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Econ 208 Marek Kapicka Lecture 3 Basic Intertemporal Model.

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Presentation on theme: "Econ 208 Marek Kapicka Lecture 3 Basic Intertemporal Model."— Presentation transcript:

1 Econ 208 Marek Kapicka Lecture 3 Basic Intertemporal Model

2 What To Do Read: DLS, Chapter 12 Problem Set 1: On the web, due next Monday in class.

3 C) Adding Capital Stock Firm’s Problem Profits Maximize the present value of profits In the optimum:

4 C) Adding Capital Stock Consumer’s problem revisited Budget Constraints: B 1 are savings from period 1 to period 2 r is the interest rate

5 C) Adding Capital Stock Market Equilibrium Market Clearing Properties of Equilibrium:

6 Where are we? A Basic Intertemporal Model A) Consumer Optimization B) Market Clearing C) Adding capital stock D) Welfare Theorems E) Infinite horizon F) Labor Supply

7 D) Efficiency of Equilibrium Pareto Efficiency Pareto Efficient Allocation satisfies Properties of Pareto Optimum:

8 D) Efficiency of Equilibrium Welfare Theorems The allocation is the same as in the competitive equilibrium The equilibrium allocation is (Pareto) efficient Practical Advantages of this result: Solving for Pareto Optimum is easier How to figure out what the prices must be?

9 Where are we? A Basic Intertemporal Model A) Consumer Optimization B) Market Clearing C) Adding capital stock D) Welfare Theorems E) Infinite horizon F) Labor supply

10 E) Infinite Horizon Shortcomings of the previous model: 2 periods are arbitrary Solution: Infinite number of periods Solve the Pareto Problem

11 E) Infinite Horizon Euler Equation again and Steady State Consumption satisfies: Steady State:

12 F) Labor Supply Allow people choose how many hours to work Utility: U(C,H) increasing in C, decreasing in H. the Pareto Problem


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