Screening Flashcards
what happens in a screening model (basic)
in a screening model, it is the uninformed individual who moves first, by posting (offering) contracts to the other side of the market
which model is it where the worker moves first and which model is it where the firm moves first
signalling is where the worker moves first,
screening is where the firm moves first
under full information what is the optimal insurance for all customers (screening)
all customers will be fully insured (money they get from insurance is their entire wealth)
what is the first equilibrium in the insurance games
full insurance,
when the firm makes zero profit then see what the values are
who values wealth in the no theft state more *
the safe types
who has a steeper indifference curve *
the safe type has a steeper indifference curve since they prefer wealth in the no theft state more because the state is more likely for s rather than r
is there a pooling equilibrium in the insurance screening game *
no, firm can post a contract between the two indifference curves such that only the safe type will take it, since we can do this for any pooling contract, there is no pooling equilibrium (page 7back of notes)
how does the firm stop risky types masquerading as safe types
firm offers to safe types a contract (Ks,Ls) that gives risky types an expected utility not greater that the one they get from their own contract
can there be a separating equilibrium in insurance game screening *
if proportion of safe types low enough the pooling zero-profit line will be less steep, if the s indifference curve going through the s contract does not cross the pooling zero-profit line then this pair of contracts is a separating equilibrium (25/27 screening topic 3)
what is it called when the constraint holds with equality at the optimum, g(x,y) = 0 *
the constraint is binding
what is it called when the constraint holds with strict inequality, g(x,y) > 0 *
the constraint is not binding or slack
what does it mean when the constraint is binding
what is it called when the constraint holds with equality at the optimum, g(x,y) = 0
what does it mean when the constraint is not binding or slack
what is it called when the constraint holds with strict inequality, g(x,y) > 0
what does ∂L/∂λ=0 imply (inequality constraints)
the constraint is binding and holds with equality at the optimum g(x,y)=c
what are the kuhn-tucker conditions
∂L/∂x=0, ∂L/∂y=0, λ>_0 and λ x ∂L/∂λ =0