---
ticker: "KREXPINF5"
title: "South Korea 5-Year Expected Inflation"
unit: "%"
frequency: "Monthly"
source: "Stock and Watson (2007); Nelson and Siegel (1987)"
release: "Updated Monthly"
category: "Inflation Expectations"
country: "KR"
language: "en"
canonical: "https://kred.dev/en/series/KREXPINF5"
license: "https://creativecommons.org/licenses/by-nc-nd/4.0/"
latest_value: 2.40
latest_date: "2026-08-01"
first_date: "1991-01-01"
observations_total: 428
observations_shown: 120
---

# South Korea 5-Year Expected Inflation

## Overview

Average price rise expected over five years, gauging how firmly the price-stability goal holds over the medium term.

## Key Figures

|  | Value | Date |
|---|---|---|
| Latest | 2.40 | 2026-08-01 |
| Change from previous | +0.06 | 2026-07-01 |
| Change over one year | +0.44 | 2025-08-01 |
| Highest on record | 5.52 | 1991-03-01 |
| Lowest on record | 1.10 | 2019-09-01 |
| Period covered | 1991-01-01 – 2026-08-01 |  |
| Observations | 428 |  |

## Recent observations

| Date | Value | Change |
|---|---|---|
| 2016-09-01 | 1.74 | +0.22 |
| 2016-10-01 | 1.80 | +0.07 |
| 2016-11-01 | 1.82 | +0.02 |
| 2016-12-01 | 1.82 | -0.01 |
| 2017-01-01 | 2.07 | +0.25 |
| 2017-02-01 | 2.06 | -0.02 |
| 2017-03-01 | 2.07 | +0.01 |
| 2017-04-01 | 2.01 | -0.06 |
| 2017-05-01 | 1.98 | -0.02 |
| 2017-06-01 | 1.97 | -0.01 |
| 2017-07-01 | 2.04 | +0.06 |
| 2017-08-01 | 2.12 | +0.08 |
| 2017-09-01 | 2.01 | -0.11 |
| 2017-10-01 | 1.93 | -0.09 |
| 2017-11-01 | 1.76 | -0.16 |
| 2017-12-01 | 1.78 | +0.02 |
| 2018-01-01 | 1.67 | -0.11 |
| 2018-02-01 | 1.76 | +0.09 |
| 2018-03-01 | 1.77 | +0.01 |
| 2018-04-01 | 1.84 | +0.07 |
| 2018-05-01 | 1.84 | 0.00 |
| 2018-06-01 | 1.83 | -0.01 |
| 2018-07-01 | 1.76 | -0.07 |
| 2018-08-01 | 1.86 | +0.10 |
| 2018-09-01 | 1.98 | +0.12 |
| 2018-10-01 | 1.98 | 0.00 |
| 2018-11-01 | 1.95 | -0.03 |
| 2018-12-01 | 1.76 | -0.19 |
| 2019-01-01 | 1.58 | -0.18 |
| 2019-02-01 | 1.48 | -0.10 |
| 2019-03-01 | 1.45 | -0.03 |
| 2019-04-01 | 1.45 | 0.00 |
| 2019-05-01 | 1.50 | +0.05 |
| 2019-06-01 | 1.49 | -0.01 |
| 2019-07-01 | 1.44 | -0.05 |
| 2019-08-01 | 1.25 | -0.20 |
| 2019-09-01 | 1.10 | -0.15 |
| 2019-10-01 | 1.18 | +0.08 |
| 2019-11-01 | 1.24 | +0.07 |
| 2019-12-01 | 1.41 | +0.16 |
| 2020-01-01 | 1.55 | +0.15 |
| 2020-02-01 | 1.45 | -0.10 |
| 2020-03-01 | 1.42 | -0.04 |
| 2020-04-01 | 1.20 | -0.21 |
| 2020-05-01 | 1.11 | -0.09 |
| 2020-06-01 | 1.22 | +0.11 |
| 2020-07-01 | 1.32 | +0.10 |
| 2020-08-01 | 1.43 | +0.11 |
| 2020-09-01 | 1.49 | +0.06 |
| 2020-10-01 | 1.28 | -0.21 |
| 2020-11-01 | 1.38 | +0.10 |
| 2020-12-01 | 1.40 | +0.02 |
| 2021-01-01 | 1.50 | +0.10 |
| 2021-02-01 | 1.69 | +0.19 |
| 2021-03-01 | 1.86 | +0.18 |
| 2021-04-01 | 2.03 | +0.17 |
| 2021-05-01 | 2.09 | +0.06 |
| 2021-06-01 | 2.05 | -0.04 |
| 2021-07-01 | 2.12 | +0.07 |
| 2021-08-01 | 2.13 | +0.01 |
| 2021-09-01 | 2.11 | -0.02 |
| 2021-10-01 | 2.31 | +0.20 |
| 2021-11-01 | 2.54 | +0.23 |
| 2021-12-01 | 2.52 | -0.02 |
| 2022-01-01 | 2.54 | +0.02 |
| 2022-02-01 | 2.58 | +0.04 |
| 2022-03-01 | 2.75 | +0.17 |
| 2022-04-01 | 2.98 | +0.23 |
| 2022-05-01 | 3.22 | +0.24 |
| 2022-06-01 | 3.57 | +0.35 |
| 2022-07-01 | 3.83 | +0.26 |
| 2022-08-01 | 3.60 | -0.23 |
| 2022-09-01 | 3.52 | -0.09 |
| 2022-10-01 | 3.57 | +0.05 |
| 2022-11-01 | 3.39 | -0.18 |
| 2022-12-01 | 3.32 | -0.07 |
| 2023-01-01 | 3.32 | 0.00 |
| 2023-02-01 | 3.23 | -0.09 |
| 2023-03-01 | 3.05 | -0.18 |
| 2023-04-01 | 2.85 | -0.20 |
| 2023-05-01 | 2.69 | -0.16 |
| 2023-06-01 | 2.47 | -0.21 |
| 2023-07-01 | 2.34 | -0.14 |
| 2023-08-01 | 2.62 | +0.28 |
| 2023-09-01 | 2.74 | +0.12 |
| 2023-10-01 | 2.77 | +0.03 |
| 2023-11-01 | 2.64 | -0.13 |
| 2023-12-01 | 2.54 | -0.10 |
| 2024-01-01 | 2.41 | -0.13 |
| 2024-02-01 | 2.48 | +0.07 |
| 2024-03-01 | 2.51 | +0.03 |
| 2024-04-01 | 2.44 | -0.08 |
| 2024-05-01 | 2.38 | -0.06 |
| 2024-06-01 | 2.26 | -0.11 |
| 2024-07-01 | 2.25 | -0.01 |
| 2024-08-01 | 2.10 | -0.15 |
| 2024-09-01 | 1.95 | -0.15 |
| 2024-10-01 | 1.86 | -0.09 |
| 2024-11-01 | 1.93 | +0.07 |
| 2024-12-01 | 2.06 | +0.14 |
| 2025-01-01 | 2.13 | +0.06 |
| 2025-02-01 | 2.07 | -0.06 |
| 2025-03-01 | 2.07 | 0.00 |
| 2025-04-01 | 2.09 | +0.02 |
| 2025-05-01 | 2.02 | -0.07 |
| 2025-06-01 | 2.03 | +0.02 |
| 2025-07-01 | 2.03 | 0.00 |
| 2025-08-01 | 1.96 | -0.07 |
| 2025-09-01 | 2.04 | +0.08 |
| 2025-10-01 | 2.14 | +0.10 |
| 2025-11-01 | 2.17 | +0.02 |
| 2025-12-01 | 2.13 | -0.04 |
| 2026-01-01 | 2.05 | -0.08 |
| 2026-02-01 | 2.05 | 0.00 |
| 2026-03-01 | 2.12 | +0.07 |
| 2026-04-01 | 2.28 | +0.16 |
| 2026-05-01 | 2.42 | +0.14 |
| 2026-06-01 | 2.43 | +0.01 |
| 2026-07-01 | 2.34 | -0.09 |
| 2026-08-01 | 2.40 | +0.06 |

## Definition

The 5-year expected inflation is the average annual rate of price increase anticipated by market participants and economic agents over the next 5 years from the current date. It is the time-integrated average of the instantaneous forward expected inflation path over the 5-year interval, capturing both the near-term inflation outlook and the expected convergence toward the long-run anchor.

In general, the $n$-year average expected inflation is defined as the integral average in which the short-term component $\pi^{short}_t$ decays toward the long-run anchor $\pi^{long}_t$:

$$\bar{\pi}^{e,(n)}_t = \pi^{long}_t + (\pi^{short}_t - \pi^{long}_t) \cdot \frac{1 - e^{-\kappa n}}{\kappa n}$$

where $\kappa$ is the decay parameter governing the speed of convergence.

Expected inflation is a latent variable that is not directly observed in market prices or surveys, and is therefore estimated with a model that combines the UCSV trend, the household inflation survey, and the Nelson-Siegel term structure (Nelson and Siegel 1987).

A rise in the 5-year expected inflation indicates that markets and households expect the average rate of price increase over the coming 5 years to be higher, while a fall indicates disinflationary expectations. The gap between the short-term component and the long-run anchor $\pi^{long}_t$ summarizes whether the market views the current inflation shock as transitory or permanent.

## Methodology

Estimated in three stages, namely UCSV trend extraction, survey-anchored short-term expectation, and Nelson-Siegel term-structure projection.

**(1) Trend inflation extraction.** The UCSV model of Stock and Watson (2007) extracts trend inflation $\tau_t$ from headline CPI year-over-year (from January 1999). The state-space representation is

$$\begin{aligned} \pi_t &= \tau_t + \exp(h_t/2)\,\varepsilon_t \\ \tau_t &= \tau_{t-1} + \exp(g_t/2)\,\eta_t \end{aligned}$$

where $h_t$ and $g_t$ are the log-volatility processes for the observation error and the trend innovation, respectively. Estimation uses the precision-based Gibbs sampler of Chan and Jeliazkov (2009), which cycles through five blocks. These blocks sample (i) $\tau_{1:T}$ via tridiagonal precision sampling in $O(T)$, (ii) $h_{1:T}$ via KSC mixture approximation, (iii) $g_{1:T}$ via KSC mixture approximation, (iv) the mixture indicators via multinomial, and (v) $\sigma^2_h, \sigma^2_g$ via inverse-gamma conjugate. The MCMC settings comprise 2,000 burn-in draws, 5,000 posterior draws, an IG prior with $\nu_0 = 10$ and $E[\sigma^2] = 0.02$, and a diffuse initial state variance $V_0 = 10.0$, and the trend is initialized with a 12-month moving average to smooth seasonality.

**(2) Survey-anchored short-term expectation.** The 1-year expected inflation $\pi^{short}_t$ is estimated by combining the UCSV trend with the Bank of Korea Consumer Survey of Inflation Expectations (1-year ahead, monthly, from January 2002). Expanding-window OLS estimates $(\alpha, \beta)$ from the regression

$$(\pi^{realized}_{t+12} - \tau_t) = \alpha + \beta(\pi^{survey}_t - \tau_t) + \varepsilon_t$$

where only observations with confirmed 12-month-ahead realized inflation are used to prevent look-ahead bias. The resulting forecast is

$$\pi^{short}_t = \alpha + \beta \cdot \pi^{survey}_t + (1-\beta)\tau_t$$

where $\beta \in [0,1]$ and the intercept $\alpha$ absorbs the systematic upward bias of the household survey (Ang, Bekaert, and Wei 2007). A minimum training sample of 84 months (7 years) is required, and below this threshold or when the survey is unavailable, $\pi^{short}_t = \tau_t$. The long-run anchor $\pi^{long}_t$ reflects the strong evidence of trend convergence to the target under explicit inflation targeting (Garnier, Mertens, and Nelson 2015) and the limited long-run information content of the 1-year household survey (Chan, Clark, and Koop 2018). When the survey is available, the weights are 60% on the inflation target, 30% on the UCSV trend, and 10% on the survey, and when it is unavailable, 70% on the inflation target and 30% on the UCSV trend. The Bank of Korea inflation target history is 2.5% (2000–2003), 3.0% (2004–2015), and 2.0% (2016–present).

**(3) Nelson-Siegel term structure.** Instantaneous forward expected inflation follows

$$\pi^{e,f}_t(s) = \pi^{long}_t + (\pi^{short}_t - \pi^{long}_t) \cdot e^{-\kappa s}$$

and the $n$-year average expected inflation is the integral average

$$\bar{\pi}^{e,(n)}_t = \pi^{long}_t + (\pi^{short}_t - \pi^{long}_t) \cdot \frac{1 - e^{-\kappa n}}{\kappa n}$$

The decay parameter $\kappa = 1.0$ is adopted as the elbow point of the multi-horizon RMSFE curve, where the full-sample optimum is $\hat{\kappa} = 2.89$ but the improvement in RMSFE from 1.0 to 2.89 is only 0.011. At the 5-year maturity, $\pi^{short}$ retains a 20% weight, so the estimate converges substantially toward the long-run anchor.

## Applications in Economics

Expected inflation is a central variable in modern macroeconomics and finance. In the Fisher (1930) equation it links nominal and real interest rates, in the New Keynesian Phillips curve it is the primary forward-looking determinant of current inflation (Galí and Gertler 1999), and in asset pricing it governs the real return on nominal assets and the breakeven inflation rate embedded in the term structure.

Because expected inflation is a latent variable that is not directly observed in market prices or survey responses, each measurement approach carries its own bias. Survey-based measures such as the Bank of Korea Consumer Survey, the University of Michigan Survey, and the Survey of Professional Forecasters capture stated expectations but may differ from the expectations actually embedded in economic decisions, while market-based breakeven inflation rates such as TIPS spreads confound pure expectations with inflation risk premiums and liquidity premiums. The model-based approach used here combines the UCSV trend, the household survey, and the Nelson-Siegel term structure to draw on the strengths of each information source, analogous to the Federal Reserve Bank of Cleveland methodology that likewise combines financial market data, surveys, and time-series models to construct an expected inflation term structure (Haubrich, Pennacchi, and Ritchken 2012).

Expected inflation is a linchpin of monetary policy analysis. In the Taylor (1993) rule, the optimal policy rate is a function of the inflation gap ($\pi - \pi^*$), and the forward-looking version of the rule computes the gap using expected inflation rather than current inflation. This distinction matters because monetary policy operates with long and variable lags (Friedman 1961), so a central bank that responds only to current inflation is systematically behind the curve.

The anchoring of inflation expectations, namely the degree to which long-term expectations remain stable in the face of short-term inflation shocks, is a key measure of central bank credibility. Bernanke (2007) argues that well-anchored expectations are the single most important asset a central bank possesses. When agents expect inflation to return to target, their price-setting and wage-setting behavior acts as a self-stabilizing mechanism that helps ensure it does, whereas when expectations become unanchored, inflation shocks can become self-reinforcing through wage-price spirals.

The term structure of expected inflation, namely how expectations vary across the 1-year, 3-year, 5-year, and 10-year horizons, provides richer information than any single-horizon measure. A steep term structure, one in which short-term expectations lie well above long-term expectations, suggests that the market views the current inflation shock as transitory and expects a return to the long-run anchor. A flat or inverted term structure, one in which long-term expectations rise to meet elevated short-term expectations, signals a more persistent inflation regime shift and is the pattern observed in many countries during 2022–2023.

For Korea specifically, comparing model-based expected inflation with the Bank of Korea's inflation target (currently 2%) reveals the degree of target credibility. A persistent deviation of the 10-year expected inflation from 2% would suggest that economic agents do not fully believe the central bank will achieve its target, which has implications for the effective conduct of monetary policy (Gürkaynak, Levin, and Swanson 2010).

In open economies, expected inflation differentials across countries drive expected real exchange rate movements through the relative purchasing power parity (PPP) channel. The Korea-U.S. expected inflation differential informs expectations about the long-run KRW/USD exchange rate trajectory, and is used in trade competitiveness analysis and FX risk management.

## Applications in Financial Markets

In bond markets, expected inflation is a key input for bond valuation, where the nominal yield is decomposed into the real yield, expected inflation, and an inflation risk premium:

$$y^{nominal} = r^{real} + \pi^e + \text{IRP}$$

Changes in expected inflation directly affect nominal bond prices, as an unexpected rise in expected inflation reduces the real value of fixed nominal coupons and causes capital losses for bondholders. Ang, Bekaert, and Wei (2008) show that inflation risk, driven by both expected inflation dynamics and inflation uncertainty, is a priced factor in the cross-section of bond returns.

In countries with inflation-linked bond markets (e.g., U.S. TIPS, UK Linkers), the breakeven inflation rate provides a market-based proxy for expected inflation as the spread between nominal and inflation-linked yields of the same maturity. However, breakeven rates confound pure expectations with inflation risk premiums and liquidity differentials. In Korea, where no inflation-linked sovereign bond exists, KRED's model-based expected inflation estimates fill this gap by providing a clean measure of inflation expectations without the distortions embedded in breakeven rates.

For equity investors, expected inflation affects valuations through two channels. Through the discount rate channel, higher expected inflation raises the nominal discount rate, while through the cash flow channel, inflation affects revenues, costs, and profit margins differentially across sectors. Stocks of companies with strong pricing power tend to outperform during periods of rising expected inflation, whereas those with fixed-price contracts or high input-cost sensitivity underperform (Weber 2015).

In portfolio construction, the expected inflation term structure informs the optimal mix of nominal bonds, inflation-protected securities, commodities, and real assets. Multi-asset frameworks such as the one proposed by Ilmanen (2011) condition asset allocation explicitly on the inflation regime (distinguishing rising/falling from high/low inflation environments), with the expected inflation term structure serving as the regime identification variable.

For pension funds and life insurers with long-duration real liabilities, namely benefit payments indexed to wages or prices, the expected inflation term structure directly affects liability valuation and hedge ratios. An unexpected increase in long-term expected inflation raises the present value of real liabilities and requires portfolio rebalancing toward inflation-hedging assets.

## Statistical Tests

KREXPINF5 is the five-year point of the survey-anchored expected-inflation term structure, a parametric Nelson-Siegel interpolation whose long-horizon anchor is the two-sided Gibbs-smoothed permanent component of the underlying unobserved-components inflation model. Over 425 monthly observations from 1991-01-01 to 2026-05-01, its measured serial correlation is dominated by the smoother's gain rather than by the data-generating process, so the object framed here is a persistence summary of the smoothed path and not an integration order of the data.

The integration-order battery is therefore deliberately not run. The augmented unit-root regression of Dickey and Fuller (1979) with the lag augmentation of Said and Dickey (1984), the semiparametric Phillips and Perron (1988) test, the KPSS stationarity test (Kwiatkowski et al. 1992), the efficient GLS-detrended test of Elliott, Rothenberg, and Stock (1996), and the modified M-tests of Ng and Perron (2001) are all excluded, because a symmetric two-sided filter manufactures the persistence an integration test reads and the random-walk-versus-constant character of the latent state is not point-identified by the likelihood (Stock and Watson 1998; Orphanides and van Norden 2002). The level mean-break search of Bai and Perron (1998) is likewise not run, since its asymptotics require a stationary object and the filter-persistent path spuriously segments (Perron 1989).

The matrix-mandated replacement is a descriptive persistence summary labeled as a property of the smoothed series. The lag-one autocorrelation is 0.970 and the implied half-life is 22.77 months, a description of how slowly the smoothed path decays that carries no integration-order claim. Because the curve is re-anchored on the full-sample UCSV trend and the state history is rewritten on every re-run, the fitted expectation at any fixed past month revises across vintages, and no stored vintage panel exists to quantify the revision magnitude (Orphanides and van Norden 2002).

No order of integration is assigned, by ruling rather than by an inconclusive test. The lag-one coefficient carries the familiar downward small-sample bias near unity, so the half-life is a lower-leaning descriptive figure whose median-unbiased interval would follow the grid of Andrews (1993), and the lag-one autocorrelation a portmanteau such as that of Ljung and Box (1978) would register is a filter-gain reading rather than evidence about the process. The model-implied content is the survey anchoring itself, honest as a construction rather than a discovery, namely a parametric term-structure interpolation whose long-horizon anchor is the smoothed UCSV trend-inflation component, so the persistence and revision reported here are inherited from that smoothed component and the identification logic of Stock and Watson (1998) applies by inheritance.

## Frequently Asked Questions

### How is the expected inflation term structure estimated?

Expected inflation across maturities, fitted as a smooth Nelson-Siegel curve with an anchor imposed so that the long end does not drift away from the expectations observed in surveys.

### Why is expected inflation fitted as a curve across horizons?

Horizon-by-horizon estimates are noisy and produce jumps between adjacent maturities that no plausible expectation would contain. Fitting a curve imposes the smoothness the term structure of expectations actually has.

### How does expected inflation differ from the inflation expectations survey?

The survey series is a single reported number at one horizon. This group anchors on the survey but recovers the whole curve from market information, so the measured object and the information source both differ.