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In [[economics]], the '''Fisher hypothesis''' (sometimes called the '''Fisher effect''') is the proposition by [[Irving Fisher]] that the real [[interest rate]] is independent of monetary measures, specifically the [[Real versus nominal value (economics)|nominal]] interest rate and the expected [[inflation rate]]. The term "nominal interest rate" refers to the actual interest rate giving the amount by which a number of dollars or other unit of currency owed by a borrower to a lender grows over time; the term "real interest rate" refers to the amount by which the purchasing power of those dollars grows over time—that is, the real interest rate is the nominal interest rate adjusted for the effect of inflation on the purchasing power of the loan proceeds.
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The relation between the nominal and real rates is given by the [[Fisher equation]], which is
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:<math>r = R - \pi^e.</math>
 
This states that the [[real interest rate]] (<math>r</math>) equals the [[nominal interest rate]] (<math>R</math>) minus the expected [[inflation rate]] (<math>\pi^e</math>). Here all the rates are continuously compounded. For rates based on [[simple interest]], the Fisher equation takes the form
 
:<math>1+i =(1+\rho )\times (1+\pi^e)</math>
 
where <math>i</math> is the simple nominal interest rate and <math>\rho</math> is the simple real interest rate; this equation is well approximated by using the simple rates in the previous equation provided all three percentage rates are relatively small.
 
If the real rate <math>r</math> is assumed, as per the Fisher hypothesis, to be constant, the nominal rate <math>R</math> must change point-for-point when <math>\pi^e</math> rises or falls. Thus, the Fisher effect states that there will be a one-for-one adjustment of the nominal interest rate to the expected inflation rate. The implication of the conjectured constant real rate is that monetary events such as [[monetary policy]] actions will have no effect on the real economy&mdash;for example, no effect on [[Real versus nominal value (economics)|real spending]] by consumers on consumer durables and by businesses [[fixed investment|on machinery and equipment]].
 
Some contrary models assert that, for example, a rise in expected inflation would increase current real spending contingent on any nominal rate and hence increase income, limiting the rise in the nominal interest rate that would be necessary to [[LM curve|re-equilibrate money demand with money supply]] at any time. In this scenario, a rise in expected inflation <math>\pi^e</math> results in only a smaller rise in the nominal interest rate <math>i</math> and thus a decline in the real interest rate <math>r</math>. It has also been contended that the Fisher hypothesis may break down in times of both quantitative easing and financial sector recapitalisation. <ref>http://papers.ssrn.com/sol3/papers.cfm?abstract_id=521402</ref>
 
==Related concept==
 
The [[International Fisher effect]] predicts an international [[exchange rate]] drift entirely based on the respective national [[nominal interest rate]]s.<ref>{{cite web | title = International Fisher Effect (IFE) | url = http://www.investopedia.com/terms/i/ife.asp | accessdate = 2007-11-03 }}</ref> A related concept is ''Fisher parity''.<ref>{{Cite book|title=Floating Exchange Rates and the State of World Trade and Payments|last1=Kwong|first1=Mary|last2=Bigman|first2=David|last3=Taya|first3=Teizo|publisher=Beard Books|year=2002|isbn= 1-58798-129-7 |page=144|postscript=<!--None-->}}</ref>
 
== References ==
{{Reflist}}
 
[[Category:Economic theories]]
[[Category:Interest]]

Latest revision as of 21:54, 28 October 2014

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