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Gibson's Paradox and the Natural Rate of Interest

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  • Benati, Luca
  • Benigno, Pierpaolo

Abstract

We argue that Gibson's paradox has nothing to do with the Gold Standard per se, and it rather originates from low-frequency variation in the natural rate of interest under certain types of monetary regimes that make inflation I(0) and (approximately) zero-mean. Although the Gold Standard is the only historical example of such a regime, Gibson's paradox is a feature of a potentially wide array of monetary arrangements. In fact, once removing the deterministic component of the drift in the price level, the paradox can be recovered from the data generated under inflation-targeting regimes. By the same token, the paradox could arise under a regime targeting the level of the money stock, whereas it would not appear under arrangements targeting the levels of either prices or nominal GDP. We show that the mechanism underlying Gibson's paradox hinges on the interaction between the Fisher equation and an asset pricing condition determining the current value of money. Our interpretation points towards inefficiencies in the actual implementation of monetary policies.

Suggested Citation

  • Benati, Luca & Benigno, Pierpaolo, 2023. "Gibson's Paradox and the Natural Rate of Interest," CEPR Discussion Papers 17959, C.E.P.R. Discussion Papers.
  • Handle: RePEc:cpr:ceprdp:17959
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    Cited by:

    1. is not listed on IDEAS
    2. M. M. Islam Chowdhury & Apostolos Serletis, 2024. "The Gibson Paradox and the Fisher Effect in Advanced and Emerging Economies," Open Economies Review, Springer, vol. 35(5), pages 955-983, November.
    3. Pierpaolo Benigno, 2025. "The International Supply of Reserve Currency," IMF Economic Review, Palgrave Macmillan;International Monetary Fund, vol. 73(2), pages 393-432, June.

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    Keywords

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    JEL classification:

    • E2 - Macroeconomics and Monetary Economics - - Consumption, Saving, Production, Employment, and Investment
    • E3 - Macroeconomics and Monetary Economics - - Prices, Business Fluctuations, and Cycles

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