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Real Interest Parity

Real Interest Parity is a theory that emerges from the long-run relationship between interest and inflation differentials (i−i∗≈π−π∗i - i^* \approx \pi - \pi^*). By rearranging this relationship, we get the first expression of Real Interest Parity: i−π=i∗−π∗i - \pi = i^* - \pi^* This equation shows that the domestic real interest rate (nominal rate ii minus inflation π\pi) equals the foreign real interest rate (nominal rate i∗i^* minus inflation π∗\pi^*). Because the real interest rate is defined as r=i−πr = i - \pi, this relationship can be expressed more concisely and equivalently as: r=r∗r = r^* This second formula states directly that the domestic real interest rate (rr) must equal the foreign real interest rate (r∗r^*).

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Updated 2026-06-22

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