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Poker Parallels Parking
No
one gets around San Francisco in a car better than my buddy Alex.
He does not hesitate.
If there’s a gap, he shoots it. If there’s a jam up, he skirts
it. And when it comes to parking, Alex is the self-proclaimed
King. He plays it smart,
like he does at poker, weighing the risks and rewards of each action,
isolating variables and narrowing their values, and coming up with
the best play. Here’s
what you can expect the first time going to a movie in San Francisco
with Alex. You get in
his car and drive two blocks to buy a newspaper to see what is showing
where. Alex slams to
a stop in front of a hydrant, eight feet from a corner store.
He’s back in 30 seconds with a paper.
You glance at the listings and agree on a movie.
Trouble is, the movie starts in 15 minutes and the theater
is 20 minutes away. But
that’s not really what bothers you.
It’s the other thing.
The parking. You
know that on average it’s 20 minutes to find street parking that is
on average ten-minutes walk from the theater. That’s half an hour.
Far too long. Or you can pay $10 to park in a garage that is
three blocks from the theater. From there it takes 10 minutes to get parked and to the theater.
So for five bucks each, you can buy 20 minutes. But it’s still hopeless.
No way you can make it to the theater on time. It’d be a good
fold. You
suggest to Alex to wait for a later showing of the movie.
But it’s too late because you are already in his car and it
is already moving. Alex gears down for launch onto Oak Street, a four-lane,
one-way, 40 miles-per-hour autoduct. He accelerates through a right-turn-on-red, into a traffic-gap
17 inches longer than his car.
There’s a honk. Alex
gestures. You put your
seatbelt on. Nine
minutes later, you approach the familiar parking garage.
You know it is long odds against finding a closer, quicker
place to park. You suggest
splitting the cost of the garage, five bucks each, and can we just
get out of the car now, please?
Alex
ignores you while he wins a battle of nerves with a cable car.
Then he makes a centripetally disorienting u-turn across five
lanes on Van Ness. He
reverse jerks against traffic for 10 lengths and slices into an illegal
white-curb parking spot. The
theater door is 30 feet away.
You’ve got time to get popcorn and even see a preview or two. You
ask, “Alex? Aren’t you
worried about getting a parking ticket?” Here’s
where it gets confusing and beautiful.
Alex says, “This spot costs only $5, half as much as the garage.
Go ahead and give me the five bucks you were ready to give up anyway,
and you come out even.” He
grins. Baffled
into obedience, you give Alex a five-dollar bill. Through the popcorn line, into the theater, seated, the movie
starts, and all thoughts of parking are put on hold. Movie over, you walk out of the theater. Alex instantly glances toward the car and says, “Cool. No parking ticket.” You:
“So what about my five bucks?! You gonna keep it?” Alex:
“Sure I am. If there had been a parking ticket, I would have paid
the whole thing. Don’t
you see it yet?” Alex
explains, “A parking ticket here costs $25.
The chance of getting a ticket parked in this spot for an hour
and a half is one-in-five. So
it costs only $5 to park here, on average, plus, it was close enough
to give us time to relax.” You
open the car door and think, relax? Alex
continues, “Even if I had got a parking ticket, I would have theoretically
parked for free because you paid my half of the $5. I was getting a freeroll on a ten-to-one to five-to-one overlay
-- plus time gained!” His
voice picks up as the car stabs the traffic, “I am -- the king --
of parking in San Francisco!” Next
time at the poker table, you realize that all of your betting decisions
at poker are just like parking in The City with Alex. His parking computations contain variables.
For each event, some variables have absolute values and some
don’t. The cost of the
parking ticket was an absolute.
The duration of the parking was an absolute. The time saved
was an absolute. But
the chance of getting a ticket, that was the essential variable in
the parking equation, and who can say what that chance really was?
Only someone with experience and savvy at the parking game. Let’s
say it’s on the river in a limit hold’em game and you have nothing
and your opponent checks and you have to decide whether to bluff or
not. The amount of money in the pot, that’s an absolute. The amount
it costs to bluff, that’s an absolute. The likelihood that your opponent
will fold? -- that’s the secret to good parking.
Go
ask Alex. I think he’ll
know.
© 2001 Tommy Angelo
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