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Monetary policy financial transmission and treasury liquidity premia. (2021). Reynard, Samuel ; Phillot, Maxime.
In: Working Papers.
RePEc:snb:snbwpa:2021-14.

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Cites: 22

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Cocites: 26

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  1. Fisher vs Keynes: Does an Interest Rate Hike Cause Inflation to Increase or Decrease?. (2022). Azizirad, Marieh.
    In: Discussion Papers.
    RePEc:sfu:sfudps:dp22-08.

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References

References cited by this document

  1. Adrian, T., Fleming, M., Shachar, O., and Vogt, E. (2017). Market liquidity after the financial crisis. Annual Review of Financial Economics, 9:43–83.

  2. Bok, B., Del Negro, M., Giannone, D., Giannoni, M., and Tambalotti, A. (2018). A time-series perspective on safety, liquidity, and low interest rates. Technical report, Federal Reserve Bank of New York.
    Paper not yet in RePEc: Add citation now
  3. Drechsler, I., Savov, A., and Schnabl, P. (2018). Liquidity, risk premia, and the financial transmission of monetary policy. Annual Review of Financial Economics, 10:309–328.

  4. Engel, C. and Wu, S. P. Y. (2018). Liquidity and exchange rates: An empirical investigation. Technical report, National Bureau of Economic Research.

  5. Faust, J., Swanson, E. T., and Wright, J. H. (2004). Identifying vars based on high frequency futures data. Journal of Monetary Economics, 51(6):1107– 1131.

  6. Ferreira, T. and Shousha, S. (2020). Scarcity of safe assets and global neutral interest rates. FRB International Finance Discussion Paper, (1293).

  7. Finally, for the remaining contracts, namely, the 6-, 9- and 12-month Eurodollar futures (with a price denoted by edi t), one can directly take the NOte that Gürkaynak et al. (2005) assume unscheduled meetings to be expected as happening with zero probability. daily return as the surprise itself due to their spot settlement nature. Thus, for j = 4, 5, 6 and i = 6, 9, 12 respectively, we have mpj = edi t − edi t−1. (20) Extracting the target and the path factor.—Let X be a (T ×n) matrix whose entries correspond to the above-defined monetary policy surprises mpj t
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  8. for j = 1, ..., n and t = 1, ..., T, that is, the surprise component of the daily change in federal funds futures and Eurodollar futures rates solely associated with FOMC announcements.7 Let us assume X to be generated by the following factor model: X = FΛ + ν, (21) where F is a (T ×) matrix of ( < n) unobserved factors, Λ is a (×n) matrix of factor loadings, and ν is a matrix of orthogonal disturbances. Gürkaynak et al. (2005) show that the response of futures prices is sufficiently characterized by two factors (i.e., = 2). We therefore estimate F = {F1t, F2t}t=1,...,T through principal-component analysis.
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  9. Gürkaynak, R., Sack, B., and Swanson, E. (2005). Do actions speak louder than words? The response of asset prices to monetary policy actions and statements. International Journal of Central Banking, 1(1):55–93.

  10. Gertler, M. and Karadi, P. (2015). Monetary policy surprises, credit costs, and economic activity. American Economic Journal: Macroeconomics, 7(1):44–76.

  11. Gilchrist, S. and Zakrajšek, E. (2012). Credit spreads and business cycle fluctuations. American Economic Review, 102(4):1692–1720.

  12. Gonçalves, S. and Kilian, L. (2004). Bootstrapping autoregressions with conditional heteroskedasticity of unknown form. Journal of Econometrics, 123(1):89–120.

  13. Jarociński, M. and Karadi, P. (2020). Deconstructing monetary policy surprises—the role of information shocks. American Economic Journal: Macroeconomics, 12(2):1–43.

  14. Krishnamurthy, A. and Vissing-Jorgensen, A. (2012). The aggregate demand for treasury debt. Journal of Political Economy, 120(2):233–267.

  15. Kuttner, K. N. (2001). Monetary policy surprises and interest rates: Evi24 dence from the fed funds futures market. Journal of monetary economics, 47(3):523–544.

  16. Longstaff, F. A. (2002). The flight-to-liquidity premium in US treasury bond prices. Technical report, National Bureau of Economic Research.

  17. Mertens, K. and Ravn, M. O. (2013). The dynamic effects of personal and corporate income tax changes in the United States. American economic review, 103(4):1212–47.

  18. Nagel, S. (2016). The liquidity premium of near-money assets. The Quarterly Journal of Economics, 131(4):1927–1971.

  19. Nelson, E. (2003). The future of monetary aggregates in monetary policy analysis. Journal of Monetary Economics, 50(5):1029–1059.

  20. Reynard, S. and Schabert, A. (2010). Modeling monetary policy. SNB Working Paper 2010-4.

  21. Rotation of the Factors.—Gürkaynak et al. (2005) rotate F1 and F2 to obtain Z1 and Z2. Namely, they define Z = FU, (23) where U =    u11 u12 u21 u22    , (24) such that U is a (2 × 2) orthogonal matrix, with Z2 being associated, on average, with no change in the federal funds futures rate for the current month. The orthogonality between Z1 and Z2 requires that: E(Z1Z2) = u11u12 + u21u22 = 0. (25) Then, because: F1 = u22Z1 − u12Z2 u11u22 − u12u21 , (26) F2 = u21Z1 − u11Z2 u12u21 − u11u22 , (27) one can assume that Z2 has no impact on mp1 by imposing the final restriction: λ2u11 − λ1u12 = 0, (28) where λ1 and λ2 are the loadings on mp1 of F1 and F2, respectively. To recover an interpretation as to the magnitude of these factors, one can rescale Z1 (Z2) to match its units with mp1 (mp4 ). Rotation matrix U is obtained by solving the last four equations.
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  22. Stock, J. H. and Watson, M. W. (2012). Disentangling the channels of the 2007-2009 recession. Technical report, National Bureau of Economic Research.

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  6. Monetary policy financial transmission and treasury liquidity premia. (2021). Reynard, Samuel ; Phillot, Maxime.
    In: Working Papers.
    RePEc:snb:snbwpa:2021-14.

    Full description at Econpapers || Download paper

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