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The Effect of Labor Cost Behavior on Labor Investment Efficiency
i
Abstract
The Effect of Labor Cost Behavior on Labor Investment Efficiency
Jeong, Junyoung
College of Business Administration
The Graduate School
Seoul National University
Labor investment is one of the firms’ important decisions that has significant influence over firm value (Lee and Yu 2017). However, how labor cost behavior of firms affect labor investment efficiency has rarely been examined. According to Oi (1962), costs regarding labor employment doesn’t only include wage payment but also includes costs regarding hiring and training activities, which enhances potential labor productivity. This study investigates the association between cost behavior of these labor costs and the labor investment efficiency. Following model of Oi (1962) augmented with Greenward and Stiglitz (1988), this paper test the hypotheses that optimal level of labor cost is associated with efficiency of labor investment. Empirical results support the hypotheses: the level of hiring cost, training cost, and wage is positively associated with labor investment efficiency only they successfully contribute to labor productivity and firm value.
Keywords: Labor cost, Labor investment efficiency, Cost behavior, Cost stickiness, Training and education, Research and development, Information asymmetry
Student Number: 2016-20621
ii
Table of Contents
1. INTRODUCTION………………………………………………….1 2. HYPOTHESES DEVELOPMENT…………………………….....4
2.1. Wage and labor investment efficiency………………………………9
2.2. Training cost and labor investment efficiency…………………….10
2.3. Hiring cost and labor investment efficiency……………………….12
3. DATA AND RESEARCH DESIGN…………………………...…14
3.1. Data Description…………………………………………………….14
3.2. Measure of Labor Investment Efficiency………………………….17
3.3. Test of Hypotheses…………………………………………………..19
4. EMPIRICAL RESULTS………………………………………….24
4.1. Regression Results…………………………………………………..25
4.2. Additional Test………………………………………………………28
5. CONCLUSION……………………………………………………31
………………………………………………………… 45
iii
List of Figures and Tables
REFERENCES………………………………………………………34
TABLE 1. Variable Description…………………………………….37 TABLE 2. Descriptive statistics…………………………….……….38
TABLE 3. Test of H1……………….……………………….……….39
TABLE 4. Test of H2……………….……………………….……….40
TABLE 5. Test of H3……………….……………………….……….41
TABLE 6. Test of Hypotheses in Merged Regression Model……..42
TABLE 7. Stickiness of Labor Costs……………………………….44
1
1. INTRODUCTION
Investment efficiency refers to a firm’s ability to exercise
investment close to profit-maximizing level determined by firm-
specific factors. Market frictions such as information asymmetry and
agency problems can make a firm’s investment deviate from optimal
level and lead to either overinvestment or underinvestment. If a firm is
in overinvestment, the firm may exercise negative NPV project that
deteriorates firm value. On the other hand, firms in underinvestment
may pass up investment opportunities that would have positive NPV
and also harm long-term firm value (Verdi 2006).
Labor investment shares similarities with capital investment.
Employment of labor is an investment in human capital made with the
expectation of creating future firm value. Therefore, it is obvious that
there exists an optimal level of labor investment decision. Similar to
capital investment, suboptimal labor investment can also deteriorate
firm value. A firm’s labor investment is efficient when it is hiring
decision is close to optimum level, which is determined by firm’s
economic fundamentals. Overinvestment in labor means hiring too
much workers than optimal level while underinvestment in labor means
hiring too less workers than optimal level. In these cases, the firm’s
labor investment becomes less efficient. Overinvestment in labor
2
increases operating leverage and may decrease firm value (Rosett 2001;
Lee and Yu 2017). Underinvestment in labor also negatively impacts
firm value because it restricts firms’ growth opportunities (Lee and Yu
2017).
Prior research has extensively researched issues in investment
efficiency (e.g. Biddle et al. 2009; Verdi 2006). However, these
researches examine non-labor investments such as capital investment or
R&D and thus efficiency of labor investment has rarely been examined.
This is to say, despite employment decisions being a critical component
of a firm’s total investment decisions, limited evidence exists within
accounting literature on efficient labor investments.
Nevertheless, there have been several researches about labor
investment efficiency. Some studies examined the influence of labor
investment efficiency. Lee and Yu (2017) investigated Korean listed
firms and found evidence that labor efficiency is positively associated
with the subsequent year’s firm performance. Other stream of
literatures examined which factor affects efficient investment on labor.
Notably, using models of Pinnuk and Lilis (2007) to capture the
degree of labor investment efficiency, Jung et al. (2014) found out that
firms with higher level of financial accounting quality has better labor
investment efficiency. Ben-Nasr and Alshwer (2016) documented that
stock price informativeness positively affects labor investment
3
efficiency.
Even though financial information factors are important in
efficiency of labor investments, costs regarding labor should be also
considered. However, relationship between labor costs and labor
investment has not been thoroughly investigated. To the best of our
knowledge, this paper is the first study examining the association
between labor cost behavior and labor investment efficiency. For this
purpose, we follow Oi (1962) and define labor costs as costs take place
following labor investment. Hiring cost, training cost and wage are
representative examples of labor cost. We hypothesize that the level of
labor cost spending affects firm’s labor investment efficiency.
Moreover, we conjecture that labor investment efficiency is affected by
not only the level but also the effectiveness of labor costs.
To examine the effectiveness of labor costs, we use Human
Capital Corporate Panel (HCCP) dataset which is a survey-based panel
data. This dataset allows us to observe qualitative aspects of firms’
labor investment decision, which are hard to be observed from financial
statements. Our empirical investigation suggests that when labor costs
are close to optimum, the level of labor costs is positively associated
with labor investment efficiency. On the other hand, we also found that
when labor costs are far from optimum, the level of labor costs is
negatively associated with labor investment efficiency.
4
This paper has several contributions. Firstly, this paper
contributes to research stream about labor investment which has not
been studied enough, and investigate how firm’s cost behavior
regarding labor costs is associated with labor investment effieciency.
Moreover, while the financial dataset used by previous studies has only
limited information about firms’ specific cost behavior, this paper uses
unique survey-based panel dataset so that be able to look over firm’s
inside cost behavior more closely. Lastly, findings of this paper
emphasize that not only the level but also the optimization of labor
costs is important on improving labor investment efficiency, and
therefore firms should closely take care of their labor cost behavior.
2. HYPOTHESES DEVELOPMENT
Classical economic theory considers labor as a purely variable
factor that is free from adjustment costs (Dixit 1997). According to this
view, the level of employment is determined based on the change in
production demand, and hiring decision is not affected by inflation or
other market frictions. In the classical economic model, hiring decision
is determined at the level that makes marginal productivity of labor
(MPL) same with marginal cost of labor (MCL). Equation (1) explains
the condition. With this condition, labor market is in equilibrium and
hiring is efficient.
5
However, hiring decision becomes less efficient if market
friction exists. One reason of market friction is information asymmetry.
Different qualities among laborforce cause information asymmetry
between workers and a company since a company makes hiring
decisions through utilizing limited, ex-ante information on employee
qualification. In this situation, labor market may suffer from adverse
selection problem and hiring level is suboptimal (Greenward and and
Stiglitz 1988). Another reason of market friction is rigidity or stickiness
of labor costs. Anderson et al. (2003) documented that selling, general
& administrative costs are sticky, which means those costs increase
more with an activity increase than they decrease with an activity
decrease of the same magnitude (Banker et al. 2006). With cost
stickiness, downward adjustment of labor costs is harder than upward
adjustment. If labor costs are rigid downwards and firms cannot reduce
labor costs even if the firm performance declines, marginal cost of
labor exceeds marginal product of labor and hiring labor becomes
suboptimal. Especially in Korea, seniority-based compensation plan is
more pervasive than in other countries, which can be a potential cause
of labor cost rigidity (Ahn and Nam 2008).
In a similar vein, Oi (1962) documented that costs regarding
labor employment has quasi-fixed factors, so that the costs are not
adjusted proportionally with the level of change in production demand.
6
According to Oi (1962), wage, hiring cost, training cost and wage are
representative examples of labor cost. Hiring cost is a cost that occurs
during recruiting process. Training cost occurs with a firm’s training or
education program for their employees. Lastly, wage represents
payments for a flow of productive services. Oi (1962) posited that
training cost is an investment in the human agent and improve worker’s
productivity, but thought that hiring cost has no effect on worker’s
productivity. Equation (2) describes a condition for equilibrium of Oi
(1962)’s model. H, K and W denote hiring cost, training cost and wage
per worker, respectively. Training cost creates incremental productivity
( ) and the level of increment is determined solely by the level of
training cost. Optimal level of the sum of labor costs (H+K+W) is determined
at the same level with the sum of original marginal productivity and the
increment due to training.
However, Greenward and Stiglitz (1988) suggest the possibility
that hiring cost can also create incremental productivity. When
information asymmetry between a firm and laborforce exists, firms
may set higher hiring standards and spend more hiring cost to reduce
information asymmetry and hire more qualified workers. In this case,
hiring cost can enhance productivity of labor since productivity of
qualified workers is higher than unqualified workers and spending
additional hiring cost increases the possibility of distinguishing
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qualified workers. Following this suggestion, the condition for
equilibrium is as in equation (3). In equation (3), is created not
only by training cost but also by hiring cost. and
denotes incremental productivity created by training and hiring,
respectively. Optimal level of the sum of labor costs (H+K+W) is
determined at the same level with the sum of original marginal
productivity and the increment due to training and hiring.
Equation (4) extends model of equation (3) from single-period
to multi-period. Hiring cost occurs at once, while training cost and
wage occurs during a worker’s entire tenure (t). r denotes the rate at
which future costs are discounted.1
(1)
(2)
(3)
(4)
Note again that equations (1) to (4) are conditions for
equilibrium labor cost. Optimal level of labor cost spending discussed
above is associated with equilibrium in labor market (Borjas 2016). In a
competitive labor market, labor demand curve slopes downward due to
1 See equation (7) of Oi (1962).
8
diminishing returns of labor. Therefore, optimal level of hiring is
decided where marginal productivity of additional laborforce is same
with marginal cost of it. In this level, a firm achieves both optimal level
of labor cost and optimal level of hiring. However, if labor cost is not in
optimal level, conditions for equilibrium (in equations above) doesn’t
hold anymore and labor market friction occurs. As an example, assume
that a firm cannot adjust its labor cost easily due to wage rigidity or
cost stickiness. In this case, even if a firm faces economic downturn
and its value of marginal product declines, its marginal labor cost
cannot be easily reduced, so that its level of labor cost spending
becomes suboptimal. This deviation also causes friction in labor market
so that the firm’s hiring decision becomes suboptimal, and its labor
investment efficiency is deteriorated. Many economic studies including
Christoffel and Linzert (2005) have theoretically and empirically
discussed about the association between wage rigidity and labor market
frictions.
Our hypotheses come from the idea that if current level of labor
costs is not in profit-maximizing level, it leads to suboptimal level of
employment since optimality of labor costs and hiring level are
interrelated. Following Oi (1962), we classify labor cost as three factors
(hiring cost, training cost and wage) and explore how their cost
behavior is associated with labor investment efficiency.
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2.1 Wage and labor investment efficiency
Wage is a typical type of labor cost and takes the biggest
portion of it in general. How wage is associated with labor investment
efficiency depends on the level and characteristics of wage payment. If
a firm is paying wage to its employees that is close to an optimal level,
its hiring decision would be more close to equilibrium level and its
labor investment efficiency would increase. A natural question that
arises is how to determine whether a firm’s wage expense is close to
being efficient or optimal. Profit-maximizing level of wage
compensation is decided in the level same with marginal productivity
of labor. In other words, optimal level of wage compensation should
reflect the productivity of a worker who receives it. However, in a real
world situation, wage compensation doesn’t fully reflect worker’s
performance and easily deviates from optimal level. One reason of it is
wage rigidity. The possibility of wage rigidity is introduced by Keynes
(1934) at first, and Stiglitz (1984) and many other researchers argued
that the wage is rigid downwards so that downward adjustment of wage
is harder than upward adjustment of it due to implicit contract and
efficiency wage effect. In this case, wage level cannot fully reflect
marginal productivity of labor. Moreover, especially in Korea and other
East Asian countries, many firms have seniority-based compensation
10
system other than performance-based compensation system (Ahn and
Nam 2008; Kim et al 2004). This kind of pay structure also deviates
wage compensation from the worker’s performance and leads to
inefficiency. Previous empirical studies also support this idea. Looking
over more than 16,000 managers, Abowd (1990) found that
performance-based managerial performance is positively related to
following corporate performance.
To sum up, firms with a compensation structure that is more
related with worker’s productivity are more likely to achieve optimal
hiring. In these firms, the level of wage per workers would be
positively associated with labor investment efficiency. On the other
hand, when firms have a pay structure which less reflects worker’s
productivity, the level of wage per workers would be negatively
associated with labor investment efficiency (LIE).
H1: The level of wage per workers is positively associated with LIE
when a firm’s compensation to employees is closely related to their
performance.
2.2 Training cost and labor investment efficiency
As Oi (1962) mentioned, training costs are investments in the
11
human capital to improve a worker’s future productivity. Using British
panel data, Dearden et al. (2006) showed that work-related training is
associated with significantly higher productivity.
However, the level of training costs itself is not enough to tell
whether it improves future productivity or not. That is, monetary input
or time spending are not the only factors affecting the effectiveness of
training and education program. Other factors such as trainee attitudes,
culture, organization characteristics are also crucial to training
effectiveness (Noe 1986; Black and Mendenhall 1990; Burke et al.
2008). To illustrate a case in point, the possibility of inefficient training
cost spending same amount of spending can cause different results.
These findings imply that the association between training cost and
future productivity is not linear and there are contingent factors that
influence the association between training costs and future productivity
enhancement. The effectiveness of training is more important to future
productivity than the level of training cost itself. A firm’s training can
be effective and successfully improve future labor productivity.
However, there also exists a possibility that a firm’s training is not
effective and fail to improve future productivity. In this case, the firm’s
labor cost spending is excessive and is deviated from optimal level.
This can be also explained theoretically with equation (4). If a
firm’s training cost spending successfully improve future labor
12
productivity, in equation (4) would be positive
and would be same with present value of training cost spending,
(which is in LHS of equation (4)). In means the firm’s
training cost is in optimal, profit-maximizing level. On the other hand,
if a firm’s training program is not effective and fail to improve future
productivity, is less than and
training cost becomes far from optimum. As mentioned above, optimal
level of labor cost leads to optimal level of hiring. Therefore, we can
safely assume that the association between training cost and hiring
efficiency is different between firms with successful training and firms
with unsuccessful training. Firms with successful training would show
more positive association between training cost and labor investment
efficiency, while the association can be negative with firms with
unsuccessful training and spending excessive labor costs.
H2: The level of training cost per workers is positively associated with
LIE in the firms whose training & education investment successfully
improves worker’s productivity.
2.3 Hiring cost and labor investment efficiency
Greenward and Stiglitz (1988) argued that there exists
13
information asymmetry between a firm and laborforce. The reason
firms set higher hiring standards and spend more hiring cost is because
they want to reduce that asymmetry and hire more qualified workers.
Schlicht (2005) empirically showed that recruiting standards are more
demanding when heterogeneity and mobility of workers are high. In
line with this notion, Sedláček (2014) found that hiring standard
explains significant portion of match efficiency fluctuation in U.S.
labor market.
In this regard, whether the high level of hiring cost is
justifiable or not depends on the degree of information asymmetry
firms facing. If there is no information asymmetry, hiring costs are
spent just once and does not affect worker’s productivity. In this case,
firm’s optimal decision is to minimize hiring cost as far as possible and
excessive level of hiring cost leads to inefficiency. However, if firms
are facing information asymmetry problem, insufficient hiring standard
and hiring costs can deteriorate future firm value since they can hire
workers with less productivity. Especially, firms in high-tech industry
tend to have highly sophisticated job functions and hiring unqualified
workers can be crucial to firm performance. These firms have higher
demand of information asymmetry mitigation and high level of hiring
cost is necessary to improve firm value. In this case,
in RHS of equation (4) is positive and the optimal level of
14
hiring cost is decided where .
Therefore, we can assume that the efficiency of hiring cost is
different between firms facing higher degree of information asymmetry
and firms facing lower degree of information asymmetry. Optimal level
of hiring cost of the firms facing serious information asymmetry
problem (i.e. high-tech firms) is higher than the firms less concern
about information asymmetry (i.e. firms providing simple goods or
services). In other words, in the firms with higher demand of
information asymmetry mitigation, high level of hiring cost compared
to firm size is more likely to be optimum. In the firms with lower
demand of information asymmetry mitigation, high level of hiring cost
compared to firm size is more likely to excessive and inefficient, which
can lead to inefficiency of hiring.
H3: The level of hiring cost per workers is positively associated with
LIE in the firms with higher demand of information asymmetry
mitigation.
3. DATA AND RESEARCH DESIGN
3.1 Data Description
15
We can achieve labor cost data from the firm’s financial
statements, but it is hard to capture qualitative characteristics of them.
Human Capital Corporate Panel (HCCP) dataset is a survey-based
panel data and sheds light to qualitative aspects of firm’s hiring
decision.
Human Capital Corporate Panel (HCCP) dataset is a survey-
based panel data exercised by Korea Research Institute for Vocational
Education and Training (KRIVET) and officially approved by Korean
Ministry of Employment and Labor. It is a biannual panel data from
2005. It consists of 450-500 firms selected by stratified sampling
method and therefore relatively free from selection bias.
Question categories of HCCP survey consist of question
categories for managers about general business profiles, human
resource department, human resource management, human resource
development, current situation of employment and also category for
employees. These categories include questionnaire items about firms’
monetary spending on hiring procedure, training program and wage
payment. There are also questionnaire items about manager’s
satisfaction on training program, size and power of labor union, pay
difference between employees, etc. These items allows us to examine
the level, effectiveness, and the characteristics of labor costs and hiring
decisions.
16
In this study, we use survey results of 5 years (2006, 2008, 2010,
2012 and 2014) which consist of 2,389 firm-years. We exclude non-
listed firms since their market price data are hard to get, and also
exclude firms in financial industry since their characteristics are
different from non-financial firms. Therefore, our final dataset consists
of 1,168 firm-years. Financial statements data are obtained from TS-
2000 database and stock price data are obtained from DataGuide. We
match financial data and stock price data with HCCP data based on
stock code.
There are several benefits of using HCCP dataset. First of all, it
is able to capture qualitative information about firms’ labor investment
decision, which cannot be captured from financial statements. Also,
some financial data (e.g. actual spending for hiring procedure) can only
accessible from HCCP. Some firms don’t report their income statement
by the nature of expenses; about 17% of all listed firm-years in our
sample period don’t report ‘education and training expense’ or ‘wage
expense’ (4,470 out of 26,246 firm-years) and there may be the concern
of selection bias. For these reasons, we believe that our unique dataset
can contribute to close examination of the qualitative characteristics of
labor cost.
17
3.2 Measure of Labor Investment Efficiency
Our empirical model measuring labor investment efficiency
follows Pinnuk and Lillis (2007), Li (2011) and Jung et al. (2014).
Pinnuk and Lillis (2007) used the percentage change in the number of
employees ( ) as a proxy for labor investment. Following
Pinnuk and Lillis (2007) and other studies, we regress on
variables representing firm’s economic fundamentals:
where:
NET_HIRE = the percentage change in a firm’s employees.
SALEGRW = the percentage change in sales, and is included to
control firm’s profitability.
ROA = net income / total assets at the beginning of the year.
18
RETURN = the annual stock return for year t.
SIZE = natural logarithm of market value of equity at the
beginning of the year.
QUICK = quick ratio (quick assets divided by current liabilities
at the end of the year)
LEV = long-term debt at the beginning of the year / total assets
at the beginning of the year.
LOSSBIN variables are indicators for each 0.005 interval of
prior year’s ROA from 0 to -0.025.2
From the model in equation (5), the error term is
interpreted as net hiring which is not explained by firm’s fundamental
economic factors. Therefore, following Jung et al. (2014) and Pinnuk
and Lillis (2007), we define a variable Abnormal_Hiring as an error
term derived from equation (5). Absolute value of error term,
|Abnormal_Hiring|, means a degree of abnormal hiring. Note that
|Abnormal_Hiring| and labor investment efficiency has inverse
relationship: higher |Abnormal_Hiring| means a firm’s labor
investment efficiency is lower. We can also divide our sample with
2 Empirical model of equation (5) is first developed by Pinnuk and Lilis (2007), and explanations about variables in this paper are majorly from Jung et al. (2014).
19
overinvesting group and underinvesting group. A firm overinvesting in
labor has positive abnormal hiring and holds. For
overinvesting group, we define absolute value of error term
(|Pos_Abnormal_Hiring|) as a degree of overinvestment. A firm
underinvesting in labor has negative abnormal hiring and
holds. For underinvesting group, we define absolute value of error term
(|Neg_Abnormal_Hiring|) as a degree of underinvestment.
3.3 Test of Hypotheses
Regression model for testing H1 is as follows:
Our dependent variable Abnormal hiring can be any of
|Abnormal_Hiring|, |Pos_Abnormal_Hiring| |Neg_Abnormal_Hiring|.
Dependent variable is |Abnormal_Hiring| when testing full sample,
|Pos_Abnormal_Hiring| when testing overinvesting subsample, and
|Neg_Abnormal_Hiring| when testing underinvesting subsample.
TA_Avg_Wage denotes wage per workers scaled by total asset. High
level of TA_Avg_Wage means that a firm is paying higher wage in
average relative to its size. Paydiff denotes relative compensation of
20
high-performance workers compared with low-performance workers. It
is achieved from HCCP survey results from a questionnaire item
“Compensation level of workers evaluated as highest performance
group compared with compensation level of workers evaluated as
lowest performance group in the same position, setting lowest
performance group’s compensation as 100”. Paydiff is calculated as the
response divided by 100. 3 The bigger the Paydiff is, wage
compensation is more closely related with worker’s performance. On
the other hand, lower level Paydiff implies that the wage compensation
is less related with performance due to other factors such as downward
rigidity or seniority-based pay structure. Coefficient of TA_Avg_Wage
captures the association between wage level and abnormal hiring.
Coefficient of interaction term, TA_Avg_Wage*Paydiff captures the
effect of wage level compounded with pay difference to abnormal
hiring.
We expect that the coefficient of TA_Avg_Wage*Paydiff as
negative because wage level would be more close to optimum in firms
whose wage compensation is closely related to performance, and thus
their hiring would be more efficient. However, without reflecting pay
difference, relatively higher wage level is likely to cause hiring
3 Therefore, the minimum value of Paydiff is 1, which means the compensation of high-performance group and low-performance group are equal.
21
inefficiency. To be specific, firms paying high wage relative to their
size are hard to adjust it downwards and may hire less than optimal
level. Therefore, we expect the effect of TA_Avg_Wage to abnormal
hiring to be positive.
Regression model for testing H2 is as follows:
TA_Avg_Training denotes firms’ spending on training program
achieved by HCCP survey results, and it is scaled by total asset at the
end of the year. Effective is an indicator variable which is 1 if a firm
answered that their training program was helpful on enhancing workers’
productivity.4 Therefore, Effective = 1 can be interpreted as a firm’s
training program was effective and successfully enhanced its worker’s
productivity, while Effective = 0 means the firm’s training program was
not successful.
As it is described in H2, we expect the coefficient of an
interaction term TA_Avg_Training * Effective as negative, which means
4 The questionnaire item is as follows: “Please indicate how much your firm’s training program exercised during the last 1 year improved employee productivity.” The answer consists of four options: ‘Rarely improved’, ‘Improved a little’, ‘Fairly improved’ and ‘Improved a lot’. We define Effective variable as 1 for samples answered ‘Fairly improved’ and ‘Improved a lot’, and as zero otherwise.
22
the relative level of training cost is more likely to be optimal and
mitigates abnormal hiring when the firm’s training program effectively
enhance worker’s productivity. On the other hand, we expect that the
coefficient of TA_Avg_Training as positive, which means when training
program fails to enhance productivity, training cost relative to firm size
is less likely to be optimum and deviates hiring decision from efficient
level.
Regression model for testing H3 is as follows:
For the model3, we conjecture that the demand of information
asymmetry mitigation is higher in R&D intensive firms. For this
purpose, we use a rate of R&D department workers (RnDWorker) as a
proxy of R&D intensity. Since R&D-intensive firms have higher
demand on skilled and qualified workers, they would consider
information asymmetry as more serious problem and would have more
incentive to invest in sophisticated hiring procedure. Consistent with
this conjecture, Moen (2005) found out that mobility of technical
personnel can be a source of R&D spillover, and R&D intensive firms
compensate long tenured technical staff to avoid their migration to
23
other companies. Moreover, Aboody and Lev (2000) found out that
R&D-intensive firms face higher degree of information asymmetry
between inside members and outside investors, and they are associated
with higher level of insider trading.
There might be concerns about variables since using rate of
R&D department workers as a proxy of information asymmetry is not
based on previous studies. However, we believe that R&D intensity is
at least a good proxy of a firm’s demand of highly qualified workers
since job function of R&D needs highly experienced and educated
workers. Moreover, considering there had been no consensus on the
best proxy measuring the degree of information asymmetry between
firm and potential workers in (to the best of our knowledge), we believe
that our proxy is justifiable.
Similar to models for H1 and H2, we expect that the coefficient
of TA_Avg_Hire * RnDWorker as negative and the coefficient of
TA_Avg_Hire as positive. This is because the level of hiring cost
relative to firm size is more likely to be optimal within firms that need
more qualified workers, while it is less likely to be optimal within firms
that are not in urgent need of qualified workers.
We also merge equation (6) to (8) and include all of our
variables of interest in a single model. This is to identify whether our
24
results still hold even after testing H1 to H3 simultaneously. The
merged regression model is as follows;
In models from equation (6) to (9), control variables are also
included. The control variables are majorly based on Jung et al (2014).
AQ which means accounting quality measured by Dechow et al. (2002)
is included since Jung et al (2014). found that labor investment
efficiency is higher for firms with better accounting quality. We also
include inflation and GDP growth rate to control macro-economic
effect to employment decision. Explanations for all variables are listed
in Table 1.
(TABLE 1 here)
4. EMPIRICAL RESULTS
(TABLE 2 here)
25
We present descriptive statistics for the variables in Table 2.
Table 2 shows summary statistics for the variables of interest and
control variables. Among labor costs, wage takes the largest portion and
training cost is the second. Mean value of Effective is 0.55, which
means 55% of our samples answered that their training program
effectively increased the productivity of their workers while 45% of our
samples thought their training program was not satisfactory.
Union_rate shows that 20% of employees in sample firms are joined in
labor union. Paydiff shows that the average compensation gap between
low-performance worker and high-performance worker in the same
position was about 27%.
4.1 Regression Results
(TABLE 3 here)
Table 3 illustrates the regression results from equation (3). The
second and third column of Table 3 show the regression results from
full sample (dependent variable = |Abnormal_Hiring|). The fourth and
26
fifth column show the regression results from positive abnormal hiring
samples (dependent variable = |Pos_Abnormal_Hiring|), meaning the
samples are in overinvestment. In the same way, the sixth and seventh
column of Table 3 show the regression results from underinvestment
samples (dependent variable = |Neg_Abnormal_Hiring|).
Looking at the results from negative abnormal hiring
subsample (underinvesting firms), our variable of interest,
TA_Avg_Wage, is positive and significant. This result implies that firms
paying higher wage relative to their size tend to underinvestment on
labor and hire less than expected level. On the other hand, other
variable of interest, TA_Avg_Wage * Paydiff is negative and significant.
This implies that for firms whose wage is closely related with worker’s
performance, the association between wage payment and
underinvestment is mitigated, consistent with our hypothesis.
Notably, both variables show no statistical significance in
positive abnormal hiring subsample. This can be explained by
downward rigidity or ‘stickiness’ of labor costs. When labor costs are
sticky, downward adjustment of labor costs are harder than upward
adjustment. In this case, inefficiency of labor costs is majorly caused by
excessive spending, and therefore underinvestment in labor is more
pervasive than overinvestment in labor. Consistent with this conjecture,
the association between wage level and abnormal hiring posted in Table
27
3 is more pronounced in underinvesting firms than in overinvesting
firms.
(TABLE 4 here)
Table 4 illustrates the test results of H2. Similar to the results
of H1, coefficient of TA_Avg_Training * Effective is negatively
significant and coefficient of TA_Avg_Training is positively significant
in negative abnormal hiring subsample, consistent with our hypothesis.
In positive abnormal hiring subsample, the significances disappear.
(TABLE 5 here)
Regression results of H3 are posted in Table 5. Both in full
sample and negative abnormal hiring subsample, TA_Avg_Hire shows
positive and significant coefficient. This means that the more a firm
spends on hiring relative to its size, its labor investment becomes less
efficient. On the other hand, interaction term TA_Avg_Hire*
Avg_RndPeople shows negative and significant coefficient, implying
that the association is mitigated in the R&D intensive firms that need
28
highly qualified workers and consider information asymmetry problem
more serious.
(TABLE 6 here)
To test H1 to H3 at the same time instead of testing them
separately, we regress merged model in equation (9). The results are
posted in Table 6. Main results from Table 3 to Table 5 still hold
especially in underinvesting firms. Some findings in control variables
are also notable. Consistent with Jung et al. (2014), accounting quality
(AQ) is negatively associated with abnormal hiring since accounting
quality improvement reduced information asymmetry between
management and investors. Firms that drastically change their hiring
level (high STD_Net_Hire) tend to have less labor investment
efficiency. Inflation also affects labor investment efficiency: firms
abnormally increase its hiring level in the year with higher inflation rate,
implying the possibility of ‘money illusion’ effect suggested by Keynes
(1936).
4.2 Additional Test
To examine the robustness of our test results, we exercise
29
several additional tests. First, we use R&D investment divided by total
asset (TA_RnD) instead of the rate of R&D workers (RnDWorker) as a
proxy of R&D intensity. Untabulated results show that our findings still
holds.
Second, we test whether labor costs are really ‘sticky’ in
Korean firms. From the discussion above, we conjectured that
stickiness of labor costs can be the potential reason deviating labor
costs from optimum. Examining the existence of labor cost stickiness is
important because it can strengthen the theoretical background of labor
cost inefficiency and hiring inefficiency. For the test, we follow
Anderson et al. (2003) and construct a model below:
(10)
where labor cost can be either wage or training cost. The level
of wage and training cost are achieved from financial statements.
Hiring cost is not included since it is not available in financial
statements and only available in biannual survey data, so that
can’t be calculated. Dec is a dummy variable which is
equal to 1 when sales decrease in period t, and 0 otherwise. Total sample used
consists of 19,958 non-financial firm-year data from year 2000 to 2016.
30
(TABLE 7 here)
Results of equation (10) are documented in Panel A of Table 7.
For both wage and training cost, coefficient of is
positively significant and coefficient of is
negatively significant. The only difference between two terms is that
the latter includes sales decrease dummy. Therefore, the results show
that the change rate in labor cost is between sales upturns and sales
downturns and the rate of change during sales downturn is smaller. In
conclusion, labor costs show asymmetric response consistent with cost
stickiness.
To examine the robustness of the result, we add control variables
other than sales to reflect firm-specific fundamentals. The control variables
include log of net hiring, firm size, leverage and ROA. Controlled model is as
in equation (11) and the results are documented in Panel B of Table 7. Our
variables of interest, and , still remains significant and the signs are
not changed.
31
5. CONCLUSION
Labor investment is one of the firms’ important decisions that
has significant influence on firm value (Lee and Yu 2017). However,
the determinants and factors of labor investment efficiency have not
been investigated enough. This study suggests labor cost behavior as
one of the important determinants of labor investment efficiency.
According to Oi (1962), costs regarding labor employment doesn’t only
include wage payment but also includes costs regarding hiring and
training activities. This study investigates the association between cost
behavior of these labor costs and labor investment efficiency.
Following Oi (1962)’s model augmented with Greenward and Stiglitz
(1988), this paper hypothesize that optimality of labor cost is associated
with efficient labor investment. Empirical results of this paper support
the hypothesis. The level of hiring cost, training cost, and wage is
positively associated with efficient labor investment only if they
successfully contribute to labor productivity and firm value.
Our study has several limitations. First of all, this study relies
on survey data with relatively small sample. Therefore, concern about
32
response bias or selection bias may arise. Nevertheless, we believe that
the benefit of using survey data is larger than its cost since selection
bias is mitigated by stratified sampling method and the dataset includes
qualitative cost information which is hard to be achieved from financial
statements.
Other limitation is about the adequacy of our model and proxy
variables. One may concern that our measure of labor cost optimality
and labor investment efficiency are hard to rely on, since many of them
are not used in previous studies. This is the common concern about the
studies about cost optimality or labor investment efficiency, since
generally accepted methodologies about them are scarce. Even though
some of our models are not commonly used, we still believe they are
worth it because they have solid theoretical background from previous
studies and based on acknowledged suggestions.
Despite those limitations, this paper has several contributions.
First, this paper empirically examines the association between labor
cost behavior and labor investment efficiency which has rarely been
investigated. Also, this paper uses unique survey-based panel data and
shed light on the qualitative aspects of labor costs. Finally, this paper
gives insight to management decision makers that optimization of labor
costs is important on improving labor investment efficiency and firms
should closely take care of their labor cost behavior. We hope that this
33
paper helps facilitating further studies about this issue with improved
theory and methodology.
34
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37
TABLE 1. Variable Description
AQ Accounting quality measured by accruals quality from Dechow and Dechev (2002) model augmented with Jones(1991)
Union_Rate Union member / Total employees (=0 if there is no union)
Union_Power =1 if a firm answered that it makes agreement with union ahead of labor adjustment
Inflation Inflation rate
GDPGRW GDP growth rate
MTB MV / BV of common equity
Size Log (market value of equity)
Quick Quick asset / Current liability
Lev Non-current liability / Total asset
Divdum =1 if a firm pays dividend, o/w =0
STD_CFO 5 year standard deviation of cash flow from operations
STD_Sales 5 year standard deviation of sales
Tangible Tangible asset / Total asset
Loss =1 if a firm’s Net income is less than o/w =0
STD_Net_Hire 5 year standard deviation of NET_HIRE
Laborintensity Total employees / Total asset
Yeardum Year dummy
38
TABLE 2. Descriptive statistics
N Mean Std. 1th-quantile Median 3th-
quantile TA_Avg_Wage 1176 0.000368 0.000371 0.000114 0.000266 0.000489
TA_Avg_Hire 1005 3.39E-06 6.88E-06 1.67E-07 7.77E-07 3.00E-06
TA_Avg_Training 1153 2.35E-06 4.00E-06 3.46E-07 9.75E-07 2.45E-06
RndWorker 1204 0.06873 0.086188 0 0.038622 0.100846
Effectiveness 1211 0.55161 0.497535 0 1 1
Paydiff 1211 1.269232 0.633427 1 1 1.25
Union_rate 1211 0.199246 0.267326 0 0 0.43878
Union_power 1211 0.088357 0.28393 0 0 0
AQ 1211 0.018038 0.041799 0.003019 0.007111 0.018329
Inflation 1211 0.027933 0.011233 0.022 0.022 0.036
GDPGRW 1211 0.032744 0.014948 0.029 0.037 0.039
MTB 1170 1380.11 971.5125 722.485 1157.38 1738.47
Size 1170 11.36516 1.495734 10.34487 11.06082 12.02944
Quick 1211 1.597252 1.579922 0.669669 1.063052 1.792376
Lev 1211 0.105878 0.086513 0.037539 0.082711 0.154997
Divdum 1211 0.480595 0.49983 0 0 1
STD_OCF 1211 32266753 1.11E+08 3319397 6303030 15777751
STD_Sales 1211 98347464 3.41E+08 8737209 18911844 49915573
Tangible 1211 0.326202 0.169245 0.209794 0.316377 0.433507
Loss 1211 0.180017 0.38436 0 0 0
STD_Net_Hire 1136 0.122592 0.123124 0.044894 0.08585 0.15207
Laborintensity 1171 2.75E-06 2.00E-06 1.37E-06 2.33E-06 3.60E-06
39
TAB
LE
3. T
est o
f H1
Full
Sam
ple
Posi
tive A
bnor
mal
Hiri
ng
Neg
ativ
e Abn
orm
al H
iring
Inde
pend
ent v
aria
bles
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
Inte
rcep
t 0.
0629
0.
88
0.
2846
1.
90
* -0
.133
1 -1
.84
*
TA_A
vg_W
age
51.5
413
2.
17
**
-44.
6378
-0
.78
99.8
466
4.60
**
* TA
_Avg
_Wag
e*Pa
ydiff
-7
.950
3
-0.5
8
59
.657
4 1.
38
-2
1.48
53
-2.1
4 *
* Pa
ydiff
0.
0003
0.
04
-0
.009
0 -0
.58
-0
.001
1 -0
.22
Uni
on_r
ate
-0.0
211
-1
.19
-0.0
199
-0.5
6
-0.0
177
-1.0
1
U
nion
_pow
er
-0.0
169
-1
.14
-0.0
169
-0.5
7
-0.0
190
-1.3
1
A
Q
-0.1
218
-1
.21
-0.1
119
-0.6
2
-0.1
251
-1.1
7
In
flatio
n 1.
4118
1.
59
2.
7187
1.
63
1.
1106
1.
22
G
DPg
row
th
-1.2
728
-1
.60
-2.4
844
-1.6
2
-0.2
146
-0.2
7
M
TB
0.00
00
-0.2
5
0.
0000
-1
.44
0.
0000
1.
74
* Si
ze
0.00
37
0.71
-0.0
106
-0.9
4
0.01
44
2.84
**
* Q
uick
0.
0052
1.
75
* 0.
0074
1.
03
0.
0040
1.
53
L
EV
-0
.090
6
-1.6
2
-0
.144
5 -1
.31
-0
.047
1 -0
.87
Div
dum
-0
.036
9
-3.3
0 *
**
-0.0
544
-2.6
5 **
* -0
.000
6 -0
.05
STD
_OC
F 0.
0000
-0
.79
0.00
00
-0.0
1
0.00
00
-1.0
2
ST
D_S
ales
0.
0000
0.
58
0.
0000
0.
61
0.
0000
0.
35
Ta
ngib
le
0.00
23
0.08
0.03
53
0.65
-0.0
262
-0.9
5
L
oss
0.02
66
2.37
**
0.
0432
2.
02
**
0.01
92
1.66
*
STD
_Net
_Hir
e 0.
1704
4.
81
***
0.19
22
2.98
**
* 0.
1387
3.
82
***
Lab
orIn
tens
ity
-554
4.79
34
-2.0
6 *
* -9
699.
8895
-1
.71
* -2
992.
7483
-1
.19
. *,
**,
and
***
den
ote
statis
tical
sig
nific
ance
bet
wee
n th
e tw
o su
bsam
ples
at
the
10%
, 5%
, an
d 1%
lev
els,
resp
ectiv
ely.
40
TAB
LE
4. T
est o
f H2
Full
Sam
ple
Posi
tive A
bnor
mal
Hiri
ng
Neg
ativ
e Abn
orm
al H
iring
Inde
pend
ent v
aria
bles
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
Inte
rcep
t 0.
0066
0.
08
**
0.02
41
0.14
**
-0
.002
7 -0
.03
TA_A
vg_T
rain
ing
4120
.871
7
2.33
**
10
276.
0000
1.
01
17
41.2
697
2.70
**
* TA
_Avg
_Tra
inin
g*E
ffect
ive
-334
7.28
85
-1.5
1
-1
0235
.000
0 -0
.29
-7
33.1
483
-2.3
8 *
* E
ffec
tive
0.00
52
0.52
0.01
67
0.86
-0.0
035
-0.3
4
U
nion
_rat
e -0
.019
4
-1.0
8
-0
.023
5 -0
.67
-0
.010
4 -0
.56
Uni
on_p
ower
-0
.017
0
-1.1
2
-0
.015
6 -0
.52
-0
.020
4 -1
.32
AQ
-0
.144
8
-1.4
3
-0
.143
5 -0
.79
-0
.158
2 -1
.41
Infla
tion
-0.0
305
-0
.04
-0.1
839
-0.1
1
0.05
52
0.06
GD
Pgro
wth
3.
2716
1.
98
**
6.91
11
2.16
**
1.
0761
0.
62
M
TB
0.00
00
-0.7
3
0.
0000
-1
.41
0.
0000
0.
54
Si
ze
-0.0
011
-0
.24
-0.0
119
-1.1
7
0.00
37
0.79
Qui
ck
0.00
67
2.24
**
0.
0094
1.
32
0.
0059
2.
12
**
LE
V
-0.0
930
-1
.64
-0.1
114
-1.0
1
-0.0
701
-1.1
8
D
ivdu
m
-0.0
422
-3
.72
***
-0
.063
3 -3
.09
***
-0.0
112
-0.8
7
ST
D_O
CF
0.00
00
-0.6
7
0.
0000
0.
05
0.
0000
-0
.76
STD
_Sal
es
0.00
00
0.66
0.00
00
0.67
0.00
00
0.47
Tang
ible
0.
0108
0.
38
0.
0452
0.
84
-0
.014
1 -0
.48
Los
s 0.
0267
2.
36
**
0.03
89
1.84
*
0.01
64
1.34
STD
_Net
_Hir
e 0.
1838
5.
07
***
0.21
26
3.26
**
* 0.
1525
3.
83
***
Lab
orIn
tens
ity
-457
9.61
71
-1.7
2 *
-8
072.
0399
-1
.44
-1
146.
3876
-0
.43
. *,
**,
and
***
den
ote
statis
tical
sig
nific
ance
bet
wee
n th
e tw
o su
bsam
ples
at
the
10%
, 5%
, an
d 1%
lev
els,
resp
ectiv
ely.
41
TAB
LE
5. T
est o
f H3
Full
Sam
ple
Posi
tive A
bnor
mal
Hiri
ng
Neg
ativ
e Abn
orm
al H
iring
Inde
pend
ent v
aria
bles
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
C
oeff.
Est
imat
e t-v
alue
In
terc
ept
0.08
03
1.22
0.22
60
1.74
*
-0.0
099
-0.1
4
TA
_Avg
_Hir
e 16
99.0
003
2.
07
**
-245
0.34
71
-1.5
1
37
98.7
885
4.27
**
* TA
_Avg
_Hir
e*R
ndW
orke
r -1
0153
.000
0
-1.6
5 *
-1
904.
5634
-0
.19
-181
11.0
000
-2.4
2 *
* R
ndW
orke
r -0
.029
6
-0.5
0
-0
.026
9 -0
.28
-0
.024
5 -0
.33
Uni
on_r
ate
-0.0
240
-1
.33
-0.0
306
-0.9
2
-0.0
161
-0.8
1
U
nion
_pow
er
-0.0
136
-0
.87
-0.0
066
-0.2
3
-0.0
240
-1.4
2
A
Q
-0.2
981
-2
.06
**
-0.1
260
-0.6
7
-1.1
514
-4.0
2 *
**
Infla
tion
2.14
21
2.00
*
3.49
32
1.89
*
0.71
98
0.59
GD
Pgro
wth
0.
2090
0.
50
0.
3933
0.
52
-0
.198
9 -0
.42
MTB
0.
0000
-0
.99
0.00
00
-1.1
8
0.00
00
0.49
Size
-0
.001
8
-0.3
6
-0
.013
4 -1
.37
0.
0059
1.
16
Q
uick
0.
0033
1.
07
0.
0013
0.
19
0.
0025
0.
80
L
EV
-0
.090
2
-1.5
6
-0
.172
0 -1
.69
* -0
.042
0 -0
.64
Div
dum
-0
.030
8
-2.8
2 *
**
-0.0
475
-2.5
4 **
-0
.001
5 -0
.11
STD
_OC
F 0.
0000
-0
.29
0.00
00
0.22
0.00
00
-0.3
9
ST
D_S
ales
0.
0000
0.
15
0.
0000
-0
.14
0.
0000
0.
20
Ta
ngib
le
0.00
95
0.33
0.01
80
0.35
-0.0
272
-0.8
6
L
oss
0.01
13
1.00
0.01
28
0.63
0.00
38
0.30
STD
_Net
_Hir
e 0.
1717
4.
82
***
0.19
05
3.15
**
* 0.
1413
3.
38
***
Lab
orIn
tens
ity
-303
6.01
82
-1.1
2
-5
358.
2545
-0
.99
-6
59.3
361
-0.2
3
.
*, *
*, a
nd *
** d
enot
e sta
tistic
al s
igni
fican
ce b
etw
een
the
two
subs
ampl
es a
t th
e 10
%,
5%,
and
1% l
evel
s, re
spec
tivel
y.
42
TAB
LE
6. T
est o
f Hyp
othe
ses i
n M
erge
d R
egre
ssio
n M
odel
Full
Sam
ple
Posi
tive A
bnor
mal
Hiri
ng
Neg
ativ
e Abn
orm
al H
iring
In
depe
nden
t var
iabl
es
Coe
ff. E
stim
ate
t-val
ue
Coe
ff. E
stim
ate
t-val
ue
Coe
ff. E
stim
ate
t-val
ue
Inte
rcep
t -0
.050
3
-0.6
2
0.
0749
0.
47
-0
.203
4 -2
.28
**
TA_A
vg_W
age
63.9
866
2.
54
**
-39.
7102
-0
.70
106.
2039
3.
99
***
TA_A
vg_W
age*
Payd
iff
-19.
3684
-1
.41
56.6
802
1.
36
-3
1.07
28
-2.3
7 *
* Pa
ydiff
0.
0023
0.
32
-0
.007
4
-0.5
1
0.00
22
0.21
TA_A
vg_H
ire
1254
.73
1.
45
-3
393.
2761
-1
.93
* 34
19.0
669
3.67
**
* TA
_Avg
_Hir
e*R
ndW
orke
r -1
0566
.000
0
-1.6
9 *
-200
8.50
35
-0.2
-169
31.0
000
-2.1
9 *
* R
ndW
orke
r -0
.028
9
-0.4
8
-0.0
202
-0
.21
-0
.009
1 -0
.12
TA
_Avg
_Tra
inin
g 81
24.0
810
3.
55
***
1275
0.00
00
2.89
**
* 53
30.2
230
2.21
**
TA
_Avg
_Tra
inin
g*E
ffect
ive
-793
0.06
65
-3.0
8 **
* -1
1972
.000
0
-2.5
5 **
-6
665.
3260
-2
.18
**
Eff
ectiv
e 0.
0090
0.
86
0.
0155
0.
81
0.
0081
0.
7
. *,
**,
and
***
den
ote
statis
tical
sig
nific
ance
bet
wee
n th
e tw
o su
bsam
ples
at
the
10%
, 5%
, an
d 1%
lev
els,
resp
ectiv
ely.
43
TAB
LE
6. T
est o
f Hyp
othe
ses i
n M
erge
d R
egre
ssio
n M
odel
(Con
tinue
d)
Full
Sam
ple
Posi
tive A
bnor
mal
Hiri
ng
Neg
ativ
e Abn
orm
al H
iring
Inde
pend
ent v
aria
bles
C
oeff.
Esti
mat
e t-v
alue
C
oeff.
Esti
mat
e t-v
alue
C
oeff.
Esti
mat
e t-v
alue
U
nion
_rat
e -0
.018
64
-1
-0
.019
0
-0.5
4
-0.0
152
-0.7
5
Uni
on_p
ower
-0
.012
21
-0.7
6
-0.0
095
-0
.32
-0
.019
7 -1
.15
A
Q
-0.2
900
-2
.00
**
-0.1
399
-0
.73
-0
.999
9 -3
.41
***
Infla
tion
1.87
00
1.68
*
3.63
40
1.86
*
0.68
26
0.54
GD
Pgro
wth
0.
2641
0.
62
0.
2419
0.
31
-0
.122
2 -0
.26
M
TB
0.00
00
0.01
0.00
00
-0.6
7
0.00
00
1.72
*
Size
0.
0069
1.
19
-0
.003
0
-0.2
6
0.01
85
2.98
**
* Q
uick
0.
0020
0.
61
0.
0011
0.
15
0.
0008
0.
24
L
EV
-0
.086
7
-1.4
5
-0
.140
2
-1.3
2
-0.0
404
-0.6
Div
dum
-0
.033
6
-2.9
7 *
**
-0.0
581
-2
.93
***
0.00
37
0.28
STD
_OC
F -0
.000
0 -0
.24
0.
0000
0.
12
-0
.000
0 -0
.55
ST
D_S
ales
-0
.000
0 -0
.15
-0
.000
0 -0
.14
-0
.000
0 -0
.01
Ta
ngib
le
0.02
13
0.73
0.04
07
0.77
-0.0
146
-0.4
5
Los
s 0.
0075
0.
65
0.
0122
0.
57
0.
0018
0.
14
ST
D_N
et_H
ire
0.19
61
5.21
**
* 0.
2165
3.
31
***
0.16
08
3.72
**
* L
abor
Inte
nsity
-4
636.
0394
-1
.61
-4
263.
3487
-0
.72
-2
702.
8836
-0
.91
.
*, *
*, a
nd *
** d
enot
e sta
tistic
al s
igni
fican
ce b
etw
een
the
two
subs
ampl
es a
t th
e 10
%,
5%,
and
1% l
evel
s, re
spec
tivel
y.
44
TABLE 7. Stickiness of Labor Costs
Panel A
y = y =
Independent variables
Coeff. Estimate t-value Coeff.
Estimate t-value
Intercept 0.0367 18.33 *** 0.0041 0.42 Log_Salesgrw 0.0198 16.14 *** 0.2830 8.43 ***
Log_Salesgrw*Dec -0.1300 -12.74 *** -0.2034 -3.95 ***
Panel B
y = y =
Independent variables
Coeff. Estimate t-value Coeff.
Estimate t-value
Intercept 0.0412 1.95 * -0.0748 0.42 Log_Salesgrw 0.1659 24.42 *** 0.4506 8.43 ***
Log_Salesgrw*Dec -0.0999 -10.04 *** -0.0963 -3.95 * Log_NET_HIRE -0.1977 -36.65 *** -0.6109 -22.23 ***
Size -0.0002 -0.19 0.0042 0.73 Lev 0.0022 0.29 0.0366 1.05
ROA 0.0226 3.14 *** 0.0346 1.04
*, **, and *** denote statistical significance between the two subsamples at the 10%, 5%, and 1% levels, respectively.
45