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Compensating for Lower Household Income: The Case of U.S. Farm Households

Compensating for Lower Household Income: The Case of U.S. Farm Households. Brian C. Briggeman Oklahoma State University Ken Foster Purdue University SAEA Annual Meetings 2006 Orlando, FL. Background. U.S. farm households are just as diverse as their farm (Mishra et al. 2002)

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Compensating for Lower Household Income: The Case of U.S. Farm Households

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  1. Compensating for Lower Household Income: The Case of U.S. Farm Households Brian C. Briggeman Oklahoma State University Ken Foster Purdue University SAEA Annual Meetings 2006 Orlando, FL

  2. Background • U.S. farm households are just as diverse as their farm (Mishra et al. 2002) • Mishra and Goodwin (1997) found that higher farm income variability increased off farm labor supply for Kansas farmers • Rural Malawi household labor allocation is affected by individual access to credit (Swaminathan and Findeis, 2003)

  3. Motivation • Miranda seminar (2003) • Developed a Bellman theoretical framework • How does borrowing and saving affect farms • Used ARMS data • Working paper by Crook (2002) • How do U.S. households fund excess expenditures • Who cares and why?

  4. Objective • How do U.S. farm households smooth consumption? • Policy Implications • Targeted policy to U.S. farm households with limited options

  5. Dependent Variable 2001 ARMS Questionnaire • Was your household income below the amount from the previous year (2000)? If yes, then proceed. • In what way did you compensate for lower household income this year? • Savings/Investment • Sell Assets • Borrow • Decrease Spending • Other

  6. Data and Methodology • 2001 ARMS Data • Family Farms • 1,163 total respondents • Interested in choice to compensate for lower income • Conditional Multinomial Logit

  7. Probability of choosing “alternative compensation method” relative to decreased spending as a function of: • Farm Assets • Non-Farm Assets • Off Farm Income Share • Off Farm Income Relative to Minimum Consumption • Interest Rate CONTINUED…

  8. Probability of choosing “alternative compensation method” relative to decreased spending as a function of: • Depreciation as a Percent of Total Expenses • Profitable Farm Investment • ROA > 3% (CD Rate) • Subsidized Agriculture • Received an AMTA payment • Retirement • Operator age > 65 • Lower Income because of Farm Loss

  9. Descriptive Statistics and Expected Sign *Expected sign on choice is for marginal effects

  10. Descriptive Statistics and Expected Sign *Expected sign on choice is for marginal effects

  11. Results *Orange and yellow represent 5% and 10% statistical significance respectively Standard errors calculated for coefficients

  12. Results *Orange and yellow represent 5% and 10% statistical significance respectively Standard errors calculated for coefficients

  13. 1.0 Dec Spend Sav/Inv Predicted probability graph (Change in Non-Farm Assets) 0.8 Sell Asst Borrow Other 0.6 Predicted probability 0.4 0.2 0.0 $200,000 $400,000 $600,000 $800,000 0 Non-Farm Assets

  14. Predicted probability graph (Change in Depreciation Rate)

  15. Predicted probability graph (Change in Off Farm Income Share)

  16. Implications of Results • Targeted policy to farm households with limited options • Off farm employment, credit availability, savings behavior • Better customer profile for lenders • Demand for capital goods

  17. Questions?

  18. Further Research • Credit Reserve • Unconditional Multinomial Logit • Probit with the Mills Ratio • Diagne and Zellner (2001) two step approach controlling for choice-based sampling • Swaminathan and Findeis (2003) adopted this approach

  19. Additional Research • U.S. farm household typology • Refine U.S. farm household consumption smoothing • Dynamics of U.S. farm household behavior • “Pseudo Panel” based on typology • DSP framework on saving/borrowing behavior

  20. I’ X ’ U ’ A 2 V C U 2 Y ) 2 I Z I 1 W X A Y C 1 1 1 (Y + A ) 1 1 Theoretical Model under Differing Rates C2 C 1

  21. Theoretical Model under Differing Rates Y1

  22. Theoretical Model under Differing Rates Y’ C 2 X ’ U ’ C 2 E (Y ) U 1 2 Z A 2 Y D X Y C A C 1 1 1 1 (Y + A ) 1 1

  23. Y ’ X ’ U ’ A 2 V C U 2 E (Y ) 1 2 Y Z I 1 W X A Y C 1 1 1 (Y + A ) 1 1 Theoretical Model under Differing Rates C2 C 1

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