Only
because of the existence of more than one person in the world, the difficulty
level of economic explanation has gone up not even hundreds of times!
To resolve
competition among people, our society invented institution. There are different
kinds of institutions, and market, being one of them, is the most covered and talked
about. From the perspective of today’s new institutional economics, market has
traditionally been overemphasized. It is noteworthy that certain non-market
institutions have become popular, yet before the rise of the new institutional economics,
not much attention was paid to “non-market”. The rise in the 1960s of the new institutional
economics was due to the efforts of me and a few teachers and friends. Regrettably,
soon afterward, it went astray before degenerating into a big mess. In Volume III I will ruthlessly perform a
major house cleaning.
Transaction
reminds me of the two axiomatic paragraphs in “The Wealth of Nation”, published in 1776 by our towering economics
originator, Adam Smith. These two paragraphs have been reproduced in Section 4 of Chapter II. Readers ought to study thoroughly.
Compared
with no transaction, vastly greater personal gains, often amounting to tens of
thousands of times, can be derived from transaction with each participant
striving for self-interest. Such gains are mainly due to transactions following
individual specialization in production. There may still be gains in transaction
without specialization in production, though these would only be negligible by comparison.
Since we have neither analyzed production nor introduced the cost concept, the
analysis of transaction here is focused on transaction theory without
production. We will add specialization in production into transaction for
further analysis in Volume II.
It is
mainly due to differences in our marginal use values of goods that we all gain
in transaction without production. Using apple as an example, the marginal use
value of A is $0.8 while that of B is $1.3. If the apple belongs to A and can be
sold for more than $0.8, A would be willing to sell. B, however, would be willing
to buy for less than $1.3. Assuming transaction is concluded at $1 (exchange
value), A gains $0.2 while B gains $0.3 – the latter being B’s consumer
surplus. Since transaction is concluded at $1, the marginal use values of A and
B are both $1. Otherwise, difference in marginal use values would lead them to keep
on bargaining. Given both marginal use values are identical to the $1 market
price, there is no further room for bargaining. That is, since market price
(exchange value) is $1 and the marginal use values of A and B are both $1, the
marginal use value of each consumer equals the market price. The renowned
market equilibrium is attained, simultaneously fulfilling the vital Pareto condition.
The Pareto condition will be progressively expounded in this book.
In the aforementioned
apple example, the “marginal” issue has not been clearly handled. Before moving
on to other important elements, let me repeat the above analysis by increasing
the quantity of apples to aid readers in fully understanding.
Suppose
there are only two individuals, A and B, in the whole market, and the total
supply of apples is six. The demand curves of A and B are as follows:
|
Number
of apples
|
1
|
2
|
3
|
4
|
5
|
6
|
|
A’s
marginal use value
|
$1.00
|
$0.90
|
$0.80
|
$0.70
|
$0.60
|
$0.50
|
|
B’s
marginal use value
|
$2.00
|
$1.60
|
$1.20
|
$0.80
|
$0.40
|
$0.00
|
Since in
order to maximize self-interest, each individual has to make his marginal use
value the same as price, the law of demand can be viewed as reflecting an
inverse relationship between marginal use value and quantity demanded – one
goes up while the other comes down. The above numbers are randomly assigned. Besides
the regularity that the higher the quantity, the lower the marginal use value, there
is no other deliberate arrangement.
Assume A
owns all six apples. A’s marginal (the sixth one) use value is $0.50; B has no
apples, the marginal use value of his first one is $2.00. As such, at higher
than $0.50, A would be willing to sell; at lower than $2.00, B would be willing
to buy. A’s marginal use value would rise if A sells; B’s marginal use value would
fall if B buys. The point at which their marginal use values are identical is
$0.80.
This is
when A sells four apples – 6, 5, 4, 3; B buys four apples – 1, 2, 3, 4. Under
competition (for simplicity, other buyers and sellers are observers who will join
only when personal gain is foreseen), the transacted price is $0.80, the same
as A’s and B’s marginal use values.
With each
striving for self-interest, A gains $0.60: ($0.80 – $0.50) + ($0.80 – $0.60) +
($0.80 – $0.70); B gains $2.40, his consumer’s surplus being: ($2.00 – $0.80) +
($1.60 – $0.80) + ($1.20 – $0.80). When transaction reaches “equilibrium” at a transacted
price (market price, i.e., exchange value) of $0.80, B buys four apples, A
leaves two for personal consumption, total quantity demanded is six.
From the
above straightforward example, we can identify several rather imperative
implications:
- Quantity bought always
equals quantity sold, as well as quantity transacted. In the above
example, all the three quantities are four. At the price of $0.80, total
quantity demanded is two for A and four for B, or six in total. Total
quantity supplied is also six (before transaction, all six were owned by
A). At equilibrium, quantity demanded (six) is the same as quantity
supplied (six), but quantity transacted (four) is not the same as quantity
demanded or quantity supplied. Even without any transaction, quantity
demanded or quantity supplied could be huge.
- Ignoring production, in
the market, every individual is both a demander and a supplier. Regardless
of what I own, if the price is low, I demand; if the price is high, I
supply. For instance, being a maniac in collecting Shoushan stones, if their
price is low enough, I buy; if their price is high enough, I can sell all
of mine to you.
- At equilibrium, market
price equals the marginal use value of every market participant ($0.80 in
the above example). Otherwise, assuming no transaction costs (including
information cost), market participants will renegotiate a new price,
transactions will be increased to benefit both buyers and sellers. If an
individual does not act to maximize self-interest, the Pareto condition
will be contravened.
Vilfredo Pareto (1848 –
1923) was a top-notch Italian economist. He propounded that in the use of scarce
resources and the exchange of goods, a certain condition could be attained where
the well-being of one individual could not be improved without hurting another.
In other words, if this condition is not met, we can always alter the use of
resources or market exchanges so that at least one individual would benefit
without hurting another – this is also equivalent to improving the well-being
of the society as a whole. This is the most fundamental version of the Pareto condition.
With the emergence of transaction costs analysis, the more magnificent and
profound this condition has become. The Pareto condition is generally termed the
Pareto optimality. Since “optimality” carries subjective connotation, to be in
line with scientism, I prefer using “condition”.
- A and B compete for
apples in the above example. Such competition can be resolved by the
market: whoever pays a higher price gets the good. When the marginal use
value of a good of an individual is higher than its market price, he will
buy more of the good; when lower than its market price, he will sell. Whoever
buys goods is the winner, while the person who sells is the loser, and
both sides benefit. Price, therefore, becomes a criterion in the determination
of winners and losers. Alchian said: “What price determines is more
important than what determines price.” This is the vision of a guru.
- The above example also
shows that the demand curves of the two competitors both slope downward
toward the right. If the demand curve of one of them slopes upward toward
the right, treating apples as Giffen goods and contravening the law of demand,
no transaction will ever result. This is because the person whose demand
curve slopes upward will only keep the apples to himself and never sell.
In principle, a person’s demand curve can have a portion sloping upward with
another portion sloping downward. However, transaction will only result along
the portion of the demand curve that slopes downward. This is the reason
why I have twice emphasized earlier that whenever there is competition, Giffen
good does not exist.
- With the existence of
transaction costs, the equilibrium where market price equals the marginal
use value of every demander may not necessarily be reached. And if a
transacting party holds a patent or monopoly over a good, the determination
of market price will not be as straightforward as in the example. All this
will be subsequently discussed.
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