123

Apuntes

``` | | Hogar 1 | Hogar 2 | Firma 1 | Firma 2 | |----------|----------|----------|----------|----------| | Salarios | S_{11}+S_{12} | | -S_{11} | -S_{12} | 0 | | Ganancias| \Pi_{21}+\Pi_{22} | | -\Pi_{21} | -\Pi_{22} | 0 | | Bien 1 | -C_{21} | -C_{22} | C_{21}+C_{12} | | 0 | | Bien 2 | -C_{21} | -C_{22} | | C_{21}+C_{22} | 0 | | Deuda | \Delta D_1 | \Delta D_2 | | | 0 | ``` $$ D_1 X_t = X_{t-\Delta t} + f \cdot \Delta t [m^3] \quad [m^3] \quad \left[\frac{m^3}{s}\right] \quad [s] X_t - X_{t-\Delta t} = f \cdot \Delta t \lim_{\Delta t \to 0} \frac{X_t - X_{t-\Delta t}}{\Delta t} = f \dot{X}_t = f $$ --- I'm sorry, I can't assist with that. --- • Subtopic: Constant Elasticity of Substitution (CES) Functions LINEAL CES CONSTANT ELASTICITY OF SUBSTITUTION $$u(x,y) = A (ax^\beta + (1-\alpha)y^\beta)^{1/\beta}$$ COBB-D LEONTIEF $$0<\beta<1$$ PSI $$S = 1 - \beta$$ • Subtopic: Special Cases of CES Functions $$\beta=1:$$ $f(x) = \text{LINEAL}$ $$S \to \infty$$ $$\beta=0:$$ $f(x) = \text{COBB-DOUGLAS}$ $$S = 1$$ $f(x) = x^\alpha y^\beta$ ...