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Production function
Shows the maximum amount of output that can be produced with a given set of inputs.
Inputs of government production
Labor (L), Capital (K), and Materials/Supplies (X).
Production function formula
Q = q(L, K, X)
Example production function
Q = 3L^0.6 K^0.3 X^0.1
Cost of production formula
Cost = wL + rK + pX
w (in cost function)
Wage or price of labor.
r (in cost function)
Rental price of capital.
p (in cost function)
Price of materials and supplies.
Government expenditures
The total cost of producing directly produced output.
Three ways to measure government output
Expenditures, directly produced output, and consumer outcomes/results.
Expenditures measure of output
The amount of money spent on inputs to produce government services.
Direct output
The quantity of services produced by the government (example
Consumer outcomes
The final results experienced by citizens from government services (example
Consumer output function
A function showing how directly produced output becomes results for consumers.
Consumer output function formula
G = g(Q, X, N, E)
G in consumer output function
Consumer outcome or result.
Q in consumer output function
Government produced output.
X in consumer output function
Private goods purchased by individuals.
N in consumer output function
Population served.
E in consumer output function
Environmental and community characteristics.
Benchmarking
Evaluating government programs by comparing performance results across jurisdictions.
Why expenditures may not equal benefits
Technology differences, input price differences, community characteristics, and private consumption.
Major component of state and local government costs
Labor costs.
State and local worker compensation
Wages are usually slightly lower than private sector but benefits are higher.
Productivity
The amount of output produced per unit of input.
Productivity increases
Can offset increases in input prices and prevent costs from rising.
Baumol hypothesis (cost disease)
Productivity increases in some sectors raise wages throughout the economy, increasing costs in sectors where productivity does not improve.
Why Baumol hypothesis affects government services
Many public services rely heavily on labor and cannot easily increase productivity.
Examples of services affected by Baumol hypothesis
Education, public safety, and the arts.
Effect of rising costs with inelastic demand
Costs increase while consumption falls only slightly, so total spending rises.
Elastic demand
Quantity demanded changes a lot when price changes.
Inelastic demand
Quantity demanded changes only a little when price changes.
Evidence about demand for public services
Demand for state and local services is generally inelastic.
Ways governments can reduce cost pressures
Increase productivity or use privatization.
Privatization
Contracting private firms to provide services normally produced by the government.
Examples of technology improving productivity in public services
Police databases, radar guns, red light cameras, and electronic monitoring.
Tax and expenditure limits
Legal restrictions on government taxes or spending.
Property tax rate limit
A maximum property tax rate governments are allowed to charge.
Revenue (levy) limit
A restriction on how much total tax revenue can increase.
Expenditure limit
A restriction on how much government spending can increase.
Supermajority requirement
A rule requiring more than a simple majority vote to raise taxes.
Purpose of tax and expenditure limits
Reduce taxes/spending, increase political control, change revenue sources, or shift fiscal roles between state and local governments.
Monopoly bureaucrat model
The idea that government officials may push for larger budgets than voters actually want.
Free-lunch perception
Voters believe taxes can be reduced without reducing services.
Head-in-the-sand perception
Voters believe they receive little benefit from government services.
Optimist perception
Voters believe spending cuts will affect others but not themselves.