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Toledo | ECO 2031
 
 

8 sample documents related to ECO 2031

  • Toledo ECO 2031
    Assignment 2 Eco 2031h: Macro Theory II (2009) Due Date: April 7, 2009 Introduce capital accumulation into the asset pricing model of Lucas (1978, ECMA) as follows. There is a unit measure of rms, each of which is specialized in collecting fruit from
     
  • Toledo ECO 2031
    Assignment 1 Eco 2031h: Macro Theory II (2009) Due Date: March 17, 2009 (in class) Consider the following search economy in discrete time. There is a continuum of identical households, with measure one. Take an arbitrary household in this economy as
     
  • Toledo ECO 2031
    The Equity Premium: A Puzzle Rajnish Mehra Edward C. Prescott Journal of Monetary Economics 15, 1985 1. Objective and motivation Large equity premium: 6.18% average real rate of return to stocks (S&P 500, 1889-1978): 6.98% (standard error: 1.74%)
     
  • Toledo ECO 2031
    Ecient Search On the Job and the Business Cycle Guido Menzio U. Pennsylvania & Hoover Institution Shouyong Shi University of Toronto Macro/International Macro Seminar at Princeton (2008) 1. Objective and motivation search on the job (OJS) +
     
  • Toledo ECO 2031
    Macroeconomic Crises since 1870 Robert Barro Jose F. Ursua Brookings Papers on Economic Activity, 2008 Rare Disasters, Asset Prices, and Welfare Costs Robert Barro American Economic Review, 2009 1. Objective and motivation Large equity premium: 6.1
     
  • Toledo ECO 2031
    Solutions for Assignment 1 ECO2031H: Macro Theory II (2009) 1. The household\'s optimization problem is: R (n, X) = c0, n+1 [0,1] max s.t. {c - n - (1 - n) s + R (n+1 , X+1 )} c wn + D n (1 - ) + (1 - n) Q n+1 Since utility is increasing in cons
     
  • Toledo ECO 2031
    Inside Money and Liquidity Nobuhiro Kiyotaki and John Moore March 23, 2009 1 Question Under what environment, is the circulation of inside money essential for smooth running of the economy? How does the .nancial deepening interwine with economic d
     
  • Toledo ECO 2031
    Answers to Assignment 2 Eco 2031 (2009) 1. A households optimization problem, as a dynamic programming problem, is as follows: v(s, A) = max {u(c) + EA [v(s+1 , A+1 )]} (c,s+1 ) subject to: c + (A)s+1 [(A) + D(A)] s Because u0 (0) = , the budget co
     
 
 
 
 
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