The claims are these:
- Premiums will be given a maximum value.
- The total population will be insured.
- Current insurance will not change.
- Tax dollars will not be routed to pay for insurance.
This is as far as I can see it, mathematically impossible.
On the right hand side you also must add Reservoir for periods Claims per year is equal to the upper limit or the higher statistical variance.
Well, premiums and deductibles are are in their most basic form set to the following principal.
Or, the expected functional value of how an insured values wealth minus random loss to wages of X. Equal to the same function of wages minus the premium plus a certain corporate profit. When the Premium with a probability of 100% is equal to the potential loss variable X with a probability q, let's say .01 for a population of a value of loss 5,000 dollars for example (I can't find the actual total with all of the healthcare buzz on google).
This works when companies can be selective of either (and in this case both), their probability, and their principals. They can reject those with too high of a probability.
Okay now you seek to add people who companies consider un-insurable. Meaning...
So you rectify the situation so that
Okay...that's fine. I have a small feeling that Claims are going to rise exceedingly higher than current upper limit variance in claims by most industry standards. Considering the bulk of new insures will be pre-existing conditions etc etc.
Assuming that even is not true.
You're now offering the people an option to stay OUT of the government insurance. Simultaneously, government is lowering the cost of claims across the board.
Fine.
Well, insurance companies have lower claims costs, lower premiums (though undoubtedly not as low as savings) and still no incentive to insure people with high probability of claims.
So you get an insurance company that is stuck with
As far as I see the wealthy would be almost better off supporting a totally national plan where it was mandatory for everyone. In general the claim that prices won't raise has to be fallacious, right? What am I missing?








