For a
theory to be capable of explaining phenomenon, it must be refutable by
phenomena (facts). This is a maxim in empirical science. I have elaborated
earlier that a “theory”, like tautology, that cannot be falsified has no
explanatory power since it is not potentially refutable by facts. However,
other than tautology, four situations could render a theory not refutable by
facts. We’ll explore the first two here; in the next section we’ll discuss the
remaining two.
The first
one is what I teasingly term “the second Coase theorem”. In his 1960 seminal
article (from which the “Coase theorem” was originated), Coase advocated a
familiar yet had never before been distinctly proposed philosophy. After
exhausting all possible means to comprehend Arthur Cecil Pigou’s economic
analysis, but still unable to figure out what it referred to, Coase wrote: “An
idea not clearly stated can never be proved clearly wrong.”
Indeed –
ambiguous concept or analysis, being not clearly wrong, is impossible to be
clearly refuted by facts. To be refutable by facts, a precondition is: the
theory itself has to clearly indicate a possibility of being falsifiable. “If
it rains, then there are clouds” can be falsified (but has never been falsified);
“if it is spring, then a bud blossoms” can be falsified (but has never been
falsified, either). Yet if we are uncertain what clouds are or what spring is,
how can we determine right from wrong?
There are
lots of ambiguous concepts in economics. Theories not susceptible to refutation
by facts – impossible to be clearly refuted by facts – emerge one after
another. Karl Marx’s “Capital” is an
example. What exactly is residual value? Some scholars say it is rent, some say
interest, some say profit, while some say there is nothing like that at all.
Despite all the rhetoric, it is still ambiguous. According to Marx, “residual
value” was the residual after capitalists had paid wages. However, other
production costs had not been completely deducted, how could that be said to be
residuals after exploiting workers? The “capital” concept in the “Capital” was also ambiguous. It was
only until 1930s that such concept was clearly explained by Irving Fisher (see Volume II of this book).
No one has
ever tried to empirically test Marx’s theory. It is not surprising that there
was no verification in China then, but why didn’t Western scholars put Marx’s
theory to the test? The answer is: ambiguous theory cannot be empirically
tested. Very unfortunately, a non-falsifiable theory is often believed by some
blind adherents as “not falsified means absolutely right”.
Ambiguous
concepts or theories are of course not unique to Marx. David Ricardo, an
earlier genius who had an enormous influence on Marx, was confused about the
concepts of “capital” and “cost”, resulting in his analysis on wages and rent
not understood by later generations. Modern gurus like Frank Knight – with five
of his students winning Nobel Prizes in Economic Sciences – also fell into the
trap of ambiguity. Knight split risk and uncertainty into two, yet after much
deliberation we still cannot tell the difference.
John
Maynard Keynes’ “The General Theory of
Employment, Interest and Money” was ambiguous, too. Consequently, for
certain important areas of that theory, no one could boast about having done
any verification. The originator of the utility theory, Jeremy Bentham,
subjectively using utility as a proxy for happiness, baffled later generations.
Therefore Alchian became famous by asking the question “what is utility?”.
Bentham’s utility theory, being ambiguous, is not refutable by facts. However,
after Alchian, studies on testing of the utility theory started cropping up
here and there. (Being Alchian’s student inside the chambers, I refrain from
applying this utility concept for explanation. This will be elaborated later.)
Since
ambiguous concepts or analyses cannot be proved clearly wrong, they possess no
explanatory power. Another type of theory that is not refutable is the
meaningless type. Meaningless refers to neither devoid of content (unlike
tautology) nor ambiguous, but statements of this type are contradictory and
logically inconsistent, puzzling people as to their meaning, hence they become
meaningless.
Let’s cite
a few examples. If I say: “There are black dots on an all-white wall.” This
sentence is not devoid of content. In fact it is extremely clear, though “black
dots” and “all-white” are contradictory and cannot co-exist. This sentence is
therefore meaningless. Logic can certify that an all-white wall that has black
dots could lead people identifying a deer as a horse, or a wall as God! (This
is no trivial logical reasoning, but since it is outside the scope of
economics, we will not elaborate here.) Contradictory statement can have content,
can be crystal-clear, yet cannot have meaning.
There are
plenty of contradictory theories in economics. Like tautologies, contradictions
may not necessarily be readily detected. My thesis, “The Theory of Share Tenancy”, overthrew the previous view by pointing
out its contradiction. For instance, the theory of Charles Issawi was based on
every individual maximizing his self-interest, yet he wrote: “In this paper I
implicitly assume that the landlords will not respond speedily to economic
gains, nor attempt to increase investment in order to increase their income.”
What is it if not contradiction? And in a separate case, in guru Marshall’s
analysis of share tenancy, he did not allow the landlords to choose the system
of fixed rent, even though he knew well the income of fixed rent was higher
than that of share tenancy, and the two systems could co-exist.
Similar contradictory analyses are often found in
the publications of economic masters. William Baumol said that a monopolized
enterprise did not seek the highest profit but the highest sales, yet his
theory did not allow the enterprise to give up a little sales for a much bigger
profit. John Hicks pointed out that when a person’s income increased, his
demand for certain goods would decrease. This is not incorrect, but in his
analysis, the model that he used was a world with only two kinds of goods, and
in that particular world, any increase in income would not cause the quantity
demanded of one of the two goods to decrease. Contradictory problems are commonly
seen in any science, and economics is no exception. Direct contradictions are
not difficult to identify, yet indirect ones – those after one or multiple
inferences – often cannot be avoided even by masters.
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