ Heart-Disease-Stroke-Prevention/
Behavioral-Risk-Factor-Surveillance-System-BRFSS-N/ ikwk-8git/ about data, accessed
on 01.05.2024.
BRFSS, Behavioral Risk Factor Surveillance System. 2020. “2020 BRFSS Annual
survey data.” https:// www.cdc.gov/ brfss/ annual data/ annual 2020.html , accessed on
01.05.2024.
Burki, Talha Khan. 2021. “Lifting of COVID-19 restrictions in the UK and the Delta
variant.” Lancet Respiratory Medicine, 9(8): e85.
Card, David, Andrew Johnston, Pauline Leung, Alexandre Mas, and Zhuan Pei.
2015. “The effect of unemployment benefits on the duration of unemployment insurance
45
receipt: New evidence from a regression kink design in Missouri, 2003–2013.” American
Economic Review, 105(5): 126–130.
Carey, Patrick, Jeffrey A Groen, Bradley A Jensen, Thomas J Krolik, and
Anne E Polivka. 2021. “Applying for and receiving unemployment insurance benefits
during the coronavirus pandemic.” Monthly Labor Review, 1–38.
CDC. 2022. “United States COVID-19 cases and deaths by state over time.” https:// data.
cdc.gov/ Case-Surveillance/ United-States-COVID-19-Cases-and-Deaths-by-State-o/
9mfq-cb36 , accessed on 05.19.2022.
CDC. 2023. “COVID-19 Vaccinations in the United States.” https:// covid.cdc.gov/
covid-data-tracker/ #vaccinations vacc-people-onedose-pop-total , accesed on 05.17.2022.
Chetty, Raj. 2008. “Moral hazard versus liquidity and optimal unemployment insurance.”
Journal of Political Economy, 116(2): 173–234.
Coombs, Kyle, Arindrajit Dube, Calvin Jahnke, Raymond Kluender, Suresh
Naidu, and Michael Stepner. 2022. “Early withdrawal of pandemic unemployment
insurance: Effects on employment and earnings.” AEA Papers and Proceedings, 112: 85–
90.
Dadras, Omid, Amir M. Afsahi, Zahra Pashaei, Hengameh Mojdeganlou, Amirali
Karimi, Pedram Habibi, Alireza Barzegary, Amirata Fakhfouri, Pegah Mirza-
pour, Nazanin Janfaza, Soheil Dehghani, Fatemeh Afroughi, Mohsen Dashti,
Sepideh Khodaei, Esmaeil Mehraeen, Fabricio Voltarelli, Jean-Marc Sabatier,
and SeyedAhmad SeyedAlinaghi. 2022. “The relationship between COVID-19 viral
load and disease severity: A systematic review.” Immunity, Inflammation and Disease,
10(3): e580.
Duan, Naihua. 1983. “Smearing estimate: a nonparametric retransformation method.”
Journal of the American Statistical Association, 78(383): 605–610.
Dube, Arindrajit. 2021. “Aggregate employment effects of unemployment benefits during
deep downturns: Evidence from the expiration of the federal pandemic unemployment
compensation.” National Bureau of Economic Research. No. w28470.
Employment and Training Administration. 2017. “Unemployment Insurance 401
Handbook.”
Employment and Training Administration. 2022. “Benefits timeliness and quality
(BTQ) reports of state workforce agencies.” https:// oui.doleta.gov/ unemploy/ btq.asp, ac-
cessed on 02.08.2023.
Employment and Training Administration. 2023a. “Monthly program and financial
data.” https:// oui.doleta.gov/ unemploy/ claimssum.asp, accessed on 02.11.2023.
Employment and Training Administration. 2023b. “UI financial transaction summary.”
46
https:// oui.doleta.gov/ unemploy/ DataDownloads.asp, accessed on 02.12.2023.
FAIR Health. 2021. “COVID-19 medical and hospitalization costs: National.” https://
www.fairhealth.org/ fh-trackers/ covid19-heatmap, accessed on 10.28.2023.
Faust, Jeremy Samuel, Harlan M Krumholz, Chengan Du, Katherine Dickerson
Mayes, Zhenqiu Lin, Cleavon Gilman, and Rochelle P Walensky. 2021. “All-
cause excess mortality and COVID-19–related mortality among US adults aged 25-44
years, March-July 2020.” JAMA, 325(8): 785–787.
Feng, Shuaizhang. 2001. “The longitudinal matching of Current Population Surveys: A
proposed algorithm.” Journal of Economic and Social Measurement, 27(1-2): 71–91.
Flood, Sarah, Miriam King, Renae Rodgers, Steven Ruggles, J. Robert
Warren, Daniel Backman, Annie Chen, Grace Cooper, Stephanie
Richards, Megan Schouweiler, and Michael Westberry. 2023. “Integrated
Public Use Microdata Series, Current Population Survey: Version 11.0 [dataset].”
https://doi.org/10.18128/D030.V11.0.
Ganong, Peter, Fiona E Greig, Pascal J Noel, Daniel M Sullivan, and Joseph S
Vavra. 2022. “Spending and job-finding impacts of expanded unemployment benefits:
Evidence from administrative micro data.” National Bureau of Economic Research. No.
w30315.
Ganong, Peter, Pascal Noel, and Joseph Vavra. 2020. “US unemployment insurance
replacement rates during the pandemic.” Journal of Public Economics, 191: 104273.
Google. 2022. “COVID-19 Community Mobility Reports.” https:// www.google.com/
covid19/ mobility/ , accessed on 01.05.2024.
Hart, William S, Elizabeth Miller, Nick J Andrews, Pauline Waight, Philip K
Maini, Sebastian Funk, and Robin N Thompson. 2022. “Generation time of the
alpha and delta SARS-CoV-2 variants: An epidemiological analysis.” Lancet Infectious
Diseases, 22(5): 603–610.
HealthCare. 2023. “Protection from high medical costs.” https:// www.healthcare.gov/
why-coverage-is-important/ protection-from-high-medical-costs/ , accessed on 10.28.2023.
HHS. 2023. “COVID-19 reported patient impact and hospi-
tal capacity by state timeseries.” https:// healthdata.gov/ Hospital/
COVID-19-Reported-Patient-Impact-and-Hospital-Capa/ g62h-syeh, accessed on
05.19.2022.
Hoffman, Jason. 2020. “Coronavirus death counts for money as cases again hit record
levels.” CNN Politics.
Holzer, Harry J, R Glenn Hubbard, and Michael R Strain. 2021. “Did pandemic
unemployment benefits reduce employment? Evidence from early state-level expirations
47
in June 2021.” National Bureau of Economic Research. No. w29575.
Iuliano, A Danielle, Joan M Brunkard, Tegan K Boehmer, Elisha Peterson,
Stacey Adjei, Alison M Binder, Stacy Cobb, Philip Graff, Pauline Hidalgo,
Mark J Panaggio, et al. 2022. “Trends in disease severity and health care utilization
during the early Omicron variant period compared with previous SARS-CoV-2 high trans-
mission periods—United States, December 2020–January 2022.” Morbidity and Mortality
Weekly Report, 71(4): 146–152.
Katz, Lawrence F, and Bruce D Meyer. 1990. “The impact of the potential duration of
unemployment benefits on the duration of unemployment.” Journal of Public Economics,
41(1): 45–72.
Kiefer, Nicholas M. 1988. “Economic duration data and hazard functions.” Journal of
Economic Literature, 26(2): 646–679.
Kroft, Kory, and Matthew J Notowidigdo. 2016. “Should unemployment insurance
vary with the unemployment rate? Theory and evidence.” Review of Economic Studies,
83(3): 1092–1124.
Krueger, Alan B, and Bruce D Meyer. 2002. “Labor supply effects of social insurance.”
Handbook of Public Economics, 4: 2327–2392.
Kuka, Elira, Na’ama Shenhav, and Kevin Shih. 2020. “Do human capital decisions
respond to the returns to education? Evidence from DACA.” American Economic Journal:
Economic Policy, 12(1): 293–324.
Lancaster, Tony. 1979. “Econometric methods for the duration of unemployment.” Econo-
metrica, 939–956.
Landais, Camille. 2015. “Assessing the welfare effects of unemployment benefits using the
regression kink design.” American Economic Journal: Economic Policy, 7(4): 243–278.
Liang, Lan, Brian Moore, and Anita Soni. 2020. “National inpatient hospital costs:
the most expensive conditions by payer, 2017.” Healthcare Cost and Utilization Project
(HCUP) Statistical Briefs # 261.
Liu, Ying, and Joacim Rocklöv. 2021. “The reproductive number of the Delta variant
of SARS-CoV-2 is far higher compared to the ancestral SARS-CoV-2 virus.” Journal of
Travel Medicine, 28(7): taab124.
Lundberg, Dielle J, Elizabeth Wrigley-Field, Ahyoung Cho, Rafeya Raquib,
Elaine O Nsoesie, Eugenio Paglino, Ruijia Chen, Mathew V Kiang, Alicia R
Riley, Yea-Hung Chen, et al. 2023. “COVID-19 mortality by race and ethnicity in US
metropolitan and nonmetropolitan areas, March 2020 to February 2022.” JAMA Network
Open, 6(5): e2311098–e2311098.
Madewell, Zachary J, Yang Yang, Ira M Longini Jr, M Elizabeth Halloran,
48
Alessandro Vespignani, and Natalie E Dean. 2023. “Rapid review and meta-analysis
of serial intervals for SARS-CoV-2 Delta and Omicron variants.” BMC Infectious Diseases,
23(1): 429.
Marinescu, Ioana, Daphne Skandalis, and Daniel Zhao. 2021. “The impact of the fed-
eral pandemic unemployment compensation on job search and vacancy creation.” Journal
of Public Economics, 200: 104471.
Navarrete, Michael. 2023. “COBOLing together UI benefits: How delays in automatic
stabilizers affect aggregate consumption.” Working Paper. Available at SSRN 3928948.
Owens, Pamela L. 2021. “COVID-19-related hospitalizations in 13 states, by expected
payer, 2020.” Healthcare Cost and Utilization Project (HCUP) Statistical Briefs # 274.
Petrosky-Nadeau, Nicolas, and Robert G Valletta. 2021. “UI generosity and job
acceptance: Effects of the 2020 CARES Act.” IZA Discussion Paper. No. 14454.
Pew Research Center. 2023. “‘Back to school’ means anytime from late July to after Labor
Day, depending on where in the U.S. you live.” https:// www.pewresearch.org/ short-reads/
2023/ 08/ 25/ back-to-school-dates-u-s/ , accesed on 12.22.2023.
Raifman, Julia, Kristen Nocka, David K. Jones, Jacob Bor, Sarah Ketchen Lip-
son, Jonathan Jay, and Philip Chan. 2022. “COVID-19 US State Policy Database.”
www.tinyurl.com/ statepolicies, accesed on 1.10.2024.
Rivera Drew, Julia A, Sarah Flood, and John Robert Warren. 2014. “Making full
use of the longitudinal design of the Current Population Survey: Methods for linking
records across 16 months.” Journal of Economic and Social Measurement, 39(3): 121–144.
Ryu, Sukhyun, Dasom Kim, Jun-Sik Lim, Sheikh Taslim Ali, and Benjamin J
Cowling. 2022. “Serial interval and transmission dynamics during SARS-CoV-2 delta
variant predominance, South Korea.” Emerging Infectious Diseases, 28(2): 407.
Sanderson, Eleanor, and Frank Windmeijer. 2016. “A weak instrument F-test in linear
IV models with multiple endogenous variables.” Journal of econometrics, 190(2): 212–221.
Schmieder, Johannes F, and Till Von Wachter. 2016. “The effects of unemployment in-
surance benefits: New evidence and interpretation.” Annual Review of Economics, 8: 547–
581.
Schmieder, Johannes F, Till Von Wachter, and Stefan Bender. 2012. “The effects
of extended unemployment insurance over the business cycle: Evidence from regression
discontinuity estimates over 20 years.” Quarterly Journal of Economics, 127(2): 701–752.
The White House. 2021. “Press briefing by White House COVID-19 Response Team and
Public Health Officials.” Press Briefing. 07.16.2021.
Tian, Dandan, Yanhong Sun, Jianming Zhou, and Qing Ye. 2021. “The global
epidemic of the SARS-CoV-2 delta variant, key spike mutations and immune escape.”
49
Frontiers in Immunology, 12: 751778.
Weather Data Depot. 2023. “Monthly degree day comparison.” https:// weatherdatadepot.
com/ degree-day-comparison, accesed on 03.06.2022.
Whittaker, Julie M, and Katelin P Isaacs. 2022. “Current status of unemployment
insurance (UI) benefits: Permanent-law programs and COVID-19 pandemic response.”
Wu, Yu, Liangyu Kang, Zirui Guo, Jue Liu, Min Liu, and Wannian Liang. 2022.
“Incubation period of COVID-19 caused by unique SARS-CoV-2 strains: a systematic
review and meta-analysis.” JAMA Network Open, 5(8): e2228008–e2228008.
Xin, Hualei, Yu Li, Peng Wu, Zhili Li, Eric HY Lau, Ying Qin, Liping Wang,
Benjamin J Cowling, Tim K Tsang, and Zhongjie Li. 2022. “Estimating the latent
period of coronavirus disease 2019 (COVID-19).” Clinical Infectious Diseases, 74(9): 1678–
1681.
50
Appendix A
The Data Section in the main text provides an overview of our data sources, variable con-
struction, and summary statistics. Here we provide further details, particularly on variable
construction.
Our basic data source for analyzing individual behavior is the Current Population Sur-
vey (CPS). We analyze re-employment behavior of the experienced unemployed, those who
previously worked, using the longitudinally linked version of the CPS, based on its rotation
panel design (Feng, 2001; Rivera Drew, Flood and Warren, 2014). In each month, the CPS
includes a total of eight cohorts of household samples. A selected household is interviewed in
the first four months, left out for eight months, and then interviewed again for the subsequent
four months. This pattern allows us to link individuals in six cohorts to information from
the following month. Each cohort is a random sample, so excluding two cohorts introduces
no bias. Restricting the sample to individuals who are unemployed in a previous month,
we observe whether they have become re-employed in the following month. Thus, the data
structure consists of repeated, overlapping two-month panels. The main period for the re-
employment analysis is February through August 2021, but we also consider other periods
for robustness and to investigate behavior after the policy differences end. Individuals may
appear multiple times (once for each month they are both unemployed and observed in the
sample in the next month), but following Chetty (2008), we restrict attention in most of the
analysis to those unemployed up to a year.
The first terminations of PUI, by three states, took place on June 12, 2021. Seven
terminated on June 19, eight on June 26, and one on July 3. We consider these 19 states
as treated. Because the reference period for CPS questions on labor force status is the
week containing the 12th day of the month, and June 12, 2021, fell on a Saturday, the CPS
questions for June pertain to the workweek before any states had terminated PUI, while the
July CPS pertains to a reference week after all the 19 had terminated.37 Control states are
defined as ending PUI by federal law on September 4, 2021.38 Thus, by the reference week
for the September CPS, all states had terminated PUI.39 Table A1 contains a complete list
37
The treated states are Alabama, Arkansas, Georgia, Idaho, Iowa, Mississippi, Missouri, Montana, Ne-
braska, New Hampshire, North Dakota, Oklahoma, South Carolina, South Dakota, Tennessee, Texas, Utah,
West Virginia, and Wyoming. Appendix Table A1 contains a list of all states with the date of FPUC and
PUA termination and the classification by treated, control, and excluded from our sample.
38
The control states are California, Colorado, Connecticut, Delaware, District of Columbia, Hawaii, Illi-
nois, Indiana, Kansas, Kentucky, Maine, Maryland, Massachusetts, Michigan, Minnesota, Nevada, New
Jersey, New Mexico, New York, North Carolina, Oregon, Pennsylvania, Rhode Island, Vermont, Virginia,
Washington, and Wisconsin.
39
We exclude five states that terminated programs at different times. Alaska, Arizona, Florida, and Ohio
ended FPUC early, but continued PUA until September 2021. Louisiana ended the programs on July 31,
51
of all states, the dates on which they terminated FPUC and PUA, and their designation as
treated or control for the purposes of this paper, as well as those that are excluded from our
sample. (Figure 1 in the text contains a map of the states by treated, control, and excluded
category.) The pre-period is specified as the period before the early ending of PUI, ending in
June 2021 and starting in February 2021 for most of our estimations, although we consider
alternative pre-periods as well. The post-period is July and August 2021.
We define P U Iendst as an indicator for states s in months t that equals 1 in July-August
2021 for states ending PUI early, and 0 otherwise. U E is an indicator equal to 1 for re-
employment, a transition from unemployment in month t-1 to employment in month t, and
0 otherwise (including remaining unemployed and exiting from the labor force). The hazard
rate h is the conditional probability of re-employment in t given survival to a given duration
in t-1. Dur is months in the unemployment spell, which is right-censored for incomplete
spells.
Control variables include standard demographic characteristics: age, sex, ethnicity and
race, education, marital status, child under 12 years old, veteran status, and metropolitan
statistical area (MSA). In some specifications, we control for industry and occupation of the
unemployed person’s last job, but for most specifications we instead use this information to
construct a predicted wage, conserving degrees of freedom. The procedure uses data from
the CPS Outgoing Rotation Groups (ORGs) in 2015 to 2019 on weekly earnings (reported
directly or computed as hourly wage times usual weekly hours). For a sample of full-time
employed workers who were unemployed aged between 20 and 64 in the previous month, we
estimate the following regression equation:
log wist = Xist · α1 + IN Dist · α2 + OCCist · α3 + µs + νist (A.1)
where log wist is the natural log of weekly wages for individual i in state s and month t, Xist
is the set of demographic characteristics described above, IN Dist and OCCist are industry
and occupation fixed effects, the α are vectors of coefficients, and µs are state fixed effects.
To predict the log of weekly wages for the currently unemployed sample from February
to August 2021, log\ wist , we use the estimated coefficients of Equation (A.1), substituting
in the demographic characteristics of the unemployed, their state, and their industry and
occupation on their last job. The predicted wage thus incorporates previous industry and
occupation information.
We also use the predicted wage to construct measures of the unemployment insurance
benefit (U IB) and the lost replacement rate (LRR) resulting from the termination of PUI.
2021, and is also excluded from the sample.
52
Table A1: PUI Termination Dates and Treatment Designation by State
State FPUC PEUC PUA Treated Control Excluded
Alabama 06/19/21 06/19/21 06/19/21 ✓
Alaska 06/19/21 ✓
Arizona 07/10/21 ✓
Arkansas 06/26/21 06/26/21 06/26/21 ✓
California ✓
Colorado ✓
Connecticut ✓
Delaware ✓
District of Columbia ✓
Florida 06/26/21 ✓
Georgia 06/26/21 06/26/21 06/26/21 ✓
Hawaii ✓
Idaho 06/19/21 06/19/21 06/19/21 ✓
Illinois ✓
Indiana ✓
Iowa 06/12/21 06/12/21 06/12/21 ✓
Kansas ✓
Kentucky ✓
Louisiana 07/31/21 07/31/21 07/31/21 ✓
Maine ✓
Maryland ✓
Massachusetts ✓
Michigan ✓
Minnesota ✓
Mississippi 06/12/21 06/12/21 06/12/21 ✓
Missouri 06/12/21 06/12/21 06/12/21 ✓
Montana 06/26/21 06/26/21 06/26/21 ✓
Nebraska 06/19/21 06/19/21 06/19/21 ✓
Nevada ✓
New Hampshire 06/19/21 06/19/21 06/19/21 ✓
New Jersey ✓
New Mexico ✓
New York ✓
North Carolina ✓
North Dakota 06/19/21 06/19/21 06/19/21 ✓
Ohio 06/26/21 ✓
Oklahoma 06/26/21 06/26/21 06/26/21 ✓
Oregon ✓
Pennsylvania ✓
Rhode Island ✓
South Carolina 06/26/21 06/26/21 06/26/21 ✓
South Dakota 06/26/21 06/26/21 06/26/21 ✓
Tennessee 07/03/21 07/03/21 07/03/21 ✓
Texas 06/26/21 06/26/21 06/26/21 ✓
Utah 06/26/21 06/26/21 06/26/21 ✓
Vermont ✓
Virginia ✓
Washington ✓
West Virginia 06/19/21 06/19/21 06/19/21 ✓
Wisconsin ✓
Wyoming 06/19/21 06/19/21 06/19/21 ✓
Source for program early termination dates: State government documents and websites. All other termination dates are
September 4, 2021.
53
For this purpose, we need the predicted unlogged wage rather than the logged form coming
from Equation (A.1), requiring a smearing estimator (Duan, 1983):
n
1 X
ŵist = exp(log wist ) · ·
\ exp(ν̂ist )2 (A.2)
n i=1
where ŵist is the predicted wage, n is the sample size, and ν̂ist are the residuals from esti-
mating Equation (A.1). Using these results and with the assumption that the state unem-
ployment insurance replacement rate is 0.5, we compute the U IB for each individual using
the expected wages from Equation (A.2) as follows:
(
0.5 · ŵist + 300 if P U Iendst = 0
U IBist = (A.3)
0.5 · ŵist if P U Iendst = 1
and we compute the LRR by dividing $300 by ŵist for observations for whom P U Iendst =
1.40
In analyzing re-employment behavior, we control for not only individual characteristics
but also some time-varying state-level characteristics: job openings, state UI program per-
formance, covid vaccinations, and seasonality. The job openings rate, from the Job Openings
and Labor Turnover Survey (JOLTS), represents state-month variation in labor demand (or
offer arrival rate for unemployed workers. It is calculated as the ratio of job openings to
total employment plus job openings in the nonfarm sector (BLS, 2022). UI program perfor-
mance may affect U E transitions if payment delays lead discouraged unemployed to return
to work earlier than they might (Navarrete, 2023). For this purpose, we draw upon data from
the Department of Labor Employment and Training Administration (DOLETA), a Benefits
Timeliness and Quality (BTQ) standard, the “continued weeks compensated time lapse”
(Employment and Training Administration, 2017). UI timeliness is defined as a proportion
of payments made within 3 weeks of receiving the claim, based on the performance standards
of payment within 14-21 days.(Employment and Training Administration, 2022). Finally,
vaccination rates may matter for unemployed individuals assessing the safety of returning
to work and for the extent of subsequent covid spread. The covid vaccination rate, from the
Centers for Disease Control and Prevention (CDC) data tracker, is defined as the percentage
40
The replacement rate is 0.5 for most individuals in most states. A further analysis could take into
account differences across states in the minimum and maximum levels of the state benefits, but while we
account for individual differences in predicted wages, the main source of variation in our analysis is the $300
additional benefit from FPUC. Note that, even with information on former wages and UI benefits from the
Survey of Income and Program Participation (SIPP), Chetty (2008) prefers to construct predicted wages,
with a procedure similar to ours, and to use state-level average or maximum benefits rather than the survey
data on the amounts received.
54
of the total population with at least one dose of a covid vaccine (CDC, 2023).
In some specifications, we use an extended time period from July 2019 to August 2021
to include a non-pandemic period. Table A2 shows the descriptive statistics by treated and
control states over the extended period.
Table A2: Descriptive Statistics, July 2019-August 2021
Variable All states Treated Control
Unemployment to Employment Transition (U E) 0.27 0.29 0.27
Unemployment duration (Dur, months, right-censored) 4.45 4.22 4.54
(2.68) (2.61) (2.70)
Experienced unemployed by reason:
Job loser 0.73 0.68 0.75
Job leaver 0.08 0.10 0.07
Re-entrant 0.19 0.21 0.18
Predicted weekly wage (ŵ, $) 1236.94 1114.42 1279.26
(570.24) (502.28) (585.99)
Age (years) 38.89 38.38 39.06
(13.08) (12.91) (13.13)
Female 0.48 0.48 0.47
Race/Ethnicity
Hispanic 0.23 0.22 0.23
White 0.50 0.49 0.50
Black 0.17 0.23 0.15
Asian 0.07 0.02 0.08
Academic Attainment
< High school 0.11 0.12 0.10
High school 0.32 0.35 0.31
Some college 0.30 0.31 0.30
University 0.20 0.17 0.21
> University 0.07 0.05 0.08
Marital Status
Never married 0.47 0.45 0.48
Married 0.39 0.38 0.39
Divorced/separated 0.13 0.15 0.12
Widowed 0.01 0.02 0.01
Eldest child age <12 0.15 0.16 0.15
Veteran 0.04 0.05 0.03
Metropolitan area 0.87 0.75 0.90
Predicted unemployment benefit (U IB, $) 910.24 836.57 936.13
(283.77) (254.20) (289.03)
State-level covariates
Job opening rate (%) 4.66 4.78 4.62
(1.07) (1.11) (1.06)
UI payment timeliness 0.89 0.91 0.88
(0.10) (0.06) (0.10)
Observations 38124 12598 25526
Note: Calculations based on CPS data from July 2019 to August 2021. The sample includes all experienced unemployed aged
20-64, except for U IB, LRR, and Dur, for which the sample is further restricted to individuals with unemployment duration
up to a year (with sample sizes of 33230, 11149, and 22081 for all, treated, and control states, respectively). For continuous
variables, standard deviations are shown in parentheses; all other variables are binary dummies. Observations are weighted by
the CPS final individual weights.
We control for nationwide seasonal fluctuations in job-finding through time effects and for
seasonality differences across states by estimating the following specification for each state
55
separately, using a sample of experienced unemployed individuals from 2015 to 2019:
U E ismt = M onthm · δsm + τt∈T + ϵismt (A.4)
where U E ismt is again an indicator for transition from unemployment at time t-1 to employ-
ment at t for individual i in state s, and calendar month m. M onthm is a vector of indicators
for the twelve calendar months from January to December, and τt∈T is year fixed effects. δsm
captures the seasonality in re-employment rates by state for each calendar month, which we
control for in some specifications.
In robustness checks shown in Tables 12 and 13, we also add several other types of vari-
ables. School year start date, which might affect incentives for re-employment, is defined as
a dummy variable equal to one in August if the average (weighted by student population) of
the school district start dates (from Pew Research Center (2023) for a state is before August
15. In order to control for changes in covid outcomes caused by different characteristics of
states, we interact the treatment period with the following variables measured pre-treatment:
obesity rates in 2020 from BRFSS (2020), heart disease rate (major cardiovascular or coro-
nary) in 2019 from BRFSS (2019), covid case rate in May 2021, share of population aged
65 or more in 2020, median earnings in 2020, leisure and hospitality industry employment
ratio in the second quarter of 2021 relative to the second quarter of 2019, and mobility for
recreation from Google (2022). Obesity rate is the share of the population with a BMI over
30. Heart disease rate is a sum of major cardiovascular and coronary heart disease. Mobility
for recreation is the percentage change in the visits and length of stay at places for retail and
recreation compared to the first five weeks of 2020. Summary statistics for these variables,
by treated and control states, are provided in Appendix Table A3.
Finally, we draw upon a large database of covid-related state-level policies that could
affect covid outcomes during summer 2021 (Raifman et al., 2022). Among 149 policies, we
identify 31 that changed that summer, and in robustness checks we control for all types that
could have exacerbated covid outcomes in treated relative to control states. The policies,
which include provisions related to housing (largely evictions), prison visitation, masking,
quarantines, re-opening, and state of emergency, are listed in Appendix Table A4.
A final aspect of the data construction concerns the estimation of state-month level U E
rates used in the covid analysis. For this purpose, we use estimated coefficients of state-by-
month fixed effects from the model:
U Eist = δst + Xist−1 · γ + ust (A.5)
where U Eist is the transition from unemploymentt−1 to employmentt for individual i in
56
Table A3: Descriptive Statistics for Additional Controls in Covid Analysis
Variable All states Treated Control
School openings (August, 2021) 0.28 0.68 0.09
(0.45) (0.48) (0.29)
Obesity rate (%, 2020) 31.93 35.28 30.40
(3.76) (2.35) (2.35)
Heart disease rate (%, 2019) 9.97 11.88 9.10
(3.27) (2.00) (3.37)
Covid case rate (%, May 2021) 0.26 0.23 0.27
(0.10) (0.57) (0.11)
Age≥65 (%, May 2021) 16.81 15.92 17.21
(1.96) (2.29) (1.64)
Median earnings (2020) 37109.63 33828.04 38613.90
(3995.97) (1780.36) (3826.93)
Hospitality industry ratio (2021Q2/2019Q2) 0.77 0.85 0.74
(0.13) (0.14) (0.12)
Change in recreation mobility (May2021/Jan2020) -5.49 0.17 -8.09
(7.42) (5.82) (6.59)
Note: Calculations based on monthly state-level data, weighted by population, for the reference period in parentheses. Standard
deviations are shown in parentheses. Covid-related state-level policy variables are listed in Appendix Table A4.
state s, and δst represents state-by-month effects. We include controls for the individual
characteristics denoted as Xist , as above. Using this approach, we are able to obtain the UE
transition for each state on a monthly level while controlling for individual characteristics.
For convenience, we denote δ̂st as U E st in the covid analysis below.
57
Table A4: Covid-Related Policy Changes during June-August 2021
Category Policy Number of States Changing Expected Treated
Treated Control Total Covid Effect - Control
Housing First overall eviction moratorium end 0 6 6 + -
Second overall eviction moratorium end 0 1 1 + -
First eviction initiation ban end 0 6 6 + -
Second Eviction Initiation Ban End 0 1 1 + -
First eviction hearing ban end 0 2 2 + -
First eviction enforcement ban end 0 5 5 + -
COVID-19 hardship limitation end 0 3 3 + -
Non-payment limitation start 0 1 1 + -
Non-payment limitation end 0 2 2 + -
CDC moratorium end 3 8 11 + -
Late Fee Ban End 0 3 3 + -
Utilities shutoff moratorium expiration 0 5 5 + -
Utilities reconnection start 0 1 1 - +
Utilities reconnection end 0 2 2 + -
Incarceration Resumed visitation in state prisons 5 3 8 + +
Resumed visitation in state prisons 1 1 2 + =
Face mask mandate In public spaces reimposed 0 2 2 - +
In public spaces end for fully vaccinated 0 2 2 + -
In public spaces resumed for fully vaccinated 0 3 3 - +
In public spaces resumed with exemptions 0 1 1 - +
In schools for 2021-22 school year 0 14 14 - +
Ended in public spaces 1 6 7 + -
Ended the second mandate in public spaces 0 1 1 + -
Banned school face mask mandates 3 0 3 + +
Banned other local face mask mandates 1 0 1 + +
Judicial decision blocked state 2 0 2 - -
from enforcing bans
Quarantines Date all mandated quarantines ended 0 2 2 + -
Reopening Re-open bars 0 2 2 + -
Allowed businesses to reopen overnight 0 1 1 + -
State of emergency State of emergency lifted 4 12 16 + -
State of emergency reinstated 2 0 2 - -
Note: The table lists 31 covid-related state-level policies that changed from June to August 2021, excluding unemployment
insurance policies, from the 149 policies described in Raifman et al. (2022).
58
Appendix B
Table B1: Estimated Effects of UI Loss on Re-Employment, Alternative Time Periods
Feb-Aug 2021 Jul 2019-Aug 2021 Apr 2020-Aug 2021
(1) (2) (3) (4) (5) (6)
P U Iend 0.106 0.098 0.108 0.105 0.106 0.109
(0.022) (0.022) (0.020) (0.020) (0.021) (0.020)
Job opening rate 0.033 0.015 0.013
(0.013) (0.005) (0.006)
Timeliness 0.136 -0.009 0.007
(0.089) (0.037) (0.039)
Vaccination -0.122 -0.009 0.041
(0.171) (0.088) (0.093)
Seasonality 0.163 0.344 0.155
(0.147) (0.078) (0.077)
ln(ŵ) 0.037 0.036 0.021 0.021 0.027 0.026
(0.017) (0.017) (0.013) (0.013) (0.015) (0.015)
State-level covariates No Yes No Yes No Yes
Note: Each column shows estimated coefficients from a separate linear probability model, Equation (1), for the unemployment-
to-employment transition by experienced unemployed (which excludes new entrants to the labor force). Columns (1)-(2) are
the same as columns (3)-(4) in Table 4. Sample periods are defined over months t, when the dependent variable is measured;
all other variables are measured in month t − 1. P U Iend is an indicator for states ending PUI by early July 2021 during
July-August 2021. All specifications control for predicted wage, state and month fixed effects and individual characteristics
including age, age squared, sex, ethnicity and race, education, marital status, veteran status, and MSA. Models (2), (4), and
(6) condition on state-level job opening rate, UI timeliness, vaccination, and seasonality. Observations are weighted by CPS
weights. Standard errors clustered on state are shown in parentheses. Observations = 10,229 for columns (1)-(2), 38,124 for
(3)-(4), and 29,570 for (5)-(6).
59
Table B2: Estimated Effects of UI Loss on the Transition into Employment: Job Losers
Feb-Aug 2021 Jul 2019-Aug 2021 Apr 2020-Aug 2021
(1) (2) (3) (4) (5) (6)
P U Iend 0.142 0.133 0.127 0.142 0.127 0.143
(0.055) (0.044) (0.045) (0.046) (0.046) (0.044)
Job opening rate 0.057 0.016 0.010
(0.030) (0.009) (0.009)
Timeliness 0.307 0.000 0.002
(0.269) (0.050) (0.057)
Vaccination -0.120 0.167 0.171
(0.329) (0.159) (0.157)
Seasonality 0.473 0.364 0.163
(0.275) (0.106) (0.101)
ln(ŵ) -0.033 -0.033 0.016 0.016 0.015 0.014
(0.033) (0.033) (0.020) (0.020) (0.022) (0.022)
State-level covariates No Yes No Yes No Yes
Note: Each column shows estimated coefficients from a separate linear probability model, Equation (1), for the unemployment-
to-employment transition by job loser with duration up to 26 weeks. Sample period is defined over months t, when the dependent
variable is measured; all other variables are measured in month t − 1. P U Iend is an indicator for states ending PUI by early
July 2021 during July-August 2021. All specifications control for predicted wage, state and month fixed effects and individual
characteristics including age, age squared, sex, ethnicity and race, education, marital status, veteran status, and MSA. Models
(2), (4), and (6) condition on state-level job opening rate, UI timeliness, vaccination, and seasonality. Observations are weighted
by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 3,959 for columns (1)-(2), 21,382
for (3)-(4), and 17,517 for (5)-(6).
Table B3: Estimated Effect of UI Loss on Unemployment Hazard and Duration: Job Losers
Model Cox proportional hazard Censored normal
Dep. Var. ln(Hazard) ln(Duration)
(1) (2) (3) (4)
P U Iend 0.327 0.310 -0.153 -0.139
(0.163) (0.132) (0.091) (0.070)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from Equation (3) in columns (1-2) and Equation (4) in columns (3-4). All
specifications control for demographic and human capital characteristics, as in Table 4, predicted wage, and state and month fixed
effects. Models (2) and (4) condition on state-level job opening rate, UI timeliness, vaccination, and seasonality. Observations
are weighted by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 3,959 job losers
with a duration up to 26 weeks in two consecutive months from February to August 2021.
60
Table B4: Estimated Replacement Rate Elasticity of Unemployment Hazard and Duration
Model OLS Cox Censored normal
Dep. Var. UE ln(Hazard) ln(Duration)
(1) (2) (3) (4) (5) (6)
A. Experienced Unemployed, Dur≤12m
LRR x P U Iend 0.252 0.215 0.733 0.685 -0.459 -0.425
(0.082) (0.076) (0.318) (0.287) (0.255) (0.225)
B. Job loser, Dur≤26w
LRR x P U Iend 0.339 0.292 0.798 0.686 -0.354 -0.275
(0149) (0.117) (0.434) (0.350) (0.250) (0.185)
State-level covariates No Yes No Yes No Yes
Note: The table shows estimated coefficients from Equation (1)in columns (1-2), Equation (3) in (3-4), and Equation (4) in
(5-6). All specifications control for demographic and human capital characteristics, as in Table 4, predicted wage, and state and
month fixed effects. Models (2), (4), and (6) condition on state-level job openings, UI timeliness, vaccination, and seasonality.
Observations are weighted by CPS weights. Standard errors clustered on state are shown in parentheses. Observations = 7,561
in panel A and 3,959 in panel B from February to August 2021.
Table B5: Estimated Effects of UI Benefit on U E Transition, Hazard, and Duration
First stage Second stage
(1) (2) (3) (4)
Dep. Var. ln(UIB) UE ln(Hazard) ln(Duration)
A. Experienced Unemployed, Dur≤12m
P U Iend -0.463
(0.008)
\
ln(U IB) -0.227 -0.676 0.499
(0.060) (0.241) (0.184)
[0.241] [0.175]
B. Job loser, Dur≤26w
P U Iend -0.461
(0.013)
\
ln(U IB) -0.287 -0.666 0.301
(0.095) (0.290) (0.152)
[0.305] [0.167]
Model 2SLS IV Cox IV Cens. Normal
Note: The table shows estimated coefficients from the first stage (1), and second stage with OLS (2), Cox proportional hazard
model (3), and censored normal regression model (4). Models (3) and (4) incorporate right censoring for the observations with
UE transition equal to 1. All specifications control for demographic and human capital characteristics, as in Table 4, predicted
wage, and state and month fixed effects as well as state-level covariates including job opening rate, timeliness, vaccination, and
seasonality. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
Bootstrap standard errors are reported in square brackets. f -statistics from the first stage is 1591.73 for panel A and 825.73
for panel B. Observations = 7,561 in panel A and 3,959 in panel B from February to August 2021.
61
Table B6: Estimated Effect of UI Benefit on Unemployment Hazard, Alternative Samples
Experienced Unemployed Job loser
All Dur ≤ 12m All Dur ≤ 12m Dur ≤ 26w
(1) (2) (3) (4) (5) (6) (7) (8) (9) (10)
Dep. Var. First Second First Second First Second First Second First Second
P U Iend -0.466 -0.463 -0.451 -0.456 -0.461
(0.009) (0.008) (0.090) (0.012) (0.0127)
\
ln(U IB) -0.939 -0.676 -0.936 -0.607 -0.666
(0.209) (0.241) (0.272) (0.273) (0.290)
[0.225] [0.241] [0.295] [0.289] [0.305]
Nobs 10229 7561 7169 5303 3959
Note: The table shows the IV-Cox coefficient of samples from February to August 2021 of all experienced unemployed (1)-(2),
experienced unemployed with duration up to a year (3)-(4), all job losers (5)-(6), job losers with duration up to a year (7)-(8),
job losers with duration up to 26 weeks. First stage estimates are reported in (1), (3), (5), (7), and (9). IV-Cox estimates are
reported in (2), (4), (6), (8), and (10). All specifications control for demographic and human capital characteristics, as in Table
4, predicted wage, and state and month fixed effects as well as state-level covariates including job opening rate, timeliness,
vaccination, and seasonality. The observations are weighted by CPS weight, and standard errors clustered on state are shown
in parentheses. Bootstrap standard errors are reported in square brackets.
Table B7: Estimated Effect of UI Benefit on Unemployment Duration, Alternative Samples
Experienced Unemployed Job loser
All Dur ≤ 12m All Dur ≤ 12m Dur ≤ 26w
(1) (2) (3) (4) (5)
\
ln(U IB) 0.933 0.499 0.971 0.540 0.301
(0.231) (0.184) (0.258) (0.204) (0.152)
[0.213] [0.175] [0.267] [0.216] [0.167]
Nobs 10229 7561 7169 5303 3959
Note: The table shows the IV-Censored normal regression coefficient of samples from February to August 2021 of all experienced
unemployed (1), experienced unemployed with duration up to a year (2), all job losers (3), job losers with duration up to a year
(4), and job losers with duration up to 26 weeks (5). First stage estimates are reported Table B6 in columns (1), (3), (5), (7),
and (9). All specifications control for demographic and human capital characteristics, as in Table 4, predicted wage, and state
and month fixed effects as well as state-level covariates including job opening rate, timeliness, vaccination, and seasonality. The
observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses. Bootstrap standard
errors are reported in square brackets.
62
Figure B1: Permutation Test for Effect of P U Iend on Unemployment Hazard and Duration
(a) Cox Proportional Hazard Model (b) Censored Normal Regression
Note: The graph shows the distribution of coefficients from 1,000 randomizations of P U Iend treatment across states for
the hazard and duration of experienced unemployed from February to August 2021. Specifications control for demographic
and human capital characteristics, predicted wage, and state and month fixed effects, as well as state-level covariates
including job opening rate, timeliness, vaccination, and seasonality as in Table 6, models (2) and (4). The observations are
weighted by CPS weights. Standard errors are clustered on state. Observations include all experienced unemployed with
unemployment duration up to one year. The dashed vertical line shows the coefficient from Table 6 models (2) and (4).
Figure B2: Permutation Test of Lost Replacement Rate on U E, Hazard, and Duration
(a) LPM (b) Cox Hazard Model (c) Censored Normal
Note: The graph shows the distribution of coefficients from 1,000 randomizations of LRR treatment across states for the
hazard and duration for experienced unemployed from February to August 2021. Specifications control for demographic
and human capital characteristics, predicted wage, and state and month fixed effects, as well as state-level covariates
including job opening rate, timeliness, vaccination, and seasonality as in Table 7 model (2), (4), and (6). The observations
are weighted by CPS weights. Standard errors are clustered on state. Observations are the experienced unemployed with
a duration up to one year. The dashed vertical line indicates the coefficient from Table 7 models (2), (4), and (6).
63
Figure B3: Permutation Test of UI Benefit on U E, Hazard, and Duration
(a) LPM (b) Cox Hazard Model (c) Censored Normal
Note: The graphs show the distributions of coefficients from 1,000 randomizations of treatment across states of calculating
U IB for the U E transition, hazard, and duration for experienced unemployed. Specifications control for demographic and
human capital characteristics, predicted wage, and state and month fixed effects, as well as state-level job opening rate,
UI timeliness, vaccination, and seasonality as in Table 8. Sample = experienced unemployed with duration up to a year.
Results are weighted by CPS weights. The dashed vertical lines indicate the coefficients from Table 8 models (2), (3), and
(4).
Table B8: Estimated Effects of UI Loss on Covid Outcomes: First Stage
UEt UEt−1 UEt−2 UEt−3 UEt UEt−1 UEt−2 UEt−3
(1) (2) (3) (4) (5) (6) (7) (8)
P U Iendt 0.099 0.016 0.029 -0.026 0.093 0.015 0.033 -0.025
(0.017) (0.011) (0.020) (0.023) (0.018) (0.019) (0.028) (0.023)
P U Iendt−1 0.037 0.126 -0.022 0.027 0.035 0.127 -0.023 0.025
(0.016) (0.023) (0.018) (0.038) (0.015) (0.019) (0.017) (0.040)
P U Iendt−2 -0.013 -0.008 0.142 -0.023 -0.014 -0.014 0.151 -0.018
(0.026) (0.016) (0.028) (0.025) (0.026) (0.016) (0.032) (0.025)
P U Iendt−3 0.020 0.012 0.021 0.137 0.017 0.002 0.020 0.137
(0.017) (0.018) (0.016) (0.022) (0.017) (0.026) (0.018) (0.023)
SW f -statistics 44.65 28.09 44.45 67.52 23.23 28.70 32.93 60.47
Controls No No No No Yes Yes Yes Yes
Note: The table shows estimated first stage coefficients in Equation (7). All specifications control for state and month fixed
effects. Controls include cumulative vaccination, heating degree-days, and cooling degree-days at t 1 in columns (5-8). Obser-
vations are weighted by population and inversely by standard errors from Equation (A.5). Standard errors clustered on state
are shown in parentheses. SW f -statistics (Sanderson and Windmeijer, 2016) are clustered on state. Observations = 506 from
January to November 2021.
64
Table B9: Estimated Effects of U E Transition on Covid Outcomes: OLS Estimates
Cases Hospitalizations Deaths
(1) (2) (3) (4) (5) (6)
U
d Et 0.594 0.399 0.064 0.051 0.0145 0.0100
(0.319) (0.301) (0.028) (0.028) (0.0069) (0.0047)
U
d E t−1 0.061 0.080 0.058 0.061 0.0232 0.0154
(0.300) (0.450) (0.034) (0.046) (0.0095) (0.0063)
U
d E t−2 0.033 -0.106 0.015 0.006 0.0239 0.0173
(0.209) (0.294) (0.019) (0.026) (0.0115) (0.0093)
U
d E t−3 -0.279 -0.366 -0.366 -0.028 0.0145 0.0095
(0.294) (0.240) (0.019) (0.021) (0.0075) (0.0056)
Controls No Yes No Yes No Yes
Note: The table shows ordinary least squares (OLS) coefficients of U E and its lags on covid outcomes. All specifications control
for state and month fixed effects. Controls include cumulative vaccination, heating degree-days, and cooling degree-days at t
1 for columns (2), (4), and (6). The observations are weighted by population and inversely by standard errors from Equation
(A.5). Standard errors clustered on state are shown in parentheses. Observations = 506 from January to November 2021.
Figure B4: Average Ratio of UI Spending per Unemployed Person
Note: Total UI spending includes state benefits paid and PUI disbursement to states. The values represent the average of
treated and control states over months of total UI spending over the number of unemployed. The observations are weighted by
population.
65
Table B10: Lost Working Hours Because of Illness, 2021
Treated Control
Feb-Jun 0.41 0.45
(3.74) (3.96)
Jul-Aug 0.46 0.42
(4.08) (3.76)
Sep-Oct 0.57 0.45
(4.55) (3.91)
Nov-Dec 0.53 0.54
(4.21) (4.26)
Observations 173,899 257,925
Note: The sample includes all employed civilians aged 15 or above. Lost working hours are measured as usual working hours
minus actual working hours (per week) of workers who are absent or part-time due to illness or medical limitations, 0 otherwise.
Standard deviations are shown in parentheses. Observations are weighted by the CPS final individual weights.
Figure B5: Cumulative Effects of UI Loss on Lost Working Hours
Note: The graph shows the cumulative effects of UI loss on lost working hours from February to November 2021. Specification
controls for demographic and human capital characteristics, and state and month fixed effects in as Table 15. The observations
are weighted by CPS final weights. Vertical lines are 95% confidence intervals, based on standard errors clustered on state.
66
Figure B6: Event Study of Impact of PUI Termination on Lost Working Hours
Note: The graph shows an event study of the treated-control state difference in lost working hours per week. Controls are the
same as in Table 15. Vertical lines are 95% confidence interval, based on standard errors clustered on state.
67
Appendix C
Table C1: Mean U E Transitions by Population Sub-Groups
Treated Control Observations
Feb-Jun 2021 Jul-Aug 2021 Feb-Jun 2021 Jul-Aug 2021 Feb-Aug 2021
Single 0.250 0.354 0.220 0.213 6346
Married 0.254 0.361 0.244 0.253 3883
Age ≥ 50 0.220 0.298 0.214 0.226 2913
Age < 50 0.261 0.375 0.234 0.227 7316
Pr(telew) < medan 0.263 0.370 0.235 0.245 5104
Pr(telew) ≥ median 0.238 0.344 0.222 0.212 5125
Black 0.202 0.318 0.172 0.156 1497
White 0.251 0.370 0.239 0.261 5626
Female 0.230 0.370 0.219 0.228 4640
Male 0.268 0.345 0.236 0.226 5589
Table C2: Estimated Effects of UI Loss on the U E Transition by Marital Status
Single Married
(1) (2) (3) (4)
P U Iend 0.116 0.104 0.079 0.076
(0.031) (0.032) (0.042) (0.048)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from linear probability models for the UE transition from February to Au-
gust 2021, separately by marital status. All specifications control for demographic and human capital characteristics, as
in Table 4, predicted wage, and state and month fixed effects. Models (2) and (4) condition on state-level covariates in-
cluding job opening rate, timeliness, vaccination, and seasonality. Observations = 6,346 for the single and 3,883 for the
married. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
Table C3: Estimated Effects of UI Loss on the U E Transition by Age 50
Age ≥ 50 Age < 50
(1) (2) (3) (4)
P U Iend 0.061 0.068 0.118 0.104
(0.044) (0.050) (0.022) (0.025)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from linear probability models for the UE transition from February to Au-
gust 2021, separately by age 50. All specifications control for demographic and human capital characteristics, as in Ta-
ble 4, predicted wage, and state and month fixed effects. Models (2) and (4) condition on state-level covariates includ-
ing job opening rate, timeliness, vaccination, and seasonality. Observations = 2,913 for the age ≥ 50 and 7,316 for age
< 50. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
68
Table C4: Estimated Effects of UI Loss on the U E Transition by Pr(teleworking)
Pr(Telew) < Med. Pr(Telew) ≥ Med.
(1) (2) (3) (4)
P U Iend 0.089 0.074 0.119 0.127
(0.033) (0.035) (0.022) (0.033)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from linear probability models for the UE transition from February to August 2021,
separately by the probability of teleworking. All specifications control for demographic and human capital characteristics, as in
Table 4, predicted wage, and state and month fixed effects. Models (2) and (4) condition on state-level covariates including job
opening rate, timeliness, vaccination, and seasonality. Observations = 5,104 for the Pr(Telew) < median and 5,125 for Pr(Telew)
≥ median. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
Table C5: Estimated Effects of UI Loss on the U E Transition by Race
Black White
(1) (2) (3) (4)
Feb - Aug 2021
P U Iend 0.145 0.133 0.102 0.108
(0.059) (0.068) (0.035) (0.040)
Jul 2019 - Aug 2021
P U Iend 0.150 0.153 0.092 0.094
(0.049) (0.050) (0.033) (0.035)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from linear probability models for the UE transition from February to August
2021, separately by race. All specifications control for demographic and human capital characteristics, as in Table 4, predicted
wage, and state and month fixed effects. Models (2) and (4) condition on state-level covariates including job opening rate,
timeliness, vaccination, and seasonality. Observations = 1,497 for the Black and 5,626 for the White population in the sam-
ple from February to August 2021; 5,210 for the Black and 21,937 for the White population in the sample from July 2019 to
August 2021. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
69
Table C6: Estimated Effects of UI Loss on the U E Transition by Gender
Female Male
(1) (2) (3) (4)
Feb - Aug 2021
P U Iend 0.134 0.127 0.076 0.074
(0.033) (0.040) (0.037) (0.038)
Jul 2019 - Aug 2021
P U Iend 0.113 0.118 0.098 0.088
(0.031) (0.035) (0.029) (0.033)
State-level covariates No Yes No Yes
Note: The table shows estimated coefficients from linear probability models for the UE transition from February to Au-
gust 2021, separately by race. All specifications control for demographic and human capital characteristics, as in Ta-
ble 4, predicted wage, and state and month fixed effects. Models (2) and (4) condition on state-level covariates in-
cluding job opening rate, timeliness, vaccination, and seasonality. Observations = 4,640 females and 5,589 males in
the sample from February to August 2021; 18,242 females and 19,882 males in the sample from July 2019 to August
2021. The observations are weighted by CPS weight, and standard errors clustered on state are shown in parentheses.
70
File and source
- File
- death-without-benefits-unemployment-insurance-re-employment-and-the-spread-of-covid.pdf
- Size
- 1,631,676 bytes
- SHA-256
- 9eb8eb07ac256134c972852a1306e224098761d0ec22d1dc8ebf0d9583950ad1
- Original
- doi.org