pen-l  

Re: [Pen-l] Clueless ethnic Indian Fed economist of the day

Jim Devine
Fri, 27 Aug 2010 13:12:47 -0700

> Long-run monetary neutrality is an uncontroversial, simple, but
> nonetheless profound proposition. In particular, it implies that if
> the FOMC maintains the fed funds rate at its current level of 0-25
> basis points for too long, both anticipated and actual inflation have
> to become negative. Why? It’s simple arithmetic. Let’s say that the
> real rate of return on safe investments is 1 percent and we need to
> add an amount of anticipated inflation that will result in a fed funds
> rate of 0.25 percent. The only way to get that is to add a negative
> number—in this case, –0.75 percent.

The problem with this fellow's analysis is that the current situation
belies the NC concept of the long run. That idea assumes that the
economy will attain something like full employment in the foreseeable
future. (It isn't full employment from labor's point of view, but from
capital's, so that the unemployment rate is relatively high.) It's
only at this full employment that the real safe rate is relevant. When
and if we attain that situation, we won't see a fed funds rate equal
to about 0.25%. It would be more like 4%, in which case a 1% safe rate
would correspond to about 3% expected inflation (for loans of similar
maturity, i.e., overnight).

In a deep recession, the fed funds rate approximates the safe rate, in
nominal terms. That is, if the Fed is loaning out at 0.25%, a bank can
feel safe lending out at about 0.25% and financiers will have similar
views concerning the required nominal yield on short-term bonds. If
we're expecting 1% inflation, then the real safe rate equals
approximately  -0.75%. That sounds bad, but it's better than the real
rate of interest on holding money, i.e., -1%. The arrow of causation
goes in reverse from the situation in the hypothetical long-term
equilibrium. (If we're expecting -1% inflation, i.e., mild deflation,
the safe rate equals approximately 1.25%.)
-- 
Jim Devine / "Segui il tuo corso, e lascia dir le genti." (Go your own
way and let people talk.) -- Karl, paraphrasing Dante.
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