0
$\begingroup$

How can the totality of an economy pay for all the products it produces, if the initial amount of money in the system (before the profits on all of the products is realized) is less than the amount of money after all of the products are sold (at a profit)? The arithmetic does not seem to make sense. Any suggestion out of this riddle?

$\endgroup$
1
  • $\begingroup$ It's a zero-sum game. If this happens then the prices go down. Or the government prints more money. Note that buying a product does not increase the amount of money! $\endgroup$
    – user253751
    Feb 16 at 10:32
1
$\begingroup$

This is not really a riddle.

First, amount of money in economy is not constant. The amount of money economy has access to is typically growing thanks to policy of central bank/government. For example, you can see from Fred data that amount of money in the US measured by $M2$ increases over time (you can check similar statistics for almost any other country you want save for few that don’t publish it).

However, even if amount of money would be fixed that wouldn’t cause any issue. A price level in an economy is determined by the output and other factors so economy can’t really run out of money.

For example, following Mankiw Macroeconomics 8th Ed money market equilibrium can be described by:

$$MV=PY$$

Where $M$ is money stock, $V$ velocity of money (how often one banknote is used), $P$ is price level (aggregate prices) and $Y$ real output (this is only most simple representation of money market, in more complex models expectations of these quantities matter as well but for this explanation this simplified version will more than suffice).

Hence, if the amount of goods and services increases in the economy ($Y$ goes up), even if $M$ is fixed either $P$ can drop or $V$ can increase (or some combination of those two) to offset $Y$ and make sure that the amount of money in economy is sufficient to purchase or goods and services.

Consequently, economy will always be able to pay for what it produces. Heck, money is strictly speaking not even necessary - people could just barter with each other - money just helps transactions to run smoother.

$\endgroup$
0
$\begingroup$

In your setup, you mention the "initial amount of money." But I think you mean the amount of income.

Anyway, people's income are the sum of wages + profits. So:
Expenditures (spending on goods and services) equals Income (wages and profits earned by selling the goods and services).

Note: I'm assuming equilibrium (i.e. no unwanted inventory changes), and also ignoring government and international trade.

$\endgroup$
0
$\begingroup$

An airplane is going down. Out parachute onto a tropical island these three individuals:

  • Will (lands on the west end) has a piece of bread
  • Mary (lands in the middle) has a briefcase with \$1M
  • Ed (lands on the east end) has a briefcase with \$2M

Mary goes to Will and trades her \$1M for Will's piece of bread. Both are better off and have profited.

Next, Mary goes to Ed and trades her piece of bread for Ed's \$2M. Both are better off and have profited.

Each of the three individuals is better off and has profited. In particular, Mary now has \$2M (whereas she started off with only \$1M).

The above illustrates that by "mere" trades (or rearrangements), every party can profit, without there being any extra "stuff" or "money" brought in from outside the island.


We can also continue the above story to further illustrate the usual Econ 101 points:

  • By production and specialization (e.g. Will specializes in fishing, Ed specializes in plucking coconuts, while Mary specializes in "mere" trading), they can further profit from trade, again without any extra "stuff" or "money" brought in from outside the island.
  • By producing capital goods (e.g. fishing rods, ladders), they can further profit and make everyone better off.
  • Mary also starts doing R&D, figuring out how to make better fishing rods and ladders.
  • Eventually Mary also starts designing a ship to get them back to civilization (with Will and Ed doing the manual work).
  • Alternatively they might also reproduce and develop into a large island society.
$\endgroup$

Your Answer

By clicking “Post Your Answer”, you agree to our terms of service, privacy policy and cookie policy

Not the answer you're looking for? Browse other questions tagged or ask your own question.