This study investigates whether real house prices in Greece respond asymmetrically to key macroeconomic fundamentals and whether such asymmetries are consistent with downward price rigidity. Motivated by the persistent rise in property prices and its implications for affordability and macro-financial stability, we examine differential effects across expansionary versus contractionary phases and assess the role of major structural disruptions.
We model real house prices in Greece as the dependent variable and apply the nonlinear autoregressive distributed lag (NARDL) methodology, decomposing GDP per capita, inflation (CPI) and mortgage interest rates into positive and negative partial sums to estimate asymmetric short- and long-run effects. Regime shifts are explicitly accounted for through an endogenously identified structural break at 2012Q2, aligned with the March 2012 PSI, strengthening inference on cointegration and long-run relationships over an extended, crisis-prone sample.
The results confirm cointegration with a significant speed of adjustment and pronounced asymmetries in the transmission of shocks to real house prices. In the long run, lagged GDP per capita is significant. Positive CPI shocks with a one-quarter lag raise prices, while negative shocks are insignificant, consistent with downward price rigidity. Interest-rate hikes depress prices more than cuts support them, and Wald tests indicate that long-run asymmetry operates mainly through the CPI and interest-rate channels. In the short run, positive GDP-per-capita shocks are significant, while negative changes are negligible. Lagged positive CPI changes reduce prices, while negative CPI changes remain insignificant. Interest-rate hikes have more persistent negative effects than the less durable and partly offset response to cuts, with Wald tests confirming short-run asymmetry across all three channels.
In the Greek housing market, the long-run equilibrium appears stable; however, the transmission of macroeconomic shocks to real house prices is nonlinear and asymmetric, particularly in the short run. The findings highlight the importance of nonlinear approaches for both economic analysis and policy design. Although the empirical estimates are specific to Greece, the NARDL framework with structural breaks and formal asymmetry testing may also prove useful for analyzing similar housing-market adjustment mechanisms in other euro-area peripheral economies that experienced sovereign-debt, housing-market and banking-system stress, such as Portugal, Spain and Ireland.
Results imply that macroprudential policy should be calibrated to asymmetric risks. Authorities can front-load risk containment during boom phases through Loan-to-Value and Debt-to-Income limits, while supervisors can incorporate asymmetric scenarios into stress tests. In Greece, demand-support schemes such as the Golden Visa and “My Home” should be linked to local housing availability and complemented by measures that expand effective supply, including easing permitting delays, mobilizing vacant housing stock, and supporting new housing provision in high-demand areas.
Asymmetric house price responses can exacerbate affordability pressures because prices rise quickly in upswings but adjust slowly in downturns. This pattern can widen wealth inequality between owners and non-owners, raise barriers for first-time buyers, and increase household vulnerability when interest rates rise. Recognizing these dynamics supports policies that protect access to housing and reduce boom-driven displacement, especially in urban areas where demand shocks are strongest.
This study addresses a specific gap in the Greek housing-price literature by examining whether key macroeconomic determinants affect real house prices asymmetrically in both the short and long run once major structural disruptions are taken into account. It is among the few studies to apply a unified nonlinear NARDL framework with asymmetric effects, an endogenously identified structural break and a long sample covering major economic episodes. To the best of our knowledge, no previous study on Greece combines these features. The findings offer policy-relevant implications for housing policy, monetary policy and macroprudential design under heightened macro-financial risk.
1. Introduction
The housing market constitutes a fundamental pillar of economic activity, as it affects macroeconomic stability, economic growth, and household welfare. The sector operates within a complex framework shaped by macroeconomic conditions, demographic trends, and public policies, encompassing transactions, rentals, and asset management (Geltner et al., 2007). In advanced economies, housing markets exhibit pronounced cyclical behavior linked to economic growth, inflation, and interest rates (Glaeser et al., 2008), reflecting the broader macroeconomic environment and making it critical to understand the determinants of housing cycles (Case and Shiller, 1990).
In the Greek case, house prices increased by approximately 214% between 1993 and 2007, thus generating a strong “wealth effect” during a period of robust growth and structural reforms (Merikas et al., 2009). During the prolonged financial crisis, by contrast, the market experienced a much smaller decline, with prices falling by nearly 44% between 2007 and 2017. Notably, the largest declines occurred outside major urban centers and key tourist regions, which exhibited a less pronounced decline (Eurobank, 2025). During this period of fiscal uncertainty, a substantial share of households viewed real estate as a hedge and a reliable store of value against the monetary and banking risks facing the country. Subsequently, as Greece gradually reduced default risk and improved its fiscal position, low interest rates, the strengthening of tourism through short-term rentals, and policy incentives, such as the Golden Visa and subsidized mortgage-loan programs (Gkiosis and Chapsa, 2025), supported a recovery in demand, while foreign direct investment increased from 0.1% of GDP in 2010 to 2.8% in 2024 (Eurobank, 2025). Overall, the recent period has been characterized by strong purchasing activity, excess demand, and rising prices (Bragoudakis, 2024). However, despite the prolonged recession and recent energy and geopolitical shocks, this upward trend has not reversed.
These developments motivate the present study in two ways. A primary motivation stems from the persistent rise in property prices, both in Greece and across many European countries, which has materially constrained a large share of households' access to homeownership. Intensifying urbanization and widening income inequalities further exacerbate this challenge, with implications for overall economic stability (Akinsulire et al., 2024). An additional motivation relates to the fact that house prices are influenced by several determinants, including macroeconomic conditions, demographic trends, and policy measures, which may affect prices in different ways. This raises the question of whether these factors have asymmetric effects on housing markets. In this context, we examine whether positive and negative changes in the determinants affect real house prices in Greece asymmetrically, in both the short run and the long run, and whether such asymmetries are consistent with the hypothesis of downward price rigidity.
Within this framework, the study addresses three interrelated questions, examining whether positive and negative changes in key macroeconomic determinants, namely GDP per capita, inflation, and mortgage interest rates, affect real house prices in Greece asymmetrically in the short run and the long run, whether such responses are consistent with downward price rigidity and how structural breaks, such as those associated with the 2012 sovereign debt crisis, influence the dynamics and nonlinear responses of house prices. Accordingly, the Greek case constitutes a critical field of investigation for both academic research and policymakers.
The present study contributes to the literature by addressing a clear gap in research on the Greek housing market, namely the limited evidence on whether key macroeconomic determinants affect real house prices asymmetrically in the short and long run once major structural disruptions are explicitly taken into account. To our knowledge, no previous study on the Greek housing market has jointly examined asymmetric effects, structural breaks, and a sample spanning such a long period and covering major economic episodes. Methodologically, the study applies the nonlinear autoregressive distributed lag (NARDL) framework of Shin et al. (2014) and incorporates structural break tests in order to account for regime shifts and strengthen the robustness of the cointegration analysis, an approach that remains relatively uncommon in empirical research on house prices (Karamelikli, 2016). Empirically, it focuses on GDP per capita, inflation measured by the CPI, and mortgage interest rates, which are widely recognized as key drivers of real house prices (Glaeser et al., 2008). By decomposing these variables into positive and negative changes, the analysis shows that real house prices respond more strongly during expansions and periods of monetary easing than during contractions, thereby pointing to downward price rigidity and nonlinear housing-market dynamics (Katrakilidis and Trachanas, 2012). A critical structural break is identified in 2012Q2, coinciding with the March 2012 Private Sector Involvement (PSI), which restructured part of public debt via an approximately 50% nominal haircut, triggering severe shocks to the banking system and losses addressed through three recapitalization rounds of the four systemic banks over 2013–2015 (Tzavalis et al., 2025; Mamatzakis, 2024). By jointly examining asymmetric housing-price responses, their short-run and long-run dynamics, and major structural disruption within a single empirical framework, this study provides new evidence on nonlinear housing-price adjustment in Greece and offers policy-relevant insights into the effectiveness of macroeconomic stabilization and housing-market interventions in economies exposed to severe shocks. The findings further highlight the need for nonlinear frameworks in housing finance and macroeconomic management, and underscore the role of the real estate market in supporting household welfare and economic resilience.
2. Literature review
Housing markets lie at the center of economic research due to their role in financial stability, income distribution, and overall economic performance, as house prices influence household consumption, investment, and the functioning of credit markets. Their dynamics arise from the interaction of supply and demand under the influence of macroeconomic factors, while pronounced regional heterogeneity complicates analysis and forecasting (Arvanitidis, 2014). Beyond macroeconomic variables, climate and ESG risks affect the valuation and behavior of the financial sector, with potential implications for financing conditions (Dou et al., 2025). In Greece, the recent rise in prices makes it critical to investigate their determinants and macroeconomic implications. The present review summarizes empirical findings on the macroeconomic and financial determinants of house prices, with an emphasis on GDP per capita, inflation, and interest rates, and examines evidence of nonlinear adjustment and asymmetric responses to positive versus negative shocks, which may reshape both long-run equilibrium relationships and short-run dynamics.
The income basis of housing demand, captured by GDP and GDP per capita, plays a fundamental role in shaping house prices. Empirical studies investigate whether growth, typically associated with higher employment, disposable income, and consumer confidence, translates into upward pressures on prices and whether this relationship varies with market conditions. Case and Shiller (1990) argue that an increase in GDP signals improved income conditions and confidence, reflected in higher housing demand, while economic expansion encourages the construction of new housing, contributing to a rebalancing of supply and demand. Similarly, Iacoviello (2002) notes that GDP growth strengthens housing demand, as housing supply adjusts more slowly, and Égert and Mihaljek (2007) document strong associations between house prices and GDP per capita. Hardouvelis (2009) highlights that rising GDP per capita can lead to sharp price increases when housing supply does not keep pace, whereas Melecky and Paksi (2024) show a consistently positive effect of GDP growth on house prices, also amplified by the ratio of household credit to GDP. Evidence of asymmetry is reported by Pontiggia and Sivitanides (2020), who find that GDP increases exert the largest impact on house prices relative to other determinants, reflecting the role of abundant internal and borrowed capital as a market driver.
House-price movements may also influence GDP growth through wealth effects. Rising house prices improve households' net worth and perceived financial security, facilitating higher consumption and, by extension, GDP performance (Case et al., 2011). Conversely, declines in incomes and house prices can undermine financial stability, raise default risk, and tighten lending standards, prolonging economic downturns. Mian and Sufi (2014) highlight that sharp declines in housing markets can trigger cascading economic distress, as illustrated by the 2008 global financial crisis. Nguyen et al. (2019) provide historical context, noting that nearly half of 42 major global financial crises from the 17th to the 19th centuries involved disruptions in housing markets, while the Asian and 2008 crises demonstrate how excessive credit expansion, speculation, and rising non-performing loans can cause prolonged downturns.
Housing-market fluctuations often display greater amplitude and persistence than aggregate output. Demary (2010) notes that housing-sector fluctuations exceed GDP fluctuations, while Adams and Füss (2010) stress that during recessions prices adjust slowly, supporting the hypothesis of downward rigidity. This asymmetric adjustment occurs as prices rise rapidly during expansions but decline gradually during contractions, with negative demand shocks primarily absorbed through reductions in transactions and new construction, directly affecting output, employment, and GDP (Leamer, 2007). Expectations and uncertainty further amplify this persistence, as buyers postpone purchases and sellers avoid realizing losses. Overall, the evidence suggests that economic growth and GDP per capita positively influence house prices through demand, income, credit, and wealth channels, while nonlinear and asymmetric responses are crucial to understanding market dynamics. Large price increases may also hinder growth by reducing affordability in key regions, limiting mobility and human-capital allocation (Anthony, 2023).
Alongside income-related mechanisms, the nominal macroeconomic environment, particularly inflation, decisively shapes house-price dynamics. Inflation can raise construction costs and enhance the attractiveness of real estate as a hedge, while simultaneously being associated with higher interest rates that constrain mortgage demand. Barot and Takala (1998) document that house prices and inflation move together over long horizons, reflecting a long-run equilibrium relationship, while Anari and Kolari (2002) confirm that housing serves as both consumption and investment, with strong long-run elasticity relative to general prices. Inglesi-Lotz and Gupta (2013) similarly find that house prices track inflation over time, reinforcing the hedge interpretation. Tsatsaronis and Zhu (2004) highlight that regulatory supply rigidities interact with inflation to shape housing cycles, with inflation driving the long-run trends in real house prices, while Crnadak et al. (2025) show positive effects of CPI on house prices. Agnello and Schuknecht (2011) emphasize gradual but persistent pressures from inflation during boom and correction phases, and Kuang and Liu (2015) identify inflation as a dominant upward driver and document bidirectional effects between rising property prices and inflation. Finally, in the Greek context, Panagiotidis and Printzis (2016) observe the short-run sensitivity of house prices to inflation.
Monetary policy and interest rates further mediate these dynamics, as central banks use rates to stabilize output and inflation (Copaciu and Horobet, 2022). Interest-rate decisions directly affect borrowing costs and housing-market behavior, and tighter policy in response to inflation may amplify volatility (Hossain and Latif, 2009). Iacoviello and Neri (2010) show that inflation shocks and the interest-rate response shape real house prices and investment, with tightening exerting downward pressure, especially on housing investment, while persistent inflation or policy changes can link general prices and house prices upward. Generally, lower interest rates reduce borrowing costs and boost demand, increasing prices, although effects vary with credit conditions, lending standards, and macroeconomic environment. Dieckelmann et al. (2023) find that house prices respond nonlinearly to interest-rate changes, with stronger downside effects when rates rise from exceptionally low levels, while Aastveit and Anundsen (2022) document substantial regional heterogeneity in both the magnitude and timing of these effects. Apergis and Rezitis (2003) and Gkiosis and Chapsa (2025) further confirm the long-run negative effect of mortgage rates on house prices, with variation across countries.
In financially integrated systems, policy shifts by central banks that issue international reserve currencies can transmit to domestic interest rates through cross-border capital flows and foreign-currency liabilities, shaping borrowing costs and terms, credit availability, and ultimately investment and borrowing decisions (Horobet et al., 2025). Expanded access to credit and low real interest rates strengthen demand and house prices (Égert and Mihaljek, 2007), while Glaeser et al. (2012) highlight the centrality of relaxed lending standards in housing booms. Housing affordability, shaped by interest rates, credit access, and supply conditions, is a critical driver of price fluctuations (Iqbal et al., 2023), and competition in banking enhances policy transmission to mortgage rates (Egan and McQuinn, 2023). Because linear models often fail to capture these asymmetric and nonlinear dynamics, the present study adopts a nonlinear framework (NARDL), distinguishing positive and negative shocks. This approach provides a more realistic understanding of market behavior, as illustrated by Zhou (2010), who applies a three-step framework combining cointegration testing, nonlinear detection via the ACE algorithm, and re-testing of transformed variables. Katrakilidis and Trachanas (2012) identify long-run asymmetries in house prices relative to CPI, with faster responses to increases than decreases, consistent with downward price rigidity, while Alqaralleh (2019) and Akpolat (2024) highlight regional inequalities, affordability pressures, and long-run nonlinear effects, demonstrating the importance of flexible models.
Table 1 below summarizes and provides a constructive overview of the relevant literature discussed in detail above:
Summary of empirical studies on house prices, macroeconomic fundamentals, and asymmetries
| Authors (Year) | Region/Sample | Period | Methodology | Key variables | Main findings (relevant to our study) |
|---|---|---|---|---|---|
| Arvanitidis (2014) | Book– REM | – | Theoretical/conceptual contribution | Real estate market, urban economy | RE market acts as an institutional intermediary, “materializing” urban econ. Potential by organizing the supply/adaptation of the built environment |
| Dou et al. (2025) | 27 EU ctrs. (banking firms) | 2018–2021 | Panel data econometrics | RI, P/B, financed emissions, ESG controversy score | Climate/ESG risks affect bank valuation beyond macro fundamentals: fewer ESG controversies are associated with higher valuations, while higher financed emissions are associated with lower valuations (RI, P/B), with implications for the cost of capital and funding conditions |
| Case and Shiller (1990) | U.S.A. (cities) | 1970–1986 | Repeat-sales (micro) + TSCS panel regressions | RHP & ERH, cons. Cost, adult popul. GDPpc | GDP growth raises housing demand/prices; price changes and excess returns show momentum tied to fundamentals (demographics, cost-to-price), implying imperfect efficiency |
| Iacoviello (2002) | FR, IT, SP, SW, UK, GER | 1973–1998 | SVAR/Cointegrated VAR | GDP, HP, mon. sup., infl., inter.rates | Higher GDP boosts demand and house prices, as supply adjusts slowly |
| Égert and Mihaljek (2007) | CE EU & 19 OECD ctrs | 1995–2006 | Panel Dynamic OLS | HP, GDPpc, int. rates, mortg. credit, demografic | Strong associations between house prices and GDP per capita |
| Hardouvelis (2009) | Greece | 2007–2009 | Theoretical framework | GDP, income, housing supply | In expansions, higher GDP/income raises demand and prices; with slow supply adjustment, increases can be rapid/steep |
| Melecky and Paksi (2024) | 15 EU ctrs | 2000–2020 | Panel FE regression | GDP, wages, unempl., popul., house prices | A consistently positive effect of GDP on prices; a positive effect also for the household credit-to-GDP ratio |
| Pontiggia and Sivitanides (2020) | Cyprus | 2006–2015 | 3-eq recursive system + partial adjustment | HPI, MR loans, GDP, popul., empl., int. rate, constr. cost | GDP has a significant impact on house prices; substantial asymmetry is identified in their relationship |
| Case et al. (2011) | USA | 1978–2009 | Panel (quarterly data) | Wealth ef., net worth, consump | Increases in house prices generate a wealth effect and strengthen consumption |
| Mian and Sufi (2014) | USA | 2000–2012 | Panel regressions (ZIP-code level) | HP, mortgage debt, income | Sharp declines in house prices can trigger broader economic distress in aggregate economic activity |
| Nguyen et al. (2019) | Vietnam | 2005–2018 | VAR (Vector Autoregressions) | GDP, growth rate of the REM | Housing market downturns are linked to financial crises and require time to stabilize and reconnect with GDP growth |
| Demary (2010) | 10 OECD ctrs | 1970–2005 | VAR (Vector Autoregression) | RHPI, RGDP, GDP defl., sh-term int. rate | The cyclical component of real house prices is more volatile (higher standard deviation) than GDP and the price level |
| Adams and Füss (2010) | 15 OECD ctrs | 1975–2007 | Panel cointegration | RHP, econ. activity, con. cost, inter. rate | Positive GDP–house price relationship, with slow adjustment and evidence of downward rigidity: in recessions, prices decline slowly |
| Anthony (2023) | USA | 2000–2015 | Multiple regression (OLS) | GDPpc, % cost-burdened, unempl. rate, popul. density | Affordability declines are linked to slower GDPpc growth via reduced labor inflows and weaker activity |
| Barot and Takala (1998) | Finland–Sweden | 1970–1997 | Error-Correction Model (ECM) | HPI, CPI, consumption, int. rates, wages, unemployment | House prices and inflation co-move; price-level pass-through to housing is rapid; feedback is weak |
| Anari and Kolari (2002) | USA | 1968–2000 | ARDL model | PEH, Price of New Homes (PNH), Nonhousing CPI | US house prices are long-run linked to the general price level, indicating housing acts as an inflation hedge |
| Inglesi-Lotz and Gupta (2013) | South Africa | 1970–2011 | ARDL model | House prices; CPI excluding housing costs | House prices co-move in the long-run with inflation, confirming the role of housing as an inflation hedge |
| Tsatsaronis and Zhu (2004) | 17 ind. econ | 1970–2003 | SVAR (by country) | HP, GDP, CPI, short-term rate, bank credit growth | Supply rigidities limit adjustment to demand, while inflation emerges as a key long-run determinant of house prices |
| Crnadak et al. (2025) | V4 | 2008–2023 | Pearson corr. + country OLS | RPP, CPI | For V4 countries, inflation is positively associated with, and statistically significantly affects, house prices in each country |
| Agnello and Schuknecht (2011) | 18 industrial ctrs | 1980–2007 | Random-effects panel Probit | RHPI, HP gap, GDPpc, short-term rate, credit, M3, population growth | Inflation exerts gradual but persistent pressures on housing markets |
| Kuang and Liu (2015) | China (35 cities) | 1996–2010 | Dynamic panel models | HPI, CPI, GDP, hh income, int. rate, mon. supply, RPI, hh sav., SPI | Inflation is a key driver of house prices, with interest rates, supply constraints, and speculation acting complementarily. Bidirectional link: rising house prices may reinforce inflation |
| Panagiotidis and Printzis (2016) | Greece | 1997–2013 | VECM | HPI, CPI, IPI, retail trade, loan int. rate, mortg. growth, M1, unemployment | Inflation affects house prices in the short run; housing credit is the main lever both short- and long-run |
| Copaciu and Horobet (2022) | Romania | 2002–2021 | Threshold Bayesian VAR (TBVAR) | GDP, Real credit (non-gov.), Inflation, inter. Rate, leu/euro, ESI, CLIFS | Interest rates should be used to stabilize output during recessions and to stabilize inflation in normal times |
| Hossain and Latif (2009) | Canada | 1980–2006 | ARMA–GARCH, VAR/Granger | HP changes, GDP, CPI, mortg. rate, population | Inflation can increase volatility, especially when it leads to tighter monetary policy |
| Iacoviello and Neri (2010) | USA | 1965–2006 | Bayesian DSGE | RHPI, consumption, bus. inv., housing investment | Rising house prices increase housing wealth and collateral value, boosting consumption and (directly/indirectly) housing investment |
| Dieckelmann et al. (2023) | Euro area | 2010–2021 | Panel model | HPI; RPI; mortgage interest rates | Nonlinear response of real prices to real interest rates: at very low levels, even small increases exert disproportionately strong downward pressure |
| Aastveit and Anundsen (2022) | U.S. (263 MSAs) | 1981–2007 | Panel local projections | Monetary policy shocks; HP/MSA; housing supply elasticity/MSA | Interest-rate effects are asymmetric and spatially heterogeneous; supply adjustment differs, bank competition affects pass-through, and downward rigidity varies in intensity/timing across areas |
| Apergis and Rezitis (2003) | Greece | 1981–1999 | ECVAR/VECM | HPI, mortg. int. rate, CPI, empl. rate, M1 | Mortgage interest rates are the strongest determinant of house prices; negative association with prices |
| Gkiosis and Chapsa (2025) | Greece, Portugal | 1997–2023 | ARDL model | RHPI, CPI, empl. rate, GDPpc, mortg. int. rate | Greece: inflation and rates are negative in the long-run. Portugal: rates are consistently negative in the short/long-run (transmission differences) |
| Horobet et al. (2025) | Non-euro EU (CZ, HU, PL, RO) | 2010–2021 | Bayesian VAR (+ panel evidence) | Ind. Prod., inflation, REER, unemployment, inter. Rate, Euribor, ECB total assets, VSTOXX index | According to their results, the interest-rate channel is a key external transmission mechanism. Changes in the ECB's rates can pass through to domestic interest rates in financially linked economies or those with euro-denominated liabilities, thereby shaping capital flows, borrowing conditions, and investment decisions |
| Glaeser et al. (2012) | USA | 1980–2008 | Valuation model + time-series regres | RHP, int. Rates, CPI-U, mortg. Approv., LTV | Looser credit standards and increased mortgage approvals boosted demand and fueled pre-crisis house price growth |
| Iqbal et al. (2023) | 20 OECD ctrs | 1970–2019 | Asymmetric–Nonlinear ARDL | RHP unemployment rate | Affordability depends mainly on the elasticity/adequacy of supply and on access conditions to mortgage credit |
| Egan and McQuinn (2023) | 16 euro ctrs | 2000–2021 | Panel fixed effects | MR. int. rate, Euribor, bank concentration. indicators | Lower bank concentration strengthens pass-through from policy rates to mortgage rates and, by extension, monetary-policy effectiveness |
| Zhou (2010) | USA (10 cities) | 1978–2007 | Augmented Engle–Granger, Johansen | HP, income, constr. Cost, MR inter. rates | US house prices–fundamentals may be nonlinear; proposes EG/Johansen testing with ACE transforms and re-testing |
| Katrakilidis and Trachanas (2012) | Greece | 1999–2011 | Asymmetric–Nonlinear ARDL (NARDL) | HPI, CPI, IPI | Asymmetric HP–inflation relationship: long-run asymmetries and stronger short-run response to CPI increases (vs decreases), cycle-dependent intensity |
| Alqaralleh (2019) | UK | 1998–2017 | STAR | HPI, HA, unempl. rate, mortg. rate, inflation rate | Strong regional heterogeneity and asymmetries; affordability is a key mechanism behind nonlinear dynamics in high-volatility periods |
| Akpolat (2024) | Turkey | 2010–2021 | Asymmetric–Nonlinear ARDL (NARDL) | RHPI, exch. Rate, MR.rates, M2, CCI, HS | Significant long-run asymmetries; nonlinear/flexible models are required to capture housing-market dynamics accurately |
| Authors (Year) | Region/Sample | Period | Methodology | Key variables | Main findings (relevant to our study) |
|---|---|---|---|---|---|
| Book– REM | – | Theoretical/conceptual contribution | Real estate market, urban economy | RE market acts as an institutional intermediary, “materializing” urban econ. Potential by organizing the supply/adaptation of the built environment | |
| 27 EU ctrs. (banking firms) | 2018–2021 | Panel data econometrics | RI, P/B, financed emissions, ESG controversy score | Climate/ESG risks affect bank valuation beyond macro fundamentals: fewer ESG controversies are associated with higher valuations, while higher financed emissions are associated with lower valuations (RI, P/B), with implications for the cost of capital and funding conditions | |
| U.S.A. (cities) | 1970–1986 | Repeat-sales (micro) + TSCS panel regressions | RHP & ERH, cons. Cost, adult popul. GDPpc | GDP growth raises housing demand/prices; price changes and excess returns show momentum tied to fundamentals (demographics, cost-to-price), implying imperfect efficiency | |
| FR, IT, SP, SW, UK, GER | 1973–1998 | SVAR/Cointegrated VAR | GDP, HP, mon. sup., infl., inter.rates | Higher GDP boosts demand and house prices, as supply adjusts slowly | |
| CE EU & 19 OECD ctrs | 1995–2006 | Panel Dynamic OLS | HP, GDPpc, int. rates, mortg. credit, demografic | Strong associations between house prices and GDP per capita | |
| Greece | 2007–2009 | Theoretical framework | GDP, income, housing supply | In expansions, higher GDP/income raises demand and prices; with slow supply adjustment, increases can be rapid/steep | |
| 15 EU ctrs | 2000–2020 | Panel FE regression | GDP, wages, unempl., popul., house prices | A consistently positive effect of GDP on prices; a positive effect also for the household credit-to-GDP ratio | |
| Cyprus | 2006–2015 | 3-eq recursive system + partial adjustment | HPI, MR loans, GDP, popul., empl., int. rate, constr. cost | GDP has a significant impact on house prices; substantial asymmetry is identified in their relationship | |
| USA | 1978–2009 | Panel (quarterly data) | Wealth ef., net worth, consump | Increases in house prices generate a wealth effect and strengthen consumption | |
| USA | 2000–2012 | Panel regressions (ZIP-code level) | HP, mortgage debt, income | Sharp declines in house prices can trigger broader economic distress in aggregate economic activity | |
| Vietnam | 2005–2018 | VAR (Vector Autoregressions) | GDP, growth rate of the REM | Housing market downturns are linked to financial crises and require time to stabilize and reconnect with GDP growth | |
| 10 OECD ctrs | 1970–2005 | VAR (Vector Autoregression) | RHPI, RGDP, GDP defl., sh-term int. rate | The cyclical component of real house prices is more volatile (higher standard deviation) than GDP and the price level | |
| 15 OECD ctrs | 1975–2007 | Panel cointegration | RHP, econ. activity, con. cost, inter. rate | Positive GDP–house price relationship, with slow adjustment and evidence of downward rigidity: in recessions, prices decline slowly | |
| USA | 2000–2015 | Multiple regression (OLS) | GDPpc, % cost-burdened, unempl. rate, popul. density | Affordability declines are linked to slower GDPpc growth via reduced labor inflows and weaker activity | |
| Finland–Sweden | 1970–1997 | Error-Correction Model (ECM) | HPI, CPI, consumption, int. rates, wages, unemployment | House prices and inflation co-move; price-level pass-through to housing is rapid; feedback is weak | |
| USA | 1968–2000 | ARDL model | PEH, Price of New Homes (PNH), Nonhousing CPI | US house prices are long-run linked to the general price level, indicating housing acts as an inflation hedge | |
| South Africa | 1970–2011 | ARDL model | House prices; CPI excluding housing costs | House prices co-move in the long-run with inflation, confirming the role of housing as an inflation hedge | |
| 17 ind. econ | 1970–2003 | SVAR (by country) | HP, GDP, CPI, short-term rate, bank credit growth | Supply rigidities limit adjustment to demand, while inflation emerges as a key long-run determinant of house prices | |
| V4 | 2008–2023 | Pearson corr. + country OLS | RPP, CPI | For V4 countries, inflation is positively associated with, and statistically significantly affects, house prices in each country | |
| 18 industrial ctrs | 1980–2007 | Random-effects panel Probit | RHPI, HP gap, GDPpc, short-term rate, credit, M3, population growth | Inflation exerts gradual but persistent pressures on housing markets | |
| China (35 cities) | 1996–2010 | Dynamic panel models | HPI, CPI, GDP, hh income, int. rate, mon. supply, RPI, hh sav., SPI | Inflation is a key driver of house prices, with interest rates, supply constraints, and speculation acting complementarily. Bidirectional link: rising house prices may reinforce inflation | |
| Greece | 1997–2013 | VECM | HPI, CPI, IPI, retail trade, loan int. rate, mortg. growth, M1, unemployment | Inflation affects house prices in the short run; housing credit is the main lever both short- and long-run | |
| Romania | 2002–2021 | Threshold Bayesian VAR (TBVAR) | GDP, Real credit (non-gov.), Inflation, inter. Rate, leu/euro, ESI, CLIFS | Interest rates should be used to stabilize output during recessions and to stabilize inflation in normal times | |
| Canada | 1980–2006 | ARMA–GARCH, VAR/Granger | HP changes, GDP, CPI, mortg. rate, population | Inflation can increase volatility, especially when it leads to tighter monetary policy | |
| USA | 1965–2006 | Bayesian DSGE | RHPI, consumption, bus. inv., housing investment | Rising house prices increase housing wealth and collateral value, boosting consumption and (directly/indirectly) housing investment | |
| Euro area | 2010–2021 | Panel model | HPI; RPI; mortgage interest rates | Nonlinear response of real prices to real interest rates: at very low levels, even small increases exert disproportionately strong downward pressure | |
| U.S. (263 MSAs) | 1981–2007 | Panel local projections | Monetary policy shocks; HP/MSA; housing supply elasticity/MSA | Interest-rate effects are asymmetric and spatially heterogeneous; supply adjustment differs, bank competition affects pass-through, and downward rigidity varies in intensity/timing across areas | |
| Greece | 1981–1999 | ECVAR/VECM | HPI, mortg. int. rate, CPI, empl. rate, M1 | Mortgage interest rates are the strongest determinant of house prices; negative association with prices | |
| Greece, Portugal | 1997–2023 | ARDL model | RHPI, CPI, empl. rate, GDPpc, mortg. int. rate | Greece: inflation and rates are negative in the long-run. Portugal: rates are consistently negative in the short/long-run (transmission differences) | |
| Non-euro EU (CZ, HU, PL, RO) | 2010–2021 | Bayesian VAR (+ panel evidence) | Ind. Prod., inflation, REER, unemployment, inter. Rate, Euribor, ECB total assets, VSTOXX index | According to their results, the interest-rate channel is a key external transmission mechanism. Changes in the ECB's rates can pass through to domestic interest rates in financially linked economies or those with euro-denominated liabilities, thereby shaping capital flows, borrowing conditions, and investment decisions | |
| USA | 1980–2008 | Valuation model + time-series regres | RHP, int. Rates, CPI-U, mortg. Approv., LTV | Looser credit standards and increased mortgage approvals boosted demand and fueled pre-crisis house price growth | |
| 20 OECD ctrs | 1970–2019 | Asymmetric–Nonlinear ARDL | RHP unemployment rate | Affordability depends mainly on the elasticity/adequacy of supply and on access conditions to mortgage credit | |
| 16 euro ctrs | 2000–2021 | Panel fixed effects | MR. int. rate, Euribor, bank concentration. indicators | Lower bank concentration strengthens pass-through from policy rates to mortgage rates and, by extension, monetary-policy effectiveness | |
| USA (10 cities) | 1978–2007 | Augmented Engle–Granger, Johansen | HP, income, constr. Cost, MR inter. rates | US house prices–fundamentals may be nonlinear; proposes EG/Johansen testing with ACE transforms and re-testing | |
| Greece | 1999–2011 | Asymmetric–Nonlinear ARDL (NARDL) | HPI, CPI, IPI | Asymmetric HP–inflation relationship: long-run asymmetries and stronger short-run response to CPI increases (vs decreases), cycle-dependent intensity | |
| UK | 1998–2017 | STAR | HPI, HA, unempl. rate, mortg. rate, inflation rate | Strong regional heterogeneity and asymmetries; affordability is a key mechanism behind nonlinear dynamics in high-volatility periods | |
| Turkey | 2010–2021 | Asymmetric–Nonlinear ARDL (NARDL) | RHPI, exch. Rate, MR.rates, M2, CCI, HS | Significant long-run asymmetries; nonlinear/flexible models are required to capture housing-market dynamics accurately |
Taken together, the literature shows that GDP and GDP per capita, inflation, and interest rates are central determinants of real house prices through income, demand, credit, financing costs, and inflation-hedging channels. It also shows that housing-market adjustment is often nonlinear, asymmetric, and characterized by downward rigidity. However, the existing evidence remains relatively fragmented in the Greek case, as prior studies typically focus on specific determinants, periods, or model specifications rather than jointly assessing whether these key macroeconomic drivers affect real house prices asymmetrically in both the short run and the long run under conditions of major structural disruption. As a result, the Greek literature still provides limited evidence on the combined role of GDP per capita, inflation, and mortgage interest rates in shaping nonlinear housing-price adjustment across different phases of the cycle. This unresolved issue motivates the present study and clarifies its place within the literature.
3. Methodological framework
This section presents the methodological framework employed to estimate asymmetric short- and long-run relationships among real house prices and selected macroeconomic determinants, using the NARDL model of Shin et al. (2014).
To examine the presence of potential nonlinearities and asymmetric dynamics in the relationship between macroeconomic fundamentals and real house prices, this study employs the Nonlinear Autoregressive Distributed Lag (NARDL) model, as developed by Shin et al. (2014). The NARDL framework builds upon the linear ARDL approach (Pesaran et al., 1999; Pesaran et al., 2001) by allowing for asymmetric adjustment paths in both the short and long run. This feature is particularly relevant for housing markets, where responses to macroeconomic shocks may differ depending on the direction of change due to behavioral, institutional, or financial frictions.
The modeling procedure commences with unit root testing using the Augmented Dickey–Fuller (ADF) and Phillips–Perron (PP) tests, aimed at confirming that none of the variables are integrated of order two or higher, as the bounds-testing procedure underlying both the ARDL and NARDL methodologies is valid only when variables are I(0) or I(1), but not I(2).
Following this, each explanatory variable is further decomposed into two partial sum processes: one capturing the cumulative positive changes and the other capturing the cumulative negative changes over time. Specifically, for any variable , the positive and negative components are constructed as:
Since and are deterministic transforms of the same underlying series, some correlation may arise by construction. Nevertheless, this does not pose an identification problem, and asymmetry is assessed via Wald tests on the equality of the associated coefficients.
This transformation allows the model to estimate the effects of positive and negative shocks separately, thereby enabling formal testing for long-run and short-run asymmetries.
The general NARDL (p, q) specification is formulated as a nonlinear error correction model (ECM), in which the dependent variable is regressed on its own lags, the lagged levels of the decomposed positive and negative components of each regressor, and their respective first differences. The lag orders p and q are chosen based on the Akaike Information Criterion (AIC; Akaike, 1981), ensuring model parsimony and an optimal in-sample fit. Additionally, a structural break dummy is incorporated to account for observed disruptions in the Greek housing market, particularly in the post-crisis period.
Within this framework, the long-run effects of the explanatory variables are captured by two sets of parameters: and , representing the coefficients on the lagged levels of the positive and negative components, respectively. The short-run dynamics are described by and , denoting the coefficients on the differenced positive and negative components at lag i. The error correction mechanism is reflected in the coefficient on the lagged level of the dependent variable, which should be negative and statistically significant, indicating convergence toward long-run equilibrium.
The existence of asymmetric long-run relationships is formally tested using Wald-type restrictions on the null hypothesis , while short-run asymmetries are examined through joint restrictions on the parameters . Post-estimation diagnostic tests are applied to assess serial correlation, heteroscedasticity, normality of residuals, and parameter stability. The exact formulation of the symmetry hypotheses, as well as the results of the corresponding Wald tests, are detailed in the next section.
By employing the NARDL methodology, the present study enables a more nuanced understanding of the transmission channels through which macroeconomic forces impact house prices. This modeling strategy accounts for both the possibility of asymmetric adjustment and structural shifts, thereby offering a more realistic and policy-relevant depiction of housing market dynamics.
4. Model and empirical results
This study employs quarterly data from 1997Q1-2024Q4 to investigate the dynamic and asymmetric effects of key macroeconomic variables on real house prices in Greece. The dependent variable is the real house price index (LRHPI), while the explanatory variables include GDP per capita (LGDPpc), the Consumer Price Index (LCPI), and mortgage interest rates (INTER, in percentage points). All variables, except for the interest rates, are transformed into natural logarithms to ensure comparability, reduce potential heteroscedasticity, and allow the estimated coefficients to be interpreted as elasticities, while Table 2 reports the definition, measurement scale, and data source of each variable. These variables are selected because they capture the income-demand, nominal-price, and financing-cost channels that are widely recognized in the housing literature as key drivers of real house prices (Glaeser et al., 2008). Although other factors may also affect house prices, the present study examines the asymmetric transmission of the main macroeconomic fundamentals within a quarterly NARDL framework. Since the NARDL framework requires the decomposition of each explanatory variable into positive and negative partial sums, including additional regressors would lead to a more highly parameterized specification and, given the available quarterly sample, fewer degrees of freedom. The baseline specification therefore focuses on the variables most directly aligned with the research question.
Data description
| Variable | Description | Source | Unit/Scale |
|---|---|---|---|
| LRHPI | Natural logarithm of the real house price index | OECD | ln(index), Base: 2015 = 100 |
| LGDPpc | Natural logarithm of real GDP per capita | OECD | ln(level), Constant 2015 prices |
| LCPI | Natural logarithm of the Consumer Price Index | OECD | ln(index), Base: 2015 = 100 |
| INTER | mortgage lending interest rate | ECB | percentage (%), (level) |
| Variable | Description | Source | Unit/Scale |
|---|---|---|---|
| LRHPI | Natural logarithm of the real house price index | OECD | ln(index), Base: 2015 = 100 |
| LGDPpc | Natural logarithm of real GDP per capita | OECD | ln(level), Constant 2015 prices |
| LCPI | Natural logarithm of the Consumer Price Index | OECD | ln(index), Base: 2015 = 100 |
| INTER | mortgage lending interest rate | ECB | percentage (%), (level) |
Table 3 reports descriptive statistics for the variables used in the empirical analysis.
Descriptive statistics
| Statistic | LRHPI | LGDPPC | LCPI | INTER |
|---|---|---|---|---|
| Mean | 4.84 | 10.312 | 4.575 | 3.586 |
| Median | 4.833 | 10.264 | 4.603 | 3.343 |
| Maximum | 5.139 | 10.537 | 4.744 | 5.3 |
| Minimum | 4.574 | 10.076 | 4.363 | 2.538 |
| Std. dev. | 0.189 | 0.127 | 0.091 | 0.818 |
| Statistic | LRHPI | LGDPPC | LCPI | INTER |
|---|---|---|---|---|
| Mean | 4.84 | 10.312 | 4.575 | 3.586 |
| Median | 4.833 | 10.264 | 4.603 | 3.343 |
| Maximum | 5.139 | 10.537 | 4.744 | 5.3 |
| Minimum | 4.574 | 10.076 | 4.363 | 2.538 |
| Std. dev. | 0.189 | 0.127 | 0.091 | 0.818 |
In the present study, the analysis is conducted using the following general empirical model:
where , denote the accumulated positive and negative partial sums of changes in the logarithmic values of the respective variables.
For the NARDL approach to be valid, none of the variables should be integrated of order two or higher, as this would violate the underlying assumptions of the model. To assess this, unit root tests are applied, specifically, the Augmented Dickey-Fuller (Dickey and Fuller, 1979) and Phillips-Perron (Phillips and Perron, 1988) tests. As shown in Table 4, all variables are non-stationary in the levels but become stationary after the first differencing, indicating integration of order one, I(1).
Unit root tests
| Level | Augmented dickey-fuller test | Phillips-Perron test | ||||
|---|---|---|---|---|---|---|
| Intercept | Intercept and trend | Intercept | Intercept and trend | |||
| k | T-statistic | k | T-statistic | |||
| LRHPI | 2 | −2.10 | 2 | −2.20 | −21.73 | −22.83 |
| LCPI | 4 | −1.28 | 4 | −2.12 | −20.16 | −18.96 |
| LGDPPC | 0 | −1.36 | 0 | −1.72 | −16.04 | −18.77 |
| INTER | 1 | −1.94 | 1 | −1.33 | −16.89 | −0.71 |
| First difference | ||||||
| ΔLRHPI | 1 | −2.69* | 1 | −2.64 | −3.93*** | −4.24*** |
| ΔLCPI | 4 | −3.67*** | 4 | −3.71** | −15.30*** | −15.50*** |
| ΔLGDPPC | 0 | −9.05*** | 0 | −9.05*** | −9.31*** | −9.31*** |
| ΔINTER | 0 | −6.19*** | 0 | −6.38*** | −6.13*** | −6.27*** |
| Level | Augmented dickey-fuller test | Phillips-Perron test | ||||
|---|---|---|---|---|---|---|
| Intercept | Intercept and trend | Intercept | Intercept and trend | |||
| k | T-statistic | k | T-statistic | |||
| LRHPI | 2 | −2.10 | 2 | −2.20 | −21.73 | −22.83 |
| LCPI | 4 | −1.28 | 4 | −2.12 | −20.16 | −18.96 |
| LGDPPC | 0 | −1.36 | 0 | −1.72 | −16.04 | −18.77 |
| INTER | 1 | −1.94 | 1 | −1.33 | −16.89 | −0.71 |
| First difference | ||||||
| ΔLRHPI | 1 | −2.69* | 1 | −2.64 | −3.93*** | −4.24*** |
| ΔLCPI | 4 | −3.67*** | 4 | −3.71** | −15.30*** | −15.50*** |
| ΔLGDPPC | 0 | −9.05*** | 0 | −9.05*** | −9.31*** | −9.31*** |
| ΔINTER | 0 | −6.19*** | 0 | −6.38*** | −6.13*** | −6.27*** |
| Variable | k | T-statistic | Break point |
|---|---|---|---|
| LRHPI | 1 | −4.88** | 2012Q2 |
| Variable | k | T-statistic | Break point |
|---|---|---|---|
| LRHPI | 1 | −4.88** | 2012Q2 |
Note(s): The number of lags (k) is based on the Akaike Criterion (AIC). *, **, and *** denote rejection at the 10%, 5%, and 1% level, respectively
However, it is well-established that traditional unit root tests like ADF and PP may suffer from low power in the presence of structural breaks, particularly during periods of economic turmoil or disruption (Perron, 1989; Lee and Chang, 2005). To address the possibility of structural change, we apply a breakpoint unit root test with a single endogenously determined break to LRHPI, allowing for changes in both the intercept and the deterministic trend. The breakpoint is selected using the Dickey-Fuller min-t criterion, and the lag length is chosen according to the Schwarz criterion. The test identifies 2012Q2 as the structural break date.
In the next step, to test for potential asymmetries between the variables, a nonlinear error correction model is estimated, capturing both the short-run and long-run asymmetric effects of the explanatory variables on real house prices. This model, based on the NARDL framework, serves as the primary estimating equation of the empirical analysis. Specifically, short-run asymmetries are represented by the differenced positive and negative changes of each explanatory variable, while the long-run relationship is captured by their respective lagged levels. The estimated specification is expressed as follows:
where: denotes the first difference of LRHPI. The coefficient ρ reflects the speed of adjustment to the long-run equilibrium. is the lagged level of the dependent variable, while and , and , and and respectively denote the positive and negative partial sums of changes in the respective variables. The long-run effects of positive and negative changes in each independent variable are represented by the coefficients and , while the short-run asymmetric effects are captured by and , which correspond to positive and negative changes in variable j at lag i. The coefficient measures the effect of the lagged difference of the dependent variable. The parameter p denotes the maximum lag order for the dependent variable, and q denotes the maximum lag order for the independent variables, both determined by minimizing the Akaike Information Criterion (AIC). The summations in the short-run component of the model run over the corresponding lag lengths. The term c represents the constant in the model, is a dummy variable accounting for the structural break observed in , and is the error term, which is assumed to be white noise.
The results presented in Table 5 provide strong and statistically significant evidence supporting the presence of a long-run cointegrating relationship. The F-statistic for the joint significance of the lagged level variables is 26.229, well above the upper bound critical value at all conventional significance levels.
Asymmetric ARDL (Non-linear) bounds test for cointegration results
| Dependent variable Δ(LRHPI) | F-statistic | Break time | I(0) | I(1) | Outcome |
|---|---|---|---|---|---|
| Non-linear ARDL | 26.229 | 2012Q2 | 2.45 | 3.61 | Cointegration |
| Dependent variable Δ(LRHPI) | F-statistic | Break time | I(0) | I(1) | Outcome |
|---|---|---|---|---|---|
| Non-linear ARDL | 26.229 | 2012Q2 | 2.45 | 3.61 | Cointegration |
The estimated long-run coefficients provide further evidence supporting the presence of asymmetric transmission mechanisms (Table 6). Positive changes in GDP per capita exert a strong and statistically significant positive effect on real house prices (coef. 1.593, p = 0.000), indicating that a 1% increase in GDP per capita corresponds to an approximate 1.6% rise in real house prices.
Long-run asymmetric NARDL results with structural break
| Variable | Coefficient | Std. error | t-statistic | p-value |
|---|---|---|---|---|
| LGDPPC_POS | 1.593*** | 0.382 | 4.166 | 0.000 |
| LGDPPC_NEG | 1.429*** | 0.384 | 3.723 | 0.000 |
| LCPI_POS | 3.389*** | 1.078 | 3.143 | 0.002 |
| LCPI_NEG | −1.440 | 0.974 | −1.478 | 0.144 |
| INTER_POS | −0.201** | 0.076 | −2.634 | 0.010 |
| INTER_NEG | 0.181*** | 0.059 | 3.051 | 0.003 |
| Variable | Coefficient | Std. error | t-statistic | p-value |
|---|---|---|---|---|
| LGDPPC_POS | 1.593*** | 0.382 | 4.166 | 0.000 |
| LGDPPC_NEG | 1.429*** | 0.384 | 3.723 | 0.000 |
| LCPI_POS | 3.389*** | 1.078 | 3.143 | 0.002 |
| LCPI_NEG | −1.440 | 0.974 | −1.478 | 0.144 |
| INTER_POS | −0.201** | 0.076 | −2.634 | 0.010 |
| INTER_NEG | 0.181*** | 0.059 | 3.051 | 0.003 |
Note(s): *, **, and *** denote rejection at the 10%, 5%, and 1% level, respectively
Conversely, negative changes increase house prices to a slightly lesser extent (coef. 1.429, p = 0.000). This asymmetry suggests that house prices in Greece tend to rise during economic expansions but do not fall proportionally during downturns, reflecting downward price rigidity. Homeowners often resist lowering prices due to loss aversion or expectations of future recovery. Leamer (2007) refers to this as “sticky prices” in housing, where downward adjustments are limited despite weakening demand. Moreover, Katrakilidis and Trachanas (2012) document that the housing market reacts more strongly during expansions than contractions, further supporting the existence of asymmetric price dynamics.
Inflation exhibits similarly asymmetric effects. Positive shocks in CPI, with a one-quarter lag, significantly increase house prices. More specifically, the coefficient of 3.389 (p = 0.002) indicates that a 1% rise in CPI is associated with an approximate 3.4% increase in real house prices. This finding aligns with Barot and Takala (1998) and Apergis and Rezitis (2003), who demonstrate that house prices and inflation often move in the same direction over time, reflecting shared long-term dynamics. Moreover, Inglesi-Lotz and Gupta (2013) consider housing as an effective hedge against inflation, as rising CPI encourages households to invest in real estate to preserve purchasing power. In contrast, negative LCPI shocks, such as deflation, are statistically insignificant (p = 0.144), suggesting they do not meaningfully depress house prices, consistent with downward price rigidity.
Regarding mortgage interest rates, the estimated coefficients highlight significant long-run asymmetry with a one-quarter lag. Negative interest rate changes are associated with a statistically significant increase in house prices (coef. = 0.181, p = 0.003), in line with Iacoviello (2002) and Agnello and Schuknecht (2011), who identified low interest rates as a key factor contributing to housing price growth. In contrast, positive interest rate changes (rate hikes) are linked to a statistically significant decrease in house prices (coef. = −0.201, p = 0.010), indicating that higher mortgage rates tend to dampen housing demand. This finding is consistent with Iacoviello (2002), who reported that rising interest rates tend to depress real house prices, although the magnitude of these effects may vary across countries depending on financial and housing market structures.
The short-run estimates confirm the presence of short-run effects (Table 7). Notably, the error correction term COINTEQ* = −0.111 is negative and statistically significant (p = 0.000), validating the existence of a stable long-run relationship. Its magnitude indicates that approximately 11% of the deviation from the long-run equilibrium is corrected each quarter. This reflects a relatively moderate speed of adjustment, implying that house prices gradually converge toward their long-run path following short-run disturbances.
Short-run asymmetric NARDL results with a structural break
| Variable | Coefficient | Std. error | t-statistic | p-value |
|---|---|---|---|---|
| COINTEQ* | −0.111*** | 0.008 | −14.222 | 0.000 |
| ΔLGDPPC_POS | 0.433*** | 0.094 | 4.612 | 0.000 |
| ΔLGDPPC_NEG | 0.008 | 0.050 | 0.161 | 0.872 |
| ΔLCPI_POS | −0.141 | 0.106 | −1.322 | 0.191 |
| ΔLCPI_POS(−1) | −0.512*** | 0.110 | −4.642 | 0.000 |
| ΔINTER_POS | −0.032** | 0.011 | −2.881 | 0.005 |
| ΔINTER_POS(−1) | −0.013 | 0.011 | −1.163 | 0.249 |
| ΔINTER_POS(−2) | −0.027** | 0.011 | −2.439 | 0.017 |
| ΔINTER_POS(−3) | −0.024** | 0.010 | −2.287 | 0.025 |
| ΔINTER_NEG | 0.021** | 0.010 | 2.192 | 0.032 |
| ΔINTER_NEG(−1) | −0.021** | 0.009 | −2.187 | 0.032 |
| ΔLRHPI | −0.006** | 0.002 | −2.619 | 0.011 |
| Constant (c) | 0.376*** | 0.027 | 14.074 | 0.000 |
| Variable | Coefficient | Std. error | t-statistic | p-value |
|---|---|---|---|---|
| COINTEQ* | −0.111*** | 0.008 | −14.222 | 0.000 |
| ΔLGDPPC_POS | 0.433*** | 0.094 | 4.612 | 0.000 |
| ΔLGDPPC_NEG | 0.008 | 0.050 | 0.161 | 0.872 |
| ΔLCPI_POS | −0.141 | 0.106 | −1.322 | 0.191 |
| ΔLCPI_POS(−1) | −0.512*** | 0.110 | −4.642 | 0.000 |
| ΔINTER_POS | −0.032** | 0.011 | −2.881 | 0.005 |
| ΔINTER_POS(−1) | −0.013 | 0.011 | −1.163 | 0.249 |
| ΔINTER_POS(−2) | −0.027** | 0.011 | −2.439 | 0.017 |
| ΔINTER_POS(−3) | −0.024** | 0.010 | −2.287 | 0.025 |
| ΔINTER_NEG | 0.021** | 0.010 | 2.192 | 0.032 |
| ΔINTER_NEG(−1) | −0.021** | 0.009 | −2.187 | 0.032 |
| ΔLRHPI | −0.006** | 0.002 | −2.619 | 0.011 |
| Constant (c) | 0.376*** | 0.027 | 14.074 | 0.000 |
Note(s): Model fit: R2 = 0.826, Adj. R2 = 0.793, S.E. = 0.00835, AIC = −6.581, DW = 2.225. COINTEQ* is the error correction term (speed of adjustment). “POS/NEG” = positive/negative partial sums (asymmetric decomposition). *, **, and *** denote rejection at the 10%, 5%, and 1% level, respectively
Asymmetric effects are clearly evident across the macroeconomic variables. Starting with GDP per capita, positive shocks exert a statistically significant (p = 0.000) and positive effect with the coefficient of 0.433, indicating that a 1% increase in GDP per capita leads to an approximate 0.43% rise in real house prices. In contrast, negative LGDP shocks have no significant impact on house prices (p = 0.872), suggesting that during economic downturns, house prices tend not to decline proportionally, which is consistent with the notion of downward price rigidity. These findings are in line with Adams and Füss (2010), who argue that sellers are often reluctant to accept lower prices in recessions, delaying market adjustment.
Turning to inflation, the results also indicate an asymmetric lagged effect. Contemporaneous positive LCPI shocks do not significantly influence house prices (coef. – 0.141, p = 0.191). However, a one-quarter lag in positive LCPI changes exerts a strong negative effect on house prices (coef. – 0.512, p = 0.000), indicating that a 1% increase leads to a 0.51% decline. This delayed response suggests that inflationary pressures affect the housing market with a lag, likely due to expectations, reduced purchasing power, or tighter financial conditions. In the short run, negative changes in LCPI do not appear statistically significant for house prices.
A clear asymmetry is also demonstrated in the case of mortgage interest rates. Specifically, a 1% increase in interest rates reduces real house prices by approximately 0.32% (coef. = −0.032, p = 0.005). By contrast, a 1% decrease in interest rates has a smaller contemporaneous impact, with a coefficient of 0.021 (p = 0.032), corresponding to an increase of only 0.21% in house prices. Moreover, the lagged effects show that positive interest rate changes remain statistically significant in the second and third quarters, whereas a negative change is significant in the first quarter, providing further evidence of short-run asymmetry in the housing market's response to interest rate movements.
In summary, the empirical findings indicate that Greece's housing market responds more strongly to favorable than to adverse macroeconomic shocks in both the long and short run. This effect is mainly observed in periods of expansion, suggesting that linear models may misrepresent market dynamics by underestimating price growth during booms and overstating the impact of restrictive policies.
In the next step, to assess the robustness and the reliability of the empirical findings, a comprehensive set of diagnostic and specification tests is employed. These include the Wald tests to evaluate long- and short-run asymmetries within the NARDL framework, the Jarque–Bera test for testing residual normality (Jarque and Bera, 1987), the LM test for detecting serial correlation (Breusch and Paqan, 1979), the Breusch–Pagan–Godfrey test for heteroscedasticity, the Ramsey RESET test for functional form misspecification (Ramsey, 1969), and the CUSUM and CUSUM of Squares tests for parameter stability over time (Brown et al., 1975).
The Wald tests are employed to examine the joint significance of the long-run and short-run asymmetric coefficients separately. The corresponding null hypotheses of symmetry are formally specified below and denoted as Equations (3) and (4):
where the superscripts (+) and (−) denote positive and negative changes, respectively, and k refers to each explanatory variable. Rejection of the null hypothesis of symmetry occurs when the computed F-statistic for the Wald test exceeds the corresponding critical value at the 1%, 5%, or 10% significance levels, or equivalently, when the p-value falls below the selected threshold (Shin et al., 2014).
In this study, Wald tests within the NARDL framework are used to assess long-run and short-run asymmetries between macroeconomic fundamentals and real house prices (Table 8). The null hypothesis of coefficient equality between positive and negative changes was rejected in most cases. In particular, the results provide strong evidence of long-run asymmetry for both the LCPI and INTER (p < 0.001), supporting the appropriateness of the nonlinear model specification for capturing these relationships. In contrast, the null hypothesis cannot be rejected for LGDPPC (p = 0.821), suggesting no evidence of long-run asymmetry. Regarding the short-run dynamics, the Wald tests revealed statistically significant asymmetries across all macroeconomic variables, indicating that house prices respond asymmetrically to macroeconomic shocks in the short run.
Diagnostic tests
| Test | Null hypothesis | Wald statistic (F) | p-value |
|---|---|---|---|
| W–LGDPPC | No long-run asymmetry | 0.052 | 0.821 |
| W–LCPI | No long-run asymmetry | 32.520 | 0.000 |
| W–INTER | No long-run asymmetry | 41.890 | 0.000 |
| W–ΔLGDPPC | No short-run asymmetry | 5.740 | 0.020 |
| W–ΔLCPI | No short-run asymmetry | 5.780 | 0.019 |
| W–ΔINTER | No short-run asymmetry | 10.510 | 0.002 |
| Test | Null hypothesis | Wald statistic (F) | p-value |
|---|---|---|---|
| W–LGDPPC | No long-run asymmetry | 0.052 | 0.821 |
| W–LCPI | No long-run asymmetry | 32.520 | 0.000 |
| W–INTER | No long-run asymmetry | 41.890 | 0.000 |
| W–ΔLGDPPC | No short-run asymmetry | 5.740 | 0.020 |
| W–ΔLCPI | No short-run asymmetry | 5.780 | 0.019 |
| W–ΔINTER | No short-run asymmetry | 10.510 | 0.002 |
| Test | Null hypothesis | Statistic | p-value |
|---|---|---|---|
| Jarque-Bera | Normality of residuals | 0.079 | 0.961 |
| LM (Breusch–Godfrey) | No serial correlation in residuals | 0.105 | 0.363 |
| Breusch-Pagan-Godfrey | Homoscedasticity of residuals | 28.436 | 0.056 |
| Ramsey reset | The model is correctly specified | 1.999 | 0.163 |
| Durbin–Watson | Test for autocorrelation | 2.014 | |
| Test | Null hypothesis | Statistic | p-value |
|---|---|---|---|
| Jarque-Bera | Normality of residuals | 0.079 | 0.961 |
| LM (Breusch–Godfrey) | No serial correlation in residuals | 0.105 | 0.363 |
| Breusch-Pagan-Godfrey | Homoscedasticity of residuals | 28.436 | 0.056 |
| Ramsey reset | The model is correctly specified | 1.999 | 0.163 |
| Durbin–Watson | Test for autocorrelation | 2.014 | |
Note(s): Centered VIFs (NARDL regressors) range 1.75–4.21 (max 4.21), no material multicollinearity
The normality of the residuals is evaluated using the Jarque–Bera test, which yielded a JB statistic of 0.079 and a p-value of 0.961, supporting the hypothesis of normality. Serial correlation is tested using the Breusch–Godfrey LM test, with results showing no evidence of serial correlation up to four lags (LM F-statistic = 0.105, p = 0.363). Additionally, the Durbin–Watson statistic (2.014) corroborates the absence of autocorrelation, which is a key requirement for the validity of the NARDL model.
Regarding heteroscedasticity, the Breusch–Pagan–Godfrey test indicates homoscedastic residuals, as the test statistic (28.436) yields a p-value of 0.056.
The Ramsey RESET test (F = 1.999, p = 0.163) suggests that the NARDL specification is correctly specified, providing no evidence that relevant nonlinear functional forms have been omitted.
Finally, parameter stability is examined using the CUSUM (Figure 1) and CUSUM of Squares (Figure 2) tests. The CUSUM test indicates that the cumulative sum of recursive residuals remained within the 95% confidence bands over the entire sample period, providing evidence of parameter stability. Similarly, the CUSUM of Squares test shows that the squared recursive residuals stay well within the critical bounds, indicating the absence of structural instability or variance shifts.
A line graph displays the cumulative sum of recursive residuals. The horizontal axis ranges from 12 to 23, and the vertical axis ranges from -20 to 20. Two lines are present: a blue line labeled 'CUSUM' and two brown lines labeled '5% Significance'. The blue line fluctuates around the zero mark, while the brown lines diverge from each other, creating a funnel shape. The blue line remains within the bounds set by the brown lines throughout the range.CUSUM: Plot of the cumulative sum of the recursive residuals. Note: The straight lines represent the critical bounds at the 5% significance level. Source(s): Authors' calculations; created by authors
A line graph displays the cumulative sum of recursive residuals. The horizontal axis ranges from 12 to 23, and the vertical axis ranges from -20 to 20. Two lines are present: a blue line labeled 'CUSUM' and two brown lines labeled '5% Significance'. The blue line fluctuates around the zero mark, while the brown lines diverge from each other, creating a funnel shape. The blue line remains within the bounds set by the brown lines throughout the range.CUSUM: Plot of the cumulative sum of the recursive residuals. Note: The straight lines represent the critical bounds at the 5% significance level. Source(s): Authors' calculations; created by authors
A line graph displays the cumulative sum of squares of the recursive residuals. The x-axis ranges from 12 to 23, and the y-axis ranges from negative 0.4 to 1.4. The blue line represents the cumulative sum of squares, which generally trends upward with some fluctuations. Two dotted orange lines represent the critical bounds at the 5 percentage significance level, forming a funnel shape that widens as the x-axis values increase. The cumulative sum of squares line stays within these bounds for most of the range but approaches the upper bound towards the end of the graph. All values are approximated.CUSUM of squares: Plot of the cumulative sum of squares of the recursive residuals. Note: The straight lines represent the critical bounds at the 5% significance level. Source(s): Authors' calculations; created by authors
A line graph displays the cumulative sum of squares of the recursive residuals. The x-axis ranges from 12 to 23, and the y-axis ranges from negative 0.4 to 1.4. The blue line represents the cumulative sum of squares, which generally trends upward with some fluctuations. Two dotted orange lines represent the critical bounds at the 5 percentage significance level, forming a funnel shape that widens as the x-axis values increase. The cumulative sum of squares line stays within these bounds for most of the range but approaches the upper bound towards the end of the graph. All values are approximated.CUSUM of squares: Plot of the cumulative sum of squares of the recursive residuals. Note: The straight lines represent the critical bounds at the 5% significance level. Source(s): Authors' calculations; created by authors
Overall, the diagnostic tests confirm that the functional form and the specification of the NARDL model are robust and well-suited to capturing the dynamic behavior of house prices in response to macroeconomic shocks. The findings thus validate the adoption of a nonlinear ARDL specification. In contrast, traditional linear models that impose symmetry would likely fail to uncover the asymmetric macroeconomic transmission mechanisms that characterize the Greek housing market, underscoring the importance of accounting for asymmetries in both short- and long-run dynamics.
5. Conclusion
Within the euro area, Greece should be viewed as a crisis-affected case marked not only by the repercussions of the 2008 global financial crisis, but also by a prolonged sovereign debt crisis that required successive financial assistance programs involving the European Commission, the European Central Bank, and the International Monetary Fund. Against this background, the present study applies a methodologically robust NARDL framework to examine asymmetric short- and long-run housing-market dynamics in an economy exposed to severe and persistent macro-financial stress, using an extended sample that explicitly incorporates structural breaks.
The bounds test supports cointegration, and the error-correction term is negative and statistically significant, indicating convergence toward the long-run equilibrium at a moderate pace. Overall, the results document a nonlinear and asymmetric transmission mechanism from macroeconomic variables to real house prices, with a clear differentiation between short-run and long-run effects. In the long run, asymmetry is mainly detected through the inflation and interest-rate channels, whereas in the short run it is statistically significant across all three channels, with interest-rate increases exerting a stronger and more persistent negative effect than the comparatively less durable response associated with rate cuts.
The findings are consistent with the relevant literature on asymmetric adjustment and evidence of downward price rigidity in housing markets (Leamer, 2007; Adams and Füss, 2010; Katrakilidis and Trachanas, 2012), and they align with the role of housing as a long-run hedge against inflation (Anari and Kolari, 2002; Inglesi-Lotz and Gupta, 2013) and broader economic uncertainty (Christou et al., 2018). Moreover, they reflect the longstanding and deeply embedded preference for real estate investment within the Greek economy (Hardouvelis, 2009). Finally, the diagnostic tests confirm the adequacy of the model specification as indicated by residual normality, absence of serial correlation, and no indication of misspecification. Although the heteroscedasticity results are borderline, they do not provide strong evidence of a violation at conventional significance levels, thereby reinforcing the robustness of the conclusions regarding asymmetric housing market dynamics in Greece.
The study provides clear and actionable guidance for policymakers by underscoring the central role of housing in household welfare and income formation. Beyond macroeconomic fundamentals, the active use of targeted macroprudential instruments, such as Loan-to-Value (LTV) and Debt-to-Income (DTI) limits, which shape households' borrowing capacity and access to credit, is required to contain systemic risks in housing markets exhibiting nonlinear behavior (Crowe et al., 2011). Given asymmetric shock transmission, risk mitigation should be front-loaded during boom phases, while supervision and stress testing should explicitly incorporate asymmetric macroeconomic scenarios, with particular emphasis on interest rates, where tightening effects appear stronger and more persistent than easing effects. In addition, the Greek experience suggests that demand-support instruments, such as the Golden Visa and the “My Home” program, should be designed in line with housing-supply conditions. In practice, this means linking such measures to local housing availability and complementing them with actions that expand effective supply, such as easing permitting delays, mobilizing vacant housing stock, and supporting new housing provision in high-demand areas. Otherwise, when supply responds slowly, stronger demand is more likely to raise house prices than to improve access to housing (Iqbal et al., 2023).
Accordingly, such measures should be accompanied by explicit safeguards against speculative pressures and calibrated to improve access without fueling overheating dynamics.
In sum, this study documents that the Greek housing market is governed by stable long-run equilibria, while the transmission of macroeconomic shocks is inherently nonlinear and asymmetric, particularly in the short run. These findings highlight the importance of nonlinear modeling for both economic analysis and policy design. Moreover, they provide a foundation for future research on regional disparities, household debt, and the interaction between housing policies and demographic dynamics. Although the empirical estimates are specific to Greece, the framework employed here, NARDL with structural breaks and formal asymmetry testing, may also be useful for analyzing similar housing-market adjustment mechanisms in other euro-area peripheral economies that experienced sovereign-debt, housing-market, and banking-system stress, such as Portugal, Spain, or Ireland.

