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The positive zero-sum game
Harris' observations on poker
could easily be used to describe trader rationale. Clearly, there
are some important parallels between online trading participants and online
poker players. Next, we discover what Harris has to say about online
traders.
As with poker,
trading can be
classified as a positive-sum, negative-sum, or zero-sum game subject to way
profits and losses are defined (usually against a benchmark of fundamental
value). Providing the benchmark is common to all participants, fundamental
trading profits and losses can be calculated relative to the common
benchmark. Harris points out that, "...If the price is greater than the
fundamental value, the seller will profit at the buyer’s expense. If the
price is less than the fundamental value, the buyer will profit at the
seller’s expense. No trader can profit without another trader losing. Since
fundamental value cannot be observed with certainty, neither trader will be
able to recognise their profits and losses with certainty. Their uncertainty
at the time of the trade does not change the zero-sum character of the game."
There are
additional benchmark permutations that Harris discusses, however, for the
purposes of this article we will not look at those now. Suffice to say that Harris concludes
the section on zero-sum games by telling us that, "...Common fundamental
value benchmarks produce zero-sum games. Common return benchmarks produce
games that can easily be adjusted to produce zero-sum games. In both cases,
no trader can profit without some other trader losing. In this sense trading
is a zero-sum game."
Harris discusses trading as a
positive zero-sum game because, "...
rational traders will not play a true zero-sum game
in which they only value trading profits. If all traders were alike, all
expected returns would be zero and no one would benefit from trading. If
some traders are more skilled than others, the skilled traders would want to
trade but the unskilled traders would not. No one would trade."
Again, Harris reminds us that
as with poker online traders trade for external benefit as well as for
expected profit. He goes on to clarify the
reasons why rational traders trade, including, "... to hedge risk,
to move funds from one point in time to another, to exchange assets, to earn
an unconditional expected return, to learn whether they can expect to profit
from trading and to take pleasure from gambling." If the external
benefits of trading are great enough traders will trade even when they
expect to lose. "Skilled traders will profit to the extent that unskilled
traders are willing to trade for external reasons. If no one traded for
external benefits, skilled traders could not profit from trading."
From Harris' extensive
research we conclude that online trading and playing online poker are
zero-sum games where the participants obtain external benefits as well as
the expectation of making profits. Gamblers do not represent as significant
a proportion of the participants as originally feared. For this reason,
opportunities exist for
skilled traders and skilled poker players to profit from gamblers and other
participants who expect to lose.
It follows, therefore, that we
want to discover how to
become consistently winning traders or consistently
winning poker players. The answer lies in knowing when you have an edge...
NEXT: Knowing if you have
an edge over competitors.
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