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Risky Finance Part 4 Adverse Selection - YouTube
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[1]
Let's continue talking
about insurance.
[3]
And we're going to talk
about two problems
[5]
that come up in
insurance markets.
[8]
And the first one is what
we call "adverse selection."
[18]
So, in our previous example,
I had this little village,
[23]
and everyone in the village
had the same risk of fire.
[26]
But in the real world,
of course,
[29]
people have different levels
of riskiness.
[31]
Some people might
have brick homes
[34]
that are not very fire prone.
[36]
And other little piggies
have built houses made of straw
[39]
and they're very fire prone.
[40]
Some little piggies
take really good care of things.
[43]
And other piggies, you know,
smoke cigarettes
[46]
and fall asleep in bed
and start fires
[49]
and all that kind of stuff.
[50]
So, in the real world,
different people
[52]
have different risk levels.
[55]
So, let's think about
this insurance
[61]
that has a $1,000 premium,
[65]
but there's actually
two different types of pigs
[68]
out there.
[71]
Half the piggies
have a $2,000 expected loss,
[81]
either because they have a high
probability of a fire.
[87]
Or, if they have a fire,
[89]
there is a very high loss
associated with it.
[92]
And then half the piggies
have a $500 expected loss.
[106]
So, notice that this still
comes out to average out
[110]
to be a thousand bucks.
[112]
Excuse me.
[113]
I got to change this to 1,500 so
it will all come out to be--
[119]
It still averages out to be
a thousand dollars.
[121]
Now, what's going to happen
is that these low-risk piggies
[125]
are going to look
at the $1,000 premium
[127]
compared to their expected loss,
and that insurance policy is not
[132]
going to look very appealing
to them.
[135]
And, in fact, they may not buy
that insurance policy,
[138]
or at least not all
of them will.
[139]
But for these other piggies,
the high-risk piggies,
[143]
not only does this insurance
protect them
[145]
against the uncertainty of life;
they actually make money,
[150]
on average,
because their expected losses
[154]
are 1,500 and they're only
paying $1,000
[158]
to escape $1,500 worth
of expected loss.
[162]
So, "adverse selection"
refers to a situation where
[165]
the high-risk people are
more likely to demand insurance.
[188]
Now, if the insurance company
can figure out
[191]
who the high-risk people are
and it's allowed
[195]
to charge the high-risk people
a higher price,
[198]
this won't necessarily
be a problem.
[200]
It will charge the high-risk
piggies
[203]
a $1500 insurance premium
[205]
and charge the low-risk piggies
a $500 insurance premium,
[210]
and everything will work
just fine.
[212]
But if they can't tell who
the high-risk
[214]
versus low-risk people are,
or if they are not allowed
[219]
to charge different prices
based on people's risk levels,
[223]
then what's going to happen here
is low-risk people
[232]
may not want insurance,
[241]
because,
for the low-risk people,
[243]
the insurance is a really
bad deal.
[245]
Then, if the low-risk people
don't buy the insurance,
[248]
the average-risk level
of the people who actually
[251]
show up to buy insurance
ends up being higher,
[255]
and that means that
to just break even,
[257]
the insurance company is going
to have to charge
[260]
a higher premium.
[261]
That could possibly
even trigger
[263]
a slightly less low risk,
[265]
sort of the second-lowest
risk group of people
[268]
to drop out of the market.
[269]
And then you get into
what's called a "death spiral"
[272]
where the insurance company
raises rates
[275]
to compensate for the fact
that its pool of applicants
[278]
has become riskier.
[279]
That discourages a few more
low-risk applicants,
[282]
and so on and so forth,
[283]
and eventually you just have
very, very expensive insurance
[287]
that only the people
[289]
who are the very highest-risk
individuals want to buy.
[293]
So, that's one potential
problem.
[295]
"Adverse selection"
refers to, again,
[298]
the idea that some people
are inherently more risky
[301]
than others, and the people
who are more risky than others
[305]
will have an above-average
demand for insurance.
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