Review of Fortune's Formula
- Title:
- Fortune's Formula
- Author:
- William Poundstone
- Publisher:
- Hill and Wang
- Date:
- 2005
- ISBN:
- 0-8090-4637-7
- Pages:
- 386
- Price:
- $27.00
November 8, 2005
Advantage gambling, personal finance, and the science of information theory
have a greater overlap than many people might at first think. Problems
in gambling and finance can be posed in the language of information
theory, and when one applies the techniques of this obscure branch of
mathematics to problems in the financial realm, remarkable solutions
present themselves. This overlap is the subject of William Poundstone's
latest book, Fortune's Formula.
At the dawn of the computer age, scientists were grappling with a
mathematical way to represent information transmission and storage.
One of the pioneers of this new science was a true genius named
Claude Shannon. Fortune's Formula spends quite a bit of
time providing insight and background into this fascinating character.
Surprisingly little is known about Shannon, but Poundstone has done
exhaustive research into the life of this private person.
One of the results that came out of information theory is called the
Kelly Criterion, named for John Kelly, the man who published this
remarkable finding. The Kelly Criterion will be familiar to well-read
gamblers as the principle that one should wager a percentage of one's
bankroll equal to the advantage of that particular bet. Despite
being mathematically proven, this is a controversial assertion that
has wide-ranging implications, not just for gambling, but for
finance as well.
Fortune's Formula explores the implications of this
result and the debate that surrounds it, ranging from Ed Thorpe card
counting at blackjack to the fall of the Long Term Capital Management
hedge fund. I consider myself fairly well versed with information theory
and the gambling literature, and I'm more than a little familiar with
contemporary finance, but I was absolutely astounded by the number and
depth of the connections between these different realms. Poundstone
does an amazing job of linking these worlds, and I can't imagine that
anyone with an interest in these topics will fail to be blown away by
this web of connections.
Those who have followed my reviews will not be surprised that I would
have preferred the book to be more technical in its exploration of its
topics. However, while Poundstone's story is easily accessible to
those without a strong background in mathematics or finance, I still
found its depth to be fulfilling. The author skillfully walks a fine
line by providing enough detail so that the technically astute reader
can get a few glimpses "under the hood", but without losing his more
casual audience.
On balance, Poundstone is "pro-Kelly", and those who have read other
reviews of mine will probably correctly guess that I am as well.
The "finance establishment" and others have been surprisingly (to me)
hostile to direct application of the Kelly Criterion to investing.
Even though the book does present both sides of the story, it's clear
that the book does take a stand. I think that the author
could have made a stronger case by doing more to address some of the
reasonable concerns that the "anti-Kelly" folks have about the
application of the theory. This should be taken as a minor complaint,
however. I believe that Poundstone's treatment is fair, just not as
rigorous as it could be.
Fortune's Formula is a fascinating story, and I would
expect that anyone with an interest in gambling, applied mathematics,
or finance ought to read this book. It will contain new information,
perspectives, and associations, even for those who know a great deal
of this remarkable scientific principle and the amazing people who
are associated with it. Reading this book won't make one a better
gambler or information theorist, although it might make one a better
investor. However, it is interesting, entertaining, and informative,
and I recommend it.
Capsule:
Fortune's Formula is the story of the principle from
information theory known as the Kelly Criterion and it's applications
in gambling and especially finance. This is an interesting,
informative, and, I believe, fair treatment of an important, but
often overlooked mathematical truth. This is much more the story
about this principle than it is an exegesis on how to apply it, but
even so, I'd expect a great many people might learn much that is
worthwhile from what it has to say. I found it interesting, and I
recommend it.
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