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The Magic Economics of Gambling - YouTube
Channel: Wendover Productions
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According to conventional economic rules,
casinos shouldnât be able to exist.
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Thatâs because conventional economic rules
assume humans are rational.
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Conventional economic rules would predict
that, if someone offered you a deal where
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you gave them $100 and they gave you $94.80
back you wouldnât take that deal but for
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some strange reason, perfectly intelligent
people head to the roulette table every day
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and, in essence, take that exact deal.
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Just look: an American roulette table has
38 numbers on itâdouble-zero, zero, and
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one through thirty-six.
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The best odds on the table are in the red,
black, even, and odd boxes.
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If you put a $5 chip in the red box, for example,
and the ball falls on a red number you double
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your money, you gain $5, but of course the
ball can fall on zero or double zero which
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are neither red nor black and, for these purposes,
neither even nor odd.
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Now, if the zero and double zero didnât
exist then playing roulette would make perfect
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sense.
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If you came in with $100 and played infinite
times you would leave with $100 because it
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would be a 50% chance of doubling your money
each time.
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In reality, because of those zeroes, the odds
of doubling your money are actually 47.4%.
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That means that for every dollar you play
you can expect to lose 5.2 cents but for some
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reason people still do it while this small
gap in between fair odds and the odds casinos
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and other gambling institutions offer earn
them worldwide close to half a trillion dollars
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per year.
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But consider this.
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For the same reason gambling shouldnât work
insurance also shouldnât.
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Insurance is essentially the exact opposite
of gambling.
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Insurance companies are basically gambling
companies but the roles are flippedâthe
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insurance companies are the gamblers and youâre
the casino.
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If you pay a car insurance company, for example,
$1,500 a year to insure your vehicle theyâre
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gambling that youâre not going to cause
more than $1,500 in coverable damage in any
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one year but of course it takes money to run
the insurance company so they need a margin.
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MetLife, one of the worldâs largest insurance
companies, for example, takes in $37.2 billion
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from the people who hold insurance policies
with them but then pay back in insurance claims
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just $36.35 billion.
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Of course there are other sources of revenue
and other expenses at MetLife but just looking
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at the balance between what comes in and what
goes out for insurance the odds are pretty
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decent compared to the roulette wheel.
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For every dollar you give them you can expect
to get about 97.7 cents back but thatâs
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still thatâs losing money.
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According to the same conventional economic
rules that say that casinos shouldnât be
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able exist insurance companies too just shouldnât
work as a concept because people get back
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less than they put in but hereâs why they
do.
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Just consider this: would you rather, with
100% certainty, receive $5 or would you rather
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have an 80% chance of receiving $6.25.
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Feel free to think about it for a second but
chances are that you said youâd rather have
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that sure $5.
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When surveyed with this question over three
quarters of respondents said that they wanted
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the certain $5 over the 80% chance of $6.25.
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But hereâs the strange thing: these two
options are worth the exact same amount.
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If you took the 80% gamble infinite times
you would receive an average of $5 each time
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as 80% of $6.25 is $5.
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Therefore, in theory, people should have no
preference between these two options because
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theyâre worth the exact same amount.
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But hereâs the thing: people, in general,
dislike losing a given amount of money more
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than they like winning it.
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That is, the negative effect of losing $5,
for example, is greater than the positive
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effect of winning $5.
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Because the second option comes with the chance
of loss, which is a negative experience more
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powerful than the positive experience of certainly
gaining $5, this option is worth less overall
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even if itâs worth the same in a dollar
amount.
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This is why insurance works.
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Insurance is a worthwhile gamble for the insurance
company since the odds are in their favor
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and they make money while the gamble is worth
it for you because the monetary amount you
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get back plus the absence of monetary loss
makes the deal worth more than the money you
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put in overall.
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Of course it is a bit more complicated than
this since insurance companies often have
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preferential rates for healthcare and it helps
smooth out economic shocks so, despite being
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a gamble, it is absolutely worth it in most
cases but insurance, at itâs most basic
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level, is loosing to avoid loss.
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This principle of hating losing can be used
to make the same amount of money worth more.
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In one experiment 150 teachers in Chicago
Heights were split up into three groups.
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One group received nothing, one was told that
they would receive a bonus at the end of the
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year corresponding to how well the students
test scores were, and the third group was
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given the exact same deal for a bonus with
the only difference being that they were given
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the bonus payment upfront at the beginning
of the year and told that they would have
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to pay back the corresponding amount if their
students did not score the test scores necessary.
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The group that was promised the bonus if test
scores improved performed largely the same
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as the group offered no bonus but, the group
given the bonus up-front overall performed
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much better with test scores improving up
to 3 times as much as the traditional bonus
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group.
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Itâs clear that the fear of loss is far
more powerful than the promise of gain so
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this explains why insurance works but, for
this same reason, gambling still shouldnât
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work but something interesting starts changing
when you change the odds.
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Now, remember that three quarters of people
preferred a sure $5 to an 80% chance of $6.25
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but now think whether youâd prefer an 100%
chance of receiving $5 or a 25% chance of
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winning $20.
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Once again the options are worth the exact
same amount since 25% of $20 is $5 but, with
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this change in the odds, those surveyed on
average had no preference between the two
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options.
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Half preferred the sure $5 and the other half
preferred a 25% chance of $20.
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But letâs change the odds again.
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Would you prefer an 100% chance of receiving
$5 or a 0.5% chance of winning $1,000.
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Still with these numbers 0.5% of $1,000 is
$5 so the two options are worth the exact
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same amount but, with these options, for the
first time people prefer the gamble.
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Only 36% of respondents said they would take
the $5 while 64% preferred the half percent
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chance of winning $1,000.
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What weâve begun to understand is that humans
like low-probability risk.
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We like a small chance of winning big over
a certain gain.
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In fact, you can see this at the racetrack.
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The best horse might have 2/1 odds where you
get $3 if they win for each dollar you bet
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while the bottom might have 200/1 odds where
you get $300 if they win for each dollar you
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bet but, as it turns out, on average, the
chance of the top horse winning is actually
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better than 2/1 and the chance of the bottom
horse winning is worse than 200/1 because
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people prefer betting on the underdog which
inflates the odds.
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You could therefore make more money betting
on the horse thatâs likeliest to win.
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Crunching the betting data from 8,000 tennis
matches it was found that the bets on the
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best athletes with the best odds actually
made money on average with 103% of the money
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won back while the bets on the worst athletes
with the worst odds won just 81% of the money
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back.
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Evidence for this phenomenon has been found
time and time again but the question of why
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we do it is tougher.
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The simple answer for why this is is that
people overweight the impact and chances of
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extremely low-probability events.
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This has been used to explain why people are
so afraid of terrorism and plane crashes despite
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the chances of dying of either being monumentally
small.
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It really doesnât matter if you know that
the odds are not in your favor like with the
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lottery or in the casino.
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People still love risk if it comes with large
returns and this is why gambling works as
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a concept.
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Everyone just has some arbitrary point where,
given two options with the same value, theyâll
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start accepting the risk over the sure money.
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What that means is that in a gambling transaction
with someone who bets and someone who accepts
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the bet both parties actually find what theyâre
doing worthwhile.
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The casino finds what they do worthwhile because
they make money while the bettor finds what
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theyâre doing worthwhile because they have
the possibility of winning lots of money.
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Now, the explanation for why people prefer
these low-probability bets moves further away
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from economics into psychology but one explanation
with the lottery, for example, is that a bet
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doubling oneâs money does little to change
oneâs quality of life but, a bet multiplying
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a personâs money by a factor of thousands
can be truly life-changing so people are betting
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for monumental change rather than for another
cup of coffee.
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To summarize, what this all means that a 5%
chance of $100 is worth more to most people
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than $5 despite both having a monetary value
of $5.
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Therefore, by offering gambles people can
make money more powerful.
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Almost everywhere in the world there is an
issue of low-savings rates: people donât
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put enough money into banks.
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About half of Americans could not immediately
come up with $2,000 if an unexpected expense
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came up according to one survey.
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A big reason for this lack of savings is that
banks are not incentivizing enough.
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With how tiny savings accounts' interest rates
are many people just donât see a reason
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to put their money in banks and banks are
unwilling or financially canât increase
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their interest rates so how do you make the
same amount of money go further?
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You turn it into a gamble.
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Economists created a concept for whatâs
called a âprize-linked savings account.â
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A normal savings account with $2,000 in it
at a bank that offered 1% annual interest
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would earn $20 a year but, with a prize-linked
savings account, instead of being given the
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$20 in interest it would be entered into a
gamble with, for example, a 0.4% chance of
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winning $5,000.
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As always that gamble is still worth $20 monetarily
but to the gambler itâs worth more.
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These prize-linked savings accounts have been
incredibly successful so far at getting people
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to save.
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In Michiganâs trial of the system 56% of
those using it were first time savers.
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These same principles are the ones that make
lotteries work.
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In fact, lotteries are just such easy ways
of making money that in many countries privately
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runs lotteries are illegal.
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In the US, for example, all lotteries have
to be state-run and their profits usually
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go to funding education.
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Because the states are guaranteed to make
money from the lottery it is essentially a
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form of taxation.
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In fact, all forms of gambling are set up
in a way that theyâre guaranteed to make
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money for whoeverâs running them.
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In a casino, at the racetrack, or with any
form of gambling itâs never a good deal
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for the bettor but, the reason why people
engage in these deals is a fascinating study
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of behavioral economics and its principles,
if applied correctly, can sometimes, just
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