The document analyzes why community rating, where all individuals pay the same health insurance premium regardless of risk level, cannot work in a competitive private health insurance market. It uses contingent commodities diagrams to show that high-risk individuals are made worse off by community-rated policies, while low-risk individuals are better off. This creates an incentive for insurers to fragment the market by offering different risk-adjusted premiums to attract only low-risk individuals. As a result, community rating is not a stable equilibrium and the private insurance market will not remain pooled.
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Community Rating In The Market For Private Health Insurance
1. Community Rating in the Market for Private Health Insurance: A simple analysis of why it can’t work
2. Community Rating in the Market for Private Health Insurance: basic A simple analysis of why it can’t work
4. Consider the following contingent commodities diagrams: High Risk Individuals Low Risk Individuals C 2 C 1 45 ° C 2 C 1 45 °
5. Consider the following contingent commodities diagrams: High Risk Individuals Low Risk Individuals C 2 C 1 45 ° C 2 C 1 45 °
6. Consider the following contingent commodities diagrams: High Risk Individuals Low Risk Individuals C 2 C 1 45 ° C 2 C 1 45 °
7. Consider the following contingent commodities diagrams: High Risk Individuals Low Risk Individuals C 2 C 1 45 ° C 2 C 1 45 °
8. Consider the following contingent commodities diagrams: High Risk Individuals Low Risk Individuals C 2 C 1 45 ° C 2 C 1 45 °
9. Insurance companies can fragment the market and offer different risk premiums to different groups. The slopes of the indifferences curves are: The slopes of the budget constraints are: For fair insurance p = r With two groups this can be a separating equilibrium p h = r h p l = r l
16. Mapping the three diagrams together: IC 1 -> indifference curve if high-risk individuals are offered fair insurance IC 1 C 2 C 1
17. Mapping the three diagrams together: IC 1 -> indifference curve if high-risk individuals are offered fair insurance IC 2 -> indifference curve if low-risk individuals are offered fair insurance IC 1 IC 2 C 2 C 1
18. Mapping the three diagrams together: A -> insurance line for pooled (community rated) contracts IC 1 IC 2 A C 2 C 1
19. Mapping the three diagrams together: A -> insurance line for pooled (community rated) contracts IC 1 IC 2 C 2 C 1
20. Mapping the three diagrams together: IC 3 -> indifference curve if high-risk individuals are offered pooled insurance contract IC 1 IC 2 IC 3 C 2 C 1
21. Mapping the three diagrams together: IC 3’ -> indifference curve for high-risk who cannot over insure with pooled contract IC 1 IC 2 IC 3’ C 2 C 1
22. Mapping the three diagrams together: IC 3’ -> indifference curve for high-risk who cannot over insure with pooled contract IC 4 -> indifference curve if low-risk individuals are offered pooled insurance contract IC 1 IC 2 IC 4 IC 3’ C 2 C 1
23. Mapping the three diagrams together: We see that: IC 3’ > IC 1 ⇒ high-risk people are on a higher indifference curve IC 2 < IC 4 ⇒ low-risk people are on a higher indifference curve IC 1 IC 2 IC 4 IC 3’ C 2 C 1
24. If the market is competitive is this a stable equilibrium? C 2 C 1
25. In a competitive market other firms may enter the market and offer insurance. Another firm may offer insurance at a different price (insurance line) to the incumbent. C 2 C 1
26. L -> fair insurance line for low-risk group L C 2 C 1
27. Any contract in the shaded area makes low risk people better off but is not attractive to high risk people. C 2 C 1
28. Point X represents a better contract for the low risk individuals if the bad state of the world occurred. At X the new insurance company will only attract low risk individuals. X C 2 C 1
29. Point X represents a better contract for the low risk individuals if the bad state of the world occurred. At X the new insurance company will only attract low risk individuals. X C 2 C 1
30. The original company will find p a = r a < p h and will be making a loss. X C 2 C 1
31. The original company will find p a = r a < p h and will be making a loss. To counter this the company may start to charge a higher price. X C 2 C 1
32. The original company will find p a = r a < p h and will be making a loss. To counter this the company may start to charge a higher price. X C 2 C 1
33. The original company will find p a = r a < p h and will be making a loss. To counter this the company may start to charge a higher price. X C 2 C 1
34. The original company will find p a = r a < p h and will be making a loss. To counter this the company may start to charge a higher price. X C 2 C 1
35. As they have all high risk people this company may increase it price to the fair price for those people. X C 2 C 1
36. However at this price even high risk people will find contract X attractive and will switch. X C 2 C 1
37. However at this price even high risk people will find contract X attractive and will switch. This is not what the company the entered the market and offered X wants. X C 2 C 1
38. C 2 C 1 As a result of this the company will have to start increasing the price.
39. C 2 C 1 As a result of this the company will have to start increasing the price.
40. This is where we started. And we already know that this is not a stable equilibrium. C 2 C 1
41. It is not possible to have a stable equilibrium in a competitive insurance market with community rating.
42. It is not possible to have a stable equilibrium in a competitive insurance market with community rating. Unless.............