Last year, I read the book The Bankers' New Clothes: What's Wrong with Banking and What to Do about It. The book explained some of the causes of the recent financial crisis of 2007-2009 and gave some steps to prevent a similar crisis from occurring again. Some of the steps were

1) eliminating the FDIC,
2) increasing the capital requirements of banks (up to ~30% instead of the current 2%-3%), and
3) having liability rest completely on bank owners and decision-makers within the bank (i.e. no government bailouts, depositors receive a certain number of cents on the dollar rather than 0, etc.).

However, economics in plagued by the law of unintended consequences. If these three points were implemented into the US financial system, what are some unintended consequences that could result?


2 Answers 2


1) Would lead to the return of general panic led bank runs, and introduce additional instability to the system.

It´s not generally appreciated, that 19th century bank runs were not just a symptom of insolvency or illiquidity, but were also occasionally triggered by competitors (other banks) spreading rumours. Generally this is a bad idea that rests on the fallacy that banks are just another business.

2) They are typically rather more than 2-3%, 10-12% was the average at the crash, and Basel 3 is moving this up to above 15%. It´s generally a good idea, but it depends on the type of capital - more loss provisions are good, but simple holding extra share capital not so much. There are also side effects with respect to economic growth while the increase is occurring.

3) This seems a little confused. Depositors are not decision makers in banks - they are the customers. Owners, managers and shareholders of the banks are not necessarily the same people, but making in particular the managers and owners stand behind the banks with their entire assets might be interesting. As in ´may you live in interesting times´ interesting. Scottish banking in the 18th-19th century was regarded as more stable by the English since the entire property of the bank´s owners would be seized if the bank failed. In today´s world though, expect that to cause issues, if Banks are the only type of company that this kind of punitive ownership encumbers, then one might imagine that relatively few people will want to own one, or creative ways will be found around the requirement.

Banks are also usually regarded as a fairly safe investment (between major credit crises at least), and a good investment for pension funds and retirees, as their dividends provide a steady stream of income. Blowing those institutions up, might not be entirely desirable.

All of this not withstanding, the main issue with banks, and the answer to why they are not just another company - is that they provide the money supply. The problem posed by any banking crisis, and any proposed reform, is how does this avoid or solve monetary and credit supply contraction in the event of loan default failure. 1 & 3) in particular would be likely to cause significant monetary contraction, and return the financial system to the instabilities of the 19th century, where not to put to fine a point on it, it was bouncing up and down like a yo-yo. Wikipedia has quite a nice list:

List of Banking Crises

  • $\begingroup$ Mmm, sort of. Depositors are not necessarily customers in the usual sense: after all, typically the bank is paying them, not the other way around (except Switzerland right now, with its negative interest rates). One significant reason why banks are not just any other business, is that they provide payment mechanisms: a threatened breakdown in those was one of the biggest concerns in the 2007/8 meltdown. (2) would also cause significant monetary contraction. $\endgroup$
    – 410 gone
    Dec 22, 2014 at 11:07
  • $\begingroup$ Yes, depositors are not quite anything - although it would be interesting to see some figures on how many people really get a completely free bank account, when all the service costs etc. (overdraft, payment fees, etc.) are taken into account. 2) may cause monetary contraction - but with the multipliers involved it´s more likely to create a slower expansion rate until the new capital limit is in place, and then it´s back to "normal" again. $\endgroup$
    – Lumi
    Dec 24, 2014 at 11:04

This is only a partial answer, but I wanted to note and describe the theoretical literature which will come to mind for many research economists when observing (1), "eliminating the FDIC." The simple framework which is often first used to theoretically discuss this kind of question is the so-called Diamond–Dybvig model, which tries to set up a very simple theoretical world in which maturity transformation occurs in a straightforward way. (Maturity transformation is defined nicely in this interview, which I shamelessly lifted from the first reference on the current version of the [wikipedia page] :) Other quick references are a bit dry unfortunately.) There's something of an instability in maturity transformation which can lead to to-called bank runs; Diamond–Dybvig ("DD") try to capture this dynamic in a succinct model.

I'll be careful to note that this model itself is very abstract -- the true financial system is very complicated. Regardless, it has been used as a framework for exploring theoretical ideas related to banking stability for a while.

I'll start with the intuition for the model first. In the model, banks function by converting short-term accounts (savings accounts, perhaps money market accounts) into long-term loans. Banks take depositor money, retain a certain amount, and lend out a certain amount as long-term house loans, car loans, or small business loans. This means everyone gets something at the end of the day -- depositors get a safe place to keep their money with some modest return on savings; homeowners and business owners can smooth out the large costs of housing and capital over many years, and everyone gets a little bit of the slice of "added production" which occurs because the loans could be made. There's some investment projects which will fail (houses defaulted, businesses going bankrupt), but that can be planned for appropriately by the bank.

Not all depositors need their money at the same time -- after all, that's why you put it in a safe spot to begin with. The bank knows (or guesses) how many people on average will need to access their funds, and holds on to that much (plus extra for a "safety buffer"). Everything else is lent out to achieve the above-mentioned benefits.

This system works fine unless, for some reason, enough people start to believe that enough other people will want to withdraw their funds more frequently than usual -- perhaps all at once. Everyone generally understands the structure of the game: stage 1, if there are too many people who want to withdraw money, the bank will fail. Stage 2, if everyone realizes this, they will want to get their money first. Stage 3, I personally need to get my money out before anyone else does, and I know everyone else knows this, so now it's a race.

Now this only happens if everyone believes that everyone else believes the bank will not have enough money for everyone. For a bank "standing alone" this is always a danger. However it also demonstrates a way to nip everything in the bud: institute an insurance scheme for individual depositors. You need to be able to credibly tell the borrowers that, "don't worry, even if the bank collapses, your deposits are insured and you'll get at least X back." This promise itself (and it must be a "good" promise; a promise no one trusts will be useless) will prevent many possible instances of bank runs which might occur when there is nothing intrinsically wrong with the bank.

The theoretical illustration of the above points is the well-known Diamond–Dybvig model [wiki page here, which is actually quite good]. The model is really quite beautiful in laying out the constraints faced by everyone in the world -- depositors, banks, loan-takers. It does so in a very clean and clear way, which is one reason it is so popular. If you're ever deeply interested in these things, I'd definitely recommend working through the model at some point, ideally with someone you can "ping" for input (perhaps here, later). It's a great example of a framework one can use to tackle bigger questions (or alternatively, a great example of how to frame an observed phenomena in the simplest way possible, which is always how you want to start).

This is one of those nice theoretical results which is so intuitive and easy to understand that it can be understood by anyone. In fact, it is literally the main plot device for the classic "It's a Wonderful Life," where [SPOILER!] the first bank run in the movie is quelled with the "insuring" of depositors' accounts with the couple's honeymoon fund. (The real-world equivalent of the honeymoon fund, of course, being the FDIC in the US.)

NOW, all that said, I have no idea what the context of point (1), "eliminate the FDIC," in The Bankers' New Clothes. I suspect the authors are aware of everything outlined above, and they may perhaps have an alternative suggestion for how to handle the "bank runs" problem (aka the "Wonderful Life" problem) which emerges naturally without some deposit insurance system. If they are advocating a "clean sweep" of depositor insurance, that would be very extreme -- but I don't know if that is what they are actually advocating.

There is an enormous empirical literature on bank runs -- see @Lumi's response, particularly the list of bank runs. I'm certain that if you were to choose a bank run from that list at random and search for it in Google Scholar, you would find plenty of empirical papers. (I'm not an expert on this literature so unfortunately cannot answer this more specifically.)

  • $\begingroup$ I know this is currently the textbook description, but it´s factually incorrect as you present it, and in a way that actively hinders understanding - the Diamond-Dybig model based on it, is also for that reason not useful. To make it correct, there needs to be a clear distinction made between the two types of money in the banking system - asset cash - versus bank deposits, and the creation of money that results from making bank loans. Banks statistically multiplex their deposit accounts against physical cash, and this is the root cause of the liquidity issues. $\endgroup$
    – Lumi
    Jan 22, 2015 at 17:02
  • $\begingroup$ Hi @Lumi -- just to be clear, are you saying that my statement of the Diamond-Dybig model is incorrect, or alternatively that the Diamond-Dybig model is a poor model of reality? Or some third option? $\endgroup$
    – CompEcon
    Jan 22, 2015 at 18:01
  • $\begingroup$ Diamond-Dybig isn´t actually describing a bank if you dig into the details, he´s really describing a money fund. So his paper is incorrect since its based on a false model of how banking works. You´re correctly describing an incorrect model of how banking works - I did try editing it btw. but it would be a fairly significant rewrite - I can give it another go if you like. $\endgroup$
    – Lumi
    Jan 22, 2015 at 18:25
  • $\begingroup$ @Lumi -- just to be clear, I am only attempting to illustrate what I believe to be the first theoretical model in the literature which the typical academic economist will think of in response to the first question above. Perhaps I will edit my first sentence to reflect that more clearly. I'm fine if you add a postscript (or even another answer) which outlines what you think are the "applications" issues with DD to banking. However I'd rather you not substantially re-write my answer. I put a lot of time into it (as I'm sure you put into yours) and I do believe it reflects what I noted earlier. $\endgroup$
    – CompEcon
    Jan 22, 2015 at 18:52
  • $\begingroup$ It's entirely up to you - we are in a transition situation with the current textbook as information propagates, where while it's now widely acknowledged to be wrong, the correct explanation is still gaining traction. If you wish to be correct about the actual banking system, then I'm happy to help with the edit and that will probably help you understand the system much better too. If you don't - well, epicycles was a fine theory in its time - the diagrams were very pretty anyway. $\endgroup$
    – Lumi
    Jan 22, 2015 at 19:28

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