Pure Expectations Theory
Updated: June 12, 2013 at 10:50 AM
This is the second part in our article series on interest rate theories. Read the first part here.
The simplest of the interest rate theories is the pure expectations theory which assumes that the term structure of an interest contract only depends on the shorter term segments for determining the pricing and interest rate of longer maturities. It assumes that yields at higher maturities (such as that of 5,10, or 30 year bonds), correspond exactly to future realized rates, and are compounded from the yields on shorter maturities. In other words, buying a ten year bond is equal to buying two five year bonds in succession; you're as safe in a ten-year as in a five-year bond. At a cursory consideration, this should indeed be the case. For instance, with the government securities in the U.S. the only risk and rewards are born of the interest rate return on the lent amount. There is no significant risk of default associated in the transaction. PET also supposes that expectations of future rates coincide exactly with future rates realized in time. The market is a perfect predictor of future supply and demand. The pure expectations theory is in some ways similar to the efficient market hypothesis, in that it assumes a perfect market environment where expectations are just about the only determinant of future prices.
From these basic assumptions, the pure expectations theory (PET) posits that future interest rates on longer maturities depend only on the rates of previous periods. To calculate the yields on a 3-year bond, for example, all that you need to do is to take the geometric mean of one-year yields on the first, second, and third years; there's no external component independent of the yields that goes into the calculation of the yield curve. The term structure is substitutable. A contract on a three-year term serves exactly the same purpose as one on 3-months aside from the difference in interest rates, and as such, it is valued as if made of successive contracts combined to form the rate on the third year. You can either buy a two-year bond, or two one year bonds successively, the result will be the same with respect to return.
Limitations in the pure expectations theory
It is not hard to see that the pure expectations theory is similar to a pure intellectual exercise. It is rare to achieve the perfect results of this theory where today's predicted rates over different maturities exactly match future realized spot rates. In addition, although the theory explains the simultaneous movement of rates, and also the relationship between the long and short terms well, it does not say anything about why the yield curve has an upward slope most of the time, that is, why longer term maturities command a higher interest rate in comparison to the short term. Since we noted that all maturities are equivalent in function, the slope is equally likely to be upwards as downwards (in tune with the boom-bust cycle, and rising and falling future rate expectations.), but this is not the case. Clearly, investors attach a higher risk to longer maturities due to some intrinsic factor not explained or predicted by the pure expectations theory.
To deal with this problem, the liquidity preference theory was developed which we'll examine in the next chapter.
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Next, part 3 >> Liquidity Preference Theory >>
Previous, part 1 << Understanding Interest Rates <<
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