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Article

Evolving Green Premiums: The Impact of Energy Efficiency on London Housing Prices over Time

1
Department of Land Economy, University of Cambridge, Cambridge CB3 9EL, UK
2
Graduate School of Design, Harvard University, Cambridge, MA 02138, USA
*
Author to whom correspondence should be addressed.
These authors contributed equally to this work.
Land 2025, 14(10), 2053; https://doi.org/10.3390/land14102053
Submission received: 10 July 2025 / Revised: 14 August 2025 / Accepted: 18 August 2025 / Published: 14 October 2025

Abstract

As climate policy and energy costs increasingly influence housing markets, understanding how energy efficiency is capitalized into home prices has become a critical question for both researchers and policymakers. While prior studies confirm the existence of a green premium—the price advantage of more energy-efficient homes—less is known about how this premium evolves over time in response to shifting regulations, awareness, and market conditions. This study provides new empirical evidence on the dynamic valuation of energy efficiency in the London housing market between 2013 and 2021. Using a repeat-sales framework, we isolate within-property price changes and examine how energy performance is capitalized over time. We find that the green premium associated with higher current energy efficiency strengthened steadily, rising from statistically insignificant levels in 2013 to approximately 0.47% per Energy Performance Certificate (EPC) point by 2021. Meanwhile, the price penalty for a large efficiency gap, reflecting unrealized upgrade potential, narrowed substantially in 2020 and 2021, indicating a marked reduction in buyers’ aversion to less efficient homes. This study adds a new dimension to the green premium literature. It provides empirical evidence that the relationship between energy efficiency and housing value is not static, but responsive to regulatory, economic, and social changes. By tracking year-by-year changes in London, our analysis offers insight into how quickly market preferences adjust and how interventions like minimum efficiency standards translate into property values. This enriched understanding moves the field beyond the question of whether a green premium exists, to how and why it evolves.

1. Introduction

Energy efficiency in housing has emerged as a critical concern at the intersection of climate policy and real estate markets. Residential buildings are a major source of greenhouse gas emissions, so improving home energy performance is essential to achieve sustainability goals. In parallel, energy-efficient homes offer reduced utility costs and improved comfort, attributes that can translate into higher market valuations as buyers increasingly factor in sustainability and cost savings.
A growing body of research indicates that more energy-efficient homes do indeed command a green premium (also referred to as an energy efficiency premium)—that is, a higher sale price compared to otherwise similar but less efficient homes. Empirical studies across Europe (including the UK) consistently find positive price effects for higher energy efficiency. Many studies use Energy Performance Certificate (EPC) ratings as the measurement of energy efficiency. EPC was introduced in 2007–2008 as part of EU climate directives and provides a standardized measure of a dwelling’s energy efficiency. An EPC assigns each home an efficiency rating on a scale from A (most efficient) to G (least efficient) and is legally required when a property is constructed, sold, or rented. A recent review of 68 studies concludes that each one-letter improvement in a home’s EPC band is associated with roughly a 1–3% increase in its sale price. This implies that buyers are willing to pay a premium for efficiency, likely reflecting expectations of lower energy bills and improved comfort. However, the existing literature has largely treated this green premium as a static phenomenon. Little is known about how the premium for energy efficiency may evolve over time. A key gap in our understanding is the following question: are buyers placing greater importance on energy efficiency now than they did a few years ago?
This paper addresses this gap by examining the temporal dynamics of the green premium in the London housing market over 2013–2021. Specifically, we investigate two main research questions:
a.
How has the price premium associated with energy efficiency in London’s housing market evolved from 2013 to 2021?
b.
Has the market’s valuation of unrealized energy-saving potential changed over the same period?
We hypothesize that both the green premium and the value attached to retrofit potential have increased over time. This expectation is motivated by several converging trends: homebuyers’ preferences are shifting in favor of sustainable, lower-cost homes; policymakers have sent stronger signals that raise awareness of EPC ratings; and energy prices have generally risen, making energy savings more financially salient. Together, these factors suggest that efficient properties should enjoy a growing pricing advantage, and that even properties with lower current efficiency but high improvement potential may be viewed more favorably in later years than in earlier years. To answer our research questions, we employ a repeat-sales econometric design with year-specific interactions for energy efficiency variables. In essence, we track individual properties across multiple transactions and estimate how the price impact of energy performance (EPC efficiency score and efficiency gap) varies by year. This approach controls for unobservable property traits by differencing within the same home, and it allows us to isolate the year-by-year evolution of the green premium. Using a panel of London home sales from 2013 to 2021, a period of active market turnover and intensifying climate policy focus, we find clear evidence of changing valuations. Our study provides novel quantitative evidence on how the market capitalization of residential energy efficiency evolves over time.

2. Literature Review

2.1. Empirical Evidence of Green Premiums in Housing Markets

A growing body of empirical research has examined whether green premiums—higher prices for more energy-efficient homes—exist. Many studies have found a statistically significant, albeit modest, premium associated with superior energy performance labels. Early evidence from European markets confirmed that buyers and renters place a positive, significant value on better energy ratings, all else being equal [1,2,3,4,5,6,7,8]. For example, an influential study in the Netherlands found that compared to a median “D”-rated dwelling, houses with an “A” label sold for roughly 10% more on average, with progressively smaller premiums for “B” (~5.5%) and “C” (~2.5%) ratings and corresponding discounts for the lowest ratings [1]. This study provided some of the first clear evidence that energy efficiency is capitalized into house prices. In England, Fuerst et al. report that homes rated A or B sold for about 5% more, and C-rated homes ~1–2% more, relative to baseline D-rated homes [9]. A green premium has also been observed later in the rental market. Even after controlling for property attributes, higher EPC-rated rentals achieved slightly higher and statistically significant rents, while the lowest-rated properties (e.g., G) faced price penalties [10]. Despite variations in energy rating systems and administrative frameworks across jurisdictions, consistent evidence of a green premium has been observed in both rental and sales markets in regions such as North America, Latin America and Asia [11,12,13,14,15,16]. Beyond transaction price analyses, several studies investigate the green premium from the buyers’ perspective by directly examining willingness-to-pay with surveys and similarly identify its presence. [17]. Overall, the literature documents a consistent directional effect: more energy-efficient homes generally tend to transact at higher prices or rents. But the magnitude of the green premium varies across studies and contexts [18]. Specifically, the price premium associated with higher energy efficiency ratings, such as A or B, varies considerably across studies, ranging from about 10% to as high as 30% [19]. Such variation can be partly explained from these two aspects:
  • Contextual Differences: Markets with higher baseline fuel costs or greater climate-driven energy needs tend to show stronger willingness-to-pay for efficiency. A study shows that Turin’s buyers paid close attention to the EPC label, reflecting the greater heating needs (higher heating degree days) and fuel use there, whereas Barcelona’s buyers placed more value on features like air conditioning and pools to cope with hot summers [20]. Additionally, evidence from the UK indicates higher relative premiums in regions where the house price-to-earnings ratio is higher or housing tenure is longer [21]. Property type also matters: flats and terraced homes, which are often associated with more budget-conscious buyers or tenants, show higher percentage premiums than detached houses in some studies [22]. However, in contexts where energy is cheap or incomes are high, the premium can shrink. A study in Oslo (Norway) found virtually no price effect from EPC ratings, concluding that homebuyers placed minimal weight on energy efficiency compared to location, size, and other attributes [23]. Similarly, research in Sweden’s housing market found no significant price premium attributable to the EPC label itself, aside from the value of specific efficiency-related attributes (like better insulation or windows) [24]. This null result contrasts with the notable premiums observed in other countries, and it underscores how abundant cheap energy, cost of retrofitting and other financial factors can neutralize the willingness to pay for efficiency [25,26].
  • Influence of Information and Policy: Several studies highlight the role of disclosure and standards in unlocking the green premium. Ghosh et al., exploiting an “information shock” policy that made EPC ratings more salient at the point of sale, provide causal evidence that homebuyers will pay more for better-rated homes. They estimate a 1–3% price premium per EPC letter upgrade at the national level, and a somewhat higher 3–6% premium in the London market specifically [21]. Government policies can also create direct financial incentives: for example, from 2018 the UK’s Minimum Energy Efficiency Standards (MEES) regulation made it unlawful to rent out properties below EPC “E”, effectively penalizing the worst-rated homes and likely increasing investors’ attention to energy performance [27]. Such regulatory shifts are expected to be capitalized into prices. Inefficient properties facing mandatory retrofits or rent restrictions should sell at discounts, while efficient ones may enjoy enhanced demand. Correspondingly, when the policy was patchily enforced, early research found weaker or inconsistent effects. Early evidence on behavioral responses to MEES reveals that the early compliance was “too easy” and landlords could obtain exemptions or make minimal changes, so the policy’s immediate impact on the market was muted [28]. However, the study also found MEES beginning to change market practice, for instance, some landlords started adding clauses or seeking greater control over tenant behavior in leases to ensure compliance. These insights suggest that policy alone may not immediately transform market values without strong enforcement, but it has started to shift investor awareness and behavior. Indeed, industry observers have posited that the value attached to energy efficiency will rise over time as climate policies tighten, and that market premiums could grow if government incentives for green homes strengthen.
In summary, the empirical literature supports the existence of a green premium in housing markets, especially in the UK. Energy-efficient dwellings generally attract higher prices or rents than otherwise comparable inefficient dwellings, though the premium is typically modest and contingent on market context.

2.2. Gaps in Research: Temporal Dynamics and Policy Context

While the cross-sectional evidence for green premiums is well documented, a notable gap in the literature mentioned by some studies is the limited understanding of temporal dynamics, which is how the pricing of energy efficiency in housing might change over time. Most studies implicitly assume a constant effect of energy ratings on price within their study period, or they pool data across years without investigating changes in the premium. Only a handful of papers have attempted to explicitly test whether the green premium is growing, shrinking, or fluctuating as market conditions evolve. Marmolejo-Duarte and Chen [29], using listing price data from 2014 and 2016, apply pooled spatial regression analyses and find that the market premium for energy efficiency increased over time in Spain’s second-largest urban agglomeration. Another study analyzes external appraisals in England and the Netherlands across two years, showing that while energy efficiency was not reflected in assessed values in 2012, by 2015 appraisers had begun to incorporate significant green premiums in the Netherlands and discounts for lower-rated dwellings in England [30].
In addition, several review studies synthesize individual findings to examine whether a consistent trend in the green premium emerges over time. Cespedes-Lopez et al. [31] conducted a systematic quantitative review (meta-analysis) of dozens of studies on EPC-related price effects up to 2019. The meta-analysis confirms that energy-efficient homes do sell for a premium, but compared with the premium from the 2014 meta-study, their results show somewhat lower effects. This could suggest that the green premium had stabilized or even attenuated slightly in later years, or simply that more diverse markets, some with low premiums, were studied. The meta-analysis highlights a lack of longitudinal studies in the literature, which is later reinforced by a recent scoping review of European studies. The European review study confirms that findings on any change in the premium over time are mixed and that this question remains under-explored [32]. The authors note that existing longitudinal studies are few in number, and they call for “future research should make further efforts to explore impact of EPCs on price change” with more recent data and refined methods [32]. In short, it is not yet well resolved whether markets are attaching greater value to energy efficiency now than, say, five or ten years ago, or how quickly any such adjustment is occurring.
This gap in knowledge is especially important in light of the rapidly shifting policy and market context of the past decade. A study explicitly examines how the EPC price effect changed before and after the introduction of EPC in Barcelona and demonstrates that the green premium grew significantly in just a few years [29]. The study supports the idea that the trajectory of green premiums is upward when catalyzed by policy enforcement and public consciousness. It also exemplifies the importance of longitudinal analysis. In the UK, the period since 2015 has seen a series of developments that could plausibly affect the green premium. Regulatory changes have raised the floor for acceptable energy performance, notably the 2018 MEES regulation in England and Wales, which effectively rendered the worst-performing rentals unlettable. As discussed above, this kind of policy can create an immediate price effect and may also increase general awareness of energy efficiency in the property market. Although there is a lack of temporal studies, we find that two separate studies about green premium in Belfast at two different years indicate a slightly stronger recognition of EPC ratings from 2015 to 2020 [33,34]. Besides EPC-related policies, the UK government also has set ambitious climate targets, like the net-zero by 2050 commitment, and launched public campaigns and subsidy programs for home retrofits which might also influence consumer attitudes. Meanwhile, energy prices have fluctuated substantially, especially with the global energy crisis unfolding in 2021–2022. Higher fuel prices make the cost savings from an efficient home more economically significant, potentially boosting buyers’ willingness-to-pay. Indeed, analysts have hypothesized that the surge in energy costs could translate into greater demand for efficient homes, although empirical evidence is just beginning to emerge [35]. At the same time, the baseline energy efficiency of the housing stock has been improving, which could either increase the premium by making efficiency more normative and expected, or decrease it if efficient homes become commonplace. The net effect of these opposing forces is unclear.
In summary, there is a strategic research need to move beyond static estimates of the green premium and examine how it unfolds over time in response to external triggers like policy implementation, energy price shocks, or shifts in public sentiment. The literature to date offers limited insight into the following question: Has the pricing premium for energy-efficient homes strengthened as climate policies and market awareness have intensified? Early evidence provides hints but no consensus. Future market dynamics could differ markedly from past averages, so a temporal approach is required to capture any momentum or structural change in the valuation of energy efficiency.

3. Methodology and Data

3.1. Theoretical Framework: Hedonic Pricing and Energy Efficiency

Housing is viewed through the lens of hedonic pricing theory as a differentiated good comprising a bundle of attributes that homebuyers value [36,37]. In this framework, the sale price of a property is determined by its characteristics, such as location, size, amenities, energy efficiency, etc., each contributing an implicit price reflecting buyers’ marginal willingness-to-pay. We formalize housing H as a function of observed quality ( Q o ), unobserved quality ( Q u ), and energy efficiency ( EE ). Here Q o includes measurable characteristics, such as floor area, room count, location, and age, while Q u captures latent features, such as the build quality, architectural appeal, and so forth, that are not directly observed by our data. Energy performance EE, which is usually evaluated based on energy consumption, is one component of H that contributes to utility and price. Under this theoretical construct, the present value of expected energy cost savings (plus any comfort or environmental benefits) from better energy efficiency should be capitalized into the asset price of the home. This logic is consistent with the user-cost theory of housing: a house with lower running costs, like heating, cooling, etc., effectively offers a lower total cost of ownership, enabling buyers to pay more upfront for the asset. Energy efficiency enters the buyer’s utility function by signaling these lower future energy expenditures and possibly higher comfort, thereby increasing the buyer’s willingness-to-pay. Therefore, the market price reflects the bundle of benefits the home offers, including energy cost savings and environmental amenities delivered by better energy efficiency.
While a standard cross-sectional hedonic regression can estimate the implicit price of energy efficiency by controlling for observable characteristics, it may suffer from omitted variable bias in practice. If energy-efficient homes systematically differ in unobserved qualities from inefficient homes, a simple hedonic model could misattribute the price differences to energy performance when part of the premium is due to those unobserved factors. Researchers have indeed cautioned that estimated green premiums might be biased upward due to such omitted variables, including building quality or curb appeal that correlate with higher energy efficiency. For example, some studies argue that some of the price uplift attributed to efficiency may reflect broader renovations or locational advantages often found in efficient homes [5,29,38,39].
To address this concern, our study adopts a repeat-sales estimation strategy, leveraging the panel nature of housing transactions. The repeat-sales approach tracks the same property over time, thereby controlling for all time-invariant unobserved attributes by design [40]. By examining price changes for a given house between two sale dates, we difference out characteristics that do not change (the fixed Q u and constant aspects of Q o for that property), ensuring that “like is compared with like” in terms of intrinsic quality. This method greatly mitigates the omitted variable problem because any intrinsic quality or locational advantages of a particular house are present in both the initial and subsequent sale and thus cancel out when we look at the price difference. In existing studies, Fuerst et al. apply the repeat-sales framework in the UK context to verify that the EPC effect on appreciation remains positive even after controlling for house fixed effects [8]. In addition, by using a repeat-sales design, we also naturally correct for the quality-mix problem that plagues simple price trend analyses: because only properties with at least two transactions are analyzed, and each property is matched with itself over time, we avoid distortions arising from different types of homes selling in different periods. It is worth noting that the repeat-sales method assumes that a property’s latent quality remains approximately constant between sales. However, in reality, this may not strictly hold: an upgrade in energy efficiency is often part of a broader home improvement. For example, an owner might undertake a major renovation at the same time as improving insulation or heating systems. Such changes mean that Q u or even parts of Q o are not truly constant, which could confound the energy effect if ignored. We respond to this by augmenting the repeat-sales approach with controls for observable renovations, described below, and by carefully constructing the dataset to remove repeat sales with large upgrades. A further drawback of repeat-sales indices is sample-selection bias: they use only homes that trade at least twice during the sample period. If those ‘frequent sellers’ differ from the broader stock, the analysis result can misstate market-wide price [41]. Despite these considerations, the repeat-sales model is a powerful approach to net out time-invariant house heterogeneity and has been widely used in housing economics for constructing constant-quality price indices [40,42].

3.2. First-Difference Repeat-Sales Model Specification

We implement a first-difference repeat-sales regression to quantify the green premium in Greater London. The dependent variable is the change in the log sale price of property i between two transactions, Δ ln P i t = ln P i , t ln P i , t 0 . A log-price specification is chosen so that coefficients can be interpreted as approximate percentage changes in price, and to mitigate heteroskedasticity. On the right-hand side, our key explanatory variable is the change in energy efficiency between sales. We denote by Δ EE the improvement (or deterioration) in the home’s energy efficiency score from EPC. Δ E E it thus captures movements of the property i at time t . In addition to current efficiency, we introduce a novel variable to account for retrofit potential: the EPC report provides not only a current energy efficiency but also a potential efficiency if recommended cost-effective improvements are carried out. We define an “efficiency gap” as the difference between the potential and current rating, and include the change in this gap between sales, Δ E E gap . This term measures how the unrealized energy efficiency potential evolves. For instance, if a home’s current energy efficiency score was 72 with a potential score of 81 at first sale, and by second sale the current score improved to 75 with the same potential score, the gap might shrink, and our model would capture this reduction. Intuitively, Δ E E gap lets us isolate the effect of closing the efficiency gap as distinct from simply having a higher score. A significant coefficient on this variable would indicate that buyers value not only the achieved efficiency level but also the remaining improvement potential (or lack thereof) in a home. Including both Δ EE and Δ E E gap allows us to disentangle the price gain from actual efficiency improvements versus any price effects of a property’s latent efficiency opportunities.
In terms of controls, we account for several factors that could confound the estimated effect of energy efficiency. We first control for changes in key structural attributes. These include changes in floor area and the number of rooms between sales. In principle, for most properties these attributes remain constant; however, if an owner has extended the property or reconfigured the layout, such changes will be reflected in Δ X . In addition, we include month-of-sale fixed effects M to account for seasonal fluctuations in housing prices. To allow for heterogeneity in how energy efficiency is valued across different housing types, we also interact property type indicators Z with both the energy efficiency change Δ EE and the energy efficiency gap Δ E E gap . These interaction terms permit the pricing effect of energy efficiency to vary by structural typology [10,43]. By including these controls, we ensure that the estimated coefficients on energy efficiency gains are not conflated with seasonal variation, structural differences across dwelling types, or major physical renovations.
A key extension of our model is the inclusion of interaction terms with year indicators to capture temporal variation in the green premium and the valuation of retrofit potential. Rather than assuming the effect of an efficiency upgrade is constant over the entire sample period, we allow it to vary by sale year. Specifically, we interact Δ EE with a full set of year dummies. This yields year-specific coefficients λ y , so that an energy efficiency improvement in, say, 2015 might have a different impact on price appreciation than an identical improvement in 2020. Similarly, we interact Δ E E gap with year dummies to allow the market’s valuation of unrealized efficiency potential to evolve over time. Formally, if D y is an indicator for the second sale occurring in year y, we include terms like Δ E E i × D y and Δ E E i gap × D y for each year. These interaction terms flexibly capture any temporal trends in how buyers value energy performance improvements. The equation of the first-difference regression model is
Δ ln P i t = α + y = 2014 2021 λ y D y + y = 2014 2021 β y Δ E E it × D y + y = 2014 2021 γ y Δ E E it gap × D y + δ Δ E E it + θ Δ E E it gap + m μ m M m + k η k Δ E E it × Z k + ξ k Δ E E it gap × Z k + Δ X i t ϕ + ε i t
We estimate the model using Ordinary Least Squares (OLS). To ensure robustness, all input variables are converted to numeric types, and the model is run on a filtered subset where valid energy performance data is present for both sales. In terms of interpreting the model result, the dependent variable, Δ ln P i t , represents the logarithmic difference in sales prices of the same property i between two transactions. It is calculated as ln P i t 2 ln P i t 1 = ln P i t 2 P i t 1 , where t 1 and t 2 denote the earlier and later sale dates, respectively. This transformation allows us to interpret the outcome approximately as the percentage change in price between the two sales: Δ ln P i t P i t 2 P i t 1 P i t 1 . This approximation is accurate when the price change is small or moderate and provides a consistent basis for measuring within-property appreciation, net of time-invariant property characteristics.

3.3. Data Sources and Variable Definitions

This study combines two comprehensive data sources to analyze the “green premium”. The core housing transactions data come from HM Land Registry’s Price Paid Data (PPD), which records address-level residential property sales in England and Wales with near-universal coverage of sales. The second data source is the EPC dataset released by the UK Government. EPC became mandatory for properties when constructed, sold, or rented in UK in 2008, and it provides a detailed energy performance evaluation along with recommendations and property features. Merging these two datasets allows us to observe both the transaction price and the energy efficiency metrics for the same property. In our merged dataset, we include variables such as the number of habitable rooms, total floor area, current energy efficiency score, potential energy efficiency score, current EPC rating, and potential EPC rating from the EPC, alongside the sale price and sale year from the PPD. Table 1 summarizes the data sources and definitions of the key variables.
Our analysis is restricted to transactions from 2013 onward. This cutoff is motivated by a pivotal regulatory change in 2012 that materially affected EPC coverage and its visibility in the housing market. The Energy Performance of Buildings (England and Wales) Regulations 2012 (effective 9 January 2013) mandated for the first time that a property’s EPC rating be included in all advertising and listings at the time of sale or rent. In practice, from 2013 onward, prospective buyers were unambiguously informed of a home’s EPC rating during the marketing stage. This policy change represents an “information shock” that greatly increased the salience of energy efficiency in housing decisions [21]. By focusing on the post-2012 period, we hold constant the informational framework around energy efficiency. Any price effects we observe can thus be more confidently attributed to buyers’ valuation of energy performance rather than to changing disclosure rules.
We limit our sample to Greater London to control for regional heterogeneity and to minimize confounding from broader geographic differences across the UK (Figure 1). London offers a large, dense set of transactions under a relatively uniform economic and regulatory context, allowing for cleaner like-for-like comparisons. This focus means that our results are conditional on the London context and may not directly generalize to other regions. However, in principle, our methodology could be readily applied to other regions to explore variations in the valuation of energy efficiency.
Since the PPD data do not contain a unique property identifier (such as a UPRN) to directly link transactions across datasets, we implement a rigorous address-matching procedure to merge the PPD and EPC records. We restrict matching to exact or near-exact address pairs and impose an additional condition: the EPC inspection date must occur shortly before the transaction date and after the previous sale to ensure that the EPC data reflect the state of the property at the time of sale. This cautious matching strategy enhances data reliability but limits the sample size. Ultimately, we identify approximately 16k valid repeat sales in Greater London for which both high-quality transaction data and energy performance data are available.
Within this matched dataset, transaction volumes average around 1500 per year, with a notable dip in 2016–2018. The property-type composition remains broadly stable over time, with detached houses accounting for about 8.6% of transactions, flats for 27.2%, semi-detached houses for 24.1%, and terraced houses for 40.1%. Median prices climb steadily from about £340,000 in 2013 to just over £570,000 in 2021, closely tracking the official London average price trend (Figure 2). Because our dataset represents only a subset of the wider London market, we regard the median as a more representative and less biased measure than the mean. Across the distribution, prices rose broadly from 2013 to 2021: P10 £195k→£315k (+62%), P25 £248k→£403.8k (+63%), median £340k→£570k (+68%), P75 £524k→£843k (+61%), P90 £835k→£1.35m (+62%). P90/P10 ratio (4.28→4.29) is essentially flat, indicating broad-based appreciation rather than tail-driven shifts. Average energy efficiency scores improve by 20.3%, rising from 54 to 65, while potential energy efficiency scores remain largely unchanged, likely reflecting incremental upgrades to the existing housing stock rather than large-scale retrofits (Figure 3). The full composition table is provided in Appendix A Table A1.
While the dataset captures a broad range of transactions and property characteristics, it represents only a subset of the London housing market. This coverage limitation may introduce selection bias. Moreover, energy performance data are sourced from EPC certificates, which can exhibit measurement inconsistencies, particularly in older assessments, potentially introducing noise into the estimation of the green premium [32,44,45].

4. Results

4.1. Model and Result

This Section presents the results of the first-difference regression model. The analysis uses 8000 repeat-sale pairs, representing properties with an average of 2.0 sales each. The model explains approximately 82% of the variation in within-property price changes (R2 = 0.822), indicating a strong overall fit. As outlined in the methodology, the analysis focuses on three key explanatory variables:
  • Energy efficiency score—the change in actual EPC rating (1–100 scale) between two repeat sales.
  • Energy efficiency gap—the change in the difference between potential and current EPC scores, capturing unrealized efficiency potential.
  • Interaction terms between these variables and year dummies—to capture time-varying effects in their impacts.
Table 2A presents the estimated effects of the key energy-related variables. The baseline coefficient for the energy efficiency score (−0.0008) is negative but statistically insignificant, suggesting no clear price effect in the reference year (2013), while the coefficient for the energy efficiency gap (−0.0040, p < 0.001) is negative and highly significant, implying a price discount for properties with larger efficiency shortfalls in the reference year. The interaction between energy efficiency score and year becomes statistically significant from 2015 onward, with coefficients rising from 0.0021 to 0.0053 by 2021, indicating a growing premium for energy performance improvements. Similarly, the interaction between energy efficiency gap and year becomes significant starting in 2017 and increases to 0.0069 by 2021, suggesting that unrealized efficiency potential has also become more salient in price formation over time.
The temporal fixed effects (Table 2B) rise sharply from 2014 to a peak of 0.2048 in 2016, then decline steadily through 2021, with slower growth or contraction in 2017–2020 and near-zero effect in 2021. This trajectory mirrors the London housing percentage change index, which also shows strong gains in 2014–2016 followed by a slowdown. The main discrepancies are in 2018, when our model estimates a 0.1900 (p < 0.01) effect despite a −0.49% London price change. Differences are likely driven by variations in sample composition. Month-fixed effects reveal clear seasonal patterns: Spring, summer and early autumn months show positive effects, ranging from 0.028 to 0.0544, while February and March are lower and less significant. These seasonal patterns are consistent with prior findings in the UK housing market [46]. The coefficient is also high in December, which may be due to the sample selection bias.
Table 2C presents the results for the physical characteristic controls. Both structural controls are highly significant (p < 0.01): each additional square meter adds roughly 0.22% to price, and each extra room adds about 1.78%. In terms of property types, the energy efficiency score has a stronger positive effect for semi-detached (0.0014, p < 0.01) and terraced homes (0.0010, p < 0.05), but no significant effect for flats. This may reflect the greater scope for energy performance to influence operating costs and perceived comfort in larger, non-apartment housing forms, where buyers can more directly benefit from efficiency improvements. However, interaction terms between the energy efficiency gap and property types are not statistically significant, suggesting limited variation in how unrealized efficiency potential is valued across housing forms.

4.2. Robustness Check Result

To assess the robustness of our findings, and to ensure that the estimated temporal green premium is not driven by specific modeling assumptions or idiosyncrasies in the data, we conducted a series of sensitivity analyses. Each alternative specification tests a different potential source of bias or mismeasurement while preserving the overall repeat-sales framework.
We conducted four main sensitivity analyses:
(a)
Restricting the sample to repeat sales within three years: In this specification, we only include pairs of transactions that occurred within roughly three years of each other. This tests whether our results are influenced by very long holding periods, during which macroeconomic shifts, major renovations, or neighborhood changes could occur. Focusing on shorter intervals between sales helps isolate the price effect of energy efficiency improvements by minimizing confounding from long-horizon factors.
(b)
Using categorical EPC ratings instead of numeric scores: Our baseline model uses the numeric EPC score (1–100). However, buyers are often more familiar with the letter grade (A–G). In this alternative model, we use the EPC rating bands as the measure of energy performance. This tests whether our observed effects are robust to a coarser but more salient representation of energy efficiency.
(c)
Excluding transactions with no change in energy efficiency: In the repeat-sales sample, some properties show no change in their EPC score between sales. These cases might reflect measurement noise or truly no efficiency improvements. We remove these observations to ensure we focus on homes with actual performance shifts, making the estimated premium for efficiency gains more credible.
(d)
Controlling for borough-by-year fixed effects: To address potential geographic compositional shifts in the repeat-sales sample over time, we include interaction terms between borough and year indicators. This accounts for borough-specific price trends that could confound our temporal estimates if, for instance, later-year transactions disproportionately occur in gentrifying or more affluent areas.
The results are summarized in Table 3, with coefficients and significance levels reported for key energy-efficiency-related terms across models.

5. Discussion

The results above are best understood in the context of the evolving policy landscape surrounding residential energy performance in the UK. Between 2014 and 2021, a series of government initiatives gradually elevated the importance of energy efficiency and appear to have directly influenced buyer behavior and willingness-to-pay for energy-related attributes. Below, we interpret the results considering these policy and market developments.

5.1. Growing Time-Varying Premiums

We find a strong and statistically significant time-varying premium for energy efficiency improvements, with two distinct upward-trending phases separated by a temporary setback in 2018. While the direct effect of the energy_efficiency_score is not statistically significant in our model (−0.0008, p = 0.147), the interaction terms between efficiency improvements and year dummies (year_X_energy_efficiency) show increasingly positive coefficients over time. This indicates that the timing of an efficiency upgrade plays a critical role: the same level of improvement is valued more in later years than in earlier ones. Specifically, a one-point improvement in EPC score is associated with a 0.13% (−0.0008 + 0.0021) price increase in 2015, rising to 0.19% in 2016 and 0.34% in 2017—marking the first upward-trending phase (2015–2017). In 2018, however, the coefficient falls to 0.23%, suggesting a temporary green premium setback. This pattern marks two distinct upward-trending periods, 2015 to 2017 and 2019 to 2021, separated by the 2018 dip (Figure 4).
If we trace relevant policy changes over this period, a clear pattern emerges. The 2015 Energy Efficiency (Private Rented Property) Regulations marked the start of a firmer regulatory stance, setting a minimum EPC rating of “E” for the private rented sector. Although targeted at rentals, this raised the visibility and salience of EPC ratings across the market, signaling future tightening and reinforcing energy performance as part of long-term asset value. Consistent with this shift, the first upward period (2015–2017) aligns with the initial diffusion of EPC information into pricing: buyers and valuers appear to have begun capitalizing efficiency improvements soon after 2015, with steadily larger price effects through 2017. In 2018, however, the estimated premium moderates despite MEES coming into force (April 2018). While MEES coincides with price discounts for F/G-rated homes [27], the temporary setback in the green premium is more plausibly tied to macro headwinds, notably Brexit-related uncertainty, a cooling London market with softer transaction volumes and slower nominal growth, rising borrowing costs, and composition effects (e.g., shifts in the mix of transacting properties). These forces likely dampened buyers’ willingness (or ability) to pay extra for efficiency in that year, partially offsetting policy-driven salience. The second upward period (2019–2021) then reflects a renewed and stronger capitalization of energy performance. This acceleration is consistent with the UK’s 2019 legal commitment to net-zero by 2050 and the 2020 extension of MEES to existing tenancies, which increased regulatory pressure on low-efficiency stock. At the same time, broader fundamentals amplified the pricing of efficiency: rising energy costs in the late 2010s increased the perceived operating savings from efficient homes; public climate awareness intensified; EPC data became easier to access and compare in listings, reducing information frictions. Together, these policies and market forces help explain why the green premium resumed its rise after 2018 and reached its peak by 2021.
However, the upward trend in the green premium cannot be attributed to policy alone; it also reflects shifts in market fundamentals and buyer sentiment. Rising energy costs in the late 2010s heightened attention to operating expenses and increased the perceived value of efficient homes. Public climate awareness intensified, which is reinforced by the UK’s 2019 legal commitment to net-zero by 2050, elevating sustainability in purchase decisions. At the same time, improved access to EPC data and its systematic inclusion in property listings since 2013 reduced information frictions, enabling buyers to price energy performance more consistently. The COVID-19 period further focused households on in-home quality and running costs as time spent at home rose from 2020. Taken together, these forces—distinct from but complementary to regulation—help explain the renewed acceleration in the premium during 2019–2021 and suggest that valuations increasingly favor energy-efficient homes due to both compliance considerations and expectations of tangible cost savings.

5.2. Reframing the Energy Efficiency Gap

The regression results reveal a notable temporal shift in how the market values a home’s energy efficiency gap, i.e., the unrealized efficiency potential indicated by the difference between current and possible EPC rating (energy_efficiency_gap). Initially, a larger gap carried a significant price penalty. In the baseline year (2013), each one-point increase in the efficiency gap is associated with roughly a 0.4% lower sale price (coef. –0.0040, p < 0.001), meaning less efficient homes sold at a discount, all else equal. However, this discount steadily diminished over time and eventually reversed. The yearly interaction terms are insignificant through 2016, then turn positive and significant from 2017 (coef. 0.0025, p < 0.003) onward, eroding the negative effect. By 2020 the net effect of the gap on price is just above zero (−0.0040 + 0.0047), and by 2021 it becomes positive (~+0.3% per point, −0.0040 + 0.0069) (Figure 5). The data suggest that as of 2020–2021 the market no longer treats a high efficiency gap strictly as a liability; if anything, homes with greater scope for efficiency improvements were fetching equal or higher prices by the end of the study period.
These findings indicate a major change in buyer perceptions and incentives in London’s housing market. Early in the decade, higher-rated (more efficient) properties consistently commanded price premiums, while the poorest-rated homes suffered discounts. Our 2013–2019 results align with this pattern of a “brown discount.” Buyers at that time were evidently wary of homes with poor efficiency or many upgrades left undone, pricing them lower to account for anticipated retrofit costs or inferior energy performance. However, several factors likely underpinned a change from 2020. First, in 2020 a “Green Homes Grant” scheme briefly offered subsidies for insulation, efficient heating, and other improvements. Such initiatives lowered the effective cost of upgrading an inefficient property, thereby reducing buyers’ perceived risk in purchasing homes with a large efficiency gap. In fact, some buyers might have preferred making the improvements themselves to benefit from any available subsidies or to ensure quality, rather than paying a premium for a home where upgrades were already done. They also might have wanted to capture potential value creation for themselves from the upgrades. Second, market-wide improvements in energy efficiency narrowed the gap between efficient and inefficient homes. Over the study period, the average energy rating of the properties had improved by almost 20% (Figure 2). This mass improvement means the typical “inefficient” home in 2021 was likely less egregiously inefficient than in 2013. As a result, the financial and comfort downsides of a given efficiency gap were smaller in 2021 than before, warranting a smaller price penalty. Third, in the robust housing market of 2020–2021 (fueled in part by pandemic-era dynamics such as increased savings, low interest rates, and a desire for homes with more space) buyers may have been more willing to overlook or even embrace a home’s unrealized efficiency potential. Thus, a house with a big efficiency gap (say an unrestored Victorian townhouse) might still attract bidding wars for its other attributes. Fourth, the anticipation of stricter standards (the government in 2021 was consulting on raising the minimum to EPC C for rentals by 2025–2028) meant savvy buyers knew that efficiency upgrades were a matter of when not if. An inefficient home’s price already reflected that impending upgrade cost, so additional “penalty” depreciations diminished. In short, the market moved from a “brown discount” to a largely neutral environment. A valuable next step for further research would be to test these mechanisms using buyer-level data to observe how preferences and expectations evolved at the household level.

5.3. Robustness and Sensitivity: Confirming Temporal Dynamics

We further take a closer look at the robustness check results to assess whether our findings could be influenced by model specification choices or shifts in the underlying data composition. These sensitivity checks consistently confirm the stability of our estimates, reinforcing the robustness of the observed temporal green premium.
Year-Specific Energy Efficiency Effects: Across specifications, the price response to efficiency improvements strengthens over time and consistently exhibits a two-phase pattern: steady gains from 2013 to 2017, a modest dip in 2018, and renewed growth through 2021. In the three score-based models (Baseline, 3-Year, ΔEE-only), year-specific coefficients follow almost identical trajectories, rising from about 0.002 in 2015 to above 0.004 in 2017, dipping to 0.0027–0.0031 in 2018, and climbing to 0.0050–0.0054 in 2021 (p < 0.001). The base-year coefficients are slightly negative in all three models (−0.0008 to −0.0010), so the net effects turn positive after 2014 and converge by 2021 to premiums of roughly 0.44–0.54% per point. The close alignment across these specifications, despite differences in sample composition restrictions, demonstrates that the upward temporal trend is not sensitive to resale interval or conditioning on observed improvements, confirming the robustness of the main finding.
The other two sensitivity models reinforce the main finding through both cross-metric triangulation and design-based robustness. The categorical rating model produces a substantially larger 2021 coefficient (0.0487, p < 0.001) for a one-letter EPC upgrade, which translates to an equivalent score-based premium of ≈0.0041–0.0061 per point (averagely 12 points per letter), closely matching the range from the score-based models and confirming that the magnitude difference reflects scale rather than a distinct pricing mechanism. The borough-by-year fixed-effects model, which rigorously controls for neighborhood-specific price dynamics, also preserves the two-phase trajectory, with coefficients of 0.0009 in 2013, 0.0032 in 2017, 0.0015 in 2018, and 0.0036 in 2021 (p < 0.001), yielding a smaller but still positive net premium by the end of the sample. Together, these results demonstrate that the strengthening capitalization of energy efficiency is robust to different sample restrictions, alternative functional forms, measurement scales, and spatial fixed-effects structures (Figure 6). The temporal profile—emergence, dip, and consolidation—fits a diffusion dynamic in which information salience and buyer learning increase over time. While we do not claim causality, the convergence across specifications and scales supports a durable, strengthening capitalization of energy efficiency.
Energy Efficiency Gap and Interactions: Across all model specifications, the main effect of the energy_efficiency_gap term is negative and highly significant, indicating that properties with greater unrealized efficiency potential have been consistently discounted in the housing market since 2013. Base-year coefficients range from −0.0033 in the borough-by-year fixed-effects model to −0.0439 in the categorical rating model, reflecting persistent price penalties that likely capture anticipated retrofit costs or perceived inefficiency.
The year-specific interaction terms reveal a gradual but sustained weakening of this discount over time, although the pace and magnitude vary by specification. In the 3-Year repeat-sales model, the gap’s 2021 interaction term reaches 0.0072 (p < 0.001), up from an insignificant 0.0015 in 2014, effectively offsetting and surpassing the baseline penalty by the end of the sample. The categorical rating model shows an even sharper shift: interaction terms rise from negligible levels in early years to 0.0685 in 2021 (p < 0.001), consistent with a stronger repricing effect when efficiency differences are framed categorically. The borough-by-year fixed-effects model produced a more muted but still similar temporal trajectory, with interaction terms remaining insignificant until 2020, when they turn positive and significant (0.0028 in 2020; 0.0046 in 2021, both p < 0.001). Although the magnitude of effects varies across models, the consistent emergence of positive and statistically significant interaction terms in recent years reinforces the finding that the market’s valuation penalty of retrofit potential may have decreased over time (Figure 7).

6. Conclusions

This paper fills the above-described gap by providing a systematic year-by-year analysis of the green premium in the London housing market over the period 2013–2021. In doing so, it builds on the prior literature and extends it in two critical ways.
First, we explicitly trace how the market’s pricing of energy performance evolved annually during a time of significant policy intervention and rising environmental consciousness. Rather than assuming a constant effect of EPC ratings, our hedonic framework allows the premium associated with a given energy efficiency improvement to vary by year. This approach captures the temporal dynamics that other studies have largely treated as a black box. Indeed, our findings indicate that the green premium in London rose from statistically insignificant levels in 2013 to approximately 0.47% in 2021, with a temporary dip in 2018, broadly aligning with the rollout of stronger energy-efficiency policies and growing market attention to sustainability. Buyers in recent years appear to place greater monetary value on energy-efficient dwellings than they did in the mid-2010s, a trend consistent with the tightening of regulations and with higher expected energy costs. Such evidence answers the call in recent reviews for up-to-date longitudinal analysis of EPC impacts and demonstrates that the market’s valuation of “green” attributes is not static.
Second, our study introduces a nuanced distinction between achieved energy performance and unrealized energy-saving potential in a property and examines how the market prices each of these measures over time. We decompose a home’s energy efficiency characteristics into (a) its current EPC efficiency score and (b) an “energy efficiency gap,” defined as the difference between the home’s current score and its potential score. This conceptual innovation builds on the idea that two homes with the same present efficiency might not be valued equally if one has much greater scope for easy improvement. The literature to date has mostly focused on the levels of efficiency achieved, without considering how untapped potential or the required retrofit effort factors into pricing. Our results reveal a striking dynamic: in the early years of our sample, a large efficiency gap, which means a home had significant room for improvement, was associated with a price penalty. Buyers before 2020 appeared to discount properties that were inefficient relative to their potential, presumably due to anticipated retrofit costs or a signal of neglect. However, over time this penalty diminished and by the end of the period had vanished or even turned into a slight premium. By 2020–2021 the market no longer heavily penalized homes for unrealized efficiency improvements. This temporal reversal in the valuation of the efficiency gap is a novel finding. This attenuation is consistent with a confluence of forces documented in our analysis: the 2020 Green Homes Grant temporarily lowered expected retrofit costs; stock-wide gains in energy performance (~20% increase in the average rating) narrowed the dispersion between efficient and inefficient homes; and a buoyant pandemic-era market shifted buyer focus toward other attributes and made “upgrade potential” less of a deterrent. To our knowledge, this paper is the first to document such an effect, highlighting an evolving market logic: both actual energy performance and latent potential are being priced, and their price impacts can change over time.
Overall, the present study adds a new dimension to the green premium literature. It provides empirical evidence that the relationship between energy efficiency and housing value is not static, but is responsive to regulatory, economic, and social changes. By tracking year-by-year changes in London, a leading global city with an intense policy focus on sustainability, our analysis offers insight into how quickly market preferences adjust and how policy interventions may translate into property values. This enriched understanding helps fill the gap identified in previous research, moving the field beyond the question of “Does a green premium exist?” to the deeper questions of “How the green premium evolves”. That said, focusing on London limits external validity: regions with lower energy costs, weaker policy enforcement, or different market and household structures may exhibit smaller or differently timed premiums. For example, differences in (i) energy prices and fuel mix, (ii) MEES/EPC stringency and enforcement, (iii) housing-stock age/type, (iv) climate (heating-degree days), (v) tenure mix and landlord incentives, and (vi) socio-demographics (income, education, environmental preferences) could all moderate both the level and trajectory of the green premium. Ultimately, these findings underscore the importance of temporal analysis in real estate sustainability research and position our work as a timely contribution that bridges the static empirical evidence with the dynamic nature of housing markets’ responses to the energy efficiency agenda.

Author Contributions

Conceptualization, J.W. and R.P.; Data curation, J.W.; Formal analysis, J.W.; Investigation, J.W. and R.P.; Methodology, J.W. and R.P.; Project administration, R.P.; Resources, J.W. and R.P.; Software, J.W.; Supervision, R.P.; Validation, J.W. and R.P.; Visualization, J.W.; Writing—original draft, J.W.; Writing—review & editing, R.P. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by Harvard University GSD Real Estate Research Fund.

Data Availability Statement

The original contributions presented in the study are included in the article, further inquiries can be directed to the corresponding author.

Conflicts of Interest

The authors declare no conflict of interest.

Appendix A

Table A1. Year-by-Year Sample Composition and Summary Statistics.
Table A1. Year-by-Year Sample Composition and Summary Statistics.
Metric201320142015201620172018201920202021
Transactions (count)310523811830142813631272157519261503
Total Volume (£)1.48 × 1091.27 × 1091.08 × 1099 × 1089.24 × 1088.5 × 1081.18 × 1091.46 × 1091.16 × 109
Avg Price (£)477,594.8531,925.6590,433.6630,157.3677,983.4668,314.8748,864.8756,918.5774,908.6
Median Price (£)339,950390,000451,755500,000538,000535,000560,000590,000570,000
Price SD (£)520,719.1554,555.1485,139.2434,919562,285.7480,114.7715,964.7632,340.6796,041.4
P10 Price (£)195,000220,000260,000295,700315,000310,000320,000337,000315,000
P25 Price (£)248,000284,000325,000365,000395,000386,000405,000425,000403,750
P50 Price (£)339,950390,000451,755500,000538,000535,000560,000590,000570,000
P75 Price (£)524,000595,000670,000740,000755,000760,625845,000850,000843,000
P90 Price (£)835,000930,0001,055,7501,100,0001,190,0001,175,0001,295,0001,300,0001,350,000
Mean Price Per Unit (£/m2)4904.6935552.4475935.5836284.2026417.5286287.136471.9536727.1766907.218
Median Price Per Unit (£/m2)4241.0714788.1365248.2395714.2865774.6485844.7575824.1766170.0126283.784
Current EE Score (score)54.1336655.065155.1295156.74358.5407262.2924564.4444465.4636665.8024
Potential EE Score (0–100)77.0296378.1768279.3983679.9019679.9457180.1808280.6584180.6448680.13307
Avg Rooms (count)4.4586154.4401514.6103834.5973394.7358774.7099064.842544.7907584.638723
Median Rooms (count)445455554
Avg Area (m2)92.3992992.188497.4534299.28901104.3183105.5987111.8255110.1423107.0971
Median Area (m2)8383878791929910090
Ptype D Share (%)7.6972628.3158348.2513669.5938388.6573738.9622648.7619058.151618.582834
Ptype F Share (%)28.43829.5674125.6830625.2100824.651525.7861623.0476226.6874435.46241
Ptype S Share (%)22.8341422.7635425.1912624.5798326.8525326.1006324.8888923.5721720.42582
Ptype T Share (%)41.030639.3532140.8743240.6162539.8385939.1509443.3015941.5887935.52894
Age England And Wales 1900–1929 Share (%)28.8244827.7614428.1967230.8823527.7329429.1666731.1111132.3987531.20426
Age England And Wales 1930–1949 Share (%)28.2125628.4754330.1639328.0812333.3088830.5817631.0476228.9200426.67997
Age England And Wales 1950–1966 Share (%)8.8244778.6098289.9453559.94397811.078510.613217.8095248.9823478.715902
Age England And Wales 1967–1975 Share (%)5.1207735.3338935.0273226.4425774.3286875.1886794.8888895.1921086.254158
Age England And Wales 1976–1982 Share (%)2.2544282.2259551.5846991.5406161.9809241.9654092.0952382.3364492.661344
Age England And Wales 1983–1990 Share (%)3.2206123.6539273.1147543.0812322.9347033.3018873.4285712.8037384.25815
Age England And Wales 1991–1995 Share (%)1.159421.6379671.366120.9103641.2472491.4937111.4603171.5576322.39521
Age England And Wales 1996–2002 Share (%)1.6747181.8059641.2568311.3305322.0542921.4937112.2222221.5057112.59481
Age England And Wales 2003–2006 Share (%)1.2238331.2599750.9836070.700280.8804111.0220131.2063490.6749741.596806
Age England And Wales 2007–2011 Share (%)0.579710.6719870.4371580.350140.5135730.1572330.1269840.7788160.665336
Age England And Wales Before 1900 Share (%)18.9049918.5636317.923516.7366913.9398415.0157214.6031714.8494312.97405
Month 01 (% of transactions)7.1497589.5338098.633889.3837546.2362447.7044036.7936516.49013515.03659
Month 02 (% of transactions)6.7954918.987826.9945367.4929976.8965527.547176.3492065.39979214.23819
Month 03 (% of transactions)6.8599038.4418317.2677615.196087.9236987.547176.7301596.54205619.76048
Month 04 (% of transactions)7.6650568.483838.0874326.2324936.7498176.9968556.9206353.6863977.850965
Month 05 (% of transactions)8.7922718.1478378.0327876.8627457.4101256.4465417.0476193.1671865.256154
Month 06 (% of transactions)7.6650568.3578339.1803289.2436979.1709468.5691827.4285715.45171316.96607
Month 07 (% of transactions)9.2431569.07181911.311488.5434179.7578878.88364810.476197.6323991.929474
Month 08 (% of transactions)11.014498.6098289.4535527.9831939.9779910.8490610.222228.0477673.592814
Month 09 (% of transactions)8.3735917.3918527.7049187.63305310.931778.7264159.33333310.851516.786427
Month 10 (% of transactions)8.8566838.6518278.9617497.3529417.9970658.96226410.412713.759092.927478
Month 11 (% of transactions)9.8228667.1398576.9398916.9327739.17094610.141519.39682514.070612.59481
Month 12 (% of transactions)7.7616757.1818567.4316947.1428577.7769637.6257868.88888914.901353.060546
Borough Bromley Share (%)7.5362328.5678297.9781427.7030819.9046228.7264158.6984138.2035317.451763
Dorough Wandsworth Share (%)7.1819655.5438895.1912575.8123254.9156276.0534595.3968256.6978196.320692
Dorough Havering Share (%)5.2173916.2578755.5191266.5826336.9699196.2893086.2857146.0228454.99002
Dorough Sutton Share (%)5.5072465.4598915.683066.2324936.8965525.9748436.2857145.8670825.655356
Dorough Croydon Share (%)5.475045.9218826.2841536.3025214.9889956.0534594.8253975.1921085.189621
Dorough Richmond Upon Thames Share (%)5.5072464.5359095.5191264.4817934.5487894.3238994.8253974.9325034.25815
Dorough Barnet Share (%)4.5410635.0398994.5901645.1120454.842264.088054.6984133.4787124.657352
Dorough Kingston Upon Thames Share (%)3.6714984.7459054.7540985.2521014.5487894.5597484.317464.3613714.99002
Dorough Lewisham Share (%)4.1545894.1579174.0437163.5714293.9618493.8522014.5714295.2440294.99002
Dorough Merton Share (%)3.896944.2839144.6448095.0420174.1085843.0660383.7460324.4132924.25815
Dorough Other Share (%)47.3107945.4850945.7923543.9075644.3140147.0125846.3492145.5867147.23886

Appendix B

Table A2. The complete regression results for the robustness test model using a sample restricted to repeat sales within three years.
Table A2. The complete regression results for the robustness test model using a sample restricted to repeat sales within three years.
Model Statistics
Observations5167
R20.759Adjusted R20.757
F-statistic358.7p(F-stat)0.000
VariableCoefficientStd. Errort-Statisticp-Value95% CI Lower95% CI Upper
Constant0.01950.00365.4430.0000.0130.027
Energy efficiency × 20140.00130.00071.8440.065−0.00010.0030
Energy efficiency × 20150.00290.00093.4090.0010.00120.0046
Energy efficiency × 20160.00270.00092.8790.0040.00090.0046
Energy efficiency × 20170.00460.00104.4960.0000.00260.0065
Energy efficiency × 20180.00270.00122.2740.0230.00040.0050
Energy efficiency × 20190.00360.00123.1010.0020.00130.0059
Energy efficiency × 20200.00340.00122.8100.0050.00100.0058
Energy efficiency × 20210.00500.00133.9270.0000.00250.0075
Year 2014 dummy0.06570.05341.2300.219−0.03890.1704
Year 2015 dummy0.09090.06491.4010.161−0.03630.2180
Year 2016 dummy0.20810.07262.8640.0040.06560.3506
Year 2017 dummy0.10810.07971.3560.175−0.04810.2643
Year 2018 dummy0.23600.09152.5790.0100.05670.4153
Year 2019 dummy0.16330.09151.7850.074−0.01600.3427
Year 2020 dummy0.17660.09291.9000.058−0.00580.3591
Year 2021 dummy0.06090.09940.6120.540−0.13410.2558
Energy efficiency score−0.00100.0007−1.3880.165−0.00230.0004
Total floor area (m2)0.00240.000122.0630.0000.00220.0026
Number of rooms0.01870.00267.2920.0000.01360.0238
Energy efficiency gap−0.00420.0008−5.4950.000−0.0058−0.0027
EE gap × 20140.00150.00072.1580.0310.00010.0029
EE gap × 20150.00170.00082.0520.0400.00010.0033
EE gap × 20160.00190.00092.0020.0450.00000.0037
EE gap × 20170.00300.00102.9010.0040.00100.0051
EE gap × 20180.00180.00121.5320.126−0.00050.0040
EE gap × 20190.00220.00121.8730.061−0.00010.0045
EE gap × 20200.00480.00123.8590.0000.00240.0072
EE gap × 20210.00720.00135.4610.0000.00460.0099
Month 10 dummy0.04940.00885.6120.0000.03210.0666
Month 11 dummy0.06530.00887.4170.0000.04800.0825
Month 12 dummy0.06580.00907.3030.0000.04790.0838
Month 2 dummy−0.00170.0092−0.1890.850−0.01960.0162
Month 3 dummy0.00070.00920.0780.938−0.01730.0187
Month 4 dummy0.00350.00940.3680.713−0.01500.0220
Month 5 dummy0.02190.00932.3670.0180.00370.0401
Month 6 dummy0.03330.00873.8310.0000.01610.0505
Month 7 dummy0.04780.00875.4890.0000.03070.0650
Month 8 dummy0.04900.00875.6240.0000.03180.0663
Month 9 dummy0.06230.00887.0870.0000.04490.0797
Flat × EE score0.00040.00070.5310.595−0.00100.0017
Semi-detached × EE score0.00160.00062.4910.0130.00030.0029
Terraced × EE score0.00110.00061.7620.078−0.00010.0023
Flat × EE gap−0.00070.0007−0.9050.365−0.00210.0008
Semi-detached × EE gap0.00030.00070.3970.692−0.00110.0017
Terraced × EE gap−0.00030.0007−0.3640.716−0.00170.0012
Table A3. The complete regression results for the robustness test model using categorical EPC ratings instead of numeric scores.
Table A3. The complete regression results for the robustness test model using categorical EPC ratings instead of numeric scores.
Model Statistics
Observations8205
R20.819Adjusted R20.818
F-statistic819.2p(F-stat)0.000
VariableCoefficientStd. Errort-Statisticp-Value95% CI Lower95% CI Upper
Constant0.00080.00200.3960.692−0.00300.0046
Energy efficiency rating × 20140.00520.00700.7450.456−0.00840.0188
Energy efficiency rating × 20150.04110.00795.2080.0000.02560.0566
Energy efficiency rating × 20160.04700.00895.3020.0000.02960.0644
Energy efficiency rating × 20170.06050.00926.5620.0000.04240.0786
Energy efficiency rating × 20180.04050.01023.9600.0000.02050.0605
Energy efficiency rating × 20190.04760.00974.8960.0000.02860.0666
Energy efficiency rating × 20200.03690.00933.9620.0000.01890.0549
Energy efficiency rating × 20210.04870.01004.8550.0000.02900.0684
Year 2014 dummy0.15290.03344.5720.0000.08730.2185
Year 2015 dummy0.10690.03922.7260.0060.02990.1839
Year 2016 dummy0.18050.04504.0150.0000.09220.2688
Year 2017 dummy0.13500.04712.8660.0040.04290.2271
Year 2018 dummy0.21540.05214.1320.0000.11280.3180
Year 2019 dummy0.16240.04973.2710.0010.06490.2599
Year 2020 dummy0.22250.04694.7420.0000.13060.3144
Year 2021 dummy0.17620.05063.4820.0010.07690.2755
Energy efficiency rating−0.00430.0071−0.5990.549−0.01820.0096
Total floor area (m2)0.00230.000128.2090.0000.00210.0025
Number of rooms0.01790.00208.9850.0000.01400.0218
Energy efficiency rating gap−0.04390.0074−5.9710.000−0.0584−0.0294
Gap × 20140.00010.00630.0230.981−0.01220.0124
Gap × 20150.01020.00731.4060.160−0.00410.0245
Gap × 20160.01780.00842.1320.0330.00140.0342
Gap × 20170.03030.00883.4380.0010.01300.0476
Gap × 20180.02520.00942.6800.0070.00690.0435
Gap × 20190.03570.00893.9880.0000.01830.0531
Gap × 20200.04860.00845.7880.0000.03200.0652
Gap × 20210.06850.00907.6080.0000.05080.0862
Month 10 dummy0.04000.00685.8870.0000.02670.0533
Month 11 dummy0.05470.00688.0090.0000.04140.0680
Month 12 dummy0.05750.00698.2820.0000.04400.0710
Month 2 dummy−0.00850.0070−1.2130.225−0.02220.0052
Month 3 dummy−0.01300.0066−1.9550.051−0.02600.0000
Month 4 dummy0.00360.00720.4960.620−0.01060.0178
Month 5 dummy0.01190.00711.6660.096−0.00210.0259
Month 6 dummy0.02810.00674.1760.0000.01500.0412
Month 7 dummy0.03950.00685.8310.0000.02620.0528
Month 8 dummy0.03670.00675.4500.0000.02360.0498
Month 9 dummy0.05540.00688.1280.0000.04210.0687
Flat × Rating0.00220.00690.3240.746−0.01140.0158
Semi-detached × Rating0.02290.00673.4090.0010.00980.0360
Terraced × Rating0.01600.00652.4460.0140.00320.0288
Flat × Gap0.00100.00810.1210.904−0.01490.0169
Semi-detached × Gap0.00560.00740.7530.452−0.00910.0203
Terraced × Gap0.00310.00720.4270.669−0.01100.0172
Table A4. The complete regression results for the robustness test model by excluding transactions with no change in energy efficiency.
Table A4. The complete regression results for the robustness test model by excluding transactions with no change in energy efficiency.
Model Statistics
Observations7950
R20.823Adjusted R20.822
F-statistic815.5p(F-stat)0.000
VariableCoefficientStd. Errort-Statisticp-Value95% CI Lower95% CI Upper
Constant0.00010.00200.0430.966−0.00400.0042
Energy efficiency × 20140.00040.00050.7110.477−0.00060.0014
Energy efficiency × 20150.00210.00073.2120.0010.00080.0033
Energy efficiency × 20160.00250.00083.2040.0010.00090.0040
Energy efficiency × 20170.00430.00085.3440.0000.00270.0058
Energy efficiency × 20180.00310.00093.3560.0010.00130.0048
Energy efficiency × 20190.00410.00094.6290.0000.00230.0059
Energy efficiency × 20200.00410.00094.7620.0000.00240.0059
Energy efficiency × 20210.00540.00095.9150.0000.00360.0071
Year 2014 dummy0.14500.04023.6100.0000.06580.2242
Year 2015 dummy0.14530.05002.9040.0040.04700.2436
Year 2016 dummy0.22090.06183.5740.0000.09980.3420
Year 2017 dummy0.11060.06351.7410.082−0.01380.2350
Year 2018 dummy0.18530.07322.5310.0110.04190.3287
Year 2019 dummy0.10880.06941.5680.117−0.02690.2446
Year 2020 dummy0.09720.06761.4390.150−0.03540.2299
Year 2021 dummy0.01030.07060.1460.884−0.12890.1496
Energy efficiency score−0.00080.0005−1.5140.130−0.00190.0003
Total floor area (m2)0.00220.000126.6450.0000.00210.0024
Number of rooms0.01840.00209.1510.0000.01440.0224
Energy efficiency gap−0.00400.0006−6.8790.000−0.0051−0.0029
EE gap × 20140.00020.00060.3480.728−0.00090.0013
EE gap × 20150.00060.00060.9660.334−0.00060.0018
EE gap × 20160.00090.00081.1420.254−0.00060.0024
EE gap × 20170.00250.00083.0290.0020.00090.0041
EE gap × 20180.00190.00092.0380.0420.00010.0037
EE gap × 20190.00230.00092.4890.0130.00050.0041
EE gap × 20200.00460.00095.1140.0000.00280.0064
EE gap × 20210.00690.00107.1880.0000.00500.0088
Month 10 dummy0.04070.00695.9230.0000.02720.0542
Month 11 dummy0.05690.00698.2390.0000.04340.0704
Month 12 dummy0.05670.00708.0940.0000.04300.0704
Month 2 dummy−0.00860.0070−1.2230.221−0.02220.0050
Month 3 dummy−0.01160.0068−1.7180.086−0.02490.0017
Month 4 dummy0.00310.00720.4340.664−0.01110.0173
Month 5 dummy0.01250.00721.7360.083−0.00160.0266
Month 6 dummy0.02900.00684.2680.0000.01560.0424
Month 7 dummy0.03910.00685.7150.0000.02570.0525
Month 8 dummy0.03750.00685.5230.0000.02410.0509
Month 9 dummy0.05440.00697.9120.0000.04080.0680
Flat × EE score0.00020.00050.3580.720−0.00080.0012
Semi-detached × EE score0.00150.00052.9670.0030.00050.0025
Terraced × EE score0.00100.00051.9630.0500.00000.0020
Flat × EE gap0.00000.0006−0.0090.993−0.00110.0011
Semi-detached × EE gap0.00060.00060.9840.325−0.00060.0018
Terraced × EE gap0.00030.00060.4490.654−0.00090.0015
Table A5. The complete regression results for the robustness test model by adding borough–year interaction fixed effects.
Table A5. The complete regression results for the robustness test model by adding borough–year interaction fixed effects.
Model Statistics
Observations8205
R20.850Adjusted R20.845
F-statistic152.9p(F-stat)0.000
VariableCoefficientStd. Errort-Statisticp-Value95% CI Lower95% CI Upper
Constant0.00210.00191.1170.264−0.00160.0058
Energy efficiency × 20140.00080.00051.6200.105−0.00020.0018
Energy efficiency × 20150.00190.00063.0600.0020.00070.0031
Energy efficiency × 20160.00180.00072.5100.0120.00040.0032
Energy efficiency × 20170.00320.00084.1280.0000.00170.0047
Energy efficiency × 20180.00150.00091.7020.089−0.00020.0032
Energy efficiency × 20190.00260.00093.0700.0020.00090.0043
Energy efficiency × 20200.00310.00083.8400.0000.00150.0046
Energy efficiency × 20210.00360.00094.1700.0000.00190.0053
Year 2014 dummy0.09170.06001.5270.127−0.02610.2095
Year 2015 dummy0.23710.06763.5090.0000.10460.3696
Year 2016 dummy0.34170.07394.6190.0000.19680.4866
Year 2017 dummy0.29360.08163.6000.0000.13360.4536
Year 2018 dummy0.44270.08225.3850.0000.28160.6038
Year 2019 dummy0.32340.08433.8360.0000.15820.4886
Year 2020 dummy0.27060.08253.2800.0010.10890.4323
Year 2021 dummy0.32270.10433.0930.0020.11840.5270
Energy efficiency score−0.00090.0005−1.7760.076−0.00190.0001
Total floor area (m2)0.00250.000132.0220.0000.00230.0026
Number of rooms0.01560.00198.3200.0000.01190.0193
Energy efficiency gap−0.00330.0005−6.0480.000−0.0043−0.0023
Gap × 20140.00060.00051.2330.218−0.00040.0016
Gap × 20150.00030.00060.4030.687−0.00090.0015
Gap × 20160.00010.00070.0880.930−0.00130.0015
Gap × 20170.00090.00081.0660.286−0.00080.0026
Gap × 20180.00000.00090.0470.963−0.00180.0019
Gap × 20190.00040.00080.4740.635−0.00110.0019
Gap × 20200.00280.00093.1960.0010.00110.0045
Gap × 20210.00460.00094.9440.0000.00280.0064
Month 10 dummy0.04220.00646.6200.0000.02960.0548
Month 11 dummy0.05750.00648.9500.0000.04490.0701
Month 12 dummy0.06020.00659.2640.0000.04740.0730
Month 2 dummy−0.01080.0065−1.6560.098−0.02360.0020
Month 3 dummy−0.01090.0062−1.7500.080−0.02300.0012
Month 4 dummy0.00390.00680.5730.567−0.00950.0173
Month 5 dummy0.01680.00672.5130.0120.00370.0299
Month 6 dummy0.03360.00635.3090.0000.02110.0461
Month 7 dummy0.04080.00646.4150.0000.02820.0534
Month 8 dummy0.04090.00636.4840.0000.02850.0533
Month 9 dummy0.05670.00648.8600.0000.04410.0693
Flat × EE score0.00090.00051.8700.0620.00000.0018
Semi-detached × EE score0.00180.00053.7230.0000.00090.0027
Terraced × EE score0.00170.00053.5880.0000.00070.0027
Flat × Gap−0.00030.0006−0.5850.558−0.00150.0008
Semi-detached × Gap0.00060.00061.0940.274−0.00050.0017
Terraced × Gap0.00020.00060.3430.732−0.00090.0013
Variable (Borough × Year fixed effects)CoefficientStd. Err.t-statp-value95% CI (Lower)95% CI (Upper)
borough_Barnet × year_2014−0.00730.049−0.1490.882−0.1030.088
borough_Barnet × year_2015−0.08280.051−1.6150.106−0.1830.018
borough_Barnet × year_2016−0.14210.048−2.9650.003−0.236−0.048
borough_Barnet × year_2017−0.13350.057−2.3240.02−0.246−0.021
borough_Barnet × year_2018−0.17820.052−3.3970.001−0.281−0.075
borough_Barnet × year_2019−0.13640.055−2.4990.012−0.243−0.029
borough_Barnet × year_2020−0.11760.056−2.1050.035−0.227−0.008
borough_Barnet × year_2021−0.22390.081−2.7550.006−0.383−0.065
borough_Bexley × year_20140.01480.0490.3020.763−0.0810.111
borough_Bexley × year_2015−0.01950.052−0.3760.707−0.1220.082
borough_Bexley × year_2016−0.01340.051−0.2640.792−0.1130.086
borough_Bexley × year_2017−0.01540.058−0.2670.79−0.1290.098
borough_Bexley × year_20180.00180.0520.0350.972−0.10.103
borough_Bexley × year_20190.03430.0550.6210.535−0.0740.143
borough_Bexley × year_20200.05080.0550.930.352−0.0560.158
borough_Bexley × year_2021−0.03150.082−0.3830.701−0.1930.13
borough_Brent × year_20140.10790.0581.8580.063−0.0060.222
borough_Brent × year_20150.020.060.3340.738−0.0970.137
borough_Brent × year_2016−0.07430.064−1.1570.247−0.20.052
borough_Brent × year_2017−0.07430.066−1.1290.259−0.2030.055
borough_Brent × year_2018−0.12630.059−2.1560.031−0.241−0.011
borough_Brent × year_2019−0.00260.062−0.0410.967−0.1250.12
borough_Brent × year_2020−0.0220.065−0.340.734−0.1490.105
borough_Brent × year_2021−0.13760.087−1.5810.114−0.3080.033
borough_Bromley × year_20140.02510.0470.5330.594−0.0670.118
borough_Bromley × year_2015−0.05990.049−1.2150.224−0.1570.037
borough_Bromley × year_2016−0.03010.046−0.6510.515−0.1210.061
borough_Bromley × year_2017−0.0650.055−1.1820.237−0.1730.043
borough_Bromley × year_2018−0.10050.049−2.040.041−0.197−0.004
borough_Bromley × year_2019−0.05390.053−1.0190.308−0.1570.05
borough_Bromley × year_2020−0.02630.053−0.4970.619−0.130.077
borough_Bromley × year_2021−0.11850.08−1.4770.14−0.2760.039
borough_Camden × year_2014−0.05340.065−0.8190.413−0.1810.074
borough_Camden × year_2015−0.11830.069−1.7220.085−0.2530.016
borough_Camden × year_2016−0.25340.069−3.6930−0.388−0.119
borough_Camden × year_2017−0.30960.072−4.330−0.45−0.169
borough_Camden × year_2018−0.29110.075−3.8950−0.438−0.145
borough_Camden × year_2019−0.2450.067−3.6480−0.377−0.113
borough_Camden × year_2020−0.25850.064−4.0140−0.385−0.132
borough_Camden × year_2021−0.41370.093−4.4720−0.595−0.232
borough_City of London × year_201400−1.9910.04700
borough_City of London × year_20150.10230.0921.1170.264−0.0770.282
borough_City of London × year_201600−1.3260.18500
borough_City of London × year_2017001.440.1500
borough_City of London × year_2018001.4290.15300
borough_City of London × year_2019001.4390.1500
borough_City of London × year_202000−2.0420.04100
borough_City of London × year_2021−0.10230.092−1.1170.264−0.2820.077
borough_City of Westminster × year_2014−0.18720.069−2.6990.007−0.323−0.051
borough_City of Westminster × year_2015−0.19870.065−3.0410.002−0.327−0.071
borough_City of Westminster × year_2016−0.15850.072−2.2110.027−0.299−0.018
borough_City of Westminster × year_2017−0.31310.075−4.160−0.461−0.166
borough_City of Westminster × year_2018−0.34810.071−4.9320−0.486−0.21
borough_City of Westminster × year_2019−0.32180.077−4.1840−0.473−0.171
borough_City of Westminster × year_2020−0.28580.07−4.0630−0.424−0.148
borough_City of Westminster × year_2021−0.3230.095−3.4150.001−0.508−0.138
borough_Croydon × year_20140.01770.0480.3680.713−0.0770.112
borough_Croydon × year_2015−0.03980.05−0.7990.425−0.1370.058
borough_Croydon × year_2016−0.0270.047−0.5740.566−0.1190.065
borough_Croydon × year_2017−0.0360.057−0.6340.526−0.1470.075
borough_Croydon × year_2018−0.09360.05−1.8550.064−0.1920.005
borough_Croydon × year_2019−0.04650.054−0.8550.393−0.1530.06
borough_Croydon × year_2020−0.04370.054−0.8080.419−0.150.062
borough_Croydon × year_2021−0.09970.081−1.2290.219−0.2590.059
borough_Ealing × year_20140.06290.0521.2150.224−0.0390.164
borough_Ealing × year_2015−0.01550.054−0.2850.776−0.1220.091
borough_Ealing × year_2016−0.04380.052−0.8480.397−0.1450.057
borough_Ealing × year_2017−0.11120.059−1.8710.061−0.2280.005
borough_Ealing × year_2018−0.10910.055−1.9690.049−0.2180
borough_Ealing × year_2019−0.15770.058−2.7080.007−0.272−0.044
borough_Ealing × year_2020−0.10580.058−1.8390.066−0.2190.007
borough_Ealing × year_2021−0.21350.083−2.5770.01−0.376−0.051
borough_Enfield × year_2014−0.05440.054−1.0090.313−0.160.051
borough_Enfield × year_2015−0.07060.056−1.2710.204−0.1790.038
borough_Enfield × year_2016−0.07160.054−1.320.187−0.1780.035
borough_Enfield × year_2017−0.08750.064−1.370.171−0.2130.038
borough_Enfield × year_2018−0.13940.061−2.2920.022−0.259−0.02
borough_Enfield × year_2019−0.10730.059−1.8140.07−0.2230.009
borough_Enfield × year_2020−0.12660.058−2.1750.03−0.241−0.012
borough_Enfield × year_2021−0.19190.085−2.2580.024−0.358−0.025
borough_Greenwich × year_20140.06810.0511.3460.178−0.0310.167
borough_Greenwich × year_20150.00330.0530.0620.95−0.10.107
borough_Greenwich × year_20160.03170.0510.6210.535−0.0690.132
borough_Greenwich × year_20170.03090.0590.5280.598−0.0840.146
borough_Greenwich × year_2018−0.00590.054−0.1090.913−0.1110.1
borough_Greenwich × year_2019−0.01910.057−0.3340.738−0.1310.093
borough_Greenwich × year_2020−0.00250.056−0.0440.965−0.1120.107
borough_Greenwich × year_2021−0.08770.082−1.0660.286−0.2490.074
borough_Hackney × year_20140.02430.0610.40.689−0.0950.143
borough_Hackney × year_2015−0.09990.064−1.5580.119−0.2260.026
borough_Hackney × year_2016−0.1990.063−3.1390.002−0.323−0.075
borough_Hackney × year_2017−0.08910.076−1.1710.242−0.2380.06
borough_Hackney × year_2018−0.19210.064−3.0170.003−0.317−0.067
borough_Hackney × year_2019−0.03530.068−0.5210.603−0.1680.098
borough_Hackney × year_2020−0.08230.063−1.3050.192−0.2060.041
borough_Hackney × year_2021−0.17270.087−1.9770.048−0.344−0.001
borough_Hammersmith & Fulham × year_20140.03240.0540.60.548−0.0730.138
borough_Hammersmith & Fulham × year_2015−0.04980.055−0.9050.366−0.1580.058
borough_Hammersmith & Fulham × year_2016−0.11850.056−2.1260.034−0.228−0.009
borough_Hammersmith & Fulham × year_2017−0.22110.063−3.4920−0.345−0.097
borough_Hammersmith & Fulham × year_2018−0.3190.06−5.3530−0.436−0.202
borough_Hammersmith & Fulham × year_2019−0.2940.059−4.9680−0.41−0.178
borough_Hammersmith & Fulham × year_2020−0.22060.06−3.6470−0.339−0.102
borough_Hammersmith & Fulham × year_2021−0.33740.086−3.9250−0.506−0.169
borough_Haringey × year_20140.0830.0541.5370.124−0.0230.189
borough_Haringey × year_2015−0.05420.056−0.9670.334−0.1640.056
borough_Haringey × year_2016−0.02660.054−0.4950.621−0.1320.079
borough_Haringey × year_2017−0.03030.062−0.4850.628−0.1530.092
borough_Haringey × year_2018−0.08820.057−1.560.119−0.1990.023
borough_Haringey × year_2019−0.09390.06−1.5780.115−0.2110.023
borough_Haringey × year_2020−0.09540.059−1.6110.107−0.2120.021
borough_Haringey × year_2021−0.10250.085−1.210.226−0.2680.063
borough_Harrow × year_2014−0.00580.054−0.1080.914−0.1110.1
borough_Harrow × year_2015−0.06630.056−1.1840.236−0.1760.043
borough_Harrow × year_2016−0.04240.054−0.7910.429−0.1480.063
borough_Harrow × year_2017−0.08650.063−1.3820.167−0.2090.036
borough_Harrow × year_2018−0.18710.06−3.1320.002−0.304−0.07
borough_Harrow × year_2019−0.11170.059−1.9040.057−0.2270.003
borough_Harrow × year_2020−0.13570.063−2.1620.031−0.259−0.013
borough_Harrow × year_2021−0.14040.084−1.6650.096−0.3060.025
borough_Havering × year_20140.00550.0480.1150.908−0.0890.1
borough_Havering × year_2015−0.07650.051−1.510.131−0.1760.023
borough_Havering × year_2016−0.01710.047−0.3640.716−0.1090.075
borough_Havering × year_2017−0.0030.056−0.0530.958−0.1130.107
borough_Havering × year_2018−0.05170.05−1.0250.305−0.150.047
borough_Havering × year_2019−0.00480.054−0.0890.929−0.110.101
borough_Havering × year_20200.00720.0540.1340.893−0.0990.113
borough_Havering × year_2021−0.03870.081−0.4770.633−0.1980.12
borough_Hillingdon × year_2014−0.03820.051−0.7450.456−0.1390.062
borough_Hillingdon × year_2015−0.0970.052−1.8520.064−0.20.006
borough_Hillingdon × year_2016−0.09310.051−1.8350.067−0.1930.006
borough_Hillingdon × year_2017−0.08910.058−1.5270.127−0.2030.025
borough_Hillingdon × year_2018−0.12640.052−2.4150.016−0.229−0.024
borough_Hillingdon × year_2019−0.11470.056−2.0430.041−0.225−0.005
borough_Hillingdon × year_2020−0.08060.056−1.4380.15−0.1910.029
borough_Hillingdon × year_2021−0.16660.083−2.0130.044−0.329−0.004
borough_Hounslow × year_20140.00260.0550.0470.962−0.1040.11
borough_Hounslow × year_2015−0.11660.058−2.010.044−0.23−0.003
borough_Hounslow × year_2016−0.05740.056−1.0230.306−0.1680.053
borough_Hounslow × year_2017−0.14220.067−2.1380.033−0.273−0.012
borough_Hounslow × year_2018−0.2120.06−3.530−0.33−0.094
borough_Hounslow × year_2019−0.1730.064−2.6840.007−0.299−0.047
borough_Hounslow × year_2020−0.16810.06−2.8190.005−0.285−0.051
borough_Hounslow × year_2021−0.2050.086−2.3920.017−0.373−0.037
borough_Islington × year_20140.03050.060.5040.614−0.0880.149
borough_Islington × year_2015−0.10310.066−1.5720.116−0.2320.025
borough_Islington × year_2016−0.10790.064−1.6860.092−0.2330.018
borough_Islington × year_2017−0.34810.082−4.2430−0.509−0.187
borough_Islington × year_2018−0.19380.069−2.8130.005−0.329−0.059
borough_Islington × year_2019−0.16540.068−2.4320.015−0.299−0.032
borough_Islington × year_2020−0.19540.062−3.1580.002−0.317−0.074
borough_Islington × year_2021−0.2230.092−2.4250.015−0.403−0.043
borough_Kensington & Chelsea × year_20140.03820.0570.6750.5−0.0730.149
borough_Kensington & Chelsea × year_2015−0.32710.064−5.1380−0.452−0.202
borough_Kensington & Chelsea × year_2016−0.26330.063−4.1990−0.386−0.14
borough_Kensington & Chelsea × year_2017−0.13280.066−2.0050.045−0.263−0.003
borough_Kensington & Chelsea × year_2018−0.26150.073−3.5870−0.404−0.119
borough_Kensington & Chelsea × year_2019−0.24380.06−4.030−0.362−0.125
borough_Kensington & Chelsea × year_2020−0.30250.063−4.8220−0.425−0.18
borough_Kensington & Chelsea × year_2021−0.4380.087−5.0450−0.608−0.268
borough_Kingston upon Thames × year_20140.03050.0490.6180.536−0.0660.127
borough_Kingston upon Thames × year_2015−0.09450.051−1.8360.066−0.1950.006
borough_Kingston upon Thames × year_2016−0.12950.048−2.6730.008−0.224−0.035
borough_Kingston upon Thames × year_2017−0.13440.058−2.330.02−0.247−0.021
borough_Kingston upon Thames × year_2018−0.15320.052−2.9270.003−0.256−0.051
borough_Kingston upon Thames × year_2019−0.11160.056−2.0110.044−0.22−0.003
borough_Kingston upon Thames × year_2020−0.13710.055−2.4750.013−0.246−0.029
borough_Kingston upon Thames × year_2021−0.20870.081−2.5620.01−0.368−0.049
borough_Lambeth × year_20140.06340.0511.2340.217−0.0370.164
borough_Lambeth × year_2015−0.05210.053−0.9830.325−0.1560.052
borough_Lambeth × year_2016−0.02020.051−0.3920.695−0.1210.081
borough_Lambeth × year_2017−0.04620.059−0.7770.437−0.1630.07
borough_Lambeth × year_2018−0.12080.055−2.1890.029−0.229−0.013
borough_Lambeth × year_2019−0.07990.056−1.4270.154−0.190.03
borough_Lambeth × year_2020−0.08190.056−1.4720.141−0.1910.027
borough_Lambeth × year_2021−0.15230.082−1.8570.063−0.3130.008
borough_Lewisham × year_20140.05390.051.0830.279−0.0440.151
borough_Lewisham × year_2015−0.04380.052−0.8470.397−0.1450.058
borough_Lewisham × year_20160.00310.050.0630.95−0.0950.101
borough_Lewisham × year_2017−0.05540.058−0.9530.341−0.1690.059
borough_Lewisham × year_2018−0.07130.052−1.3590.174−0.1740.032
borough_Lewisham × year_2019−0.01150.055−0.2090.834−0.1190.096
borough_Lewisham × year_2020−0.03220.054−0.5920.554−0.1390.074
borough_Lewisham × year_2021−0.10720.082−1.3130.189−0.2670.053
borough_Merton × year_20140.0440.050.8880.374−0.0530.141
borough_Merton × year_2015−0.03850.051−0.7490.454−0.1390.062
borough_Merton × year_2016−0.04950.049−1.0190.308−0.1450.046
borough_Merton × year_2017−0.08790.058−1.5120.131−0.2020.026
borough_Merton × year_2018−0.16220.054−2.9810.003−0.269−0.056
borough_Merton × year_2019−0.11280.056−2.0220.043−0.222−0.003
borough_Merton × year_2020−0.09930.055−1.8140.07−0.2070.008
borough_Merton × year_2021−0.17590.082−2.1540.031−0.336−0.016
borough_Newham × year_20140.15220.062.5160.0120.0340.271
borough_Newham × year_2015−0.09080.068−1.3370.181−0.2240.042
borough_Newham × year_20160.0250.0650.3820.703−0.1030.153
borough_Newham × year_20170.06970.0750.9340.35−0.0770.216
borough_Newham × year_20180.08530.071.2160.224−0.0520.223
borough_Newham × year_20190.10370.0681.530.126−0.0290.237
borough_Newham × year_20200.07730.0671.1480.251−0.0550.209
borough_Newham × year_2021−0.05870.094−0.6220.534−0.2440.126
borough_Redbridge × year_2014−0.0090.053−0.1710.865−0.1120.094
borough_Redbridge × year_2015−0.09860.058−1.7020.089−0.2120.015
borough_Redbridge × year_2016−0.01480.052−0.2830.777−0.1170.087
borough_Redbridge × year_2017−0.00610.062−0.0970.922−0.1280.116
borough_Redbridge × year_2018−0.0970.057−1.7110.087−0.2080.014
borough_Redbridge × year_2019−0.06310.059−1.0690.285−0.1790.053
borough_Redbridge × year_2020−0.06010.059−1.010.313−0.1770.057
borough_Redbridge × year_2021−0.10050.089−1.1330.257−0.2750.073
borough_Richmond upon Thames × year_2014−0.00010.049−0.0030.998−0.0960.095
borough_Richmond upon Thames × year_2015−0.1120.05−2.2290.026−0.21−0.013
borough_Richmond upon Thames × year_2016−0.15390.048−3.1820.001−0.249−0.059
borough_Richmond upon Thames × year_2017−0.17270.057−3.0220.003−0.285−0.061
borough_Richmond upon Thames × year_2018−0.23750.052−4.5850−0.339−0.136
borough_Richmond upon Thames × year_2019−0.20080.054−3.6930−0.307−0.094
borough_Richmond upon Thames × year_2020−0.19690.054−3.6310−0.303−0.091
borough_Richmond upon Thames × year_2021−0.2420.081−2.9720.003−0.402−0.082
borough_Southwark × year_20140.07230.0521.3910.164−0.030.174
borough_Southwark × year_2015−0.0420.053−0.7940.427−0.1460.062
borough_Southwark × year_2016−0.03710.052−0.7070.48−0.140.066
borough_Southwark × year_2017−0.05280.061−0.870.384−0.1720.066
borough_Southwark × year_2018−0.11680.054−2.1510.032−0.223−0.01
borough_Southwark × year_2019−0.0510.057−0.8920.373−0.1630.061
borough_Southwark × year_2020−0.01090.056−0.1960.844−0.120.098
borough_Southwark × year_2021−0.11740.083−1.4080.159−0.2810.046
borough_Sutton × year_2014−0.00440.048−0.0910.927−0.0990.09
borough_Sutton × year_2015−0.08760.05−1.7380.082−0.1860.011
borough_Sutton × year_2016−0.07330.047−1.5490.121−0.1660.019
borough_Sutton × year_2017−0.07360.056−1.320.187−0.1830.036
borough_Sutton × year_2018−0.12690.051−2.5050.012−0.226−0.028
borough_Sutton × year_2019−0.09360.054−1.7430.081−0.1990.012
borough_Sutton × year_2020−0.08010.054−1.4860.137−0.1860.026
borough_Sutton × year_2021−0.16150.081−1.9980.046−0.32−0.003
borough_Tower Hamlets × year_20140.01230.0640.1910.849−0.1140.138
borough_Tower Hamlets × year_2015−0.14710.068−2.1780.029−0.279−0.015
borough_Tower Hamlets × year_2016−0.01050.071−0.1470.883−0.150.129
borough_Tower Hamlets × year_2017−0.23790.083−2.8590.004−0.401−0.075
borough_Tower Hamlets × year_2018−0.14480.087−1.670.095−0.3150.025
borough_Tower Hamlets × year_2019−0.16320.075−2.1690.03−0.311−0.016
borough_Tower Hamlets × year_2020−0.13940.066−2.1030.035−0.269−0.009
borough_Tower Hamlets × year_2021−0.21350.086−2.4730.013−0.383−0.044
borough_Waltham Forest × year_20140.1360.052.7310.0060.0380.234
borough_Waltham Forest × year_20150.00560.0530.1050.916−0.0980.109
borough_Waltham Forest × year_20160.11440.0492.3280.020.0180.211
borough_Waltham Forest × year_20170.09630.0591.6350.102−0.0190.212
borough_Waltham Forest × year_20180.05660.0521.0860.278−0.0460.159
borough_Waltham Forest × year_20190.13040.0572.290.0220.0190.242
borough_Waltham Forest × year_20200.11320.0581.9660.04900.226
borough_Waltham Forest × year_20210.05650.0830.6830.495−0.1060.219
borough_Wandsworth × year_2014−0.01090.048−0.2260.821−0.1050.083
borough_Wandsworth × year_2015−0.13510.05−2.6830.007−0.234−0.036
borough_Wandsworth × year_2016−0.16560.047−3.5090−0.258−0.073
borough_Wandsworth × year_2017−0.21570.057−3.80−0.327−0.104
borough_Wandsworth × year_2018−0.26540.05−5.2850−0.364−0.167
borough_Wandsworth × year_2019−0.23470.054−4.3590−0.34−0.129
borough_Wandsworth × year_2020−0.21210.053−3.9710−0.317−0.107
borough_Wandsworth × year_2021−0.31420.08−3.9040−0.472−0.156

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Figure 1. Geographic distribution of traded properties in Greater London (repeat-sales sample, 2013–2021). The map is delineated by borough boundaries. Black points indicate individual property transactions, while the overlaid heatmap depicts the spatial density of sales.
Figure 1. Geographic distribution of traded properties in Greater London (repeat-sales sample, 2013–2021). The map is delineated by borough boundaries. Black points indicate individual property transactions, while the overlaid heatmap depicts the spatial density of sales.
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Figure 2. Annual property-type mix (stacked counts with % shares) and prices in our dataset, 2013–2021. Solid line: sample median price; dashed line: official London average (UK HPI). Left axis: counts; right axis: nominal £; sample restricted to repeat-sales.
Figure 2. Annual property-type mix (stacked counts with % shares) and prices in our dataset, 2013–2021. Solid line: sample median price; dashed line: official London average (UK HPI). Left axis: counts; right axis: nominal £; sample restricted to repeat-sales.
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Figure 3. Annual means of EPC current and potential energy efficiency (1–100) in our dataset, 2013–2021. Current efficiency increases year by year; potential remains near ~80, implying a shrinking upgrade gap.
Figure 3. Annual means of EPC current and potential energy efficiency (1–100) in our dataset, 2013–2021. Current efficiency increases year by year; potential remains near ~80, implying a shrinking upgrade gap.
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Figure 4. Effect of improvements in energy efficiency (EPC score) on the rate of price appreciation over time in London from 2013 to 2021.
Figure 4. Effect of improvements in energy efficiency (EPC score) on the rate of price appreciation over time in London from 2013 to 2021.
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Figure 5. Effect of the change in the gap between potential and current energy efficiency (EPC score) on the rate of price appreciation over time in London from 2013 to 2021.
Figure 5. Effect of the change in the gap between potential and current energy efficiency (EPC score) on the rate of price appreciation over time in London from 2013 to 2021.
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Figure 6. Year-specific coefficients for energy efficiency improvements (EPC score) under baseline and alternative model specifications.
Figure 6. Year-specific coefficients for energy efficiency improvements (EPC score) under baseline and alternative model specifications.
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Figure 7. Year-specific coefficients for the energy efficiency gap under baseline and alternative model specifications.
Figure 7. Year-specific coefficients for the energy efficiency gap under baseline and alternative model specifications.
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Table 1. Data sources, definitions, and sample values for key variables.
Table 1. Data sources, definitions, and sample values for key variables.
VariableData SourceDefinitionSample Value
Number of habitable roomsEPCCount of habitable rooms (living rooms, dining rooms, bedrooms, studies, and similar spaces, including large kitchen-diners and non-separated conservatories). Excludes kitchens, bathrooms, utility rooms, hallways, etc.2
Total useful floor area (m2)EPCTotal enclosed floor area measured to internal walls (gross internal area, in square meters).70
Current energy efficiency scoreEPCThe EPC energy efficiency score on a 0–100 scale, based on the estimated annual energy cost (fuel usage for heating, hot water, lighting) per unit area. Higher = more efficient.83
Potential energy efficiency scoreEPC The EPC potential score (0–100) that the property could achieve if recommended cost-effective improvements are implemented.92
Current energy efficiency ratingEPCThe letter grade (A–G) corresponding to the current efficiency score (A = most efficient, G = least efficient). For example: A > 92, B = 81–91, C = 69–80, D = 55–68, etc.B
Potential energy efficiency ratingEPCThe letter grade (A–G) corresponding to the potential efficiency score (using the same thresholds as above).B
Transaction price (£)PPDSale price of the property (at transaction date, nominal GBP).450,000
Transaction yearPPDYear of sale (derived from the transaction date).2014
Transaction monthPPDMonth of sale (derived from the transaction date).10
Property typePPDThe property type code indicating the structural form of the dwelling: F = Flat/Maisonette, D = Detached, S = Semi-Detached, T = Terraced.D
BoroughPPDThe borough in which the property is located, based on administrative boundaries.Kensington and Chelsea
Energy efficiency gapDerivedDifference between the potential and current energy efficiency scores (i.e., unrealized efficiency points).12
Table 2. (A). Year-specific effects of energy efficiency (EE) score and EE gap on within-property price changes, baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price). (B). Time-fixed effects (year and month) from the baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price). Estimates are relative to the 2013 base year and January base month. (C). Structural characteristics and property-type interactions with energy efficiency (EE) score and EE gap in the baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price).
Table 2. (A). Year-specific effects of energy efficiency (EE) score and EE gap on within-property price changes, baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price). (B). Time-fixed effects (year and month) from the baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price). Estimates are relative to the 2013 base year and January base month. (C). Structural characteristics and property-type interactions with energy efficiency (EE) score and EE gap in the baseline repeat-sales model (Greater London, 2013–2021; dependent variable: Δlog price).
VariableCoefficientStd. Err.t-Statp-ValueSignif.
(A)
Energy Efficiency Score (base)–0.00080.001–1.4510.147
Year 2014 × EE Score0.00030.0010.6390.523
Year 2015 × EE Score0.00210.0013.2040.001***
Year 2016 × EE Score0.00270.0013.5570.000***
Year 2017 × EE Score0.00420.0015.2630.000***
Year 2018 × EE Score0.00310.0013.3170.001***
Year 2019 × EE Score0.00410.0014.7100.000***
Year 2020 × EE Score0.00430.0015.0330.000***
Year 2021 × EE Score0.00530.0015.9280.000***
Energy Efficiency Gap (base)–0.00400.001–6.9250.000***
Year 2014 × EE Gap0.00010.0010.2600.795
Year 2015 × EE Gap0.00070.0011.0270.305
Year 2016 × EE Gap0.00120.0011.5100.131
Year 2017 × EE Gap0.00250.0012.9780.003***
Year 2018 × EE Gap0.00190.0012.0020.045**
Year 2019 × EE Gap0.00250.0012.7670.006***
Year 2020 × EE Gap0.00470.0015.2070.000***
Year 2021 × EE Gap0.00690.0017.3800.000***
(B)
Year 20140.14900.0403.7600.000***
Year 20150.14590.0492.9530.003***
Year 20160.20480.0603.4400.001***
Year 20170.11760.0631.8680.062*
Year 20180.19000.0722.6240.009***
Year 20190.10540.0681.5490.121
Year 20200.08470.0671.2740.203
Year 20210.01570.0690.2260.821
February–0.00890.007–1.2870.198
March–0.01280.007–1.9400.052*
April0.00380.0070.5290.597
May0.01320.0071.8630.062*
June0.02800.0074.1980.000***
July0.03870.0075.7530.000***
August0.03720.0075.5670.000***
September0.05440.0078.0500.000***
October0.04120.0076.1060.000***
November0.05590.0078.2540.000***
December0.05740.0078.3360.000***
(C)
Floor Area (sqm)0.00220.0000827.2990.000***
Number of Rooms0.01780.0028.9770.000***
Flat × EE Score0.00020.0010.3180.751
Semi-detached × EE Score0.00140.0012.8480.004***
Terraced × EE Score0.00100.0001.9940.046**
Flat × EE Gap–0.00010.001–0.1660.868
Semi-detached × EE Gap0.00040.0010.7800.435
Terraced × EE Gap0.00020.0010.4150.678
The asterisks in the table indicate significance levels: * p < 0.1, ** p < 0.05, and *** p < 0.01.
Table 3. Coefficient estimates from robustness check models, including energy efficiency (EE) score and its year-by-year interaction terms, and EE gap and its year-by-year interaction terms. Full regression outputs are reported in Appendix B (Table A2, Table A3, Table A4 and Table A5).
Table 3. Coefficient estimates from robustness check models, including energy efficiency (EE) score and its year-by-year interaction terms, and EE gap and its year-by-year interaction terms. Full regression outputs are reported in Appendix B (Table A2, Table A3, Table A4 and Table A5).
Energy Efficiency VariableBaseline ModelWithin 3 YearsΔEE OnlyRating ModelBorough–Year
energy_efficiency_score −0.0008−0.0010−0.0008- −0.0009 *
energy_efficiency_rating--- −0.0043
year_2014_energy_efficiency0.00030.0013 *0.00040.00520.0008
year_2015_energy_efficiency0.0021 ***0.0029 ***0.0021 ***0.0411 ***0.0019 ***
year_2016_energy_efficiency0.0027 ***0.0027 ***0.0025 ***0.0470 ***0.0018 **
year_2017_energy_efficiency0.0042 ***0.0046 ***0.0043 ***0.0605 ***0.0032 ***
year_2018_energy_efficiency0.0031 ***0.0027 **0.0031 ***0.0405 ***0.0015 *
year_2019_energy_efficiency0.0041 ***0.0036 ***0.0041 ***0.0476 ***0.0026 ***
year_2020_energy_efficiency0.0043 ***0.0034 ***0.0041 ***0.0469 ***0.0031 ***
year_2021_energy_efficiency0.0053 ***0.0050 ***0.0054 ***0.0487 ***0.0036 ***
energy_efficiency_score_gap−0.0040 ***−0.0042 ***−0.0040 ***−0.0439 ***−0.0033 ***
year_2014_energy_efficiency _gap0.00010.0015 **0.00020.00010.0006
year_2015_energy_efficiency _gap0.00070.0017 **0.00060.01020.0003
year_2016_energy_efficiency _gap0.00120.0019 **0.00090.0178 **0.0001
year_2017_energy_efficiency _gap0.0025 ***0.0030 ***0.0025 ***0.0303 ***0.0009
year_2018_energy_efficiency _gap0.0019 **0.00180.0019 **0.0252 ***0.0000
year_2019_energy_efficiency _gap0.0025 ***0.0022 *0.0023 **0.0357 ***0.0004
year_2020_energy_efficiency _gap0.0047 ***0.0048 ***0.0046 ***0.0486 ***0.0028 ***
year_2021_energy_efficiency _gap0.0069 ***0.0072 ***0.0069 ***0.0685 ***0.0046 ***
The asterisks in the table indicate significance levels: * p < 0.1, ** p < 0.05, and *** p < 0.01.
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Wei, J.; Peiser, R. Evolving Green Premiums: The Impact of Energy Efficiency on London Housing Prices over Time. Land 2025, 14, 2053. https://doi.org/10.3390/land14102053

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Wei J, Peiser R. Evolving Green Premiums: The Impact of Energy Efficiency on London Housing Prices over Time. Land. 2025; 14(10):2053. https://doi.org/10.3390/land14102053

Chicago/Turabian Style

Wei, Jiabin, and Richard Peiser. 2025. "Evolving Green Premiums: The Impact of Energy Efficiency on London Housing Prices over Time" Land 14, no. 10: 2053. https://doi.org/10.3390/land14102053

APA Style

Wei, J., & Peiser, R. (2025). Evolving Green Premiums: The Impact of Energy Efficiency on London Housing Prices over Time. Land, 14(10), 2053. https://doi.org/10.3390/land14102053

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