Abstract

We exploit the adoption of U.S. state-level labor protection laws to study the effect of employment protection on corporate investment rates and sales growth. We find that, following the adoption of these laws, capital expenditures as a percentage of book assets decrease, resulting in slower sales growth. Our findings are consistent with theories predicting that greater employment protection discourages investment by making projects more irreversible. Supporting this channel, following negative cash flow shocks, firms are less likely to downsize operations in states that have adopted these laws but more likely to downsize in states that have not adopted these laws.

Authors have furnished code, data, and an Internet Appendix, which are available on the Oxford University Press Web site next to the link to the final published paper online.

Critics of employment protection contend that it stifles corporate investment and growth.1 Empirical work, however, does not find a consistent relation between employment protection and capital expenditures (Autor, Kerr, and Kugler 2007; Calcagnini, Giombini, and Saltari 2009; Calcagnini, Ferrando, and Giombini 2014). Moreover, even if greater employment protection lowers capital expenditures, prior work finds that it leads to more innovation (Acharya, Baghai, and Subramanian 2014; Griffith and Macartney 2014). Thus, the overall effect of employment protection on firm growth is unclear. In this study, we examine the relation between employment protection and both U.S. firm-level capital expenditures and sales growth.

From a theoretical perspective, the effect of employment protection on investment is ambiguous. On one hand, greater employment protection could lead to higher investment rates through two channels. First, if firms are less likely to discharge workers when protection increases, a lower threat of dismissal could incentivize workers to invest in firm-specific capital, resulting in greater productivity and higher investment rates (e.g., Nickell and Layard 1999; Belot, Boone, and van Ours 2007). Second, because employment protection makes physical capital a less expensive input relative to human capital, firms may increase investment in assets that are more capital and less labor intensive (e.g., Blanchard 1997; Caballero and Hammour 1998; Koeniger and Leonardi 2007).

On the other hand, greater employment protection makes it costlier for firms to divest or scale back poorly performing projects, resulting in lower investment rates by making projects more irreversible or by constraining firms’ access to external capital. First, the discounted value of a project includes the resale or recovery price from divesting. Consequently, greater investment irreversibility reduces firms’ ex ante incentives to invest by lowering the recovery value of projects and hence the number of projects with positive net present values (e.g., Bernanke 1983; Pindyck 1991; Bertola and Caballero 1994; Abel and Eberly 1996; Abel et al. 1996). Second, greater employment protection makes labor costs more fixed in nature, raising operating leverage and crowding out financial leverage (Simintzi, Vig, and Volpin 2015; Serfling 2016). If firms do not replace debt financing with equity, greater employment protection could limit their ability to finance investments.

Similar to Acharya, Baghai, and Subramanian (2014), we exploit the quasi-natural experiment created by the staggered adoption of Wrongful Discharge Laws (WDLs) by U.S. state courts to test these competing theories. We use these law changes to identify the effect of employment protection on firm-level investment decisions of U.S. public corporations. WDLs matured into three common laws that protect workers against different aspects of unjust dismissal. We focus our analysis on the adoption of one particular WDL: the good faith exception. This law applies in cases when a court determines that an employer discharged a worker out of bad faith, malice, or retaliation. Of the three exceptions, this law represents the largest deviation from at-will employment (e.g., Dertouzos and Karoly 1992; Kugler and Saint-Paul 2004). Importantly, changes in this law have a material effect on firms. For example, employment levels, employment volatility, and firm entry decrease following its adoption (Dertouzos and Karoly 1992; Autor, Kerr, and Kugler 2007). Firms also experience negative cumulative abnormal stock returns when their state adopts the law (Serfling 2016).

For our tests, we utilize a difference-in-differences research design in which the treatment and control groups consist of firms headquartered in states that have and have not adopted the good faith exception, respectively. We use panel regression techniques that control for firm, state, and industry-year fixed effects and find that, following the adoption of this law, capital expenditures as a fraction of lagged book assets decrease by 6.5% relative to the sample mean.2 This result holds after controlling for several firm-level characteristics and state-level factors, such as per capita gross domestic product (GDP), per capita GDP growth, and political leaning. We also document that, following the adoption of the good faith exception, investment rates are less sensitive to changes in investment opportunities. Overall, these results suggest that an increase in employment protection lowers corporate investment rates.

Our finding that investment rates decline following the adoption of the good faith exception implies that greater employment protection should constrain firm growth. However, by increasing the enforceability of job contracts, employment protection promotes innovative activities by solving contractual holdup problems between employees and employers (Acharya, Baghai, and Subramanian 2014; Griffith and Macartney 2014). For example, Acharya, Baghai, and Subramanian (2014) show that the adoption of this law leads to firms receiving more patent grants and citations, which should accelerate firm growth. Consequently, these competing effects make the overall effect of employment protection on firm growth unclear. We test the net effect of employment protection on sales growth and find that firms headquartered in states that adopt the good faith exception grow sales at a rate that is 3.1 to 3.8 percentage points slower.

To interpret our results as the causal effect of employment protection on investment rates and growth, our experiment must satisfy the assumption that, in the absence of treatment, the average change in capital expenditures and sales growth would have been the same for both treatment and control firms. We show that our results are robust to accounting for a number of econometric concerns that could threaten this parallel trends assumption.

First, the adoption of the good faith exception and shrinking investment and sales growth rates could be spuriously correlated with underlying economic factors. While all our results hold to controlling for per capita GDP, per capita GDP growth, and political leaning, this set of controls is not exhaustive. Therefore, we also show that our results are robust to controlling for several other economic factors, including unemployment rates, unionization rates, the presence of other labor laws, the number of good faith cases filed in state courts, and the enactment of labor laws in other states in the same federal circuit region.

To help further address this concern of omitted correlated variables, we estimate triple-difference regressions that include state-year fixed effects to control for any variables that vary at the state-year level. To the extent that state-level omitted variables are uncorrelated with the interaction term, these results should be unaffected by omitted state-level factors. Specifically, we test whether the recognition of the good faith exception has a larger effect on firms that operate in industries with more volatile cash flows as well as firms that operate in a single industry. Firms in more volatile industries are more likely to need to adjust employment in response to cash flow fluctuations (e.g., Cuñat and Melitz 2012). Similarly, firms that operate in multiple industry segments can use internal labor markets to shift workers from one segment to another and avoid having to discharge workers if one industry segment experiences a temporary negative shock (e.g., Tate and Yang 2015). Thus, the adoption of this law should have a larger effect on the investment and sales growth rates of firms operating in industries with more volatile cash flows and for single-segment firms. Consistent with our prediction, we find that the decline in investment and sales growth following the law’s adoption is more pronounced for firms operating in industries with more volatile cash flows and that the decline in investment is larger for single-segment firms.

Second, it is problematic if lobbying activities influence courts’ decisions to recognize these laws. In our setting, however, this concern is not likely a large problem because the recognition of WDLs is based on judicial rather than legislative decisions and is therefore more likely driven by the merits of the case than political economy considerations (Autor 2003; Acharya, Baghai, and Subramanian 2014). Additionally, we find that changes in investment and sales growth rates appear only after and not before the adoption of the good faith exception, which further alleviates this concern and provides evidence against reverse causality.

The last concern is that treatment and control firms differ along dimensions that affect investment and growth. We address this issue by showing that our results are robust to using a matched sample. We match treatment firms to control firms in bordering states at the time of the treatment based on firm- and state-level characteristics using propensity score matching and find a decrease in investment, but not sales growth, following the adoption of the good faith exception. Overall, our results are robust to addressing a number of econometric issues. However, we cannot completely rule out the possibility that some underlying source of endogeneity clouds our inferences.

Our findings are consistent with greater employment protection reducing investment rates by making investments more irreversible and/or by crowding out firms’ access to capital. We try to disentangle these nonmutually exclusive mechanisms by testing two predictions. First, if employment protection makes it more costly and difficult to scale back poorly performing projects, greater employment protection should reduce the sensitivity of downsizing to negative cash flow shocks. Second, if greater employment protection constrains firms’ access to external capital, the decrease in investment following the adoption of the good faith exception should be greater for firms that depend more on external capital as well as for financially constrained firms. We find that, after the adoption of this law, firms are less likely to divest assets and discharge workers following decreases in industry cash flows. Moreover, when firms do downsize, they are more likely to scale back employment and sell assets in states that have not adopted this law. We also document some evidence that firms dependent on external finance cut investment more following the law’s adoption. Further, we find conflicting evidence of whether financial constraints affect the relation between capital expenditures and the law’s adoption based on how we measure financial constraints. In sum, we conclude that these results provide strong support for the investment irreversibility channel but mixed evidence supporting the financing channel, and therefore, we cannot conclude that the financing channel does or does not drive our findings.

Finally, we examine how greater employment protection affects other types of investment, including research and development (R&D), advertising, and acquisition expenditures. We find that R&D expenditures increase and acquisition expenditures decrease following the adoption of the good faith exception, which is consistent with the findings in Acharya, Baghai, and Subramanian (2014) and Chatt, Gustafson, and Welker (2017). However, total investment defined as the sum of capital, R&D, advertising, and acquisition expenditures decreases following the law’s adoption. We then examine the effect of the law’s adoption on different types of investment conditional on whether the firm engages in R&D or not. We document that, while investment rates decline on average (besides R&D), the reduction in investment rates following the adoption of the law appears concentrated in firms that do not engage in R&D. These results therefore can help reconcile why we find that greater employment protection reduces investment rates on average, while Acharya, Baghai, and Subramanian (2014) find an increase in patenting activity.

Overall, our study contributes to corporate finance research on the determinants of firms’ investment decisions. A predominant stream of research studies how financial frictions affect investment outcomes (e.g., Fazzari, Hubbard, and Petersen 1988; Whited 1992; Kaplan and Zingales 1997; Rauh 2006; Almeida and Campello 2007; Gan 2007; Duchin, Ozbas, and Sensoy 2010; Campello et al. 2011, among others). Our study adds to this work by providing evidence that labor market frictions in the form of employment protection affect real outcomes, such as capital allocation and growth.

We also contribute to work showing that employment laws can have a substantial effect on various corporate policies and valuation (e.g., Matsa 2010; Garmaise 2011; Acharya, Baghai, and Subramanian 2014; Griffith and Macartney 2014; Simintzi, Vig, and Volpin 2015; Serfling 2016; Loderer, Waelchli, and Zeller 2017). By documenting that employment protection laws shape real investment decisions, our study provides further support for the notion that government intervention outside of corporate law can influence the way managers run their firms.

While our paper is not the first to study the effect of employment protection on capital expenditures, it is the first to show that U.S. employment protection laws lead to U.S. firms reducing investment rates, resulting in subsequent declines in firm growth. In a related paper, Autor, Kerr, and Kugler (2007) use plant-level U.S. Census data and document an increase in the dollar amount of capital expenditures after the adoption of the good faith exception. In our paper, we use the |$q$|-theory model of investment as a benchmark model for our empirical analyses, which shows that research should focus on explaining investment rates rather than the dollar amount of investment. In this theory, a firm chooses a level of investment to maximize firm value subject to a capital accumulation equation. The underlying assumptions are that the firm produces with constant returns to scale in perfectly competitive markets, there are capital adjustment costs, and the adjustment cost function is linear homogenous in investment and capital (e.g., Summers et al. 1981; Hayashi 1982). With these assumptions, the derived optimal investment rule is that the investment rate is a function of only |$q$| and that this transformation is done so that the growth rate of the capital stock is independent of the scale of the firm.3 With this benchmark model, our results can be interpreted in a similar fashion as work that explores whether capital market frictions matter for investment decisions (e.g., Fazzari, Hubbard, and Petersen 1988). Specifically, our result that investment rates decrease after the adoption of the good faith exception after holding |$q$| constant suggests that labor market frictions matter for investment decisions.4

Our results are consistent with Calcagnini, Giombini, and Saltari (2009) and Calcagnini, Ferrando, and Giombini (2014), who find a negative relation between the capital expenditures of firms in a number of European countries and an index of country-level employment protection legislation. However, by studying the effect of an individual employment law in only the United States, our empirical setting has two advantages. First, our setting allows us to employ a relatively homogeneous sample in terms of financial and economic development, infrastructure, and legal structure, which reduces concerns that omitted economic factors drive our results. Second, the United States has relatively less stringent employment protection laws than European countries. Consequently, even with an upward trend in the degree of employment protection in the United States (Boxold 2008; Haider and Plancich 2012), less research has been done on the effects of U.S. labor protection laws. Thus, our setting provides insights on how U.S. employment protection laws can shape corporate investment and growth.

Last, our findings provide insights for policy makers regarding the net societal effect of increasing employment protection. Undoubtedly, employment protection laws benefit workers by protecting them from unexpected or unfair dismissal practices despite adequate performance. Our findings suggest that these benefits should be considered in conjunction with the potential costs of slower economic growth resulting from reduced investment rates.

1. Theoretical Motivation and Institutional Background

1.1 Theoretical motivation

Why would greater employment protection affect investment decisions? On one hand, greater employment protection could lead to more investment by either increasing productivity or encouraging investment in relatively cheaper physical capital. Nickell and Layard (1999) and Belot, Boone, and van Ours (2007) suggest that greater employment protection could increase productivity by mitigating holdup problems between firms and employees. In the model of Belot, Boone, and van Ours (2007), workers can invest in noncontractible firm-specific knowledge. Because workers bear the entire cost of exerting effort in learning firm-specific knowledge but only receive a fraction of the gains from such effort, a holdup problem is created and can lead to underinvestment in firm-specific knowledge. Thus, employment protection can encourage workers to accumulate firm-specific human capital by reducing the likelihood of dismissal, which could lead to greater productivity and investment rates.

Greater employment protection can also increase investment rates through a substitution effect in which firms substitute human capital with relatively less expensive physical capital. Employment protection can act as a transfer of benefits from employers to employees that is equivalent to mandated employee benefits. Under the Coase principle, if labor markets are perfect, wages fall to cover the cost of the benefit without productivity or employment consequences (Coase 1960). However, labor markets are not frictionless, and in general, employment protection likely increases firms’ labor expenses.5 For example, some investment decisions are made after workers have been located and hired, making it costlier to replace workers when employment protection is greater. As such, workers can generally try to bargain for higher wages. In the long-run, firms will substitute relatively more expensive labor-intensive assets with more capital-intensive assets, which could lead to higher investment rates (e.g., Blanchard 1997; Caballero and Hammour 1998; Koeniger and Leonardi 2007; Cingano et al. 2010).

On the other hand, greater employment protection could lead to less investment. By making it costlier to discharge workers, greater employment protection potentially makes investments more irreversible, and ample evidence shows a negative relation between investment irreversibility and investment activity (e.g., Bernanke 1983; Pindyck 1991; Bertola and Caballero 1994; Abel and Eberly 1996; Abel et al. 1996). Investments are more irreversible if, once undertaken, they cannot be undone or made into a different project without high costs (Bernanke 1983). In an option-based approach to calculate the net present value (NPV) of an investment, the ability to divest a project at a later point in time creates a put option that increases the NPV of the project, and the value of this put option is increasing in the resale or recovery price from divesting. Consequently, greater investment irreversibility lowers the value of the put option, reducing the NPV of the project and ex ante incentives to invest (Abel et al. 1996).

Greater employment protection can also lead to lower investment by constraining firms’ access to external capital. Specifically, greater employment protection makes it more difficult to reduce employment when firms need to do so, such as during economic downturns (e.g., Bentolila and Bertola 1990; Autor, Donohue, and Schwab 2006; Messina and Vallanti 2007). This effect makes a firm’s labor costs more fixed in nature, raising operating leverage and crowding out financial leverage (Simintzi, Vig, and Volpin 2015; Serfling 2016). Market frictions may make it costlier to replace this financing with equity. If higher operating leverage increases external financing costs, firms may decrease investment as a result of constrained access to external capital (Fazzari, Hubbard, and Petersen 1988).

1.2 Institutional background on wrongful discharge laws

When firms dismiss workers, they can incur substantial firing costs, which are any costs associated with discharging or firing employees. These costs include, but are not limited to, legal fees and settlements associated with lawsuits arising from violations of employment protection laws. Under the traditional employment “at-will” rule in the United States, employers are free to terminate any employee without warning and for any reason without the risk of legal liability. However, in an attempt to protect employees from unfair dismissal practices, legislation and common laws adopted over the last half-century have created a legal environment that allows employees to sue employers for wrongful termination. This shift in the legal environment has resulted in an increase in dismissal-related lawsuits and the costs associated with discharging workers, with nearly half of surveyed public firms expressing concerns regarding financial losses arising from such lawsuits.6

An important part of this shift in the legal environment came as many state courts, beginning largely in the 1970s, recognized exceptions to the terminate at-will rule. These common law exceptions, typically known as wrongful discharge laws, pertain to workers not already covered by explicit contractual agreements or by federal legislation aimed at protecting a particular group of workers, such as union members, racial minorities, women, and the aged (Miles 2000). These common laws evolved into three exceptions called the good faith, implied contract, and public policy exceptions. State courts can choose to adopt none, any, or all three of these exceptions.

The good faith exception requires that employers treat workers in a fair manner. In its broadest sense, this law protects employees from termination for any reason other than for a “just cause.” The implied contract exception protects employees from termination when the employer has implicitly promised the employee not to discharge the worker without good cause. Finally, the public policy exception protects employees from termination for refusing to violate an established public policy or commit an illegal act.7

Of the three exceptions, the good faith exception is arguably the most far reaching, as it represents the largest deviation from at-will employment (e.g., Dertouzos and Karoly 1992; Kugler and Saint-Paul 2004). This law should therefore have the largest effect on firm outcomes. The law applies in cases when a court determines that an employer has discharged a worker out of bad faith, malice, or retaliation. The law also serves to prevent employers from denying employees their contractual rights. For example, if an employer fires a salesperson just before a commission is due to deprive the employee of his commission or discharges an employee just before her pension vests, the employee could sue the employer under the good faith exception.

Employees have both a contract and tort cause of action under the good faith exception. This means that employees can recover compensation for punitive damages and emotional distress in addition to contractual losses. Importantly, punitive damages tend to be a large percentage of settlement awards and can substantially increase an employer’s liability. Further, with punitive damages, firms face more uncertain settlement amounts because a jury determines these damage awards without a clear formula.

Prior work suggests that the public policy and implied contract exceptions may not have material effects on firms (e.g., Miles 2000; Autor, Kerr, and Kugler 2007). Courts typically limit recovery under the public policy exception to dismissals in which the employer violated or encouraged the violation of an identifiable statute or constitutional provision. Firms can also largely prevent lawsuits under the implied contract exception by including disclaimers in their employee handbooks and personnel manuals that employment contracts are at-will.

1.3 Wrongful discharge laws in practice

An important assumption for our study is that, following the adoption of WDLs, employment protection and expected firing costs increase due to an increase in expected litigation. Consistent with this assumption, prior work finds that the adoption of the good faith exception results in decreases in employment levels, employment volatility, and firm entry (Dertouzos and Karoly 1992; Autor, Kerr, and Kugler 2007). This assumption, however, raises three questions worth discussing.

First, how large is the financial impact of wrongful termination lawsuits on firms? While it is difficult to estimate the true financial impact of wrongful termination cases because many court decisions are never published and are often settled before trial, several studies and anecdotes suggest that these laws can impose substantial costs.8 For example, Dertouzos, Holland, and Ebener (1988) analyze jury trials of wrongful discharge claims in California between 1980 and 1986 and find that plaintiffs won in 68% of cases and that the average award was |${\$}$|0.656 million. Similarly, Jung (1997) estimates that plaintiffs prevailed in 46.5% of wrongful dismissal cases that reached the trial stage in 1996 and won |${\$}$|1.29 million on average. Further, Boxold (2008) documents average and maximum awards of |${\$}$|0.59 million and |${\$}$|5.4 million, respectively, over the 2001 to 2007 period.

While these average settlements are arguably small for large firms, the fear of very large settlements could alter the behaviors of risk-averse managers (Dertouzos, Holland, and Ebener 1988). Moreover, firms can have multiple lawsuits pending at any point in time, which can substantially raise their legal liability. For example, in a case against Lawrence National Security, 130 of 430 laid-off employees sued the firm. The firm claimed the layoffs were economically motivated, but the employees argued the layoffs were a “pretext to get rid of older employees who have higher salaries, larger medical costs, and are closer to collecting their pension.” A jury sided with five employees selected as test cases for the other 125 employees, awarding these five individuals a total of |${\$}$|2.7 million for breach of the good faith exception and breach of contract.9 Following this decision, Lawrence National Security ultimately settled with the remaining employees for a total settlement of |${\$}$|37 million.

Second, can firms be subject to wrongful termination claims if they dismiss workers as part of economically motivated layoffs, such as due to plant closings associated with poor performance? In the context of discrimination, which is similar to wrongful termination, evidence suggests that it is more difficult to prove unjust dismissal when many workers are laid off compared to when a single worker is fired (Donohue and Siegelman 1993; Oyer and Schaefer 2000). However, this point does not remove the potential for wrongful termination lawsuits during layoffs, as highlighted in Andrews et al. v. Lawrence National Security (above) and Robert Coelho v. Posi-Seal International, Inc.10 In this latter case, Coelho accepted the position of manager of quality control at Posi-Seal after upper-level managers reassured Coelho that he would not be dismissed because of ongoing conflicts between the quality control and manufacturing division (a factor that contributed to the departure of the prior quality control manager). Subsequently, Posi-Seal fired Coelho, claiming it was part of layoffs. Coelho sued Posi-Seal for breach of an implied promise of ongoing employment, claiming he was discharged because of a dispute with a manager of manufacturing.

Posi-Seal argued that termination due to a reduction in work force is, as a matter of law, a just cause. However, the court concluded, “an employer’s contention that some employees were terminated as a result of a legitimate reduction in force does not necessarily establish that all employees were discharged for the same reason.” Further, “an employer may not use a reduction in work force as a pretext to terminate other employees in violation of contractual obligations, public policy grounds, or statutory rights.” In this lawsuit, the court ruled in favor of Coelho because it was clear from the evidence that Posi-Seal used the layoffs as pretext to fire Coelho.

Thus, while layoffs may reduce the risk of wrongful termination lawsuits, they do not eliminate this risk. Further, the risk of wrongful termination lawsuits increases when employers harm employee welfare by concealing information about closings (Rhine 1986). For example, if an employer knows that a plant will close, any false assurances of job security or unreasonable delays in closure notifications could violate the good faith exception.11

The third question is whether firms can completely offset the extent of losses related to employee lawsuits by purchasing Employment Practices Liability Insurance (EPLI). While EPLI can offset losses arising from wrongful termination claims, the impact of EPLI on our findings is likely limited for two reasons. First, firms’ use of EPLI was not widespread during our sample period of 1969 to 2003. The market for EPLI largely emerged in the early 1990s because of greater awareness of the potential for and costs of employee litigation as a result of the Civil Rights Act of 1991 and the Clarence Thomas hearings (Klenk 1999). Moreover, purchasing EPLI was still the exception in the later 1990s (22% of surveyed employers had EPLI in 1997) but has become more widespread in recent years (68% of surveyed employers carried EPLI in 2012).12

Second, even if a firm purchased EPLI in the later years in our sample, these early policies typically contained “intentional acts” exclusions that limited coverage for wrongful termination claims. These policies also often had exclusions related to downsizing and retaliation and typically did not cover punitive damages, which can be a substantial amount of the total settlement award. Nevertheless, to the extent that EPLI coverage reduces the risks and costs associated with employee litigation, the presence of EPLI should only reduce the effect of the recognition of the good faith exception on corporate investment and growth.

1.4 Adoption of wrongful discharge laws by state courts

Our analyses rely on identifying which court cases set the precedent that a state has adopted a particular WDL. We base our identification of the recognition of WDLs primarily on the precedent-setting cases provided in Autor, Donohue, and Schwab (2006).13 In contrast to Autor, Donohue, and Schwab (2006), we follow Walsh and Schwarz (1996) and Littler (2009) and recognize Utah as adopting the good faith exception since 1989.14

Table 1 summarizes the dates when each state court ruled on a precedent-setting case for each particular exception, and Figure 1 shows the number of states that have adopted each exception in each year between 1969 and 2003. Besides California adopting the public policy exception in 1959, all states adopted WDLs between the 1970s and 1990s. Of the fourteen states that eventually recognized the good faith exception, the majority of the states recognized the law in the 1980s. A few states also reversed their positions on enforcing the good faith (New Hampshire in 1980 and Oklahoma in 1989) and implied contract exceptions (Arizona in 1984 and Missouri in 1988).

Number of states adopting wrongful discharge laws
Figure 1

Number of states adopting wrongful discharge laws

This figure shows the number of states that have adopted the good faith, implied contract, and public policy exceptions to the traditional employment at-will rule in each year between 1969 and 2003.

Table 1

Adoption of state-level wrongful discharge laws

StateMonth/year good faithMonth/year implied contractMonth/year public policy
Alabama 7/1987 
Alaska5/19835/19832/1986
Arizona6/19856/1983 (rev. 4/1984)6/1985
Arkansas 6/19843/1980
California10/19803/19729/1959
Colorado 10/19839/1985
Connecticut6/198010/19851/1980
Delaware4/1992 3/1992
Florida   
Georgia   
Hawaii 8/198610/1982
Idaho8/19894/19774/1977
Illinois 12/197412/1978
Indiana 8/19875/1973
Iowa 11/19877/1985
Kansas 8/19846/1981
Kentucky 8/198311/1983
Louisiana1/1998  
Maine 11/1977 
Maryland 1/19857/1981
Massachusetts7/19775/19885/1980
Michigan 6/19806/1976
Minnesota 4/198311/1986
Mississippi 6/19927/1987
Missouri 1/1983 (rev. 2/1988)11/1985
Montana1/19826/19871/1980
Nebraska 11/198311/1987
Nevada2/19878/19831/1984
New Hampshire2/1974 (rev. 5/1980)8/19882/1974
New Jersey 5/19857/1980
New Mexico 2/19807/1983
New York 11/1982 
North Carolina  5/1985
North Dakota 2/198411/1987
Ohio 4/19823/1990
Oklahoma5/1985 (rev. 2/1989)12/19762/1989
Oregon 3/19786/1975
Pennsylvania  3/1974
Rhode Island   
South Carolina 6/198711/1985
South Dakota 4/198312/1988
Tennessee 11/19818/1984
Texas 4/19856/1984
Utah3/19895/19863/1989
Vermont 8/19859/1986
Virginia 9/19836/1985
Washington 8/19777/1984
West Virginia 4/19867/1978
Wisconsin 6/19851/1980
Wyoming1/19948/19857/1989
StateMonth/year good faithMonth/year implied contractMonth/year public policy
Alabama 7/1987 
Alaska5/19835/19832/1986
Arizona6/19856/1983 (rev. 4/1984)6/1985
Arkansas 6/19843/1980
California10/19803/19729/1959
Colorado 10/19839/1985
Connecticut6/198010/19851/1980
Delaware4/1992 3/1992
Florida   
Georgia   
Hawaii 8/198610/1982
Idaho8/19894/19774/1977
Illinois 12/197412/1978
Indiana 8/19875/1973
Iowa 11/19877/1985
Kansas 8/19846/1981
Kentucky 8/198311/1983
Louisiana1/1998  
Maine 11/1977 
Maryland 1/19857/1981
Massachusetts7/19775/19885/1980
Michigan 6/19806/1976
Minnesota 4/198311/1986
Mississippi 6/19927/1987
Missouri 1/1983 (rev. 2/1988)11/1985
Montana1/19826/19871/1980
Nebraska 11/198311/1987
Nevada2/19878/19831/1984
New Hampshire2/1974 (rev. 5/1980)8/19882/1974
New Jersey 5/19857/1980
New Mexico 2/19807/1983
New York 11/1982 
North Carolina  5/1985
North Dakota 2/198411/1987
Ohio 4/19823/1990
Oklahoma5/1985 (rev. 2/1989)12/19762/1989
Oregon 3/19786/1975
Pennsylvania  3/1974
Rhode Island   
South Carolina 6/198711/1985
South Dakota 4/198312/1988
Tennessee 11/19818/1984
Texas 4/19856/1984
Utah3/19895/19863/1989
Vermont 8/19859/1986
Virginia 9/19836/1985
Washington 8/19777/1984
West Virginia 4/19867/1978
Wisconsin 6/19851/1980
Wyoming1/19948/19857/1989

This table reports the month and year when each state adopted the good faith, implied contract, and public policy exceptions to the traditional employment at-will rule.

Table 1

Adoption of state-level wrongful discharge laws

StateMonth/year good faithMonth/year implied contractMonth/year public policy
Alabama 7/1987 
Alaska5/19835/19832/1986
Arizona6/19856/1983 (rev. 4/1984)6/1985
Arkansas 6/19843/1980
California10/19803/19729/1959
Colorado 10/19839/1985
Connecticut6/198010/19851/1980
Delaware4/1992 3/1992
Florida   
Georgia   
Hawaii 8/198610/1982
Idaho8/19894/19774/1977
Illinois 12/197412/1978
Indiana 8/19875/1973
Iowa 11/19877/1985
Kansas 8/19846/1981
Kentucky 8/198311/1983
Louisiana1/1998  
Maine 11/1977 
Maryland 1/19857/1981
Massachusetts7/19775/19885/1980
Michigan 6/19806/1976
Minnesota 4/198311/1986
Mississippi 6/19927/1987
Missouri 1/1983 (rev. 2/1988)11/1985
Montana1/19826/19871/1980
Nebraska 11/198311/1987
Nevada2/19878/19831/1984
New Hampshire2/1974 (rev. 5/1980)8/19882/1974
New Jersey 5/19857/1980
New Mexico 2/19807/1983
New York 11/1982 
North Carolina  5/1985
North Dakota 2/198411/1987
Ohio 4/19823/1990
Oklahoma5/1985 (rev. 2/1989)12/19762/1989
Oregon 3/19786/1975
Pennsylvania  3/1974
Rhode Island   
South Carolina 6/198711/1985
South Dakota 4/198312/1988
Tennessee 11/19818/1984
Texas 4/19856/1984
Utah3/19895/19863/1989
Vermont 8/19859/1986
Virginia 9/19836/1985
Washington 8/19777/1984
West Virginia 4/19867/1978
Wisconsin 6/19851/1980
Wyoming1/19948/19857/1989
StateMonth/year good faithMonth/year implied contractMonth/year public policy
Alabama 7/1987 
Alaska5/19835/19832/1986
Arizona6/19856/1983 (rev. 4/1984)6/1985
Arkansas 6/19843/1980
California10/19803/19729/1959
Colorado 10/19839/1985
Connecticut6/198010/19851/1980
Delaware4/1992 3/1992
Florida   
Georgia   
Hawaii 8/198610/1982
Idaho8/19894/19774/1977
Illinois 12/197412/1978
Indiana 8/19875/1973
Iowa 11/19877/1985
Kansas 8/19846/1981
Kentucky 8/198311/1983
Louisiana1/1998  
Maine 11/1977 
Maryland 1/19857/1981
Massachusetts7/19775/19885/1980
Michigan 6/19806/1976
Minnesota 4/198311/1986
Mississippi 6/19927/1987
Missouri 1/1983 (rev. 2/1988)11/1985
Montana1/19826/19871/1980
Nebraska 11/198311/1987
Nevada2/19878/19831/1984
New Hampshire2/1974 (rev. 5/1980)8/19882/1974
New Jersey 5/19857/1980
New Mexico 2/19807/1983
New York 11/1982 
North Carolina  5/1985
North Dakota 2/198411/1987
Ohio 4/19823/1990
Oklahoma5/1985 (rev. 2/1989)12/19762/1989
Oregon 3/19786/1975
Pennsylvania  3/1974
Rhode Island   
South Carolina 6/198711/1985
South Dakota 4/198312/1988
Tennessee 11/19818/1984
Texas 4/19856/1984
Utah3/19895/19863/1989
Vermont 8/19859/1986
Virginia 9/19836/1985
Washington 8/19777/1984
West Virginia 4/19867/1978
Wisconsin 6/19851/1980
Wyoming1/19948/19857/1989

This table reports the month and year when each state adopted the good faith, implied contract, and public policy exceptions to the traditional employment at-will rule.

2. Research Design and Sample Selection

2.1 Empirical methodology

To examine the relation between the recognition of the good faith exception and corporate investment and sales growth rates, we adopt a difference-in-differences research design and estimate the following panel regression model:
(1)
where |$y_{i,s,t}$| is either capital expenditures scaled by beginning of year book assets or the 1-year sales growth rate for firm |$i$|headquartered in state |$s$| in year |$t$|⁠. The variables GF|$_{s,t}$|⁠, IC|$_{s,t}$|⁠, and PP|$_{s,t}$| are indicator variables set to one if courts in state |$s$| recognize the good faith, implied contract|$,$| and public policy exception as of year |$t$| and zero otherwise, respectively. We control for the natural logarithm of the beginning of year book assets (ln(Assets)|$_{i,s,t-1})$|⁠, Tobin’s q at the beginning of the year (TQ|$_{i,s,t-1})$|⁠, and the beginning of year ratio of cash flow to book assets (CF|$_{i,s,t-1})$|⁠. We also control for beginning of year cash holdings (Cash|$_{i,s,t-1})$|and book leverage (Lev|$_{i,s,t-1})$|⁠. To help ensure that shrinking local economic growth does not spuriously drive our results, we include the state-level prior year’s 1-year per capita GDP growth rate (%|$\Delta$|GDP|$_{s,t-1})$|as well as the natural logarithm of per capita GDP (ln(GDP)|$_{s,t-1})$|⁠. Last, to control for local political conditions, we include the fraction of Democrats in a state’s legislature (both House of Representatives and Senate) in a given year (%Dem|$_{s,t-1})$|⁠.15

All of our models also include firm age fixed effects (AgeFE|$_{j})$|⁠, firm fixed effects |$(\upsilon_{i})$|⁠, state fixed effects (⁠|$\delta_{s}$|⁠), and industry-year fixed effects defined at the 3-digit SIC level (⁠|$\eta_{k}\times \omega_{t}$|⁠). The firm age fixed effects control for potential life cycle effects in which investment and growth slow as the firm matures. The firm fixed effects control for time-invariant omitted firm characteristics and ensure that estimates of |$\alpha_{1}$| reflect average, within-firm changes in investment and sales growth rates over time rather than simple cross-sectional correlations. The state fixed effects control for time-invariant omitted state-level factors. Last, the industry-year fixed effects account for transitory industry- and nationwide factors, such as industry deregulation and macroeconomic conditions that could simultaneously affect corporate investment activity and growth as well as the likelihood that a state adopts the good faith exception. An advantage of our experiment is that different states adopt this law at different times, which allows a firm headquartered in a given state to be in both the treatment and the control group. Thus, the staggered adoption of this law implies that the control group is not restricted to only those firms headquartered in states that never recognize the law.

We correct estimated standard errors in all regressions for clustering at the state level. The adoption of the good faith exception varies at the state level, so this clustering method accounts for the concern that residuals are serially correlated within a firm and also correlated across firms within the same state (Bertrand, Duflo, and Mullainathan 2004).

A potential concern is that the adoption of the good faith exception and changes in investment and sales growth rates are spuriously correlated with an underlying omitted economic factor. We discuss potential economic factors and conduct robustness tests in Section 3.3. However, we can more directly account for omitted time-varying state-level factors by adopting a triple-differences research design and estimating the following panel regression model:
(2)

Equation (2) is the same as Equation (1), except that we interact the good faith dummy variable (GF|$_{s,t})$| with a variable indicating instances when firms face a larger increase in firing costs (CS|$_{i,s,t-1})$| and also include state-year fixed effects (⁠|$\delta_{s} \times \omega _{t}$|⁠). By identifying a group of firms within treated states that are more likely affected by the adoption of this law and effectively comparing groups of firms within the same state, the triple-difference estimator can alleviate the concern that unobserved factors affect firms headquartered in states that do and do not adopt the good faith exception differently. Further, the inclusion of state-year fixed effects removes all time-varying omitted variables that affect all firms within the same state during a given year by demeaning all variables by state each year. Therefore, to the extent that state-level omitted variables are uncorrelated with the variables we use to identify instances when firms face a larger increase in firing costs, this set of results should be unaffected by omitted state-level factors. We note that the state-year fixed effects do not completely absorb the variables GF|$_{s,t}$|⁠, IC|$_{s,t}$|⁠, and PP|$_{s,t}$| because these variables are defined using calendar month-ends, which do not directly correspond to fiscal year-ends. Thus, the estimated coefficients on GF|$_{s,t},$|IC|$_{s,t}$|⁠, and PP|$_{s,t}$| are not informative in models with state-year fixed effects.

Employment laws typically apply to the state where an employee is working. Compustat, however, provides only a firm’s state of incorporation and headquarters. Consequently, we follow recent studies and match these laws to the state where each firm is headquartered (e.g., Matsa 2010; Agrawal and Matsa 2013; Acharya, Baghai, and Subramanian 2014; Dougal, Parsons, and Titman 2015), which is also typically where major plants and operations are located (Henderson and Ono 2008). Further, Dertouzos, Holland, and Ebener (1988) find that plaintiffs in wrongful termination cases tend to hold executive or managerial positions (53%), who tend to be concentrated at headquarters. Thus, using the headquarters state likely captures a large portion of the increase in employment protection.

A limitation of Compustat is that it provides only the latest headquarters locations. Therefore, we supplement Compustat headquarters data in two ways. First, for firm-years that are after the availability of machine-readable SEC filings (beginning in 1994), we extract the actual state of headquarters from WRDS SEC Analytics Suite. For firm-years prior to the availability of machine-readable SEC filings, we hand-collect the historical headquarters locations from the Moody’s Manuals (later Mergent Manuals) and Dun & Bradstreet’s Million Dollar Directory (later bought by Mergent).16 In Section 3.3.5, we show that our results are robust to using alternative data sources to obtain a firm’s headquarters locations.

2.2 Compustat sample selection

We use CRSP/Compustat Merged data for firms headquartered in the United States that have nonmissing data for our main variables of interest over the years 1969 to 2003. The sample period starts 5 years before the earliest enactment of the good faith exception by New Hampshire in 1974 and ends 5 years after the last event when Louisiana adopted the good faith exception in 1998. We obtain data on state-level GDP from the U.S. Bureau of Economic Analysis and data on state legislator party affiliations from the Book of the States. For our tests, we exclude utility firms (SIC codes 4900–4999), financial firms (SIC codes 6000–6999), and quasi-public firms (SIC codes greater than 9900). We further require that firms have at least 2 years of data to estimate the firm fixed effects and that 3-digit SIC industries have at least two observations in a given year to estimate the industry-year fixed effects.

These restrictions result in a sample size of 115,432 firm-years for our main analyses. We winsorize continuous variables, except state-level economic variables, at their 1st and 99th percentiles and express dollar values in 2009 dollars. Panel A of Table 2 presents detailed definitions and summary statistics for the variables in our tests. Panel B compares year |$t$|-1 variable means for firms headquartered in states that adopt the good faith exception in year |$t$| to firms headquartered in states that do not adopt this law in year |$t$|⁠. Ideally, treatment and control firms would be similar along each dimension. However, because they are not, we control for each variable in our regressions to account for these differences. In Section 3.3.3, we further address this issue by using a propensity-score-matched sample.

Table 2

Summary statistics

A. Summary statistics for full sample
 MeanSDP25MedianP75
Dependent variables
|$\quad$| Capex|$_{t}\times$| 1008.339.732.655.3610.08
|$\quad$| Sales growth|$_{t} \times$| 10020.5363.48–1.4610.1524.84
Main explanatory variable
|$\quad$| Good faith0.220.410.000.000.00
Control variables
|$\quad$| Implied contract0.620.480.001.001.00
|$\quad$| Public policy0.620.480.001.001.00
|$\quad$| Assets|$_{t-1}$|1104329941.45143.2562.2
|$\quad$| Tobin’s q|$_{t-1}$|1.841.880.951.261.95
|$\quad$| Cash flow|$_{t-1}$|0.040.200.030.080.12
|$\quad$| Cash holdings|$_{t-1}$|0.140.180.030.070.19
|$\quad$| Book leverage|$_{t-1}$|0.240.200.070.220.36
|$\quad$| Firm age|$_{t}$|13.0413.804.008.0017.00
|$\quad$| P.C. GDP growth|$_{t-1}$|0.020.030.000.020.04
|$\quad$| P.C. GDP|$_{t-1}$|37.236.6631.4436.4542.22
|$\quad$| Political balance|$_{t-1}$|0.580.130.500.570.64
A. Summary statistics for full sample
 MeanSDP25MedianP75
Dependent variables
|$\quad$| Capex|$_{t}\times$| 1008.339.732.655.3610.08
|$\quad$| Sales growth|$_{t} \times$| 10020.5363.48–1.4610.1524.84
Main explanatory variable
|$\quad$| Good faith0.220.410.000.000.00
Control variables
|$\quad$| Implied contract0.620.480.001.001.00
|$\quad$| Public policy0.620.480.001.001.00
|$\quad$| Assets|$_{t-1}$|1104329941.45143.2562.2
|$\quad$| Tobin’s q|$_{t-1}$|1.841.880.951.261.95
|$\quad$| Cash flow|$_{t-1}$|0.040.200.030.080.12
|$\quad$| Cash holdings|$_{t-1}$|0.140.180.030.070.19
|$\quad$| Book leverage|$_{t-1}$|0.240.200.070.220.36
|$\quad$| Firm age|$_{t}$|13.0413.804.008.0017.00
|$\quad$| P.C. GDP growth|$_{t-1}$|0.020.030.000.020.04
|$\quad$| P.C. GDP|$_{t-1}$|37.236.6631.4436.4542.22
|$\quad$| Political balance|$_{t-1}$|0.580.130.500.570.64
B. Comparing sample means for treatment and control firms
 Treatment group 1 year before adoption of good faith exception for firms in states that adopt the good faith exception (obs. = 820)Control group 1 year before adoption of good faith exception for firms in states that do not adopt the good faith exception (obs. = 36,966)
Dependent variables
|$\quad$| Capex|$_{t}\times$| 10010.39***8.84
 (11.25)(10.21)
|$\quad$| Sales growth|$_{t} \times$| 10019.4719.92
 (47.02)(59.44)
Control variables
|$\quad$| Implied contract0.610.63
 (0.49)(0.48)
|$\quad$| Public policy0.76***0.61
 (0.43)(0.49)
|$\quad$| ln(Assets)|$_{t-1}$|4.924.94
 (1.93)(1.94)
|$\quad$| Tobin’s q|$_{t-1}$|1.44***1.74
 (1.15)(1.51)
|$\quad$| Cash flow|$_{t-1}$|0.08***0.05
 (0.12)(0.17)
|$\quad$| Cash holdings|$_{t-1}$|0.10***0.14
 (0.11)(0.17)
|$\quad$| Book leverage|$_{t-1}$|0.27***0.24
 (0.18)(0.20)
|$\quad$| Firm age|$_{t}$|11.92***13.04
 (11.64)(13.65)
|$\quad$| P.C. GDP growth|$_{t-1}$|0.01***0.02
 (0.03)(0.04)
|$\quad$| ln(P.C. GDP)|$_{t-1}$|3.56***3.57
 (0.13)(0.16)
|$\quad$| Political balance|$_{t-1}$|0.65***0.60
 (0.13)(0.13)
B. Comparing sample means for treatment and control firms
 Treatment group 1 year before adoption of good faith exception for firms in states that adopt the good faith exception (obs. = 820)Control group 1 year before adoption of good faith exception for firms in states that do not adopt the good faith exception (obs. = 36,966)
Dependent variables
|$\quad$| Capex|$_{t}\times$| 10010.39***8.84
 (11.25)(10.21)
|$\quad$| Sales growth|$_{t} \times$| 10019.4719.92
 (47.02)(59.44)
Control variables
|$\quad$| Implied contract0.610.63
 (0.49)(0.48)
|$\quad$| Public policy0.76***0.61
 (0.43)(0.49)
|$\quad$| ln(Assets)|$_{t-1}$|4.924.94
 (1.93)(1.94)
|$\quad$| Tobin’s q|$_{t-1}$|1.44***1.74
 (1.15)(1.51)
|$\quad$| Cash flow|$_{t-1}$|0.08***0.05
 (0.12)(0.17)
|$\quad$| Cash holdings|$_{t-1}$|0.10***0.14
 (0.11)(0.17)
|$\quad$| Book leverage|$_{t-1}$|0.27***0.24
 (0.18)(0.20)
|$\quad$| Firm age|$_{t}$|11.92***13.04
 (11.64)(13.65)
|$\quad$| P.C. GDP growth|$_{t-1}$|0.01***0.02
 (0.03)(0.04)
|$\quad$| ln(P.C. GDP)|$_{t-1}$|3.56***3.57
 (0.13)(0.16)
|$\quad$| Political balance|$_{t-1}$|0.65***0.60
 (0.13)(0.13)

This table reports summary statistics for the main variables in the regression models. Panel A presents summary statistics for the full sample. Panel B reports univariate results comparing year |$t$|-1 variable means for firms headquartered in states that adopt the good faith exception in year |$t$| to firms headquartered in states that do not adopt the good faith exception in year |$t$|⁠. Standard deviations of each variable are reported in parentheses below the corresponding mean value. In panel B, *, **, and *** in the column labeled “Treatment Group” indicate significance at the 10%, 5%, and 1% levels, respectively, for a |$t$|-test of whether the two samples have equal means. The sample consists of Compustat industrial firms (excluding financials and utilities) over the 1969 to 2003 period and includes 115,432 firm-year observations. Continuous variables, except state-level economic variables, are winsorized at their 1st and 99th percentiles, and all dollar values are expressed in 2009 dollars. Variable definitions refer to Compustat designations where appropriate. Capex|$_{t}$| is capital expenditures scaled by beginning of year book value of assets (capx|$_{t}$|/at|$_{t-1}$|). Sales growth|$_{t }$|is the 1-year sales growth rate (sale|$_{t}$|/sale|$_{t-1}$|-1). Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Implied contract and Public policy are indicator variables set to one if the state where a firm is headquartered has adopted the implied contract and public policy exceptions by year |$t$| and zero otherwise, respectively. Assets is the book value of assets (at) in millions. Tobin’s q is the market value of assets (market value of equity plus book value of assets minus book value of equity minus deferred taxes) divided by book value of assets ((prcc_f|$\times$|csho+at-ceq-txdb)/at). Cash flow is income before extraordinary items plus depreciation and amortization divided by book value of assets ((ib+dp)/at). Cash holdings is the book value of cash and short-term investments divided by book value of assets (che/at). Book leverage is the book value of long-term debt plus debt in current liabilities divided by book value of assets ((dltt+dlc)/at). Firm age is the number of years a firm has been publically traded. P.C. GDP growth is the 1-year growth rate in state-level per capita GDP. P.C. GDP is the state-level per capita GDP (in thousands). Political balance is the fraction of a state’s legislature (both House of Representatives and Senate) associated with the Democratic Party in a given year.

Table 2

Summary statistics

A. Summary statistics for full sample
 MeanSDP25MedianP75
Dependent variables
|$\quad$| Capex|$_{t}\times$| 1008.339.732.655.3610.08
|$\quad$| Sales growth|$_{t} \times$| 10020.5363.48–1.4610.1524.84
Main explanatory variable
|$\quad$| Good faith0.220.410.000.000.00
Control variables
|$\quad$| Implied contract0.620.480.001.001.00
|$\quad$| Public policy0.620.480.001.001.00
|$\quad$| Assets|$_{t-1}$|1104329941.45143.2562.2
|$\quad$| Tobin’s q|$_{t-1}$|1.841.880.951.261.95
|$\quad$| Cash flow|$_{t-1}$|0.040.200.030.080.12
|$\quad$| Cash holdings|$_{t-1}$|0.140.180.030.070.19
|$\quad$| Book leverage|$_{t-1}$|0.240.200.070.220.36
|$\quad$| Firm age|$_{t}$|13.0413.804.008.0017.00
|$\quad$| P.C. GDP growth|$_{t-1}$|0.020.030.000.020.04
|$\quad$| P.C. GDP|$_{t-1}$|37.236.6631.4436.4542.22
|$\quad$| Political balance|$_{t-1}$|0.580.130.500.570.64
A. Summary statistics for full sample
 MeanSDP25MedianP75
Dependent variables
|$\quad$| Capex|$_{t}\times$| 1008.339.732.655.3610.08
|$\quad$| Sales growth|$_{t} \times$| 10020.5363.48–1.4610.1524.84
Main explanatory variable
|$\quad$| Good faith0.220.410.000.000.00
Control variables
|$\quad$| Implied contract0.620.480.001.001.00
|$\quad$| Public policy0.620.480.001.001.00
|$\quad$| Assets|$_{t-1}$|1104329941.45143.2562.2
|$\quad$| Tobin’s q|$_{t-1}$|1.841.880.951.261.95
|$\quad$| Cash flow|$_{t-1}$|0.040.200.030.080.12
|$\quad$| Cash holdings|$_{t-1}$|0.140.180.030.070.19
|$\quad$| Book leverage|$_{t-1}$|0.240.200.070.220.36
|$\quad$| Firm age|$_{t}$|13.0413.804.008.0017.00
|$\quad$| P.C. GDP growth|$_{t-1}$|0.020.030.000.020.04
|$\quad$| P.C. GDP|$_{t-1}$|37.236.6631.4436.4542.22
|$\quad$| Political balance|$_{t-1}$|0.580.130.500.570.64
B. Comparing sample means for treatment and control firms
 Treatment group 1 year before adoption of good faith exception for firms in states that adopt the good faith exception (obs. = 820)Control group 1 year before adoption of good faith exception for firms in states that do not adopt the good faith exception (obs. = 36,966)
Dependent variables
|$\quad$| Capex|$_{t}\times$| 10010.39***8.84
 (11.25)(10.21)
|$\quad$| Sales growth|$_{t} \times$| 10019.4719.92
 (47.02)(59.44)
Control variables
|$\quad$| Implied contract0.610.63
 (0.49)(0.48)
|$\quad$| Public policy0.76***0.61
 (0.43)(0.49)
|$\quad$| ln(Assets)|$_{t-1}$|4.924.94
 (1.93)(1.94)
|$\quad$| Tobin’s q|$_{t-1}$|1.44***1.74
 (1.15)(1.51)
|$\quad$| Cash flow|$_{t-1}$|0.08***0.05
 (0.12)(0.17)
|$\quad$| Cash holdings|$_{t-1}$|0.10***0.14
 (0.11)(0.17)
|$\quad$| Book leverage|$_{t-1}$|0.27***0.24
 (0.18)(0.20)
|$\quad$| Firm age|$_{t}$|11.92***13.04
 (11.64)(13.65)
|$\quad$| P.C. GDP growth|$_{t-1}$|0.01***0.02
 (0.03)(0.04)
|$\quad$| ln(P.C. GDP)|$_{t-1}$|3.56***3.57
 (0.13)(0.16)
|$\quad$| Political balance|$_{t-1}$|0.65***0.60
 (0.13)(0.13)
B. Comparing sample means for treatment and control firms
 Treatment group 1 year before adoption of good faith exception for firms in states that adopt the good faith exception (obs. = 820)Control group 1 year before adoption of good faith exception for firms in states that do not adopt the good faith exception (obs. = 36,966)
Dependent variables
|$\quad$| Capex|$_{t}\times$| 10010.39***8.84
 (11.25)(10.21)
|$\quad$| Sales growth|$_{t} \times$| 10019.4719.92
 (47.02)(59.44)
Control variables
|$\quad$| Implied contract0.610.63
 (0.49)(0.48)
|$\quad$| Public policy0.76***0.61
 (0.43)(0.49)
|$\quad$| ln(Assets)|$_{t-1}$|4.924.94
 (1.93)(1.94)
|$\quad$| Tobin’s q|$_{t-1}$|1.44***1.74
 (1.15)(1.51)
|$\quad$| Cash flow|$_{t-1}$|0.08***0.05
 (0.12)(0.17)
|$\quad$| Cash holdings|$_{t-1}$|0.10***0.14
 (0.11)(0.17)
|$\quad$| Book leverage|$_{t-1}$|0.27***0.24
 (0.18)(0.20)
|$\quad$| Firm age|$_{t}$|11.92***13.04
 (11.64)(13.65)
|$\quad$| P.C. GDP growth|$_{t-1}$|0.01***0.02
 (0.03)(0.04)
|$\quad$| ln(P.C. GDP)|$_{t-1}$|3.56***3.57
 (0.13)(0.16)
|$\quad$| Political balance|$_{t-1}$|0.65***0.60
 (0.13)(0.13)

This table reports summary statistics for the main variables in the regression models. Panel A presents summary statistics for the full sample. Panel B reports univariate results comparing year |$t$|-1 variable means for firms headquartered in states that adopt the good faith exception in year |$t$| to firms headquartered in states that do not adopt the good faith exception in year |$t$|⁠. Standard deviations of each variable are reported in parentheses below the corresponding mean value. In panel B, *, **, and *** in the column labeled “Treatment Group” indicate significance at the 10%, 5%, and 1% levels, respectively, for a |$t$|-test of whether the two samples have equal means. The sample consists of Compustat industrial firms (excluding financials and utilities) over the 1969 to 2003 period and includes 115,432 firm-year observations. Continuous variables, except state-level economic variables, are winsorized at their 1st and 99th percentiles, and all dollar values are expressed in 2009 dollars. Variable definitions refer to Compustat designations where appropriate. Capex|$_{t}$| is capital expenditures scaled by beginning of year book value of assets (capx|$_{t}$|/at|$_{t-1}$|). Sales growth|$_{t }$|is the 1-year sales growth rate (sale|$_{t}$|/sale|$_{t-1}$|-1). Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Implied contract and Public policy are indicator variables set to one if the state where a firm is headquartered has adopted the implied contract and public policy exceptions by year |$t$| and zero otherwise, respectively. Assets is the book value of assets (at) in millions. Tobin’s q is the market value of assets (market value of equity plus book value of assets minus book value of equity minus deferred taxes) divided by book value of assets ((prcc_f|$\times$|csho+at-ceq-txdb)/at). Cash flow is income before extraordinary items plus depreciation and amortization divided by book value of assets ((ib+dp)/at). Cash holdings is the book value of cash and short-term investments divided by book value of assets (che/at). Book leverage is the book value of long-term debt plus debt in current liabilities divided by book value of assets ((dltt+dlc)/at). Firm age is the number of years a firm has been publically traded. P.C. GDP growth is the 1-year growth rate in state-level per capita GDP. P.C. GDP is the state-level per capita GDP (in thousands). Political balance is the fraction of a state’s legislature (both House of Representatives and Senate) associated with the Democratic Party in a given year.

2.3 Census sample selection

We also utilize several databases from the U.S. Census Bureau. Using these data allows us to examine the robustness of our main findings based on firm-level data to using plant-level data. Further, using plant-level data allows us to test the underlying mechanism through which employment protection affects firms’ investment decisions. Specifically, we employ the Longitudinal Business Database (LBD), the Annual Survey of Manufacturers (ASM), and the Census of Manufacturers (CMF). The LBD is compiled from the business register and provides annual coverage on employment for the universe of all business establishments with at least one paid employee in the United States. The ASM provides comprehensive coverage for the universe of manufacturing plants (SIC 2000–3999) in the United States with more than 250 employees, but it maintains a randomly selected rotating panel for the smaller plants. In Census years, the ASM is replaced by the CMF, which surveys the universe of all manufacturing plants in the United States regardless of their size.

3. Empirical Results

3.1 Employment protection and corporate investment rates

We first investigate whether an increase in employment protection arising from the adoption of the good faith exception affects corporate investment, measured as capital expenditures scaled by beginning of year book assets. Panel A of Table 3 reports the results from this analysis. Column 1 includes the indicator variables for whether the state where a firm is headquartered recognizes the good faith, implied contract, and public policy exceptions as well as firm age, firm, state, and industry-year fixed effects. The results show a negative and statistically significant relation between investment rates and only the recognition of the good faith exception. In terms of economic significance, the coefficient estimate implies that firms reduce capital expenditures by 0.54 percentage points following the adoption of the law. Given that the sample mean of the ratio of capital expenditures to book assets is 8.33%, this finding represents a relative reduction in investment rates of 6.5% (⁠|$=0.54/8.33$|⁠).

Table 3

Employment protection and corporate investment rates

A. Employment protection and capital expenditures
 Capex|$_{t}\times$| 100
 (1)(2)(3)(4)
Good faith–0.54**–0.52**–0.55**–0.66**
 (0.26)(0.26)(0.27)(0.26)
Implied contract–0.02–0.06–0.09–0.11
 (0.21)(0.20)(0.20)(0.18)
Public policy–0.03–0.02–0.010.02
 (0.21)(0.20)(0.21)(0.17)
ln(Assets)|$_{t-1}$| –1.93***–1.68***–1.68***
  (0.17)(0.16)(0.15)
Tobin’s q|$_{t-1}$| 0.96***0.94***0.93***
  (0.10)(0.09)(0.09)
Cash flow|$_{t-1}$| 4.83***3.46***3.44***
  (0.65)(0.53)(0.53)
Cash holdings|$_{t-1}$|  0.90*0.90*
   (0.48)(0.48)
Book leverage|$_{t-1}$|  –6.11***–6.14***
   (0.45)(0.45)
P.C. GDP growth|$_{t-1}$|   8.77***
    (1.28)
ln(P.C. GDP)|$_{t-1}$|   2.02***
    (0.70)
Political balance|$_{t-1}$|   1.48**
    (0.55)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.470.500.506.507
B. Employment protection and sensitivity to investment opportunities
Tobin’s q|$_{t-1}$|1.11***1.10***  
 (0.07)(0.07)  
Good faith |$\times$| Tobin’s q|$_{t-1}$|–0.40***–0.40***  
 (0.08)(0.08)  
Sales growth|$_{t-1}$|  0.65***0.64***
   (0.12)(0.12)
Good faith |$\times$| Sales growth|$_{-1}$|  –0.39***–0.38***
   (0.13)(0.12)
Good faith–0.060.49–0.60**–0.27
 (0.30)(0.43)(0.12)(0.46)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesNoYesNo
State |$\times$| Year FEsNoYesNoYes
Observations115,432115,370112,766112,702
Adjusted |$R^{2}$|.507.510.494.497
A. Employment protection and capital expenditures
 Capex|$_{t}\times$| 100
 (1)(2)(3)(4)
Good faith–0.54**–0.52**–0.55**–0.66**
 (0.26)(0.26)(0.27)(0.26)
Implied contract–0.02–0.06–0.09–0.11
 (0.21)(0.20)(0.20)(0.18)
Public policy–0.03–0.02–0.010.02
 (0.21)(0.20)(0.21)(0.17)
ln(Assets)|$_{t-1}$| –1.93***–1.68***–1.68***
  (0.17)(0.16)(0.15)
Tobin’s q|$_{t-1}$| 0.96***0.94***0.93***
  (0.10)(0.09)(0.09)
Cash flow|$_{t-1}$| 4.83***3.46***3.44***
  (0.65)(0.53)(0.53)
Cash holdings|$_{t-1}$|  0.90*0.90*
   (0.48)(0.48)
Book leverage|$_{t-1}$|  –6.11***–6.14***
   (0.45)(0.45)
P.C. GDP growth|$_{t-1}$|   8.77***
    (1.28)
ln(P.C. GDP)|$_{t-1}$|   2.02***
    (0.70)
Political balance|$_{t-1}$|   1.48**
    (0.55)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.470.500.506.507
B. Employment protection and sensitivity to investment opportunities
Tobin’s q|$_{t-1}$|1.11***1.10***  
 (0.07)(0.07)  
Good faith |$\times$| Tobin’s q|$_{t-1}$|–0.40***–0.40***  
 (0.08)(0.08)  
Sales growth|$_{t-1}$|  0.65***0.64***
   (0.12)(0.12)
Good faith |$\times$| Sales growth|$_{-1}$|  –0.39***–0.38***
   (0.13)(0.12)
Good faith–0.060.49–0.60**–0.27
 (0.30)(0.43)(0.12)(0.46)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesNoYesNo
State |$\times$| Year FEsNoYesNoYes
Observations115,432115,370112,766112,702
Adjusted |$R^{2}$|.507.510.494.497

This table reports the results from ordinary least squares (OLS) regressions relating corporate investment rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. Panel A presents results relating capital expenditures to the adoption of the good faith exception. Panel B presents results relating the sensitivity of investment rates to investment opportunities to the adoption of the good faith exception. The dependent variable Capex|$_{t}$| in panels A and B is capital expenditures scaled by beginning of year book value of assets. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Tobin’s q is market value of assets divided by book value of assets. Sales growth is the 1-year percentage increase in sales|$.$| Control variables in panel B include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 3

Employment protection and corporate investment rates

A. Employment protection and capital expenditures
 Capex|$_{t}\times$| 100
 (1)(2)(3)(4)
Good faith–0.54**–0.52**–0.55**–0.66**
 (0.26)(0.26)(0.27)(0.26)
Implied contract–0.02–0.06–0.09–0.11
 (0.21)(0.20)(0.20)(0.18)
Public policy–0.03–0.02–0.010.02
 (0.21)(0.20)(0.21)(0.17)
ln(Assets)|$_{t-1}$| –1.93***–1.68***–1.68***
  (0.17)(0.16)(0.15)
Tobin’s q|$_{t-1}$| 0.96***0.94***0.93***
  (0.10)(0.09)(0.09)
Cash flow|$_{t-1}$| 4.83***3.46***3.44***
  (0.65)(0.53)(0.53)
Cash holdings|$_{t-1}$|  0.90*0.90*
   (0.48)(0.48)
Book leverage|$_{t-1}$|  –6.11***–6.14***
   (0.45)(0.45)
P.C. GDP growth|$_{t-1}$|   8.77***
    (1.28)
ln(P.C. GDP)|$_{t-1}$|   2.02***
    (0.70)
Political balance|$_{t-1}$|   1.48**
    (0.55)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.470.500.506.507
B. Employment protection and sensitivity to investment opportunities
Tobin’s q|$_{t-1}$|1.11***1.10***  
 (0.07)(0.07)  
Good faith |$\times$| Tobin’s q|$_{t-1}$|–0.40***–0.40***  
 (0.08)(0.08)  
Sales growth|$_{t-1}$|  0.65***0.64***
   (0.12)(0.12)
Good faith |$\times$| Sales growth|$_{-1}$|  –0.39***–0.38***
   (0.13)(0.12)
Good faith–0.060.49–0.60**–0.27
 (0.30)(0.43)(0.12)(0.46)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesNoYesNo
State |$\times$| Year FEsNoYesNoYes
Observations115,432115,370112,766112,702
Adjusted |$R^{2}$|.507.510.494.497
A. Employment protection and capital expenditures
 Capex|$_{t}\times$| 100
 (1)(2)(3)(4)
Good faith–0.54**–0.52**–0.55**–0.66**
 (0.26)(0.26)(0.27)(0.26)
Implied contract–0.02–0.06–0.09–0.11
 (0.21)(0.20)(0.20)(0.18)
Public policy–0.03–0.02–0.010.02
 (0.21)(0.20)(0.21)(0.17)
ln(Assets)|$_{t-1}$| –1.93***–1.68***–1.68***
  (0.17)(0.16)(0.15)
Tobin’s q|$_{t-1}$| 0.96***0.94***0.93***
  (0.10)(0.09)(0.09)
Cash flow|$_{t-1}$| 4.83***3.46***3.44***
  (0.65)(0.53)(0.53)
Cash holdings|$_{t-1}$|  0.90*0.90*
   (0.48)(0.48)
Book leverage|$_{t-1}$|  –6.11***–6.14***
   (0.45)(0.45)
P.C. GDP growth|$_{t-1}$|   8.77***
    (1.28)
ln(P.C. GDP)|$_{t-1}$|   2.02***
    (0.70)
Political balance|$_{t-1}$|   1.48**
    (0.55)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.470.500.506.507
B. Employment protection and sensitivity to investment opportunities
Tobin’s q|$_{t-1}$|1.11***1.10***  
 (0.07)(0.07)  
Good faith |$\times$| Tobin’s q|$_{t-1}$|–0.40***–0.40***  
 (0.08)(0.08)  
Sales growth|$_{t-1}$|  0.65***0.64***
   (0.12)(0.12)
Good faith |$\times$| Sales growth|$_{-1}$|  –0.39***–0.38***
   (0.13)(0.12)
Good faith–0.060.49–0.60**–0.27
 (0.30)(0.43)(0.12)(0.46)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesNoYesNo
State |$\times$| Year FEsNoYesNoYes
Observations115,432115,370112,766112,702
Adjusted |$R^{2}$|.507.510.494.497

This table reports the results from ordinary least squares (OLS) regressions relating corporate investment rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. Panel A presents results relating capital expenditures to the adoption of the good faith exception. Panel B presents results relating the sensitivity of investment rates to investment opportunities to the adoption of the good faith exception. The dependent variable Capex|$_{t}$| in panels A and B is capital expenditures scaled by beginning of year book value of assets. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Tobin’s q is market value of assets divided by book value of assets. Sales growth is the 1-year percentage increase in sales|$.$| Control variables in panel B include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Column 2 further controls for firm size, investment opportunities, and cash flow. Column 3 also controls for cash holdings and financial leverage. The results remain similar to those in Column 1; investment rates decrease by 0.52 to 0.55 percentage points following the adoption of the good faith exception. Last, Column 4 is our primary model specification and further controls for per capita GDP growth, per capita GDP, and political balance. The inclusion of these state-level economic variables strengthens both the statistical and economic significance of the effect of the recognition of this law on capital expenditures. The coefficient estimate of |$-$|0.66 on the good faith indicator variable implies that investment rates decline by 7.9% (⁠|$=0.66/8.33$|⁠) relative to the sample mean following the adoption of this law.

Next, we test how the adoption of the good faith exception affects the responsiveness of capital expenditures to changes in investment opportunities and present the results in panel B of Table 3. If greater employment protection makes it so that firms do not invest in all profitable projects due to the potential cost of firing workers if the project turns out poorly, we would expect firms to respond less to changes in investment opportunities. To test this prediction, we use our main investment regressions and interact the good faith indicator variable with two measures of investment opportunities—the firm’s beginning of year Tobin’s q and prior year’s sales growth rate. The results show that an increase in investment opportunities is associated with an increase in capital expenditures. Following the adoption of the good faith exception, however, this sensitivity of investment rates to investment opportunities significantly shrinks. Further, these findings are robust to controlling for state-year fixed effects.

3.2 Employment protection and sales growth

The evidence presented so far implies that increasing employment protection discourages investment activity. This lower rate of investment could limit the firm’s ability to grow. However, prior work finds that restrictions to employment at-will can limit a firm’s ability to take advantage of employees that contributed significant effort to successful innovation and in turn encourage employees to engage in more innovative activities. Importantly, an increase in innovation due to an increase in employment protection could suggest that greater employment protection accelerates firm growth. Therefore, the opposing effects of employment protection on capital expenditures and innovation make its overall effect on growth ambiguous. In this section, we first confirm for our sample of firms the finding that increased employment protection leads to greater innovation (Acharya, Baghai, and Subramanian 2014) and then test the effect of employment protection on sales growth.

We confirm the innovation results by regressing the natural logarithm of one plus the number of patents a firm files (number of citations a firm’s patents receive in subsequent years) on the good faith indicator variable and the same set of control variables used in our main investment tests. The results in the Online Appendix Table A1 show that, following the adoption of the good faith exception, the number of patents a firm files increases by approximately 8.7% and the patents receive about 10.3% more citations.

Next, Table 4 presents the results of the analysis examining the relation between a firm’s 1-year sales growth rate and the recognition of the good faith exception. We use the same set of control variables as in our investment regressions. Similar to Table 3, we sequentially add firm- and state-level control variables to the model specifications. Across all of the models, we find that firms’ sales growth is 3.07 to 3.80 percentage points slower after the enactment of this law.

Table 4

Employment protection and sales growth

 Sales growth|$_{t} \times$| 100
 (1)(2)(3)(4)
Good faith–3.07***–3.11***–3.58***–3.80***
 (0.96)(0.92)(1.03)(1.13)
Implied contract–0.59–0.89–0.96–1.08
 (0.88)(0.82)(0.83)(0.75)
Public policy–0.67–0.58–0.46–0.40
 (0.94)(0.81)(0.87)(0.85)
ln(Assets)|$_{t-1}$| –10.10***–9.41***–9.42***
  (0.59)(0.56)(0.56)
Tobin’s q|$_{t-1}$| 7.03***6.56***6.56***
  (0.29)(0.28)(0.28)
Cash flow|$_{t-1}$| –24.57***–29.38***–29.37***
  (2.31)(2.63)(2.62)
Cash holdings|$_{t-1}$|  53.81***53.81***
   (5.35)(5.35)
Book leverage|$_{t-1}$|  –6.77***–6.79***
   (2.04)(2.05)
P.C. GDP growth|$_{t-1}$|   0.77
    (8.40)
ln(P.C. GDP)|$_{t-1}$|   5.71
    (5.17)
Political balance|$_{t-1}$|   1.45
    (2.93)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.209.242.250.250
 Sales growth|$_{t} \times$| 100
 (1)(2)(3)(4)
Good faith–3.07***–3.11***–3.58***–3.80***
 (0.96)(0.92)(1.03)(1.13)
Implied contract–0.59–0.89–0.96–1.08
 (0.88)(0.82)(0.83)(0.75)
Public policy–0.67–0.58–0.46–0.40
 (0.94)(0.81)(0.87)(0.85)
ln(Assets)|$_{t-1}$| –10.10***–9.41***–9.42***
  (0.59)(0.56)(0.56)
Tobin’s q|$_{t-1}$| 7.03***6.56***6.56***
  (0.29)(0.28)(0.28)
Cash flow|$_{t-1}$| –24.57***–29.38***–29.37***
  (2.31)(2.63)(2.62)
Cash holdings|$_{t-1}$|  53.81***53.81***
   (5.35)(5.35)
Book leverage|$_{t-1}$|  –6.77***–6.79***
   (2.04)(2.05)
P.C. GDP growth|$_{t-1}$|   0.77
    (8.40)
ln(P.C. GDP)|$_{t-1}$|   5.71
    (5.17)
Political balance|$_{t-1}$|   1.45
    (2.93)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.209.242.250.250

This table reports the results from OLS regressions relating sales growth to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Sales growth|$_{t}$| in Columns 1–4 is the 1-year percentage increase in sales. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 4

Employment protection and sales growth

 Sales growth|$_{t} \times$| 100
 (1)(2)(3)(4)
Good faith–3.07***–3.11***–3.58***–3.80***
 (0.96)(0.92)(1.03)(1.13)
Implied contract–0.59–0.89–0.96–1.08
 (0.88)(0.82)(0.83)(0.75)
Public policy–0.67–0.58–0.46–0.40
 (0.94)(0.81)(0.87)(0.85)
ln(Assets)|$_{t-1}$| –10.10***–9.41***–9.42***
  (0.59)(0.56)(0.56)
Tobin’s q|$_{t-1}$| 7.03***6.56***6.56***
  (0.29)(0.28)(0.28)
Cash flow|$_{t-1}$| –24.57***–29.38***–29.37***
  (2.31)(2.63)(2.62)
Cash holdings|$_{t-1}$|  53.81***53.81***
   (5.35)(5.35)
Book leverage|$_{t-1}$|  –6.77***–6.79***
   (2.04)(2.05)
P.C. GDP growth|$_{t-1}$|   0.77
    (8.40)
ln(P.C. GDP)|$_{t-1}$|   5.71
    (5.17)
Political balance|$_{t-1}$|   1.45
    (2.93)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.209.242.250.250
 Sales growth|$_{t} \times$| 100
 (1)(2)(3)(4)
Good faith–3.07***–3.11***–3.58***–3.80***
 (0.96)(0.92)(1.03)(1.13)
Implied contract–0.59–0.89–0.96–1.08
 (0.88)(0.82)(0.83)(0.75)
Public policy–0.67–0.58–0.46–0.40
 (0.94)(0.81)(0.87)(0.85)
ln(Assets)|$_{t-1}$| –10.10***–9.41***–9.42***
  (0.59)(0.56)(0.56)
Tobin’s q|$_{t-1}$| 7.03***6.56***6.56***
  (0.29)(0.28)(0.28)
Cash flow|$_{t-1}$| –24.57***–29.38***–29.37***
  (2.31)(2.63)(2.62)
Cash holdings|$_{t-1}$|  53.81***53.81***
   (5.35)(5.35)
Book leverage|$_{t-1}$|  –6.77***–6.79***
   (2.04)(2.05)
P.C. GDP growth|$_{t-1}$|   0.77
    (8.40)
ln(P.C. GDP)|$_{t-1}$|   5.71
    (5.17)
Political balance|$_{t-1}$|   1.45
    (2.93)
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations115,432115,432115,432115,432
Adjusted |$R^{2}$|.209.242.250.250

This table reports the results from OLS regressions relating sales growth to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Sales growth|$_{t}$| in Columns 1–4 is the 1-year percentage increase in sales. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

While these magnitudes are large relative to the sample mean sales growth rate of 20.5% (relative decreases of 15.0%–18.5%), these declines represent more reasonable decreases of 4.8% to 6.0% of its standard deviation. These magnitudes are comparable to the decrease in investment rates of 5.5% to 6.8% of its standard deviation. We can also get a sense of how much sales growth is affected by the reduction in capital expenditures found in Table 3 by regressing the sales growth rate on capital expenditures scaled by beginning of year book assets and firm, state, and 3-digit SIC-year fixed effects. The coefficient estimate on capital expenditures is 1.63 (untabulated). Given that we find capital expenditures decline by 0.66 percentage points following the law’s adoption in Column 4 in panel A of Table 3, these estimates suggest that sales growth should decline by about 1.08 (⁠|$=0.66\times 1.63$|⁠) percentage points following the law’s adoption. Thus, the decrease in capital expenditures explains about 28% (⁠|$=1.08/3.8$|⁠) of the decrease in sales growth.17|$^{,}$|18

3.3 Econometric concerns

Two possible sources of endogeneity could affect the interpretation of our results. In particular, lobbying activities could influence the adoption of the good faith exception, and/or an omitted economic characteristic could be correlated with both the enactment of this law and changes in investment and sales growth rates. As a first step in determining the extent to which the recognition of this law is exogenous, we examine the institutional details around its adoption. Because WDLs are common laws, the enactment of the good faith exception is based on judicial rather than legislative decisions, which are more likely driven by the merits of the case than political economy considerations (Autor 2003; Acharya, Baghai, and Subramanian 2014). Therefore, lobbying activities should not be a major problem for our analyses. In addition, Serfling (2016) finds that firms experience cumulative abnormal stock returns of |$-$|1.05% to |$-$|1.22% when their state adopts this law and that there is no price run-up before the law is adopted, suggesting that the law’s adoption is not only costly but also partially unanticipated.

Further, Walsh and Schwarz (1996) analyze published court decisions to investigate cited reasons for judges adopting the good faith exception and find that these reasons include (1) assuring consistency with established principles of contract law, (2) enhancing fairness in employment relationships, and (3) following other states that have already adopted WDLs.19 These institutional features imply that lobbying activities and underlying economic factors related to investment decisions and growth were not major determinants of courts’ decisions to adopt the good faith exception and therefore provide initial evidence that the recognition of the law likely represents an exogenous shock. Nevertheless, in the following sections, we conduct various empirical analyses to alleviate residual endogeneity concerns.

3.3.1 Effect of potential omitted variables

While survey evidence suggests that judges’ rationales for adopting the good faith exception are unrelated to factors that affect firms’ investment decisions and sales growth, it is possible that judges are directly or indirectly motivated by economic factors that they do not cite. Thus, we next explore whether several state-level variables that have been hypothesized to affect a court’s decision to adopt WDLs are correlated with the adoption of the good faith exception. For example, courts may be more likely to adopt WDLs when the unemployment rate in the state is higher, because a larger fraction of workers could benefit from employment protection (Dertouzos and Karoly 1992). Also, a state’s decision to adopt WDLs may be influenced by whether states in the same federal circuit court region have already adopted these laws (Bird and Smythe 2008).

To test whether any of these factors predict the adoption of the good faith exception, we follow Acharya, Baghai, and Subramanian (2014) and estimate a Cox proportional hazard model with year fixed effects, where a failure event represents the adoption of this law. Table A5 in the Online Appendix presents these results. All predictor variables are measured as of year |$t$|-1 relative to the law’s adoption. The sample spans the years 1969 to 2003, and states are excluded from the sample once they adopt the good faith exception.

The set of economic predictors include growth in and the level of per capita GDP, political balance, whether the state has adopted the implied contract and public policy exceptions, the level of and change in the unemployment rate, whether the state has passed right-to-work laws, the level of and change in the union membership rate, the fraction of states in the same federal circuit court region that have already adopted the good faith, implied contract, and public policy exceptions, and the number of state court cases filed related to the good faith exception. In Table A6, we then show that our main finding that investment and sales growth rates decrease after the adoption of the good faith exception is robust to controlling for all economic variables that significantly predict its adoption (Columns 1 and 3). Columns 2 and 4 further show that the results are robust to including the full set of economic variables regardless of whether a variable is a significant predictor of the adoption of the law. Overall, these results imply that our findings are robust to controlling for a number of potential omitted variables related to local economic conditions.

To further help address the concern of omitted correlated variables, we next estimate triple-difference regression models by testing whether the recognition of the good faith exception has a larger effect on firms that operate in industries with more volatile cash flows as well as firms that operate in a single industry. Because firms that operate in industries with more volatile cash flows are more likely to need to adjust employment in response to cash flow fluctuations (e.g., Cuñat and Melitz 2012), firms in these industries should expect a larger increase in firing costs. Similarly, firms that operate in multiple industry segments might be able to use their internal labor markets to shift their workers from one segment to another and potentially avoid having to discharge workers if one industry segment experiences a temporary negative shock (e.g., Tate and Yang 2015). Thus, compared to multisegment firms, single-segment firms should expect a larger increase in firing costs. Therefore, the negative relation between the adoption of the law and investment and sales growth rates should be stronger for firms operating in industries with more volatile cash flows as well as for firms operating in a single industry segment.

Table 5 presents the results from tests examining the effect of industry cash flow volatility and industry focus on the relation between the adoption of the good faith exception and investment rates and sales growth. We measure industry cash flow volatility as the average cash flow volatility across all firms in the same 3-digit SIC industry and year. A firm’s cash flow volatility is the standard deviation of the ratio of income before extraordinary items plus depreciation and amortization to book assets over years |$t$|-10 to |$t$|-1. We obtain data on the number of segments a firm operates in from the Compustat segments files. We focus on the number of unique 3-digit SIC industry segments the firm operates in and therefore exclude geographic segments from the calculation. Segment data are available beginning in 1977, but because we use the number of segments the firm operates in during year |$t$|-1 for our analysis, the sample for this test spans the years 1978 to 2003. For this sample, 68.8% of firms operate in a single industry segment.

Table 5

Cross-sectional variation in employment protection

 Capex|$_{t} \times$| 100Sales growth|$_{t}\times$| 100
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.400.11–0.32–0.04–1.92**–2.62–3.19*–4.98
 (0.24)(0.46)(0.34)(0.42)(0.90)(2.23)(1.89)(3.13)
Good faith |$\times$|–0.55***–0.35**  –4.05***–3.01**  
|$\quad$| High ind. cash flow vol.(0.13)(0.14)  (1.08)(1.27)  
Good faith |$\times$|  –0.60**–0.57**  –0.450.07
|$\quad$| Single segment  (0.23)(0.25)  (2.35)(2.31)
Single segment  0.090.13  6.64***6.69***
   (0.14)(0.14)  (1.12)(1.18)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesNoYesNoYesNoYesNo
State |$\times$| Year FEsNoYesNoYesNoYesNoYes
Observations115,426115,36495,79395,758115,426115,36495,79395,758
Adjusted |$R^{2}$|.507.509.509.512.250.248.245.243
 Capex|$_{t} \times$| 100Sales growth|$_{t}\times$| 100
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.400.11–0.32–0.04–1.92**–2.62–3.19*–4.98
 (0.24)(0.46)(0.34)(0.42)(0.90)(2.23)(1.89)(3.13)
Good faith |$\times$|–0.55***–0.35**  –4.05***–3.01**  
|$\quad$| High ind. cash flow vol.(0.13)(0.14)  (1.08)(1.27)  
Good faith |$\times$|  –0.60**–0.57**  –0.450.07
|$\quad$| Single segment  (0.23)(0.25)  (2.35)(2.31)
Single segment  0.090.13  6.64***6.69***
   (0.14)(0.14)  (1.12)(1.18)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesNoYesNoYesNoYesNo
State |$\times$| Year FEsNoYesNoYesNoYesNoYes
Observations115,426115,36495,79395,758115,426115,36495,79395,758
Adjusted |$R^{2}$|.507.509.509.512.250.248.245.243

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms. The dependent variable Capex|$_{t}$| in Columns 1–4 is capital expenditures scaled by beginning of year book value of assets. The dependent variable Sales growth|$_{t}$| in Columns 5–8 is the 1-year percentage increase in sales. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Ind. cash flow vol. is the mean cash flow volatility across all firms in the same 3-digit SIC industry and year, where cash flow volatility is the standard deviation of the ratio of income before extraordinary items plus depreciation and amortization to book assets over years |$t$|-10 to |$t$|-1 (firms must have at least 3 years of data to enter the industry average calculation). High ind. cash flow vol. is an indicator variable set to one if Ind. cash flow vol. is above the sample median and zero otherwise. Single segment is an indicator variable that is set to one if a firm operates in only one unique 3-digit industry in year |$t-1$| and zero otherwise. The sample period in Columns 1–2 and 5–6 is from 1969 to 2003. The sample period in Columns 3–4 and 7–8 is from 1978 to 2003. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 5

Cross-sectional variation in employment protection

 Capex|$_{t} \times$| 100Sales growth|$_{t}\times$| 100
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.400.11–0.32–0.04–1.92**–2.62–3.19*–4.98
 (0.24)(0.46)(0.34)(0.42)(0.90)(2.23)(1.89)(3.13)
Good faith |$\times$|–0.55***–0.35**  –4.05***–3.01**  
|$\quad$| High ind. cash flow vol.(0.13)(0.14)  (1.08)(1.27)  
Good faith |$\times$|  –0.60**–0.57**  –0.450.07
|$\quad$| Single segment  (0.23)(0.25)  (2.35)(2.31)
Single segment  0.090.13  6.64***6.69***
   (0.14)(0.14)  (1.12)(1.18)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesNoYesNoYesNoYesNo
State |$\times$| Year FEsNoYesNoYesNoYesNoYes
Observations115,426115,36495,79395,758115,426115,36495,79395,758
Adjusted |$R^{2}$|.507.509.509.512.250.248.245.243
 Capex|$_{t} \times$| 100Sales growth|$_{t}\times$| 100
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.400.11–0.32–0.04–1.92**–2.62–3.19*–4.98
 (0.24)(0.46)(0.34)(0.42)(0.90)(2.23)(1.89)(3.13)
Good faith |$\times$|–0.55***–0.35**  –4.05***–3.01**  
|$\quad$| High ind. cash flow vol.(0.13)(0.14)  (1.08)(1.27)  
Good faith |$\times$|  –0.60**–0.57**  –0.450.07
|$\quad$| Single segment  (0.23)(0.25)  (2.35)(2.31)
Single segment  0.090.13  6.64***6.69***
   (0.14)(0.14)  (1.12)(1.18)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesNoYesNoYesNoYesNo
State |$\times$| Year FEsNoYesNoYesNoYesNoYes
Observations115,426115,36495,79395,758115,426115,36495,79395,758
Adjusted |$R^{2}$|.507.509.509.512.250.248.245.243

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms. The dependent variable Capex|$_{t}$| in Columns 1–4 is capital expenditures scaled by beginning of year book value of assets. The dependent variable Sales growth|$_{t}$| in Columns 5–8 is the 1-year percentage increase in sales. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Ind. cash flow vol. is the mean cash flow volatility across all firms in the same 3-digit SIC industry and year, where cash flow volatility is the standard deviation of the ratio of income before extraordinary items plus depreciation and amortization to book assets over years |$t$|-10 to |$t$|-1 (firms must have at least 3 years of data to enter the industry average calculation). High ind. cash flow vol. is an indicator variable set to one if Ind. cash flow vol. is above the sample median and zero otherwise. Single segment is an indicator variable that is set to one if a firm operates in only one unique 3-digit industry in year |$t-1$| and zero otherwise. The sample period in Columns 1–2 and 5–6 is from 1969 to 2003. The sample period in Columns 3–4 and 7–8 is from 1978 to 2003. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

The model specifications in Columns 1, 3, 5, and 7 include our full set of control variables. Columns 2, 4, 6, and 8 repeat this analysis and include state-year fixed effects. Overall, the results are mostly consistent with our predictions. The decrease in capital expenditures following the adoption of the good faith exception is larger for firms that operate in industries with more volatile cash flows as well as for single-segment firms. However, while the decrease in sales growth following the adoption of this law is larger for firms operating in industries with more volatile cash flows, there is not a statistically significant difference between multi- and single-segment firms.

3.3.2 Timing of changes in investment and growth

Next, we conduct a test to alleviate potential endogeneity concerns related to reverse causality. The primary concern is that, during periods when corporate investment or sales growth are declining, firms are dismissing more workers and courts may adopt the good faith exception to protect workers from unfair dismissal. If reverse causality is an issue, then there should be a trend of declining investment and sales growth rates before the enactment of the law. Further, if a trend exists before the adoption of the law, this finding would cast doubt on the validity of using a difference-in-differences approach because it would suggest a violation of the parallel trends assumption.

To check for preexisting trends in investment and sales growth rates, we replace Good faith with the following six variables: Good faith (-3), Good faith (-2), Good faith (-1), Good faith (0), Good faith (+1), and Good faith (⁠|$\ge$|+2). These variables are indicator variables set to one if the firm is headquartered in a state that will adopt the good faith exception in 3 years, adopt the law in 2 years, adopt the exception in 1 year, adopted the law in the current year, adopted the exception 1 year ago, and adopted the exception 2 or more years ago, respectively.20 The coefficient estimates on the variables Good faith (-3), Good faith (-2), and Good faith (-1) are especially important because their significance would suggest whether there is any relation between investment and sales growth and the good faith exception before the enactment of the law.

The results in Column 1 of Table 6 show that there is no trend of declining investment rates before the enactment of the good faith exception. Further, investment rates start to decline slightly the year after the law is adopted and this decline becomes economically and statistically more significant 2 or more years after the law’s adoption. Column 2 also shows a statistically insignificant decrease in sales growth before the enactment of the good faith exception, but a statistically significant decline 2 or more years after the law’s adoption. Overall, these findings suggest that our results do not suffer from reverse causality. The results also confirm the appropriateness of using a difference-in-differences approach, as it shows that firms located in states that adopt and that do not adopt the good faith exception follow parallel trends before its adoption.

Table 6

Employment protection and the timing of changes in investment and growth

 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)
Good faith (-3)–0.24–1.03
 (0.29)(1.31)
Good faith (-2)–0.26–0.81
 (0.19)(1.81)
Good faith (-1)–0.23–1.18
 (0.32)(1.52)
Good faith (0)–0.67–1.93
 (0.43)(1.66)
Good faith (+1)–0.74*–3.61
 (0.41)(2.36)
Good faith (⁠|$\ge$|+2)–0.92***–5.29***
 (0.28)(1.32)
Control variablesYesYes
Firm age FEsYesYes
Industry |$\times$| Year FEsYesYes
Firm FEsYesYes
State FEsYesYes
Observations114,514114,514
Adjusted |$R^{2}$|.506.250
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)
Good faith (-3)–0.24–1.03
 (0.29)(1.31)
Good faith (-2)–0.26–0.81
 (0.19)(1.81)
Good faith (-1)–0.23–1.18
 (0.32)(1.52)
Good faith (0)–0.67–1.93
 (0.43)(1.66)
Good faith (+1)–0.74*–3.61
 (0.41)(2.36)
Good faith (⁠|$\ge$|+2)–0.92***–5.29***
 (0.28)(1.32)
Control variablesYesYes
Firm age FEsYesYes
Industry |$\times$| Year FEsYesYes
Firm FEsYesYes
State FEsYesYes
Observations114,514114,514
Adjusted |$R^{2}$|.506.250

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Capex|$_{t}$| in Column 1 is capital expenditures scaled by beginning of year book value of assets|$.$| The dependent variable Sales growth|$_{t}$| in Column 2 is the 1-year percentage increase in sales. Good faith (-3) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 3 years and zero otherwise. Good faith (-2) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 2 years and zero otherwise. Good faith (-1) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 1 year and zero otherwise. Good faith (0) is an indicator variable set to one if a firm is headquartered in a state that adopts the good faith exception in the current year and zero otherwise. Good faith (+1) is an indicator variable set to one if a firm is headquartered in a state that adopted the good faith exception 1 year ago and zero otherwise. Good faith (⁠|$\ge$|+2) is an indicator variable set to one if a firm is headquartered in a state that adopted the good faith exception 2 or more years ago and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 6

Employment protection and the timing of changes in investment and growth

 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)
Good faith (-3)–0.24–1.03
 (0.29)(1.31)
Good faith (-2)–0.26–0.81
 (0.19)(1.81)
Good faith (-1)–0.23–1.18
 (0.32)(1.52)
Good faith (0)–0.67–1.93
 (0.43)(1.66)
Good faith (+1)–0.74*–3.61
 (0.41)(2.36)
Good faith (⁠|$\ge$|+2)–0.92***–5.29***
 (0.28)(1.32)
Control variablesYesYes
Firm age FEsYesYes
Industry |$\times$| Year FEsYesYes
Firm FEsYesYes
State FEsYesYes
Observations114,514114,514
Adjusted |$R^{2}$|.506.250
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)
Good faith (-3)–0.24–1.03
 (0.29)(1.31)
Good faith (-2)–0.26–0.81
 (0.19)(1.81)
Good faith (-1)–0.23–1.18
 (0.32)(1.52)
Good faith (0)–0.67–1.93
 (0.43)(1.66)
Good faith (+1)–0.74*–3.61
 (0.41)(2.36)
Good faith (⁠|$\ge$|+2)–0.92***–5.29***
 (0.28)(1.32)
Control variablesYesYes
Firm age FEsYesYes
Industry |$\times$| Year FEsYesYes
Firm FEsYesYes
State FEsYesYes
Observations114,514114,514
Adjusted |$R^{2}$|.506.250

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Capex|$_{t}$| in Column 1 is capital expenditures scaled by beginning of year book value of assets|$.$| The dependent variable Sales growth|$_{t}$| in Column 2 is the 1-year percentage increase in sales. Good faith (-3) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 3 years and zero otherwise. Good faith (-2) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 2 years and zero otherwise. Good faith (-1) is an indicator variable set to one if a firm is headquartered in a state that will adopt the good faith exception in 1 year and zero otherwise. Good faith (0) is an indicator variable set to one if a firm is headquartered in a state that adopts the good faith exception in the current year and zero otherwise. Good faith (+1) is an indicator variable set to one if a firm is headquartered in a state that adopted the good faith exception 1 year ago and zero otherwise. Good faith (⁠|$\ge$|+2) is an indicator variable set to one if a firm is headquartered in a state that adopted the good faith exception 2 or more years ago and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

3.3.3 Matched sample analysis

Ideally, treatment and control firms should be similar along dimensions that affect investment and sales growth rates. As shown in panel B of Table 2, however, the mean values of firm characteristics between the two samples are different across several dimensions. As a first pass at controlling for these differences, we include each firm and state characteristic as an independent variable in all of our previous tests. Next, we use a propensity score matched sample to compare treatment and control firms that are similar in firm- and state-level observable characteristics. In this analysis, we also require that matched control firms are located in states that border treatment firms’ states in order to reduce residual concerns that treatment and control firms are subject to very different regional shocks.

To conduct this analysis, we first retain all treatment firms in a |$\pm$|3-year window around the adoption of the good faith exception that have data in at least 1 year in both the pre- and post-treatment periods.21 We require that these firms do not relocate to a different state during this window. These criteria result in 702 unique treatment firms. Second, we create a sample of possible control firms whose states border the treatment firms’ states, who are in the same 2-digit SIC industry as treatment firms, who have data in at least 1 year in both the pre- and post-treatment periods, and who do not relocate their headquarters to a different state during the event window.22 Third, we retain all treatment and control firms in the year before the adoption of the good faith exception and estimate the likelihood that a firm is in the treatment group to obtain their propensity scores using the firm- and state-level controls from our main specification (Column 4 in panel A of Table 3) as well as firm age fixed effects. Fourth, we match treatment firms to control firms with replacement such that the logit of the treatment and control firms’ propensity scores are within 0.2 standard deviations of each other (Austin 2011).23 Fifth, we create two samples of control firms. For the first sample, we retain only one control firm for each treatment firm with the closest propensity score. For the second sample, we retain up to two control firms for each treatment firm with the closest propensity score.

Overall, we are able to match successfully on the propensity scores as well as on each of the control variables (panel A of Table 7). We are able to match 568 of the original 702 treatment firms to control firms. Consistent with our earlier findings, the results in panel B of Table 7 show that investment rates decrease following the adoption of the good faith exception. However, we do not find a statistically significant effect of the adoption of the law on sales growth rates.

Table 7

Effect of using a matched sample

A. Comparison of means across samples
 PS-matched sample year t-1
 Treatment group (obs. = 568)Control group one match (obs. = 568)Control group two matches (obs. = 1,026)Difference (treatment-control one match)Difference (treatment-control two matches)
Propensity score0.5600.5630.550–0.0030.010
Implied contract0.6640.6580.7240.005–0.060
Public policy0.7870.7130.7820.0740.005
ln(Assets)5.1255.8235.906–0.698*–0.781*
Tobin’s q1.3231.3741.334–0.052–0.011
Cash flow0.0790.0920.087–0.013–0.008
Cash holdings0.0940.0870.0900.0070.004
Book leverage0.2720.2830.287–0.011–0.015
Firm age12.93019.77820.286–6.849–7.356
P.C. GDP growth0.0080.0000.0000.0080.008
ln(P.C. GDP)3.5603.5023.5100.0580.050
Political balance0.6410.6780.661–0.038–0.020
A. Comparison of means across samples
 PS-matched sample year t-1
 Treatment group (obs. = 568)Control group one match (obs. = 568)Control group two matches (obs. = 1,026)Difference (treatment-control one match)Difference (treatment-control two matches)
Propensity score0.5600.5630.550–0.0030.010
Implied contract0.6640.6580.7240.005–0.060
Public policy0.7870.7130.7820.0740.005
ln(Assets)5.1255.8235.906–0.698*–0.781*
Tobin’s q1.3231.3741.334–0.052–0.011
Cash flow0.0790.0920.087–0.013–0.008
Cash holdings0.0940.0870.0900.0070.004
Book leverage0.2720.2830.287–0.011–0.015
Firm age12.93019.77820.286–6.849–7.356
P.C. GDP growth0.0080.0000.0000.0080.008
ln(P.C. GDP)3.5603.5023.5100.0580.050
Political balance0.6410.6780.661–0.038–0.020
B. Effect of the adoption of the good faith exception
 PS-matched sample (one match)PS-matched sample (two matches)
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)(3)(4)
Treatment2.11–2.391.71*–3.01
 (1.48)(8.63)(0.98)(4.46)
Treatment |$\times$| Post–1.65***0.62–1.21**–1.43
 (0.57)(3.74)(0.49)(3.70)
Post0.111.58–0.012.66
 (1.41)(7.49)(0.73)(5.32)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
Observations7,0597,05910,01210,012
Adjusted |$R^{2}$|.654.391.674.448
B. Effect of the adoption of the good faith exception
 PS-matched sample (one match)PS-matched sample (two matches)
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)(3)(4)
Treatment2.11–2.391.71*–3.01
 (1.48)(8.63)(0.98)(4.46)
Treatment |$\times$| Post–1.65***0.62–1.21**–1.43
 (0.57)(3.74)(0.49)(3.70)
Post0.111.58–0.012.66
 (1.41)(7.49)(0.73)(5.32)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
Observations7,0597,05910,01210,012
Adjusted |$R^{2}$|.654.391.674.448

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception using a matched sample and the |$\pm$|3-year window around the adoption of the law. Treatment and control firms are selected based on the propensity that a firm will be in a state that adopts the good faith exception in the following year. The treatment group consists of all firms headquartered in states that adopt the good faith exception the following year that have at least one observation in both the pre- and post-treatment periods in the |$\pm$|3-year window around the adoption of this law. The control group consists of firms headquartered in states that never adopt the good faith exception as well as any firm headquartered in a state that adopts the good faith exception as long as these states did not adopt the law in the |$\pm$|3 years around when its matched state adopts the law. Control firms must have at least one observation in both the pre- and post-treatment periods, be headquartered in a state that borders the treatment firm’s state of headquarters, and be in the same 2-digit SIC industry as the treatment firm. Control firms are matched to treatment firms (with replacement) such that the logit of the treatment and control firms’ propensity scores are within 0.2 standard deviations of each other. In the first (second) matched sample, we match each treatment firm to one control firm (up to two control firms) with the closest propensity score. Panel A tabulates the means of the matched variables for the treatment and control groups in year |$t$|-1. *, **, and *** in the columns labeled “Difference” indicate significance at the 10%, 5%, and 1% levels, respectively, for a |$t$|-test of whether the two samples have equal means. To account for repeated measurement due to some control firms being matched multiple times to different treatment firms in our |$t$|-test comparing the means of the variables across the two samples, we cluster standard errors by firm if it is a firm-level variable and by state if it is a state-level variable. Columns 1 and 2 (3 and 4) of panel B present the results examining the effect of the adoption of the good faith exception on capital expenditures and sales growth using the sample in which each treatment firm is matched to one control firm (two control firms). Treatment is an indicator variable set to one if the firm is headquartered in a state that adopts the law and zero otherwise. Post is an indicator variable set to one in the years after the adoption of the law (same for matched control firms) and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all variables. Industry fixed effects are defined at the 2-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 7

Effect of using a matched sample

A. Comparison of means across samples
 PS-matched sample year t-1
 Treatment group (obs. = 568)Control group one match (obs. = 568)Control group two matches (obs. = 1,026)Difference (treatment-control one match)Difference (treatment-control two matches)
Propensity score0.5600.5630.550–0.0030.010
Implied contract0.6640.6580.7240.005–0.060
Public policy0.7870.7130.7820.0740.005
ln(Assets)5.1255.8235.906–0.698*–0.781*
Tobin’s q1.3231.3741.334–0.052–0.011
Cash flow0.0790.0920.087–0.013–0.008
Cash holdings0.0940.0870.0900.0070.004
Book leverage0.2720.2830.287–0.011–0.015
Firm age12.93019.77820.286–6.849–7.356
P.C. GDP growth0.0080.0000.0000.0080.008
ln(P.C. GDP)3.5603.5023.5100.0580.050
Political balance0.6410.6780.661–0.038–0.020
A. Comparison of means across samples
 PS-matched sample year t-1
 Treatment group (obs. = 568)Control group one match (obs. = 568)Control group two matches (obs. = 1,026)Difference (treatment-control one match)Difference (treatment-control two matches)
Propensity score0.5600.5630.550–0.0030.010
Implied contract0.6640.6580.7240.005–0.060
Public policy0.7870.7130.7820.0740.005
ln(Assets)5.1255.8235.906–0.698*–0.781*
Tobin’s q1.3231.3741.334–0.052–0.011
Cash flow0.0790.0920.087–0.013–0.008
Cash holdings0.0940.0870.0900.0070.004
Book leverage0.2720.2830.287–0.011–0.015
Firm age12.93019.77820.286–6.849–7.356
P.C. GDP growth0.0080.0000.0000.0080.008
ln(P.C. GDP)3.5603.5023.5100.0580.050
Political balance0.6410.6780.661–0.038–0.020
B. Effect of the adoption of the good faith exception
 PS-matched sample (one match)PS-matched sample (two matches)
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)(3)(4)
Treatment2.11–2.391.71*–3.01
 (1.48)(8.63)(0.98)(4.46)
Treatment |$\times$| Post–1.65***0.62–1.21**–1.43
 (0.57)(3.74)(0.49)(3.70)
Post0.111.58–0.012.66
 (1.41)(7.49)(0.73)(5.32)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
Observations7,0597,05910,01210,012
Adjusted |$R^{2}$|.654.391.674.448
B. Effect of the adoption of the good faith exception
 PS-matched sample (one match)PS-matched sample (two matches)
 Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100Capex|$_{t \times}$| 100Sales growth|$_{t \times}$| 100
 (1)(2)(3)(4)
Treatment2.11–2.391.71*–3.01
 (1.48)(8.63)(0.98)(4.46)
Treatment |$\times$| Post–1.65***0.62–1.21**–1.43
 (0.57)(3.74)(0.49)(3.70)
Post0.111.58–0.012.66
 (1.41)(7.49)(0.73)(5.32)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYes
Firm FEsYesYesYesYes
Observations7,0597,05910,01210,012
Adjusted |$R^{2}$|.654.391.674.448

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception using a matched sample and the |$\pm$|3-year window around the adoption of the law. Treatment and control firms are selected based on the propensity that a firm will be in a state that adopts the good faith exception in the following year. The treatment group consists of all firms headquartered in states that adopt the good faith exception the following year that have at least one observation in both the pre- and post-treatment periods in the |$\pm$|3-year window around the adoption of this law. The control group consists of firms headquartered in states that never adopt the good faith exception as well as any firm headquartered in a state that adopts the good faith exception as long as these states did not adopt the law in the |$\pm$|3 years around when its matched state adopts the law. Control firms must have at least one observation in both the pre- and post-treatment periods, be headquartered in a state that borders the treatment firm’s state of headquarters, and be in the same 2-digit SIC industry as the treatment firm. Control firms are matched to treatment firms (with replacement) such that the logit of the treatment and control firms’ propensity scores are within 0.2 standard deviations of each other. In the first (second) matched sample, we match each treatment firm to one control firm (up to two control firms) with the closest propensity score. Panel A tabulates the means of the matched variables for the treatment and control groups in year |$t$|-1. *, **, and *** in the columns labeled “Difference” indicate significance at the 10%, 5%, and 1% levels, respectively, for a |$t$|-test of whether the two samples have equal means. To account for repeated measurement due to some control firms being matched multiple times to different treatment firms in our |$t$|-test comparing the means of the variables across the two samples, we cluster standard errors by firm if it is a firm-level variable and by state if it is a state-level variable. Columns 1 and 2 (3 and 4) of panel B present the results examining the effect of the adoption of the good faith exception on capital expenditures and sales growth using the sample in which each treatment firm is matched to one control firm (two control firms). Treatment is an indicator variable set to one if the firm is headquartered in a state that adopts the law and zero otherwise. Post is an indicator variable set to one in the years after the adoption of the law (same for matched control firms) and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all variables. Industry fixed effects are defined at the 2-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

3.3.4 Effect of geographically dispersed operations

Employment laws typically apply in the state where an employee works, and due to data availability on Compustat, we match WDLs to a firm’s headquarters state. Consequently, our research design may better capture the degree of employment protection a firm faces if the firm has geographically concentrated operations. In this section, we incorporate establishment-level Census data into our analysis to approximate the geographic distribution of the firm’s employees. For these tests, the sample period is from 1976 to 2003. Table 8 presents the results of this analysis.

Table 8

Effect of geographically dispersed operations

 Capex|$_{t} \times$| 100Sales growth|$_{t} \times$| 100
 Base resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of statesBase resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of states
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.80**–0.67**–0.55–0.39–2.21*–1.89**–1.86**–1.61*
 (0.34)(0.23)(0.46)(0.35)(1.11)(0.92)(0.89)(0.84)
Good faith |$\times$| Concentrated  –0.61**–1.04***  –0.65–1.03
   (0.28)(0.29)  (1.10)(0.96)
Concentrated  –0.30–0.85***  –3.13***–2.84***
   (0.22)(0.21)  (0.63)(0.92)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYesYes
Observations67,00067,00067,00067,00067,00067,00067,00067,000
Adjusted |$R^{2}$|.671.467.671.672.467.462.470.470
 Capex|$_{t} \times$| 100Sales growth|$_{t} \times$| 100
 Base resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of statesBase resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of states
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.80**–0.67**–0.55–0.39–2.21*–1.89**–1.86**–1.61*
 (0.34)(0.23)(0.46)(0.35)(1.11)(0.92)(0.89)(0.84)
Good faith |$\times$| Concentrated  –0.61**–1.04***  –0.65–1.03
   (0.28)(0.29)  (1.10)(0.96)
Concentrated  –0.30–0.85***  –3.13***–2.84***
   (0.22)(0.21)  (0.63)(0.92)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYesYes
Observations67,00067,00067,00067,00067,00067,00067,00067,000
Adjusted |$R^{2}$|.671.467.671.672.467.462.470.470

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms from 1976 to 2003 that can be matched to establishment-level Census data. The dependent variables in Columns 1–4 and 5–8 are Capex|$_{t}$| and Sales growth|$_{t}$|⁠, respectively. In columns 2 and 6, Good faith and all state-level control variables are calculated as the weighted average across all states in which the firm has establishments, weighted by the number of employees in each state. For all other models, Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Concentrated is an indicator variable set to one if the firm is geographically concentrated and zero otherwise. In Columns 3 and 7, Concentrated takes a value of one if the firm has establishments in only one state. In Columns 4 and 8, Concentrated takes a value of one if the number of states the firm has establishments in is less than the cross-sectional median each year. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 8

Effect of geographically dispersed operations

 Capex|$_{t} \times$| 100Sales growth|$_{t} \times$| 100
 Base resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of statesBase resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of states
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.80**–0.67**–0.55–0.39–2.21*–1.89**–1.86**–1.61*
 (0.34)(0.23)(0.46)(0.35)(1.11)(0.92)(0.89)(0.84)
Good faith |$\times$| Concentrated  –0.61**–1.04***  –0.65–1.03
   (0.28)(0.29)  (1.10)(0.96)
Concentrated  –0.30–0.85***  –3.13***–2.84***
   (0.22)(0.21)  (0.63)(0.92)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYesYes
Observations67,00067,00067,00067,00067,00067,00067,00067,000
Adjusted |$R^{2}$|.671.467.671.672.467.462.470.470
 Capex|$_{t} \times$| 100Sales growth|$_{t} \times$| 100
 Base resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of statesBase resultsWeighted good faithConcentrated = single-state firmsConcentrated = below median # of states
 (1)(2)(3)(4)(5)(6)(7)(8)
Good faith–0.80**–0.67**–0.55–0.39–2.21*–1.89**–1.86**–1.61*
 (0.34)(0.23)(0.46)(0.35)(1.11)(0.92)(0.89)(0.84)
Good faith |$\times$| Concentrated  –0.61**–1.04***  –0.65–1.03
   (0.28)(0.29)  (1.10)(0.96)
Concentrated  –0.30–0.85***  –3.13***–2.84***
   (0.22)(0.21)  (0.63)(0.92)
Control variablesYesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYesYes
Observations67,00067,00067,00067,00067,00067,00067,00067,000
Adjusted |$R^{2}$|.671.467.671.672.467.462.470.470

This table reports the results from OLS regressions relating corporate investment and sales growth rates to the adoption of the good faith exception for Compustat industrial firms from 1976 to 2003 that can be matched to establishment-level Census data. The dependent variables in Columns 1–4 and 5–8 are Capex|$_{t}$| and Sales growth|$_{t}$|⁠, respectively. In columns 2 and 6, Good faith and all state-level control variables are calculated as the weighted average across all states in which the firm has establishments, weighted by the number of employees in each state. For all other models, Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Concentrated is an indicator variable set to one if the firm is geographically concentrated and zero otherwise. In Columns 3 and 7, Concentrated takes a value of one if the firm has establishments in only one state. In Columns 4 and 8, Concentrated takes a value of one if the number of states the firm has establishments in is less than the cross-sectional median each year. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

First, Columns 1 and 5 show that our main result that capital expenditures and sales growth decline following the adoption of the good faith exception is robust to using the sample of firms that we can match to the Census data. Second, in Columns 2 and 6, we create a measure of a firm’s exposure to employment laws using the locations of its establishments. For each economic variable, including the good faith indicator variable, we create an employment-based weighted average of each variable based on the number of employees in each state the firm operates in.24 The results are consistent with our main findings. Investment and sales growth rates decline following an increase in employment protection.

Last, Columns 3, 4, 7, and 8 test whether the decline in investment and sales growth rates following the adoption of the good faith exception is more pronounced for more geographically concentrated firms. In Columns 3 and 7, Concentrated is an indicator variable that is set to one if the firm has establishments in only one state and zero otherwise. For our sample, 14.5% of firms have establishments in only one state. In Columns 4 and 8, Concentrated is an indicator variable that is set to one if the number of states where the firm has establishments in is below the sample median in a given year and zero otherwise. The results show that, following the adoption of the good faith exception, capital expenditures decrease more for firms that have geographically concentrated operations. However, the decrease in sales growth is statistically the same for geographically concentrated and dispersed firms.

3.3.5 Alternative data on headquarters and measures of investment

Table A7 in the Online Appendix shows that our main results (and timing tests) that investment and sales growth rates decrease following the adoption of the good faith exception are robust to using alternative data sources to obtain a firm’s headquarters location. In panel A, we obtain a firm’s historical headquarters locations from the CRSP-Compustat merged database. This database has historical headquarters data going back to 1994. We use these data and backfill the locations as of 1994 to earlier years. If a firm does not have historical data as of 1994, such as due to delisting before 1994, we use the Compustat header information, which would be the firm’s headquarters location in the last year it was covered by Compustat. In panel B, we obtain a firm’s historical headquarters locations from “The Notre Dame Software Repository for Accounting and Finance” database. This database obtains a firm’s headquarters location from SEC EDGAR and has data going back to about 1994. We use these data and backfill the locations as of 1994 to earlier years. If a firm does not have historical data as of 1994, we use the Compustat header information.

Table A8 in the Online Appendix shows that our main result (and timing test) that investment rates decrease following the adoption of the good faith exception is robust to using alternative measures of investment. We continue to find a decrease in investment following the law’s adoption when it is measured by (1) capital expenditures scaled by lagged PP&E, (2) the natural logarithm of capital expenditures, and (3) capital expenditures scaled by number of employees.

3.4 Potential mechanisms

Our findings are consistent with greater employment protection reducing investment rates by making investments more irreversible or crowding out firms’ access to capital. In the following sections, we try to disentangle these two nonmutually exclusive mechanisms by testing two predictions. First, employment protection makes it costlier to discharge workers and scale back operations if a project turns out badly. Thus, if the investment irreversibility channel drives our results, firms located in states that have adopted the good faith exception should be less likely to divest assets and discharge workers following negative cash flow shocks. Second, if greater employment protection makes it more difficult for firms to obtain capital to fund investment, the decrease in investment following the adoption of the good faith exception should be greater for firms that depend more on external capital as well as for financially constrained firms.

3.4.1 Employment protection, employment, and downsizing

We use both Compustat and establishment-level Census data to test whether firms located in states that have adopted the good faith exception are less likely to downsize following negative cash flow shocks. Table 9 presents the results of this analysis. Panels A and B present results from tests using Compustat and Census data, respectively.

Table 9

Employment protection, employment, and downsizing

A. Compustat sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100Large decr. in PP&E|$_{t}$|Decr. in PP&E|$_{t} \times$| 100
 (1)(2)(3)(4)
Ind. decr. in cash flow|$_{t}$|–0.87***31.62***–0.34***15.96***
 (0.10)(5.04)(0.11)(4.72)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.41***–12.95**0.21*–13.08***
 (0.12)(5.08)(0.11)(4.62)
Good faith0.01*–0.46**0.01**–0.52***
 (0.01)(0.21)(0.01)(0.18)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations108,834108,834113,283113,283
Adjusted |$R^{2}$|.141.186.220.262
A. Compustat sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100Large decr. in PP&E|$_{t}$|Decr. in PP&E|$_{t} \times$| 100
 (1)(2)(3)(4)
Ind. decr. in cash flow|$_{t}$|–0.87***31.62***–0.34***15.96***
 (0.10)(5.04)(0.11)(4.72)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.41***–12.95**0.21*–13.08***
 (0.12)(5.08)(0.11)(4.62)
Good faith0.01*–0.46**0.01**–0.52***
 (0.01)(0.21)(0.01)(0.18)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations108,834108,834113,283113,283
Adjusted |$R^{2}$|.141.186.220.262
B Firm-state-level Census sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|
 (1)(2)(3)(4)(5)(6)
Ind. decr. in cash flow|$_{t}$|–0.17***5.95***0.15***–0.18***6.60***0.16***
 (0.03)(1.41)(0.03)(0.05)(2.39)(0.05)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.12*–5.40*–0.11**0.13*–6.09*–0.10*
 (0.06)(2.94)(0.06)(0.08)(3.51)(0.06)
Good faith0.01**–0.39**0.01***|$<$|0.01–0.220.03***
 (⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)(⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)
Other good faith |$\times$| Ind. decr. in cash flow|$_{t}$|   –0.12**5.99**0.11*
    (0.06)(2.89)(0.06)
Other good faith   >-0.01***0.24***0.03***
    (⁠|$<$|0.01)(0.08)(⁠|$<$|0.01)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Year FEsYesYesYesYesYesYes
Firm |$\times$| State FEsYesYesYesYesYesYes
Observations570,000570,000570,000570,000570,000570,000
Adjusted |$R^{2}$|.193.233.898.193.233.898
B Firm-state-level Census sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|
 (1)(2)(3)(4)(5)(6)
Ind. decr. in cash flow|$_{t}$|–0.17***5.95***0.15***–0.18***6.60***0.16***
 (0.03)(1.41)(0.03)(0.05)(2.39)(0.05)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.12*–5.40*–0.11**0.13*–6.09*–0.10*
 (0.06)(2.94)(0.06)(0.08)(3.51)(0.06)
Good faith0.01**–0.39**0.01***|$<$|0.01–0.220.03***
 (⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)(⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)
Other good faith |$\times$| Ind. decr. in cash flow|$_{t}$|   –0.12**5.99**0.11*
    (0.06)(2.89)(0.06)
Other good faith   >-0.01***0.24***0.03***
    (⁠|$<$|0.01)(0.08)(⁠|$<$|0.01)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Year FEsYesYesYesYesYesYes
Firm |$\times$| State FEsYesYesYesYesYesYes
Observations570,000570,000570,000570,000570,000570,000
Adjusted |$R^{2}$|.193.233.898.193.233.898

This table reports the results from OLS regressions relating asset divestitures and employment outcomes to the adoption of the good faith exception. Panel A presents firm-level results for Compustat industrial firms from 1969 to 2003. The dependent variables in panel A are as follows: Large decr. in employees is an indicator variable set to one if the 1-year percentage decrease in a firm’s number of employees ((emp|$_{t}$|-emp|$_{t-1}$|)/emp|$_{t-1})$| is greater than or equal to 15% and zero otherwise; Decr. in employees is the 1-year percentage decrease in a firm’s number of employees, with employment gains (positive percentage changes) set to zero; Large decr. in PP&E is an indicator variable set to one if the 1-year percentage decrease in PP&E ((ppent|$_{t}$|-ppent|$_{t-1}$|)/ppent|$_{t-1})$| is greater than or equal to 15% and zero otherwise; Decr. in PP&E is the 1-year percentage decrease in PP&E, with increases in PP&E set to zero. Panel B presents firm-state-level results using Census data from 1976 to 2003 in which we aggregate data for each of a firm’s establishments in a state to one firm-state observation per year. The dependent variables in panel B are as follows: Large decr. in employees is an indicator variable that is set to one if the 1-year percentage decrease in the total number of a firm’s employees in a state is greater than or equal to 15% and zero otherwise; Decr. in employees is the 1-year percentage decrease in the total number of a firm’s employees in a state, with employment gains (positive percentage changes) set to zero; Estabs. is the total number of a firm’s establishments located in a state. In panel A (panel B), Good faith is an indicator variable that is set to one if the state where a firm is headquartered (where establishments are located) has adopted the good faith exception by year |$t$| and zero otherwise. Ind. decr. in cash flow is the 1-year change in Ind. cash flow, with positive changes set to zero. Ind. cash flow is the sum of cash flows (ib+dp) across all firms in a 3-digit SIC industry and year scaled by the sum of total assets across all firms in the 3-digit SIC industry and year. Control variables in panels A and B include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all variables. In panel B, Other good faith is an indicator variable set to one if a firm’s establishments are located in a state that has not adopted the good faith exception by year |$t$| and the firm that owns the establishments also owns at least one other establishment located in a state that has adopted the law by year |$t$|and zero otherwise. In panel B, state-level variables are based on the location of where the establishments are located. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 9

Employment protection, employment, and downsizing

A. Compustat sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100Large decr. in PP&E|$_{t}$|Decr. in PP&E|$_{t} \times$| 100
 (1)(2)(3)(4)
Ind. decr. in cash flow|$_{t}$|–0.87***31.62***–0.34***15.96***
 (0.10)(5.04)(0.11)(4.72)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.41***–12.95**0.21*–13.08***
 (0.12)(5.08)(0.11)(4.62)
Good faith0.01*–0.46**0.01**–0.52***
 (0.01)(0.21)(0.01)(0.18)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations108,834108,834113,283113,283
Adjusted |$R^{2}$|.141.186.220.262
A. Compustat sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100Large decr. in PP&E|$_{t}$|Decr. in PP&E|$_{t} \times$| 100
 (1)(2)(3)(4)
Ind. decr. in cash flow|$_{t}$|–0.87***31.62***–0.34***15.96***
 (0.10)(5.04)(0.11)(4.72)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.41***–12.95**0.21*–13.08***
 (0.12)(5.08)(0.11)(4.62)
Good faith0.01*–0.46**0.01**–0.52***
 (0.01)(0.21)(0.01)(0.18)
Control variablesYesYesYesYes
Firm age FEsYesYesYesYes
Year FEsYesYesYesYes
Firm FEsYesYesYesYes
State FEsYesYesYesYes
Observations108,834108,834113,283113,283
Adjusted |$R^{2}$|.141.186.220.262
B Firm-state-level Census sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|
 (1)(2)(3)(4)(5)(6)
Ind. decr. in cash flow|$_{t}$|–0.17***5.95***0.15***–0.18***6.60***0.16***
 (0.03)(1.41)(0.03)(0.05)(2.39)(0.05)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.12*–5.40*–0.11**0.13*–6.09*–0.10*
 (0.06)(2.94)(0.06)(0.08)(3.51)(0.06)
Good faith0.01**–0.39**0.01***|$<$|0.01–0.220.03***
 (⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)(⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)
Other good faith |$\times$| Ind. decr. in cash flow|$_{t}$|   –0.12**5.99**0.11*
    (0.06)(2.89)(0.06)
Other good faith   >-0.01***0.24***0.03***
    (⁠|$<$|0.01)(0.08)(⁠|$<$|0.01)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Year FEsYesYesYesYesYesYes
Firm |$\times$| State FEsYesYesYesYesYesYes
Observations570,000570,000570,000570,000570,000570,000
Adjusted |$R^{2}$|.193.233.898.193.233.898
B Firm-state-level Census sample
 Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|Large decr. in employees|$_{t}$|Decr. in employees|$_{t \times}$| 100ln(Estabs.)|$_{t}$|
 (1)(2)(3)(4)(5)(6)
Ind. decr. in cash flow|$_{t}$|–0.17***5.95***0.15***–0.18***6.60***0.16***
 (0.03)(1.41)(0.03)(0.05)(2.39)(0.05)
Good faith |$\times$| Ind. decr. in cash flow|$_{t}$|0.12*–5.40*–0.11**0.13*–6.09*–0.10*
 (0.06)(2.94)(0.06)(0.08)(3.51)(0.06)
Good faith0.01**–0.39**0.01***|$<$|0.01–0.220.03***
 (⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)(⁠|$<$|0.01)(0.20)(⁠|$<$|0.01)
Other good faith |$\times$| Ind. decr. in cash flow|$_{t}$|   –0.12**5.99**0.11*
    (0.06)(2.89)(0.06)
Other good faith   >-0.01***0.24***0.03***
    (⁠|$<$|0.01)(0.08)(⁠|$<$|0.01)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Year FEsYesYesYesYesYesYes
Firm |$\times$| State FEsYesYesYesYesYesYes
Observations570,000570,000570,000570,000570,000570,000
Adjusted |$R^{2}$|.193.233.898.193.233.898

This table reports the results from OLS regressions relating asset divestitures and employment outcomes to the adoption of the good faith exception. Panel A presents firm-level results for Compustat industrial firms from 1969 to 2003. The dependent variables in panel A are as follows: Large decr. in employees is an indicator variable set to one if the 1-year percentage decrease in a firm’s number of employees ((emp|$_{t}$|-emp|$_{t-1}$|)/emp|$_{t-1})$| is greater than or equal to 15% and zero otherwise; Decr. in employees is the 1-year percentage decrease in a firm’s number of employees, with employment gains (positive percentage changes) set to zero; Large decr. in PP&E is an indicator variable set to one if the 1-year percentage decrease in PP&E ((ppent|$_{t}$|-ppent|$_{t-1}$|)/ppent|$_{t-1})$| is greater than or equal to 15% and zero otherwise; Decr. in PP&E is the 1-year percentage decrease in PP&E, with increases in PP&E set to zero. Panel B presents firm-state-level results using Census data from 1976 to 2003 in which we aggregate data for each of a firm’s establishments in a state to one firm-state observation per year. The dependent variables in panel B are as follows: Large decr. in employees is an indicator variable that is set to one if the 1-year percentage decrease in the total number of a firm’s employees in a state is greater than or equal to 15% and zero otherwise; Decr. in employees is the 1-year percentage decrease in the total number of a firm’s employees in a state, with employment gains (positive percentage changes) set to zero; Estabs. is the total number of a firm’s establishments located in a state. In panel A (panel B), Good faith is an indicator variable that is set to one if the state where a firm is headquartered (where establishments are located) has adopted the good faith exception by year |$t$| and zero otherwise. Ind. decr. in cash flow is the 1-year change in Ind. cash flow, with positive changes set to zero. Ind. cash flow is the sum of cash flows (ib+dp) across all firms in a 3-digit SIC industry and year scaled by the sum of total assets across all firms in the 3-digit SIC industry and year. Control variables in panels A and B include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines all variables. In panel B, Other good faith is an indicator variable set to one if a firm’s establishments are located in a state that has not adopted the good faith exception by year |$t$| and the firm that owns the establishments also owns at least one other establishment located in a state that has adopted the law by year |$t$|and zero otherwise. In panel B, state-level variables are based on the location of where the establishments are located. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

We create two measures from Compustat data that capture the extent to which firms discharge workers. Large decr. in employees is an indicator variable that is set to one if a firm discharges at least 15% of its employees over a year and zero otherwise. Following Hanka (1998) and Serfling (2016), we also create a continuous measure of discharges, Decr. in employees, which equals the 1-year percentage decrease in a firm’s number of employees, with employment gains (positive changes) set to zero. We also create two analogous measures that capture the extent to which firms divest assets. Large decr. in PP&E is an indicator variable that is set to one if the 1-year percentage decrease in PP&E is at least 15%. Decr. in PP&E is the 1-year percentage decrease in PP&E, with increases in PP&E set to zero. Our measure of negative cash flow shocks is Ind. decr. in cash flow, which is the 1-year change in Ind. cash flow, with positive changes set to zero. Ind. cash flow is the sum of cash flows across all firms in a 3-digit SIC industry and year scaled by the sum of total assets across all firms in the 3-digit SIC industry and year. The firm itself is excluded from the calculation of this measure.25

The results in panel A show that firms are significantly more likely to downsize following decreases in industry cash flows, but the adoption of the good faith exception weakens this sensitivity. These findings also hold after controlling for state-year fixed effects (see Table A9, panel A). In terms of economic significance, the negative coefficient of 0.87 on the decrease in industry cash flow variable in Column 1 suggests that, before the adoption of the good faith exception, if Ind. decr. in cash flow declines by 1 standard deviation (about 2.3 percentage points), the likelihood of discharging at least 15% of workers increases by 2.0 percentage points (⁠|$=0.87\times 0.023$|⁠). Given that firms discharge at least 15% of their workers in 13.2% of years, this relation between decreases in cash flows and discharges is economically significant. However, the positive coefficient on the interaction of the good faith dummy and the decline in industry cash flow variable of 0.41 suggests that the adoption of the law reduces this sensitivity by almost half. The negative coefficient of 0.34 on the decrease in industry cash flow variable in Column 3 suggests that a 1-standard-deviation decrease in cash flows results in an increase in the likelihood of divesting 15% of PP&E by 0.78 percentage points (⁠|$=0.34\times 0.023$|⁠) before the adoption of this law. The positive coefficient on the interaction of the good faith dummy and the decline in industry cash flow variable of 0.21, however, suggests that the adoption of this law reduces this sensitivity by a little over half.

In panel B, we repeat this analysis using Census data. For this analysis, we aggregate data across all of a firm’s establishments in a state each year so that there is one observation for each firm-state-year. Analogous to panel A, Large decr. in employees is an indicator variable that is set to one if the 1-year percentage decrease in the total number of a firm’s employees in a state is greater than or equal to 15% and zero otherwise, and Decr. in employees is the 1-year percentage change in the total number of a firm’s employees in a state with employment gains set to zero.26Establishments is the total number of a firm’s establishments located in a state. Overall, the results in Columns 1–3 are similar to those in panel A. Following negative cash flow shocks, firms are less likely to downsize operations in states that adopt the good faith exception.

Columns 4–6 extend this analysis and test the following prediction. If greater employment protection makes firms less likely to downsize, then firms that need to downsize will be less likely to downsize in states that have adopted the good faith exception and more likely to downsize in states that have not adopted the law. To implement this test, we follow a methodology similar to Giroud and Mueller (2015) and Giroud and Rauh (2019) and create the variable Other good faith, which is an indicator variable that is set to one if establishments are located in a state that has not adopted the good faith exception but belongs to a firm that has one or more of its other establishments located in states that have adopted the law. We then interact the indicator variables Good faith and Other good faith with Ind. decr. in cash flow and reestimate the same regressions as in Columns 1–3. Consistent with the prior findings, the results show that firms are less likely to downsize following decreases in cash flows in states that have adopted the good faith exception. Importantly, however, the estimated coefficient on Other good faith |$\times$| Ind. decr. in cash flow is statistically significant and suggests that firms are more likely to downsize following cash flow shocks in states that have not adopted this law.27 The results in panel B also hold after controlling for state-year fixed effects (see Table A9, panel B).

3.4.2 Employment protection, investment, and access to capital

Next, we investigate whether the decrease in investment rates following the adoption of the good faith exception is due to employment protection limiting firms’ ability to access external capital. We measure a firm’s dependence on external finance in year |$t$|-1 following Rajan and Zingales (1998) as the firm’s capital expenditures less its cash flows from operations all scaled by its capital expenditures. We calculate operating cash flows following Byoun (2008). If a firm’s capital expenditures exceed its operating cash flows, it is dependent on external capital. We also construct five common measures of financial constraints. The first three consist of indexes developed in Hadlock and Pierce (2010), Whited and Wu (2006), and Kaplan and Zingales (1997) (the HP, WW, and KZ index, respectively), with constrained firms defined as those with values of the index above the sample median. We also define constrained firms as those that do not pay a dividend and those with book assets below the sample median.

Table 10 presents the results of these cross-sectional analyses. Column 1 shows that the decrease in capital expenditures following the adoption of the good faith exception is more pronounced for firms dependent on external capital, but the negative relation is still significant for firms not dependent on external capital. In Column 2, we smooth temporal fluctuations in the measure of external finance dependence by averaging it over the prior 3 years. In doing so, the decrease in capital expenditures following the law’s adoption is statistically the same for firms dependent and not dependent on external financing. Columns 3–7 show mixed support for the financing channel. While Column 3 shows that the adoption of the good faith exception results in a larger decline in investment rates for more financially constrained firms based on the HP index, Column 4 shows the opposite result using the WW index, and Column 5 shows no effect using the KZ index. Columns 6 and 7 also show that being financially constrained, measured by whether the firm does not pay dividends and is small, has no effect on the relation between the adoption of this law and investment. Further, all of these results are similar after controlling for state-year fixed effects (see Table A10).

Table 10

Employment protection, investment, and access to capital

 Dependent variable = Capex|$_{t} \times$| 100
Measure of financial constraintsExternal financial dependence3-year avg. external financial dependenceHadlock and Pierce (2010)Whited and Wu (2006)Kaplan and Zingales (1997)Non-dividend-paying firmsSmall firms based on book assets
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.50*–0.63**–0.49*–0.90***–0.75***–0.59**–0.54*
 (0.27)(0.25)(0.27)(0.23)(0.28)(0.23)(0.28)
Good faith |$\times$| Financially constrained|$_{t-1}$|–0.56***–0.26–0.54**0.49***0.10–0.16–0.30
 (0.21)(0.17)(0.25)(0.18)(0.15)(0.24)(0.21)
Financially constrained|$_{t-1}$|1.01***0.060.19–0.93***–0.46***–0.78***–0.10
 (0.12)(0.10)(0.16)(0.12)(0.07)(0.14)(0.17)
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations109,990110,575115,432112,766112,914115,365115,432
Adjusted |$R^{2}$|.510.508.507.506.505.507.507
 Dependent variable = Capex|$_{t} \times$| 100
Measure of financial constraintsExternal financial dependence3-year avg. external financial dependenceHadlock and Pierce (2010)Whited and Wu (2006)Kaplan and Zingales (1997)Non-dividend-paying firmsSmall firms based on book assets
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.50*–0.63**–0.49*–0.90***–0.75***–0.59**–0.54*
 (0.27)(0.25)(0.27)(0.23)(0.28)(0.23)(0.28)
Good faith |$\times$| Financially constrained|$_{t-1}$|–0.56***–0.26–0.54**0.49***0.10–0.16–0.30
 (0.21)(0.17)(0.25)(0.18)(0.15)(0.24)(0.21)
Financially constrained|$_{t-1}$|1.01***0.060.19–0.93***–0.46***–0.78***–0.10
 (0.12)(0.10)(0.16)(0.12)(0.07)(0.14)(0.17)
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations109,990110,575115,432112,766112,914115,365115,432
Adjusted |$R^{2}$|.510.508.507.506.505.507.507

This table reports the results from OLS regressions relating corporate investment rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Capex|$_{t}$| in Columns 1–7 is capital expenditures scaled by beginning of year book value of assets. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Financially constrained is an indicator variable that is set to one if a firm is dependent on external financing or is considered to have limited access to external capital in year |$t$|-1 and zero otherwise. In Column 1, Financially constrained is set to one for firms that depend on external capital, which are those whose capital expenditures exceed operating cash flows. In Column 2, we average the difference between a firm’s capital expenditures and operating cash flows scaled by capital expenditures over the years |$t$|-4 to |$t$|-1. If this average is greater than zero, Financially constrained is set to one. Columns 3–5 measure a firm’s degree of financial constraints using the indexes in Hadlock and Pierce (2010), Whited and Wu (2006), and Kaplan and Zingales (1997) as defined in Farre-Mensa and Ljungqvist (2016). For these indexes, Financially constrained is set to one if the value of the index is above the sample median and zero otherwise. In Column 6, Financially constrained is set to one if the firm does not pay a common dividend in a given year and zero otherwise. In Column 7, Financially constrained is set to one if the firm’s book value of assets (in 2009 dollars) is below the sample median and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 10

Employment protection, investment, and access to capital

 Dependent variable = Capex|$_{t} \times$| 100
Measure of financial constraintsExternal financial dependence3-year avg. external financial dependenceHadlock and Pierce (2010)Whited and Wu (2006)Kaplan and Zingales (1997)Non-dividend-paying firmsSmall firms based on book assets
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.50*–0.63**–0.49*–0.90***–0.75***–0.59**–0.54*
 (0.27)(0.25)(0.27)(0.23)(0.28)(0.23)(0.28)
Good faith |$\times$| Financially constrained|$_{t-1}$|–0.56***–0.26–0.54**0.49***0.10–0.16–0.30
 (0.21)(0.17)(0.25)(0.18)(0.15)(0.24)(0.21)
Financially constrained|$_{t-1}$|1.01***0.060.19–0.93***–0.46***–0.78***–0.10
 (0.12)(0.10)(0.16)(0.12)(0.07)(0.14)(0.17)
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations109,990110,575115,432112,766112,914115,365115,432
Adjusted |$R^{2}$|.510.508.507.506.505.507.507
 Dependent variable = Capex|$_{t} \times$| 100
Measure of financial constraintsExternal financial dependence3-year avg. external financial dependenceHadlock and Pierce (2010)Whited and Wu (2006)Kaplan and Zingales (1997)Non-dividend-paying firmsSmall firms based on book assets
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.50*–0.63**–0.49*–0.90***–0.75***–0.59**–0.54*
 (0.27)(0.25)(0.27)(0.23)(0.28)(0.23)(0.28)
Good faith |$\times$| Financially constrained|$_{t-1}$|–0.56***–0.26–0.54**0.49***0.10–0.16–0.30
 (0.21)(0.17)(0.25)(0.18)(0.15)(0.24)(0.21)
Financially constrained|$_{t-1}$|1.01***0.060.19–0.93***–0.46***–0.78***–0.10
 (0.12)(0.10)(0.16)(0.12)(0.07)(0.14)(0.17)
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations109,990110,575115,432112,766112,914115,365115,432
Adjusted |$R^{2}$|.510.508.507.506.505.507.507

This table reports the results from OLS regressions relating corporate investment rates to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variable Capex|$_{t}$| in Columns 1–7 is capital expenditures scaled by beginning of year book value of assets. Good faith is an indicator variable set to one if the state where a firm is headquartered has adopted the good faith exception by year |$t$| and zero otherwise. Financially constrained is an indicator variable that is set to one if a firm is dependent on external financing or is considered to have limited access to external capital in year |$t$|-1 and zero otherwise. In Column 1, Financially constrained is set to one for firms that depend on external capital, which are those whose capital expenditures exceed operating cash flows. In Column 2, we average the difference between a firm’s capital expenditures and operating cash flows scaled by capital expenditures over the years |$t$|-4 to |$t$|-1. If this average is greater than zero, Financially constrained is set to one. Columns 3–5 measure a firm’s degree of financial constraints using the indexes in Hadlock and Pierce (2010), Whited and Wu (2006), and Kaplan and Zingales (1997) as defined in Farre-Mensa and Ljungqvist (2016). For these indexes, Financially constrained is set to one if the value of the index is above the sample median and zero otherwise. In Column 6, Financially constrained is set to one if the firm does not pay a common dividend in a given year and zero otherwise. In Column 7, Financially constrained is set to one if the firm’s book value of assets (in 2009 dollars) is below the sample median and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}.$|Table 2 defines the control variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Overall, we find mixed evidence that greater employment protection reduces investment rates by constraining firms’ access to capital. Thus, while we cannot conclude that this financing channel does or does not drive our findings, our prior results related to downsizing provide strong support for greater employment protection reducing investment rates by making projects more irreversible.

4. Additional Analyses

4.1 Employment protection and plant-level investment rates

Autor, Kerr, and Kugler (2007) regress the natural logarithm of capital expenditures on the WDL indicator variables and various fixed effects. They find that capital expenditures increase following the adoption of the good faith exception. In this section, we examine whether our finding that investment rates decrease following the law’s adoption holds to using plant-level Census data.

We first use Census data to replicate the analyses in Autor, Kerr, and Kugler (2007) and present our results in Table A11. Next, we replace the natural logarithm of plant-level capital expenditures as the dependent variable with plant-level capital expenditures scaled by beginning of year plant-level capital stock.28 Panel A of Table 11 presents results from regressions that use the same sample and specifications as Autor, Kerr, and Kugler (2007), and panel B presents results from regressions that use all Census data available for the firms in our main Compustat sample.29 Overall, the results using plant-level investment rates are similar to our earlier findings. Across the specifications in Table 11, we find that plant-level capital expenditures as a fraction of beginning of year capital stock decrease by 3.8% to 6.5% relative to the mean capital expenditures ratio of 6%.

Table 11

Employment protection and plant-level investment rates

A. Census sample in Autor, Kerr, and Kugler (2007)
 (Capex/capital stock)|$_{t} \times$| 100
 (1)(2)(3)(4)(5)(6)
Good faith–0.26**–0.34**–0.29**–0.29**–0.31**–0.29**
 (0.13)(0.15)(0.12)(0.13)(0.13)(0.13)
Control variablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Observations118,000118,000118,000118,000118,000118,000
Adjusted |$R^{2}$|.088.090.099.101.247.261
B. Census sample of Compustat firms
Good faith–0.27*–0.29***–0.23**–0.35**–0.39**–0.36**
 (0.14)(0.10)(0.10)(0.16)(0.15)(0.14)
Control VariablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Firm age FEsYesYesYesYesYesYes
Observations251,000251,000251,000251,000251,000251,000
Adjusted |$R^{2}$|.051.096.099.122.368.366
A. Census sample in Autor, Kerr, and Kugler (2007)
 (Capex/capital stock)|$_{t} \times$| 100
 (1)(2)(3)(4)(5)(6)
Good faith–0.26**–0.34**–0.29**–0.29**–0.31**–0.29**
 (0.13)(0.15)(0.12)(0.13)(0.13)(0.13)
Control variablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Observations118,000118,000118,000118,000118,000118,000
Adjusted |$R^{2}$|.088.090.099.101.247.261
B. Census sample of Compustat firms
Good faith–0.27*–0.29***–0.23**–0.35**–0.39**–0.36**
 (0.14)(0.10)(0.10)(0.16)(0.15)(0.14)
Control VariablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Firm age FEsYesYesYesYesYesYes
Observations251,000251,000251,000251,000251,000251,000
Adjusted |$R^{2}$|.051.096.099.122.368.366

This table reports the results from OLS regressions relating investment rates to the adoption of the good faith exception using plant-level Census data. The dependent variable in panels A and B is capital expenditures scaled by beginning of year capital stock. The sample in panel A is that from Autor, Kerr, and Kugler (2007), which spans the years 1976 to 1999 and includes only plants that exist in the database for all years from 1976 through 1999. The sample in panel B spans the years 1976 to 2003 and includes the subset of all plants in the Census data that can be matched to firms in our Compustat sample. Good faith is an indicator variable set to one if the state where the plant is located has adopted the good faith exception by year |$t$| and zero otherwise. Control variables in panel A include Implied contract and Public policy, and industry fixed effects are defined at the 2-digit SIC level. Control variables in panel B include beginning of year plant size defined as the natural logarithm of deflated plant-level value of shipments, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1,}$|Implied contract, Public policy, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all control variables. State-level control variables are based on the location of the plant. Industry fixed effects are defined at the 3-digit SIC level in panel B. Continuous variables, except state-level characteristics, are winsorized at their 1st and 99th percentiles. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 11

Employment protection and plant-level investment rates

A. Census sample in Autor, Kerr, and Kugler (2007)
 (Capex/capital stock)|$_{t} \times$| 100
 (1)(2)(3)(4)(5)(6)
Good faith–0.26**–0.34**–0.29**–0.29**–0.31**–0.29**
 (0.13)(0.15)(0.12)(0.13)(0.13)(0.13)
Control variablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Observations118,000118,000118,000118,000118,000118,000
Adjusted |$R^{2}$|.088.090.099.101.247.261
B. Census sample of Compustat firms
Good faith–0.27*–0.29***–0.23**–0.35**–0.39**–0.36**
 (0.14)(0.10)(0.10)(0.16)(0.15)(0.14)
Control VariablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Firm age FEsYesYesYesYesYesYes
Observations251,000251,000251,000251,000251,000251,000
Adjusted |$R^{2}$|.051.096.099.122.368.366
A. Census sample in Autor, Kerr, and Kugler (2007)
 (Capex/capital stock)|$_{t} \times$| 100
 (1)(2)(3)(4)(5)(6)
Good faith–0.26**–0.34**–0.29**–0.29**–0.31**–0.29**
 (0.13)(0.15)(0.12)(0.13)(0.13)(0.13)
Control variablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Observations118,000118,000118,000118,000118,000118,000
Adjusted |$R^{2}$|.088.090.099.101.247.261
B. Census sample of Compustat firms
Good faith–0.27*–0.29***–0.23**–0.35**–0.39**–0.36**
 (0.14)(0.10)(0.10)(0.16)(0.15)(0.14)
Control VariablesYesYesYesYesYesYes
Plant FEsNoNoNoNoYesYes
State FEsYesYesYesYesNoNo
Year FEsYesYesNoNoYesNo
Industry FEsYesYesNoNoNoNo
Industry |$\times$| Year FEsNoNoYesYesNoYes
State trendsNoYesNoYesNoYes
Firm age FEsYesYesYesYesYesYes
Observations251,000251,000251,000251,000251,000251,000
Adjusted |$R^{2}$|.051.096.099.122.368.366

This table reports the results from OLS regressions relating investment rates to the adoption of the good faith exception using plant-level Census data. The dependent variable in panels A and B is capital expenditures scaled by beginning of year capital stock. The sample in panel A is that from Autor, Kerr, and Kugler (2007), which spans the years 1976 to 1999 and includes only plants that exist in the database for all years from 1976 through 1999. The sample in panel B spans the years 1976 to 2003 and includes the subset of all plants in the Census data that can be matched to firms in our Compustat sample. Good faith is an indicator variable set to one if the state where the plant is located has adopted the good faith exception by year |$t$| and zero otherwise. Control variables in panel A include Implied contract and Public policy, and industry fixed effects are defined at the 2-digit SIC level. Control variables in panel B include beginning of year plant size defined as the natural logarithm of deflated plant-level value of shipments, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1,}$|Implied contract, Public policy, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all control variables. State-level control variables are based on the location of the plant. Industry fixed effects are defined at the 3-digit SIC level in panel B. Continuous variables, except state-level characteristics, are winsorized at their 1st and 99th percentiles. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

4.2 Alternative types of investment

Next, we examine how greater employment protection affects other types of investment besides capital expenditures because employment protection could affect the nature of firms’ investment. In Table 12, panel A, we test how the adoption of the good faith exception affects R&D expenditures, advertising expenditures, acquisition expenditures, and total investment (i.e., the sum of these three expenditures and capital expenditures). Consistent with the findings in Acharya, Baghai, and Subramanian (2014) that firms become more innovative following the adoption of the good faith exception, we find that R&D expenditures increase following the law’s adoption. We also find that the adoption of the law does not affect advertising expenditures but results in a decrease in acquisition expenditures (consistent with Chatt, Gustafson, and Welker 2017). Finally, we find that total investment rates decrease following the law’s adoption.

Table 12

Employment protection and other types of investment

A. Adoption of the good faith exception and other types of investment
 R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)
Good faith0.22**–0.11–0.40***–0.42*–1.02**–1.20**
 (0.08)(0.09)(0.10)(0.24)(0.39)(0.51)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYes
State FEsYesYesYesYesYesYes
Observations115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.790.760.184.163.444.392
A. Adoption of the good faith exception and other types of investment
 R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)
Good faith0.22**–0.11–0.40***–0.42*–1.02**–1.20**
 (0.08)(0.09)(0.10)(0.24)(0.39)(0.51)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYes
State FEsYesYesYesYesYesYes
Observations115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.790.760.184.163.444.392
B Adoption of the good faith exception and other types of investment conditional on R&D
 Capex|$_{t \times}$| 100R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.92***–0.22**–0.05–0.57***–0.63**–2.00***–2.10***
 (0.29)(0.09)(0.09)(0.17)(0.30)(0.41)(0.60)
Good faith |$\times$| R&D dummy|$_{t-1}$|0.53**0.87***–0.120.350.491.98***1.99***
 (0.22)(0.23)(0.08)(0.27)(0.39)(0.44)(0.66)
R&D dummy|$_{t-1}$|0.24**1.84***0.15***–0.28**–0.361.99***2.11***
 (0.12)(0.15)(0.05)(0.12)(0.34)(0.28)(0.55)
F-statistic (Good faith + Good faith |$\times$| R&D dummy = 0)2.3913.80***3.09*1.770.210.010.05
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations115,432115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.507.792.760.184.163.444.393
B Adoption of the good faith exception and other types of investment conditional on R&D
 Capex|$_{t \times}$| 100R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.92***–0.22**–0.05–0.57***–0.63**–2.00***–2.10***
 (0.29)(0.09)(0.09)(0.17)(0.30)(0.41)(0.60)
Good faith |$\times$| R&D dummy|$_{t-1}$|0.53**0.87***–0.120.350.491.98***1.99***
 (0.22)(0.23)(0.08)(0.27)(0.39)(0.44)(0.66)
R&D dummy|$_{t-1}$|0.24**1.84***0.15***–0.28**–0.361.99***2.11***
 (0.12)(0.15)(0.05)(0.12)(0.34)(0.28)(0.55)
F-statistic (Good faith + Good faith |$\times$| R&D dummy = 0)2.3913.80***3.09*1.770.210.010.05
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations115,432115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.507.792.760.184.163.444.393

This table reports the results from OLS regressions relating other types of investment to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variables are defined as follows: R&D is research and development expenditures scaled by beginning of year book value of assets (xrd|$_{t}$|/at|$_{t-1})$|⁠, where xrd is set to zero when missing; Adv. is advertising expenditures scaled by beginning of year book value of assets (xad|$_{t}$|/at|$_{t-1})$|⁠, where xad is set to zero when missing; Acq. is acquisition expenditures scaled by beginning of year book value of assets (aqc|$_{t}$|/at|$_{t-1}),$|where aqc is set to zero when missing; Acq. alt. is the total dollar amount of acquisitions from SDC in which the firm is the acquirer scaled by beginning of year book value of assets and is set to zero when missing; Total inv. is the sum of capital, research and development, advertising, and acquisition expenditures scaled by beginning of year book value of assets ((capx+xrd+xad+aqc)|$_{t}$|/at|$_{t-1}$|); Total inv. alt. is the sum of capital, research and development, advertising, and SDC acquisition expenditures scaled by beginning of year book value of assets; Capex is capital expenditures scaled by beginning of year book value of assets (capx|$_{t}$|/at|$_{t-1})$|⁠. The sample period in Columns 4 and 6 in panel A (Columns 5 and 7 in panel B) is from 1978 to 2003, because SDC M&A data start in 1978. R&D dummy is an indicator variable that is set to one if research and development expenditures in the prior year (xrd|$_{t-1}$|⁠) is positive and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Table 12

Employment protection and other types of investment

A. Adoption of the good faith exception and other types of investment
 R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)
Good faith0.22**–0.11–0.40***–0.42*–1.02**–1.20**
 (0.08)(0.09)(0.10)(0.24)(0.39)(0.51)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYes
State FEsYesYesYesYesYesYes
Observations115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.790.760.184.163.444.392
A. Adoption of the good faith exception and other types of investment
 R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)
Good faith0.22**–0.11–0.40***–0.42*–1.02**–1.20**
 (0.08)(0.09)(0.10)(0.24)(0.39)(0.51)
Control variablesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYes
State FEsYesYesYesYesYesYes
Observations115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.790.760.184.163.444.392
B Adoption of the good faith exception and other types of investment conditional on R&D
 Capex|$_{t \times}$| 100R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.92***–0.22**–0.05–0.57***–0.63**–2.00***–2.10***
 (0.29)(0.09)(0.09)(0.17)(0.30)(0.41)(0.60)
Good faith |$\times$| R&D dummy|$_{t-1}$|0.53**0.87***–0.120.350.491.98***1.99***
 (0.22)(0.23)(0.08)(0.27)(0.39)(0.44)(0.66)
R&D dummy|$_{t-1}$|0.24**1.84***0.15***–0.28**–0.361.99***2.11***
 (0.12)(0.15)(0.05)(0.12)(0.34)(0.28)(0.55)
F-statistic (Good faith + Good faith |$\times$| R&D dummy = 0)2.3913.80***3.09*1.770.210.010.05
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations115,432115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.507.792.760.184.163.444.393
B Adoption of the good faith exception and other types of investment conditional on R&D
 Capex|$_{t \times}$| 100R&D|$_{t} \times$| 100Adv.|$_{t \times}$| 100Acq.|$_{t \times}$| 100Acq. alt.|$_{t \times}$| 100Total inv.|$_{t \times}$| 100Total inv. alt.|$_{t \times}$| 100
 (1)(2)(3)(4)(5)(6)(7)
Good faith–0.92***–0.22**–0.05–0.57***–0.63**–2.00***–2.10***
 (0.29)(0.09)(0.09)(0.17)(0.30)(0.41)(0.60)
Good faith |$\times$| R&D dummy|$_{t-1}$|0.53**0.87***–0.120.350.491.98***1.99***
 (0.22)(0.23)(0.08)(0.27)(0.39)(0.44)(0.66)
R&D dummy|$_{t-1}$|0.24**1.84***0.15***–0.28**–0.361.99***2.11***
 (0.12)(0.15)(0.05)(0.12)(0.34)(0.28)(0.55)
F-statistic (Good faith + Good faith |$\times$| R&D dummy = 0)2.3913.80***3.09*1.770.210.010.05
Control variablesYesYesYesYesYesYesYes
Firm age FEsYesYesYesYesYesYesYes
Industry |$\times$| Year FEsYesYesYesYesYesYesYes
Firm FEsYesYesYesYesYesYesYes
State FEsYesYesYesYesYesYesYes
Observations115,432115,432115,432115,43295,793115,43295,793
Adjusted |$R^{2}$|.507.792.760.184.163.444.393

This table reports the results from OLS regressions relating other types of investment to the adoption of the good faith exception for Compustat industrial firms from 1969 to 2003. The dependent variables are defined as follows: R&D is research and development expenditures scaled by beginning of year book value of assets (xrd|$_{t}$|/at|$_{t-1})$|⁠, where xrd is set to zero when missing; Adv. is advertising expenditures scaled by beginning of year book value of assets (xad|$_{t}$|/at|$_{t-1})$|⁠, where xad is set to zero when missing; Acq. is acquisition expenditures scaled by beginning of year book value of assets (aqc|$_{t}$|/at|$_{t-1}),$|where aqc is set to zero when missing; Acq. alt. is the total dollar amount of acquisitions from SDC in which the firm is the acquirer scaled by beginning of year book value of assets and is set to zero when missing; Total inv. is the sum of capital, research and development, advertising, and acquisition expenditures scaled by beginning of year book value of assets ((capx+xrd+xad+aqc)|$_{t}$|/at|$_{t-1}$|); Total inv. alt. is the sum of capital, research and development, advertising, and SDC acquisition expenditures scaled by beginning of year book value of assets; Capex is capital expenditures scaled by beginning of year book value of assets (capx|$_{t}$|/at|$_{t-1})$|⁠. The sample period in Columns 4 and 6 in panel A (Columns 5 and 7 in panel B) is from 1978 to 2003, because SDC M&A data start in 1978. R&D dummy is an indicator variable that is set to one if research and development expenditures in the prior year (xrd|$_{t-1}$|⁠) is positive and zero otherwise. Control variables include Implied contract, Public policy, ln(Assets)|$_{t-1}$|⁠, Tobin’s q|$_{t-1}$|⁠, Cash flow|$_{t-1}$|⁠, Cash holdings|$_{t-1}$|⁠, Book leverage|$_{t-1}$|⁠, P.C. GDP growth|$_{t-1}$|⁠, ln(P.C. GDP)|$_{t-1},$| and Political balance|$_{t-1}$|⁠. Table 2 defines all variables. Industry fixed effects are defined at the 3-digit SIC level. Standard errors in parentheses are clustered by state. *|$p < .1$|⁠; **|$p < .05$|⁠; ***|$p < .01$|⁠.

Given that we find an increase in R&D following the law’s adoption, in panel B we also examine how the law’s adoption affects different types investment based on whether the firm engages in R&D. Overall, the results show that, for firms that do not engage in R&D, the adoption of the good faith exception leads to a decrease in capital expenditures, acquisition expenditures, and total investment. However, for firms that engage in R&D, the effect of the adoption of the law on the different types of investment is not statistically different than zero for these firms. For example, Column 1 shows that capital expenditures decrease by 0.92 percentage points for firms that do not engage in R&D but decrease by only 0.39 percentage points for firms that engage in R&D. Similarly, Column 7 shows that total investment decreases by 2.10 percentage points for firms that do not engage in R&D but decreases by only 0.11 percentage points for firms that engage in R&D.

In sum, Table 12 shows that, while investment rates decline on average (besides R&D), the reduction in investment rates following the adoption of the good faith exception appears to be concentrated in firms that do not engage in R&D. These findings therefore can help reconcile why we document that greater employment protection reduces investment rates, on average, whereas Acharya, Baghai, and Subramanian (2014) find an increase in patenting activity.

4.3 Manufacturing versus nonmanufacturing firms

It is possible that manufacturing firms are more able to substitute labor with capital compared to nonmanufacturing firms because automation and technology can more easily replace manufacturing workers (e.g., Acemoglu and Autor 2011). This effect could result in greater employment protection causing a capital deepening effect for manufacturing firms, but not for nonmanufacturing firms. Because 43% of our sample comprises nonmanufacturing firms, our results may mask this capital deepening effect.

To test this possibility, in Table A12, we split our Compustat sample into manufacturing and nonmanufacturing firms. We find a negative relation between the adoption of the good faith exception and investment rates for both manufacturing and nonmanufacturing firms but the relation is statistically significant for only nonmanufacturing firms. However, the difference between the coefficient estimates on the good faith dummy across the two samples is not statistically significant based on a Wald test. We also interact the good faith dummy with an indicator variable for whether a firm is in a manufacturing industry and find that the interaction term is not statistically significant. In Table A13, we further test whether the adoption of the good faith exception affects firms’ capital-to-labor ratios and whether the effect is different between manufacturing and nonmanufacturing firms. We find that the adoption of the law does not affect firm’s capital-to-labor ratios, regardless of whether the firm is in a manufacturing industry or not. Overall, these results do not support the prediction that greater employment protection causes a capital deepening effect in manufacturing firms, but not in nonmanufacturing firms.

4.4 Robustness to dating schemes for the enactment of wrongful discharge laws

As we mentioned in Section 1.4, determining which court cases set the precedent that a court recognizes a particular WDL is a bit subjective, leading various studies to use different dates for the adoption of each exception. Next, we examine the robustness of our main results to using the exact precedent-setting cases and dates provided by Autor, Donohue, and Schwab (2006) as well as the cases and dates provided by Walsh and Schwarz (1996), Dertouzos and Karoly (1992), and Morriss (1995). Table A14 shows that the decline in investment and sales growth rates following the adoption of the good faith exception is robust to using all four alternative dating schemes.

5. Conclusion

The United States has shifted away from the employment at-will rule and toward providing workers with greater employment protection. This paper exploits plausibly exogenous increases in employment protection arising from the adoption of U.S. state-level labor protection laws to examine how greater employment protection affects corporate investment activity and firm growth. We find that the adoption of these laws results in lower investment rates and investment rates that are less sensitive to changes in investment opportunities. In addition, lower investment rates following the adoption of these laws are associated with lower sales growth rates. We also find that, after the law’s adoption, firms are less likely to downsize following negative cash flow shocks, and when firms do downsize, they are more likely to downsize operations in states that have not adopted the good faith exception. Collectively, these results are consistent with theories predicting that greater employment protection increases investment irreversibility, which reduces ex ante incentives to invest.

Overall, our paper emphasizes the interdependence of investment policies and growth with labor market frictions and in particular, employment protection. Thus, our study provides insights into how labor regulations, employee adjustment costs, and litigation risk can affect corporate investment and growth.

Acknowledgments

We thank David Denis (editor) and two anonymous referees for their helpful comments and guidance. We are also grateful for helpful suggestions from Andras Danis (discussant), Mihai Ion, J. Nicole Boyson, Rajesh Aggarwal, Scott Judd, Sandy Klasa, Lukas Roth (discussant), Sarah Shaikh, Xiaofei Xing (discussant), and Zhengyi Zhang (discussant); conference participants at the 2014 European Finance Association annual meeting, the 2015 Financial Management Association annual meeting, the 2016 Eastern Finance Association annual meeting, and the 2017 SFS Cavalcade; and seminar participants at the University of Tennessee and Washington State University. We are also grateful to Feiwei Chen, Haosi Chen, and Yoonsoo Nam for excellent research assistance. Any opinions and conclusions expressed herein are those of the authors and do not necessarily represent the views of the U.S. Census Bureau. All results have been reviewed to ensure that no confidential information is disclosed. All errors and omissions are our own. Supplementary data can be found on The Review of Financial Studies Web site.

Footnotes

1For example, see Economist (2012) and OECD (2006).

2Throughout the paper, our primary measure of corporate investment is capital expenditures scaled by beginning of year book assets. Thus, we examine the effect of the adoption of the good faith exception on investment rates. However, we use the terms “investment,” “capital expenditures,” and “investment rates” interchangeably.

3Even if the assumption of a linear homogenous adjustment cost function does not hold so that the theory explains the optimal investment rate, the theory implies that investment depends on the level of existing capital stock. The finding of an increase in the dollar amount of capital expenditures following the law’s adoption in Autor, Kerr, and Kugler (2007) is based on regressions that do not control for capital stock. We test the extent to which controlling for capital stock affects the findings in Autor, Kerr, and Kugler (2007) using a similar plant-level Census sample. We find that after controlling for the beginning of year value of capital stock, the statistically significant increase in the dollar amount of capital expenditures following the adoption of the good faith exception becomes statistically insignificant in 4 of their 6 models. Further, using this same sample, we find that plant-level capital expenditures as a fraction of beginning of year capital stock significantly decrease following the law’s adoption.

4While the |$q$|-theory model is our benchmark, we recognize that labor market frictions could matter for reasons other than investment rates decreasing following the adoption of the law. First, empirical measures of |$q$| could be a noisy proxy for true |$q$|⁠, and our employment laws capture this measurement error. Similarly, the models should control for marginal |$q$|⁠, but empirical work relies on observable average |$q$|⁠. These two are equivalent only under certain conditions. Second, the assumptions underlying the |$q-$|theory might not hold. Finally, the adjustment cost function could be misspecified.

5Consistent with this notion, Bird and Knopf (2009) document that the labor expenses of financial firms increase following the adoption of one WDL: the implied contract exception.

6Boxold (2008) finds that wrongful dismissal lawsuits rose 260% over a recent 20-year period. A more recent survey also finds that the number of federal wrongful termination lawsuits has increased substantially. Between 2005 and 2010, the frequency of these lawsuits increased 40.7% from 39,102 to 55,019 (Haider and Plancich, 2012). In 2012, 46% of surveyed public firms expressed concerns regarding financial losses arising from employment protection lawsuits (see Chubb 2012).

7See Dertouzos and Karoly (1992), Miles (2000), and Autor, Donohue, and Schwab (2006) for a more in-depth discussion of the implied contract and public policy exceptions.

8An early study estimates that about 20,000 wrongful termination cases were pending in state courts (Westin and Feliu 1988). Because the number of states recognizing WDLs has increased over time, the number of wrongful termination cases is likely higher in more recent years.

9See PRNewswire. 2013 and Andrews et al. v. Lawrence Livermore National Security, LLC., Case No. RG09453596.

10See Coelho v. Posi-Seal International, Inc., 208 Conn. 106, 544 A.2d 170, 544 A. 2 (1988). Also, see Ewers v. Stroh Brewery Company, 178 Mich. App. 371, 443 N.W.2d 504 (1989) for another example in which an employer faced wrongful termination claims during layoffs.

11It is worth noting that some of these situations are less common in the later years of our sample period because of the passage of the Worker Adjustment and Retraining Notification Act (WARN Act) in 1988, which requires employers give employees at least a 60-day advance notice before plant closings and mass layoffs.

13Identifying precedent-setting cases comes with a degree of subjectivity. In Section 4.4, we show that our main findings are robust to using the precedent-setting cases and dates provided in four other studies.

14Utah courts adopted the good faith exception in Berube v. Fashion Centre, Ltd., 771 p.2d at 1033 (Utah 1989). In this case, Justice Durham concluded, “the evidence at trial established as a prima facie matter that Fashion Centre breached the implied covenant of good faith and fair dealing. Fashion Centre terminated an experienced, motivated, and favorably reviewed employee who refused to submit to the third polygraph examination required of her in conjunction with a single inventory shortage, even though she had been exonerated by the previous two exams and had requested that the third exam be rescheduled for another day. This action occurred in light of Fashion Centre’s own employment policy which essentially limited an employee’s termination to just cause.”

15The variable %Dem is not available for Nebraska or for Minnesota before 1974, because these states were governed by a nonpartisan legislature whose members are elected without party designation. Consequently, we exclude firms headquartered in Nebraska and firms headquartered in Minnesota before 1974 from our analysis.

16For our final sample of 115,432 firm-year observations, we find that over the 1969 to 2003 period, 9,847 (87.50%) never relocate, 1,211 (10.76%) relocate once, 178 (1.58%) relocate twice, and 18 (0.16%) relocate three times. In untabulated analyses, we exclude any firm that relocates its headquarters to a different state during our sample period and continue to find that investment and sales growth rates decrease following the adoption of the good faith exception.

17These findings suggest that the decrease in sales growth also could be attributed to other behaviors of firms affected by the adoption of the good faith exception. For example, in Table 12, we find that the adoption of the law also results in firms’ acquisition expenditures decreasing by 0.40 percentage points. In untabulated results, we also find a decrease in employment growth of 1.97 percentage points following the law’s adoption, which could also contribute to lower sales growth.

18Our sample spans most of the CRSP-Compustat merged universe, resulting in a large sample of smaller firms with large sales growth rates. This results in highly right skewed sales growth rates (skewness of 5.8), which may overstate our point estimates. Therefore, we also rerun the sales growth tests in Tables 46 after winsorizing the right tail of sales growth rates at 200% (a little above the 98th percentile). Tables A2–A4 in the Online Appendix present these results. Overall, our results are robust to using this winsorizing approach, and the economic magnitudes on the good faith dummy are smaller. For example, the main effect of the adoption of the good faith exception on sales growth is 2.7 percentage points in Column 4 of Table A2, which is about 29% lower than the estimated effect of 3.8 percentage points in Column 4 of Table 4.

19As an example of assuring consistency with contract law, one decision stated, “We do not feel that we should treat employment contracts as a special type of agreement in which the law refuses to imply the covenant of good faith and fair dealing that it implies in all other contracts” (Wagenseller v. Scottsdale Memorial Hospital, 710 P.2d 1025, 1040 (1985)). As an example of fairness in employment relationships as a motivating factor, another judge stated, “An employer has wide latitude in deciding how it conducts its business including its employment undertakings, but it may not do so by trickery or deceit” (Merrill v. Crothall, 606 A.2d 96, 101 (1992)).

20Two states reversed their previous adoption of the good faith exception. These reversals include (1) New Hampshire reversing the recognition of the good faith exception in 1980 and (2) Oklahoma reversing the recognition of the good faith exception in 1989. To account for these reversals, we drop all observations for these two states after the date of the reversal. This reduces the sample size from 115,432 to 114,514 observations.

21While the purpose of this test is to match treatment firms to similar control firms, we note that by examining the effect of the adoption of the good faith exception in the narrower window of |$\pm$|3 years around its adoption, this test provides further assurance that it is the law’s adoption and not some other factor that drives our findings.

22In this analysis, we define industries at the 2-digit SIC level instead of the 3-digit SIC level, because requiring control firms to be in a bordering state and the 3-digit SIC industry produces too few matches.

23We use this matching width criteria to put some structure on the appropriate width. Austin (2011) studies the optimal caliper width and finds that 0.2 of the standard deviation of the logit of the propensity score (or a value close) minimizes error rates and bias. This approach produces about the same number of matches as a caliper width of 4.2%.

24Suppose a firm operates in only states A and B, where state A has not adopted the good faith exception and has 40% of the firm’s total employment, and state B has adopted the good faith exception and has 60% of the firm’s employment. Then our weighted average good faith measure would take a value of 0.6 (=40%*0 + 60%*1).

25Because Ind. decr. in cash flow is measured at the industry-year level, we do not include industry-year fixed effects in the analyses in Table 9 so that the interaction effect can be interpreted relative to the base case to show the association between a decrease in industry cash flows and the firm’s downsizing decision in states that have not adopted the good faith exception.

26All our results presented in panels A and B define the indicator variables using a 15% threshold, and all the results are robust to using 10% and 20% cutoffs.

27We use data from Compustat and the LBD to calculate the 1-year change in each firm’s or establishment’s number of employees. This methodology has a particular empirical limitation. Specifically, we only observe total employment once a year, and, therefore, our measures are created based on net changes in employment. It is possible that firms experience a negative cash flow shock, discharge workers, and then rehire workers all within the same year. Thus, even though firms are discharging workers in this scenario, we observe stable employment for these firms. If firms in states that have adopted the good faith exception are more likely to show stable employment following negative cash flow shocks due to being more likely to discharge and then subsequently hire workers, this increased churning of employees could also produce the observed findings in Table 9.

28In our previous regressions, we scale capital expenditures by beginning of year book value of assets. The only measure available in the Census data is capital stock, calculated like in Foster, Grim, and Haltiwanger (2016).

29The Autor, Kerr, and Kugler (2007) sample includes plants of both public and private firms, but their sample size is smaller than ours used in the matched Compustat-Census sample in panel B, because they restrict their analyses to the set of plants in the ASM that survive the entire 1976 to 1999 period.

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