1 / 16

Economics 7550 – Fall 2019

Economics 7550 – Fall 2019. Lecture 2 – A Model of Health Care Production and Policy From Zweifel and Breyer. Purpose. Is there a general way to model (in an aggregate way) health policy? We would like to distinguish health services from health? How does technology factor in?. C.

katrinav
Download Presentation

Economics 7550 – Fall 2019

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Economics 7550 – Fall 2019 Lecture 2 – A Model of Health Care Production and Policy From Zweifel and Breyer

  2. Purpose • Is there a general way to model (in an aggregate way) health policy? • We would like to distinguish health services from health? • How does technology factor in?

  3. C We produce and value these! C = Home Good H = Health C = C(X) X = Non-medical Good M = Medical Good We buy these! X H M

  4. C C = Home Good H = Health C = C(X), Why? X = Non-medical Good M = Medical Good Why do these look like this? X H Y(H) = pX + qM Y3 Y2 Y1 Y0 Y = pX + qM H = H (M), Why? M

  5. Y = pX + qM Budget Constraint This leads to a relationship between goods X and M. If we differentiate the function, realizing that H = H(M), we get: This leads to:

  6. Normally: If Either equals 0, negative relationship occurs This implies that more M less X. Here, if you buy more M, you’re healthier -- it may allow you to buy more X as well. Thenmore M  more X

  7. C C = C(X) X H Y(H) = pX + qM Y = pX + qM H = H (M) M

  8. C We Value These U = U(C, H) C = C(X) X H Y(H) = pX + qM Y = pX + qM H = H (M) M

  9. C U = U(C, H) C = C(X) C* X* X H H* Y(H) = pX + qM Q* Y = pX + qM M* H = H (M) Q* = qM*/y(H*) = Optimal Health Share M

  10. Some Macro thoughts • We may not know much about H or C, but we can measure [qM] and [pX]. • Let H = person-years of good health qM = national health expenditures pX = aggregate consumption expenditures • Suppose there’s an improvement in health technology.

  11. C U = U(C, H) C = C(X) C* X* X H H* Y(H) = pX + qM Q* M* H = H (M) H+ = H+(M) M

  12. Other types of changes • Preferences between health and consumption. • C (X) is not constant. Better education, for example, may increase C. • Budget constraint is subject to changes in p and in q, as well as to increasing incomes (or wage rates). • Institutional factors (e.g. Social Security, Medicare, National Health Insurance) may make a difference.

  13. Ruhm on Macroeconomy and Health • In 1970s there was a lot of literature (Brenner, a sociologist, and others) that said • Bad economy  bad health • They did some time series analysis that purported to show that a bad economy had adverse health impacts. • The answer, not surprisingly, is “well, it depends.”

  14. Let’s look at drinking • Bad economy  stress ↑  drinking ↑ • BUT, bad economy  income  drinking . • Drinking less  drunk driving and fewer deaths from drunk driving.

  15. These should be examined at the individual level • I looked at this using a 2001 database.

  16. Income and Alcohol The relationship is complicated.

More Related