Labour Economics Introduction: Some Preliminaries

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Labour Economics Introduction: Some Preliminaries

Labour Economics Introduction: Some Preliminaries

- Objectives of Labour Economics:

- To explain and evaluate labour market outcomes.

- Labour market outcomes?

- Compensation, wages, benefits, pay structure (price variables)

- Employment, unemployment, skill composition, types of jobs, hours worked (quantity variables)

- Other? union status; hiring and promotion practices; work rules; form, nature & length of contracts etc.

- Outcomes reflect the interplay of:

(1) decisions of buyers and sellers of labour services;

(2) institutions; and

(3) government.

1 - Role of Markets:

- Market economies: decision-making is largely decentralized.

-Decision makers: - individual buyers and sellers.

i.e. employers and employees (workers).

- Millions of workers are sorted into millions of jobs; thousands of wage rates.

- Wages, job matches, contract provisions reflect interaction of employers and workers.

- simple contracts: wage-hours provisions

- complex: contracts for long-term matches (wage progression, career paths, pensions and benefits)

- Explaining this process and its consequences is a major task of labour economics.

2 - Role of Institutions and Centralization:

- Main institutions: unions, professional associations and, in some countries, employer organizations.

- North American labour markets are among the most decentralized in the developed world.

- large non-union sectors

- decentralized bargaining within the unionized sector common.

- Many developed countries: more centralization

- union coverage higher

- bargaining often more centralized: industry or even economy-wide bargaining may occur.

- models and approaches needed for these arrangements too.

3 - Role of Government in Labour Markets:

- Markets, individual and union contracts are important but:

- they are highly regulated by government

- affected by many government programs.

- governments can be major employers.

- Studying the effects of government a key task.

- Government intervention in labour markets (Canada):

- Employment/Labour standards legislation (mainly provincial)

- Minimum wages - Minimum overtime premia - Maximum hours - Minimum vacation pay - Working age - Notice of layoff requirements - Maternity leave - Equal pay and pay equity - Health and safety regulation.

- Collective bargaining legislation (mainly Provincial) - regulates collective bargaining, union formation, strike/lockout rules.

- Public education and training programs. - helps determine workforce skill levels.

4 - Income Maintenance programs: - Workers' compensation (Provincial) - (Un)Employment insurance (Federal) - Social assistance or welfare (Provincial) - Public pension plans (Federal).

- Taxation: - income taxes affect sellers decisions - payroll taxes affect buyers decisions.

- Government as an employer (roughly 20% of employment)

- Public administration, health, education, social services, local government services, transportation, utilities all have significant public sector employment.

- More centralized: dominant employer, high unionization.

- Other countries?

- government involvement varies substantially

- more direct role in wage determination in some countries.

- active labour market policies in Sweden

- United States more laissez faire than Canada.

5 - The (micro) economic approach:

- Decision makers are assumed to be rational and self-interested.

- Implication: decisions are made based on a comparison of its benefits and costs.

- Best decision changes when factors determining the benefits and costs of the decision change.

- This approach underlies the models covered in the course.

- Is this realistic?

- Are people really like rational calculating machines?

- What about role of custom/tradition, altruism, notions of fairness in affecting decisions? Are these inconsistent with rationality?

- “Models” – simplification implied but hopefully captures something important.

- simplification: manageable, ignore unessential detail.

- Ultimate test? do the models make predictions that fit the data.

- Other possible approaches?

- Descriptive approaches: describe actual arrangements, their evolution. (Institutional economics; sociological approaches)

- Group behavior e.g. classes and conflict (Marxian approaches, Radical economics)

- Behavioral economics and psychological approaches.

6 - Some current issues in labour economics:

- Is current US unemployment and low employment structural or cyclical?

- Long-term unemployment: what are its long-term consequences?

- Aging populations and the workforce: implications? policies?

- New technologies and labour markets: polarization? what will people do? does AI mean no good jobs?

-Trade with China and India: what does it do to Canadian labour markets?

- Declining unionization: are private sector unions doomed?

- Inequality trends :

- why have the very rich gotten so much richer?

- what is happening to labour’s share of national income?

- Are high minimum wage rates a good idea?

- Can governments create jobs or do they just change the mix of jobs?

7 Data on Labour Market Outcomes: Major Sources

- Labour economics is “data intensive”.

- Good starting points:

Statistics Canada Web site: http://www.statcan.gc.ca

CANSIM Database (link off Statistics Canada’s main page): time series.

Lakehead library site: Data and Statistics (Government Info/Data), access to a variety of data sources.

See data source links on course website.

(1) Labour Force Survey:

- Monthly. See Labour Force Information Cat. 71-001.

- See course website for link to the latest release.

- Survey of roughly 62,000 households.

- Main source of data on: - Employment - Unemployment

- See questionnaire (in Guide to the Labour Force on website). Data includes:

- Hours of work - Industry - Occupation - Job tenure - Time unemployed - Reason last job ended, etc.

8 - Wage, union status and additional job data since 1997.

- Also provides information on worker characteristics. - Age, sex, education - Province, region.

- These can be cross-referenced with labour market outcomes.

- Historical LFS data.

- LFS has existed since 1946 (but major revisions).

- Labour Force Historical Review extensive tables for data back to 1976. (Access via Library webpage: Government Info/Data link then use “Equinox” or ODESI)

- Older data: Historical Labour Force Statistics (paper – Library) Historical Statistics of Canada (see below).

(2) Survey of Employment, Payrolls and Hours (SEPH)

- Monthly. See: Employment, Hours and Earnings Cat. 72-002

- Employer data: mix of administrative (tax data) and employer survey data.

- Data reported by detailed industry and province. - Number of employees - Hours of work - Weekly and hourly wages and salaries.

9 (3) Census:

- Every 5 years (since 1961 every 10 before that back to 1871).

- Wage and salary income, occupation and industry employment.

- Good personal and family characteristic data.

- Widely used in studies of wage differences and inequality.

- 2011 results are just being released ("National Household Survey")

(4) Survey of Labour and Income Dynamics:

- Predecessor: Survey of Consumer Finances

- A panel survey: follows same people over time.

- Annual data on incomes, poverty, inequality: Income in Canada

- Has a Statistics Canada page (search “Income in Canada”)

- Some tables with income, poverty data back to 1976.

(5) Historical Sources for Canada

Historical Statistics of Canada now online: (http://www.statcan.ca/english/freepub/11-516-XIE/sectiona/toc.htm)

CANSIM (see above) – has some historical data.

10 (6) U.S. Data:

- Data from the U.S. counterparts of the Labour Force Survey (Current Population Survey) and SEPH are reported in:

Employment and Earnings (paper) U.S. Bureau of Labor Statistics (BLS).

- BLS website: http://stats.bls.gov/ (data available free)

- Federal Reserve Economic Data (FRED) website: http://research.stlouisfed.org/fred2/

- many US and some international data series (electronic)

(7) International data

European Union (EUROSTAT): http://epp.eurostat.ec.europa.eu

International Labor Organization (http://laborsta.ilo.org/)

OECD (http://stats.oecd.org/)

Bureau of Labor Statistics: Foreign Labor Stats Page http://stats.bls.gov/fls/home.htm

11 Real and Nominal Wages

- In economic models the wage (compensation) variable is usually a measure of the real wage (real compensation).

Real wage = the wage adjusted for changes in the price level over time.

e.g.,

labour supply: workers likely care about what their wages will buy, i.e. compared to the prices of consumer goods.

labour demand: employers care about how the wage paid compares to the price of the product produced.

Measuring the Real Wage:

- Nominal wage data: wage in actual dollars

Retail worker in 1966: $1.00 hour

Retail worker in 2013: $10.25 hour

- These figures are not comparable over time.

- Inflation adjustment required.

- Real Wage: - nominal wage adjusted for changes in the price level.

- constant dollar wage, i.e., wage in terms of a base year.

12 - Calculating the real wage

(1) Obtain a relevant price index:

Consumer Price Index (Base year 2002) June 1966 17.5 June 2013 123.0

- Base year? year in which the index equals 100

- Prices in 2013 were more than 7 times higher (123/17.5) than in 1966.

(2) Convert the nominal wage data into CPI Base Year (2002) dollars:

Real Wage = (Nominal Wage) x (100/Price Index)

1966 $1.00 x (100/17.5) = $5.71 2013 $10.25 x (100/123.0)= $8.33

What if you want the real wage in 2013 dollars?

Real wage in = (Nominal wage) x (Price index in 2013) 2013 dollars (Price index)

- where the price index has 2002 as its base.

- so 1966 wage of $1 is worth $7.03 in 2013 dollars ($1x 123.0/17.5)

13 Measuring Economic Relationships: Ordinary Least Squares Regression

- References: see Ch. 1, Appendix of Benjamin, Gunderson, Lemieux & Riddell.

- Concerned with:

- Measuring the relationship between variables.

- Testing hypotheses about the measured relationship.

- Regression and related techniques are widely used in labour economics.

- Classification of Variables:

Dependent variable: the variable you are trying to explain.

Explanatory or independent variables: the variables you are trying to explain the dependent variable with.

14 Example: Wages and education.

Say that 12 people are surveyed and each is asked their wage and number of years of education. Say this is the result:

Person: Wage(W) Years of Education (ED) 1 $12.00 13 2 $24.00 17 3 $11.00 8 4 $15.00 12 5 $13.00 13 6 $20.00 16 7 $9.00 10 8 $10.00 6 9 $13.00 10 10 $15.00 14 11 $8.00 2 12 $9.00 3

- Scatter plot: plots the 12 observations of W vs. ED

- Suggests a positive relationship. - How to measure it?

15 - Linear Regression: assumes a linear relationship between the two variables.

W = a + b ∙ ED + e Eq. (1)

a = intercept or constant b = slope measuring the effect of a rise in ED on W

“a” and “b” are the coefficients or parameters of the regression.

“e” : error term (relationship is inexact due to measurement error, uncontrolled for variables, etc.)

- Choose a and b so that (Eq. 1) most closely fits the scatter pattern.

- Best fit? Method of ordinary least squares (OLS)

- OLS chooses a and b to minimize the sum of the squared, vertical distances between the fitted line and the data points.

(actual calculations done with statistical software)

For the example the best fitting line has: a=4.69, b=0.83

W = 4.69 + 0.83 x ED

- Interpreting output:

- Slope coefficient: an extra year of education raises the wage by 0.83 (83 cents).

- Intercept: if ED=0 predicted wage is $4.69

16 - Statistics commonly included in a regression output:

(a) Std. error of a, b: a measure of the uncertainty of the estimates.

The larger it is relative to the size of the coefficient (a or b) the less reliable is that estimate.

Example: std. error of a = 1.92 std. error of b = .17

(b) t-statistic:

t-statistic= (coefficient estimate) (Std. error)

- tests whether the coefficient estimate differs from 0.

i.e. tests for the existence of a relationship between the variables.

Example: t-stat of a = 2.44 t-stat of b = 4.88

- Rule of thumb (larger samples):

Absolute value of t > 2.0 relationship is statistically significant.

Absolute value of t<2.0 relationship not statistically significant.

- Output is sometimes presented with the t-statistics or std. errors in brackets below or beside the coefficient estimates:

e.g., W = 4.69 + 0.83 x ED (2.44) (4.88)

17 - R2 is a measure of goodness of fit.

- Range 0-1 : near 0 poor fit, near 1 close fit.

- it measures share of the variation in W that is explained by the estimated equation.

R2 = .704 , 70.4% of the variation in W (around its mean) is explained.

- Multiple Regression (more than one explanatory variable):

- In practice, the value of an economic variable depends on many variables.

- Multiple regression fits the relationship between a dependent variable (e.g. wage) and several explanatory variables.

e.g. Wage might depend upon: - Years of education (ED) - Ability (IQ) - Seniority (SEN) - Union status (UNION)

Multiple regression fits (still linear):

W = a + b x ED + c x IQ + d x SEN + f x UNION + e

by choosing: a,b,c,d,f to minimize the sum of squared deviations of the equation from the values of W.

18 - Importance of multiple regression?

- Simple version: did the estimate of "b" reflect education or omitted variables that are correlated with education?

e.g. education vs. ability

- Muliple regression allows you to isolate the effect of each explanatory variable on the dependent variable.

Dummy Variables:

- Dummy variable: has a value of 0 or 1

- Equals 1 if the observation satisfies a certain condition, 0 if it does not.

Examples: - Married or not - Woman or Man - Has a university degree or not.

- Coefficient on a dummy: shows the effect on the dependent variable of satisfying the condition vs. not satisfying it.

- Sometimes a series of dummy variables describe the same characteristic.

e.g., age, educational attainment, industry of employment.

- Say maximum educational attainment can be one of three possibilities and define a dummy variable for each possibility:

Less than high school LHS=1 (HS=MHS=0) High school HS=1 (LHS=MHS=0) More than high school MHS=1 (LHS=HS=0)

19 Notice that: LHS+HS+MHS=1 for any given person.

Say that wages (W) are determined as follows:

W = a LHS + b HS + c MHS

substitute: LHS=1-HS-MHS then

W = a (1-HS-MHS) + b HS + c MHS

so: W = a + (b-a) HS + (c-a) MHS

- In this last equation LHS=1 is the default category for educational attainment.

- Coefficients on HS and MHS are interpreted as the effect on W of being in either HS or MHS rather than the default category (LHS=1).

- Ordinary least squares is a common statistical method in labour economics.

- not the only method.

- output from many other methods can often be interpreted in much the same way as OLS.

- Handout: Earnings equation table from Krueger (1993)

- another standard way to present regression output.

- remember it is just a linear equation! (write out the equation for the example)

20 SUPPLY AND DEMAND IN LABOUR MARKETS

- Sources: BGLR, Ch. 1 and Ch. 7 pp. 191-202.

- Basic model of price and quantity determination.

Price of labour:

- wage rate (all compensation)

- Wages NOT income

- wage (W): price of labour per hour, per week

- income: wages and salary income plus all other forms of non-labour income (investment income, transfer income, etc.)

Income = W x (Time Worked) + Non-labour income

Measures of the quantity of labour

- Possible Units? Number of people Hours, weeks of work

- Time period: day, week, year.

- Level of “aggregation”? many possible levels of application

- Specific type of job.

- Related jobs: e.g - same occupations - same skill level

21 - Aggregate: - Across many (possibly all) job. - Demographic groups.

- Level of focus depends upon problem under study.

Labour supply (LS)

- The amount of labour time people in the relevant market are willing to work.

- Economic approach: a person’s labour supply decision reflects a comparison of the costs and benefits of supplying labour.

- benefit of supplying labour? Pay! - cost? Value of time in other uses.

- Some key determinants of labour supply:

- Wage rate

- probably a positive effect on LS

- higher pay: work more attractive vs. other uses of time.

- If pay is high in a particular type of job: people switch from alternative jobs.

- Wages paid at other jobs: value of time in another job.

- Tastes/preferences: determines value of non-work time, value of money.

- Size of the adult population: how many decision-makers?

- Labour supply curve - (Probably) upward sloping in wage (W)- LS diagram.

- Changes in values of determinants of LS , other than the wage, shift the LS-curve.

22 Labour Demand (LD)

- Amount of labour that employers in the relevant market would like to hire. .

- Economic approach? Labour demand decision reflects a comparison of the costs and benefits of hiring labour.

- cost? What the employer must pay the worker. - benefit? Value of the worker’s time to the employer e.g. value of output produced.

- Some determinants of labour demand:

- Wage level: - Negatively related to LD.

- Technology: determines how much labour is needed to produce a given amount of output.

- Output market conditions, e.g., output price.

- Cost or price of other inputs.

- Labour demand curve

- Downward sloping in wage (W)- LD diagram.

- Changes in values of other determinants of LD shift the LD-curve.

23 Labour Market Equilibrium

- Equilibrium: - values of W (wage) and L (labour) where LS=LD

- equilibrium? no pressure for W or L to change

- Call equilibrium wage W*

- Consider W

- Excess demand for labour LS

- labour shortage: employers rationed ; workers have no problems finding jobs

- Workers: "pay more or I will go elsewhere".

- Employers: some are willing to pay more rather than do without.

- Result? Wage rises.

- Consider W>W*

- Excess supply of labour LS>LD

- More job applicants than jobs.

- Employers: "take less or I'll hire someone else"

- Workers: some are willing to take less rather than be out of a job

- Result? Wage falls.

24 - Is it a “good” outcome? Potentially “efficient”.

- All jobs created are created because the employer and worker expect to gain i.e. benefits > costs to both decision-makers.

- Each job match creates a surplus:

At a given level of L:

- Height of labour demand curve: maximum some employer in this market would pay for extra L.

- Height of labour supply curve: minimum some worker needs to be willing to supply extra L.

- Surplus on a given job?

- Employer: difference between maximum would pay and the wage.

- Worker: difference between wage and the minimum they need to be willing to work.

- All jobs created at supply-demand equilibrium create some surplus for both employers and workers.

- The supply-demand outcome generates the maximum amount of surplus from this market.

(add up the surpluses from each job to get total surplus)

- in this sense the outcome is a good or “efficient” one.

25 Usefulness of the supply-demand model:

- Provides a framework for explaining wages and employment:

- shifts in supply and demand curves change wages and employment.

- levels of wages and employment reflect values of variables that shift supply and demand curves.

- Imagine the Canadian labour market as a network of markets: - use it to think about wage structure, job share by skill & occupations.

Limitations of the Supply-Demand model applied to labour markets:

- Competition assumed: union sector? few employers? Public sector? - extensions needed! (will look at some of these)

- No explanation of unemployment: excess supply disappears. - what's missing? Unemployment appears bounded but why doesn't it disappear? What explains fluctuations in unemployment?

- Wages often seem more rigid than Supply-Demand suggests.

- treats wages like any other price: adjusts to equate supply and demand.

- Does the wage play other roles than just equating supply and demand? e.g. incentives, insurance, effects on morale?

- Are wages locked-in with long-term employment relationships? i.e. is Supply-Demand only appropriate for short-term jobs or entry- level jobs?

- Assumes away information problems - how do workers and employers find each other? (search models) - sorting and selection problems.

26 Application: Government Job Creation initiatives

- Job creation initiatives may involve hiring more public employees or via grants or tax incentives that lead to private businesses expanding.

- Supply-Demand perspective: both shift labour demand right.

- size of horizontal shift in labour demand are job openings directly created by the initiative.

- unless labour supply is perfectly flat actual change in employment is smaller than the horizontal shift in labour demand.

- actual rise in total employment will be smaller the steeper is labour supply.

- extreme? - if labour supply is vertical the policy creates no new employment.

(policy moves fixed labour supply from other jobs into the new jobs created by the initiative: displacement )

- policy does raise wages if labour supply vertical.

- what is more likely relatively flat or relatively vertical labour supply?

Think about:

- national labour market vs. localized labour market.

- booming economy vs. depressed economy.

27 Application: R. Freeman (2006) “Labor Market Imbalances: Shortages, or Surpluses or Fish Stories” (see website)

- How will the US labor market change over the next two decades? - he adopts a supply-demand framework.

- Two major factors are often mentioned:

(1) Demography: aging population and labour force, fewer young entrants, maybe eventually smaller workforce.

- Will there be shortages? (Supply shifts left especially in market for entry positions)

- Fewer workers, less output, smaller GDP likely.

- Is this a big problem?

- Supply-Demand model: wages will rise in affected markets. - this will eliminate shortages.

- GDP may be lower but GDP per worker may rise!

- Freeman doesn’t see this as much of a problem.

(2) Globalization of the labour market:

- A number of large countries have entered the world economy in recent years:

- China, India, former Soviet Union.

- Previously: little trade between these countries and the rest of the world.

- Freeman: as if the global labour supply has doubled.

28 - Effect in US (or Canada): - Shift in labour demand left (some of the goods and services now produced in the new economies instead).

- Pressure on wages to fall.

- low-skill workers only? (he thinks not: Russian skill levels, Indian programmers, etc.)

- But: prices of traded goods and services will fall too. i.e. real wages will fall less.

- Employment in US? Not likely to fall much (overall labour supply close to vertical?)

- Freeman thinks (2) not (1) is the bigger issue for the future.

- Note: simple, some insights, uses only supply-demand.

- Later section on labour demand: Katz and Murphy explanation of skilled- unskilled wage differentials is also an application of supply-demand.

29 ("race between education (supply) and technology (demand)")Appendix: An Algebraic Example of Supply and Demand

LS = labour supply POP = population W= wage rate LD= labour demand ISPG = measure of income support program generosity PIND = output price index PK = price of physical capital

- Variables whose values are determined in this market (endogenous): W, LS , LD

- Variables whose values are taken as given, i.e. determined outside this market (exogenous): POP, ISPG, PIND, PK

Say that these are the estimated Supply and Demand equations:

Labour supply:

LS = 400 + 25 W + 1.0 POP – 10 ISPG

- POP, ISPG shift the labour supply curve, i.e. more POP more supply, more generous income support (↑ISPG) less supply.

Labour demand:

LD = 500 – 75 W + 30 PIND + 20 PK

- PIND and PK shift the labour demand curve: higher output prices (↑PIND) more demand, higher price of capital (↑PK) more demand.

Equilibrium: LS = LD (= L call L the equilibrium quantity.)

400 + 25 W + 1.0 POP – 10 ISPG = 500 – 75 W + 30 PIND + 20 PK

Solve for the value of W (that equates supply and demand):

W = (100 + 30 PIND + 20 PK – 1.0 POP +10 ISPG ) / 100

30 To get the equilibrium quantity of labour substitute the solution for W into either the labour supply or labour demand equation (doesn’t matter which since LS = LD at this wage):

L = 400 + 25 W + 1.0 POP – 10 ISPG = 400 + 25 x {(100 + 30 PIND + 20 PK – 1.0 POP +10 ISPG ) / 100 } + .0 POP – 10 ISPG = 425 + 7.5 PIND + 5 PK + 0.75 POP - 7.5 ISPG

Note: - The equilibrium levels of W and L depend on the shift variables (POP, ISPG, PIND, PK).

- rise in POP or fall in ISPG shift the supply curve right – in diagram this will raise L and lower W (the same is true in the equations for equilibrium W and L) ;

- rise in PK or rise in PIND shift the labour demand curve right: in a diagram this would raise the equilibrium W and L (same is true in the equations for equilibrium PIND and PK).

31

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