Solo-Swan Model Flashcards
Steady State
sAF(K * ,L) = δK *
Economy will stop growing once economy reaches steady state as depreciation will exceed investment
Output per Effective Worker
y = Y/(A×L)
Total Factor Productivity Growth
At+1/At = 1 + gA
Labour Force Growth
Lt+1/Lt = 1 + gL
Capital Accumulation
kt+1 – kt = sYt – δkt
Convergence Hypothesis
Prediction that countries should grow faster when it is far below its steady state, and should grow slower when it is closer to its steady state
Effective Investment and Effective Depreciation
Steady state: sf(k * ) = (δ+gA+gL) k *
Effective investment: sf(k * )
Effective Depreciation: (δ+gA+gL) k *
Growth in Solow-Swan (Not per Effective Worker)
On Formula Sheet
gY = gA + αgK + (1 − α) gL
Growth in Solow-Swan (Per Effective Worker)
g = s × (y/k) - δ
Consumption in Solow-Swan
C* = (1 – s) × Y*