Prof JR Varma just nails it in this post. He quotes from John Cochrane’s blog whose notion of risk is way too simplistic even despite recent crises.
He says economists continue to believe in risk free return whereas more accurately it is return free risk:
Cochrane writes on his Grumpy Economist blog:
Here’s how covered interest parity works. Think of two ways to invest money, risklessly, for a year. Option 1: buy a one-year CD (conceptually. If you are a bank, or large corporation you do this by a repurchase agreement). Option 2: Buy euros, buy a one-year European CD, and enter a forward contract by which you get dollars back for your euros one year from now, at a predetermined rate. Both are entirely risk free.
It is only an economist who today thinks of this trade as risk free. Before the global financial crisis many finance people would have thought so too, but not today. After the crisis, any serious finance professional would immediately think of the multiple risks in these trades:
- The US bank could default
- The European bank could default
- The forward contract counterparty could default
- There is euro redenomination risk. In that terrifying state of the world, depending on the nationality of the bank and the forward contract counterparty, one or both of these could be redenominated into some other currency – new francs, marks, liras or drachmas . Theoretically, you could end up being long new French francs (on the euro CD) and short new German marks (on the forward contract).
During the last decade, finance has moved on from simplistic notions of risk. I like to believe that in many top banks today, those who espouse Cochrane’s view of risk would be at risk of losing their job. Or at least they would be asked to enrol in a course on two curve (or multi curve) discounting.
In today’s finance, there is return free risk, but no risk free return.
Covered interest parity is today only an approximation that you may use for a back of the envelope calculation, but not for actually quoting a price. I wrote about this in a wonky blog post last year, and I have discussed two curve discounting in another wonky post half a dozen years ago.