Mapa mental
Intertemporal Approach to CA

Conteúdo do mapa
Intertemporal Approach to CA
Small 2-period Endowment Economy (Closed Economy)
- U = u(C1) + bu(C2)
- max(C1) u(C1) + bu[(1+r)(Y1-C1)+Y2]
- bu'(C2)/u'(C1) = 1/(1+r)
- MRS = Relative price
- Equilibrium in Autarky: C* = Y*
- b>1/(1+r) => C1<C2
- b<1/(1+r) => C1>C2
- b=1/(1+r) => C1=C2
- Equilibrium in Autarky: C* = Y*
- MRS = Relative price
- bu'(C2)/u'(C1) = 1/(1+r)
- max(C1) u(C1) + bu[(1+r)(Y1-C1)+Y2]
- C1 + C2/(1+r) = Y1 + Y2/(1+r)
- C2 = (1+r)(Y1-C1) + Y2
- CA
- iin 2 period, CA deficit in T1 = CA surplus in T2
- rA < r
- CA1>0
- Export in T1 Import in T2
- CA1>0
- rA > r
- CA1<0
- Import in T1 Export in T2
- CA1<0
- rA < r
- Y1 increase => rA decrease as they cannot save without lending abroad
- Y2 increase => rA increase as they cannot consume more without borrowing from abroad
- rA > r => CA<0
- rA < r => CA>0
- Temporary change in output
- Y2 increase => rA increase as they cannot consume more without borrowing from abroad
- iin 2 period, CA deficit in T1 = CA surplus in T2
- U = u(C1) + bu(C2)
Investment
- C1 + I1 + (C2+I2)/(1+r) = Y1 + Y2/(1+r)
- F'(K2) = r
- Producers maximise their profits if the marginal return on period 1 investment is equal to that on a foreign loan
- Extra Investment, gains from trade with higher rA
- Producers maximise their profits if the marginal return on period 1 investment is equal to that on a foreign loan
- Y = F(K)
- Kt+1 = Kt + It
- F'(K2) = r
- C1 + I1 + (C2+I2)/(1+r) = Y1 + Y2/(1+r)
Two-Region World Economy
- Walras' law
- S1 + S1* = 0
- AB(lend)= B*A*(borrow)
- rA < r < rA*
- AB(lend)= B*A*(borrow)
- S1 + S1* = 0
- Walras' law
Imagens e arquivos do mapa
Informações
- Descrição
- Universität International Economics Mapa Mental sobre Intertemporal Approach to CA, criado por Hayeon Park em 22-11-2015.
- Criado por
- Hayeon Park
- Visualizações
- 1
- Avaliação


