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Total GDP Product Approach
Σ(Total Value Final Goods - Total Value Intermediate Goods)
Total GDP Expenditure Approach
C + I + G + NX
Total GDP Income Approach
WI + ATP + II + Tpa
CPI
(Base Year Quantities @ New $) / (Base Year Quantities @ Base $)
Implicit Price Deflator
(Nominal GDP / Real GDP) * 100
Nominal Interest Rate
Real Interest Rate + Inflation
Private Disposable Income (Yd)
Y + NFP + INT - T + TR
Private Sector Saving (SP) [1]
Yd - C
Private Sector Saving (SP) [2]
Y + NFP + TR + INT - T - C
Government Saving (-Government Deficit) (Sg)
T - TR - INT - G
National Saving (S) [1]
Sp + Sg
National Saving (S) [2]
Y + NFP - C - G
National Saving (S) [3]
I + NX + NFP
National Saving (S) [4]
I + CA
Unemployment Rate
# Unemployed / Labour Force
Participation Rate
Labour Force / Working Age Population
Employment Population Ratio
Employment / Working Age Population
Labour Force Equation
Employed + Unemployed
Consumer Time Constraint
L + NS = H
Conusmer's Budget Constraint [1]
C = wNS + 𝜋 − T
Conusmer's Budget Constraint [2]
C = w(h - l) + 𝜋 − T
Current Work-leisure Optimal Consumption Bundle
MRSl,C = w
Labour Supply Curve
NS(w) = h – l(w)
Perfect Complements Goods Market Ratio
C = al
Current Production Function
Y = zF(K, ND)
Labour Market Profit Maximization Condition
MPN = w
Labour Market Profit Formula
Π = zF(K, Nd) - wNd
Income-Expenditure Identity
Y = C + G
PPF (no distortion)
C = zF(K, Nd) - G
Competitive Equilibrium (no distortion)
𝑀𝑅Sl,C = 𝑀𝑅𝑇l,C = 𝑀𝑃N = w
Pareto Optimum (no distortion)
𝑀𝑅Sl,C = 𝑀𝑅𝑇l,C = 𝑀𝑃N = w
PPF (distortion)
C = z(h – l) - G
Conusmer's Budget Constraint (distortion)
C = z(1 - t)(h - l)
Profit Formula (distortion)
Π = (z - w)Nd
Labour Demand Curve Distortion Assumption
w = z
Competitive Equilibrium (distortion)
𝑀𝑅Sl,C = -w
Pareto Optimum (distortion)
𝑀𝑅Sl,C = 𝑀𝑅𝑇l,C
Government Revenue
REV = tz[h – l(t)]
Tax Rate Formula
t = G/Y
Consumer Current Period Budget Constraint
c = y - t - s
Consumer Future-Period Budget Constraint
c’ = y’ - t’ + (1 + r)s
Consumer Lifetime Budget Constraint
c + c’/(1 + r) = y - t + (y’ - t’)/(1 + r)
Consumer “PV” Lifetime Budget Constraint
c + c’/(1 + r) = y + y’/(1 + r) - t - t’/(1 + r)
Wealth Formula (1)
c + c’/(1 + r)
Wealth Formula (2)
y - t + (y’ + t’)/(1 + r)
Simplified Consumer Lifetime Budget Constraint (Slope-Int Form)
c’ = -(1 + r)c + (1 + r)we
Credit Market Optimal Consumption Bundle
MRSl,C = 1 + r
Perfect Complements Credit Market Ratio
c’ = ac
Perfect Complements Simplified Consumer Lifetime Budget Constraint (Slope-Int Form)
c’ = [(a)(we)(1 + r)] / (1 + r + a)
Government Current Period Budget Constraint
G = T + B
Government Future Period Budget Constraint
G’ = (1 + r)B = T’
Government’s “PV” Lifetime Budget Constraint
G + G’/(1 + r) = T + T’/(1 + r)
Credit Market Equilibrium Condition
SP = B
Credit Market Current Shared Tax Burden
T = Nt
Credit Market Future Shared Tax Burden
T’ = Nt’
Credit Market Interest Rate Differences
Private Borrow Rate > Private Lender Rate = Public Borrow/Lend Rate
Good Borrowers (Never Default)
a
Bad Borrowers (Always Default)
1 - a
Bank Loan Profit Average
π = aL(1+r2) - L(1+r1) = L[a(1+r2) – (1+r1)]
Loan Rate Formula (zero profits)
r2 = (1 + r1)/a - 1
Default Premium
r2 - r1 = x
Collateralized Consumer Lifetime Budget Constraint
c + c’/(1 + r) = y - t + (y’ - t’ + pH) / (1 + r) = we
Collateral Constraint (1)
-s(1 + r) =< pH
Collateral Constraint (2)
c =< y - t + (pH)/(1 + r)
Population Growth
N’ = (1 + n)N
Pay-as-you-go Benefits Constraint
n > r
Government Balance Budget
Nb = N’t
Pay-as-you-go Tax to Benefits Relationship
t = b/(1 + n)
Real Consumer Current Budget Constraint
C + SP = w(h - l) + π - T
Real Consumer Future Budget Constraint
C’ = w’(h - l’) + π’ - T’ + (1 + r)SP
Real Consumer Lifetime Budget Constraint
C + C’/(1 + r) = w(h - l) + π - T + (w’(h - l’) + π’ - T’) / (1 + r)
Future Work-leisure Optimal Consumption Bundle
MRSl’,C’ = w’
Future Production Function
Y’ = z’F(K’, ND’)
Firm Capital Stock Equation
K’ = (1 - d)K + I
Firm Current Profits
π = Y - wN - I
Firm Future Profits
π’ = Y’ - w’N’ + (1 - d)K’
Firm “PV” Lifetime Profits
V = π + π’/(1 + r)
Marginal Cost Of Investment [MC(I)]
MC(I) = 1
Marginal Benefit Of Investment [MB(I)]
MB(I) = [MPk’ + (1 - d)] / (1 + r)
Firm Optimal Investment Rule [1]
MB(I) = MC(I)
Firm Optimal Investment Rule [2]
MP’K - d = r
Asymmetric Firm Optimal Investment Rule
MP’K - d - x = r
Marginal Propensity to Consume (MPC) [1]
MPC = length(BD) / length(AB)
Marginal Propensity to Consume (MPC) [2]
MPC = [(Y2D - Y1D) - (1 - MPC)(G2 - G1)] / (Y2D - Y1D)
Demand Multiplier
(Y2D - Y1D) / (G2 - G1) = 1