这是一份manchester曼切斯特大学ECON60482T作业代写的成功案例

$\left(K_{t+h} / L_{t}\right)\left(L_{t} / L_{t+h}\right)$, this model can again be reduced to the state variable $k$ now given by $k_{t}=K_{t} / L_{t}$ and gives then rise to:
$$
k_{t+h}=\left(k_{t}+\operatorname{sh} f\left(k_{t}\right)\right) /(1+n h)
$$
At first sight, this law of motion of the period version of the Solow model looks quite different compared to the one in continuous time
$$
\dot{k}=s F(k, 1)-n k=s f(k)-n k
$$
and its discretization by way of difference quotients
$$
k_{t+h}=k_{t}+h\left(s f\left(k_{t}\right)-n k_{t}\right)=k_{t}+s h f\left(k_{t}\right)-n h k_{t}
$$

ECON60482T COURSE NOTES ：

The Phillips curve of this approach to inflation dynamics is indeed given by
$$
\pi_{t}=f\left(U_{t}\right)+\alpha \pi_{t}^{\epsilon}, \quad 0<\alpha \leq 1, f^{\prime}<0 $$ and inflationary expectations $\pi_{t}^{e}$ are adjusted adaptively according to $$ \pi_{t+1}^{e}=\pi_{t}^{e}+c\left(\pi_{t}-\pi_{t}^{e}\right), \quad 00
$$