1. Introduction
Changes in climate have numerous implications and impacts on human actions influencing, for example, the locations of settlements and industries [
1,
2], agricultural yields [
3,
4] and how much time we spend out-of-doors [
5,
6]. Such changes also pose multiple threats to heritage. There has been a widening interest in studying these threats in relation to tangible heritage and historic buildings [
7,
8,
9], which is emerging as the discipline of heritage climatology [
10]. Furthermore, climate affects our experience of cultural practices and forms of intangible heritage, such as artistic or religious expressions [
11]. However, even though they have been widely discussed, the effects of climate change on intangible heritage have been less frequently the subject of detailed climate analysis, with much of the body of research only engaging superficially with the physical processes and not linking specific drivers of environmental change to impacts or effects [
12].
The effects of climate on many forms of intangible heritage and cultural practices can be subtle and complex and has to recognise the intersection of the environment and traditions [
13]. For example, the effect of gradual shifts in the timing of seasonal events has been shown with weather conditions no longer coinciding with set festival dates. The Yayoi Festival in Japan now uses artificial cherry blossoms [
14], and in many countries winterscapes associated with festivities around Santa Claus and Christmas are consigned to films and greeting cards even where snow has historically been present [
15,
16]. Such subtleties can make it challenging to define specific climate metrics that are important to many heritage practices.
Nevertheless, the effect of climate on cultural practice is particularly apparent in the case of pilgrimages [
17,
18]. People undertake pilgrimages from across the world and can travel long distances using a range of different forms of transport, and some are traditionally undertaken on foot. This means that pilgrims are exposed to external climates that have the potential to pose challenges. For example, high temperatures can cause heat stress for people walking without access to shade, persistent rain can cause mountain pass roads to become vulnerable to landslides and intense thunderstorms can affect air traffic (Tola and Adamu pers comm. 2023). The effects of current extreme weather events on pilgrimages have already been studied with pilgrims performing the Hajj in the Saudi Arabia facing heat-related risks with increasing with rising temperatures [
17,
19,
20], and those travelling along the Camino de Santiago Francés being affected by the changing frequency of precipitation and heat waves [
21].
While past and current effects of weather and climate events on pilgrimages can be studied using data from sources such as oral testimonies and observed weather conditions [
22], assessing the future requires the use of models so future scenarios can be projected. Climate models provide a useful tool for assessing future scenarios as they (i) are likely to provide lengthy datasets with few gaps and (ii) can be tailored to metrics that relate to heritage impacts [
23,
24]. As pilgrimage is global practice, it would be helpful if the impact of future climates could be applied at a global scale. Global Climate Models (GCMs) potentially provide a useful dataset as they are spatially complete, but struggle to reproduce key climate features in some regions, such as Africa, where climate processes can occur at spatial scales smaller than the resolution of GCMs and extreme orography poses a challenge because models use average elevations [
25,
26]. Furthermore, as many pilgrimages are often associated with specific dates, small shifts in the seasonality of climate could notably affect pilgrims’ experiences. Consequently, the standard time periods commonly used in climate science research (e.g., assessing seasonality by dividing the year into four, 3-month periods) are unlikely to align with the shorter time periods relevant to pilgrimages.
This study aims to develop and test a set of climate metrics relevant for pilgrimages, focusing on Ethiopia. This is a useful test case as (i) numerous pilgrimages, often on foot, are undertaken in the region each year and (ii) the country poses a challenge to GCMs due to issues such as the complex, extreme orography of the Highlands of Ethiopia [
27]. We assess: (i) the sensitivity of climate metrics to the time period studied using observed data and (ii) the ability of three GCMs to capture climate metrics relevant to pilgrimages.
2. Materials and Methods
2.1. Pilgrimage in Ethiopia
Ethiopia is the most populous country in eastern Africa with over 120 million people, of which almost 80% live in rural areas [
28]. In the north and centre of the country, the Ethiopian Highlands (1500–4550 m) dominate, with the higher altitudes exhibiting alpine climates and vegetation (
Figure 1). In contrast, in the northeast, east and southeast, lowlands are associated with dry, hot climates (
Figure 1b). Seasonal rainfall in Ethiopia is driven by the movement of the ITCZ, resulting in the following seasons based on rainfall: Bega, the dry season from October to February, Belg the short rains from March to May, and Kiremt the long rains from June to September [
29,
30]. Historically, Ethiopian climate has been highly variable as highlighted by the serious droughts in the late 1960s that resulted in reduced agricultural productivity [
31,
32].
The Bega season is an important time for pilgrimages. During this period, pilgrims travel to Dirre Sheikh Hussein for the Sheikh’s birthday on January 1st [
34], to sacred churches such as the rock hewn churches at Lalibela for Genna, Ethiopian Christmas (7th January) and for Timket, Epiphany (19th January) at places such as Gondar (UNESCO, 2019). Pilgrims may walk more than 1000 km to reach these destinations, traversing mountainous regions and are exposed to low temperatures and heavy rain events [
18](Tola, 2023 pers. comm.). The final destinations located in a range of geographic and climate settings from cool mountain climates (e.g., Lalibela) to warm-dry lowland areas (e.g., Dirre Sheikh Hussein). A changing climate may alter the climate-based risks that pilgrims are exposed to on their journeys or affect their financial ability to undertake pilgrimages if harvest has been poor (Tola, 2023 pers. comm.).
2.2. Climate Metrics
Pilgrims may face extremes in temperature and precipitation, which can make their journey difficult. In Ethiopia, low temperatures can make sleeping at night uncomfortable, while high temperatures can make walking during the day exhausting. Rainfall events may hinder both pilgrims travelling by foot or by car as it makes paths and roads muddy and in extreme cases, impassable (Tola and Adamu pers comm. 2023). Typically special metrics are required to consider the impact of climate on heritage [
10,
35] Based on information from oral testimonies [
18], we assess the following six metrics to capture challenging climate conditions for pilgrimages in Ethiopia:
Days below 5 ℃: The number of days within a given period where the daily minimum temperature falls below 5 ℃.
Maximum daily temperature (℃): The mean maximum daily temperature for a given period.
Days above 35 ℃: The number of days within a given period where the daily maximum temperature exceeds 35 ℃.
Maximum daily rainfall (mm): The maximum rainfall that fell on a single day within a given period.
Rain days above 1 mm: The number of days where rainfall exceeds 1 mm within a given period.
For days below 5 ℃, days above 35 ℃ and rain days above 1 mm, the metrics are normalised to a 30-day period to enable comparison between periods of different lengths.
A wide range of values for these six metrics are present across Ethiopia during the Bega season (
Figure 2). Cooler temperatures are evident in a north-south band down the middle of Ethiopia (
Figure 2a), while the number of days with temperatures less than 5 °C occur only at isolated points in the Highlands (
Figure 2b). Maximum daily temperatures of more than 30 °C can be found in the eastern areas (
Figure 2c) near Dirre Sheikh Hussein [
34]. However, temperatures only occasionally exceed 35 °C, even in arid eastern parts of Ethiopia (
Figure 2d). Although Bega is the dry season, there is a broad band of wetter conditions that runs across the country in a diagonal that encompasses the Highlands (
Figure 2e). Here maximum daily rainfall can exceed 20 mm. Rain days are more frequent in the southwest (
Figure 2f), with fewer rain days in the northeast around Lalibela, and little rain is expected in the east near Dirre Sheikh Hussein.
2.32. Time Periods
Three periods were used to assess the climate metrics’ sensitivity to duration of time. These three periods fit within the Bega season and are centred around key times of pilgrimage in Ethiopia: (i) 14 days from the 1st to 14th January, (ii) 48 days from the 15th December to 31st January and (iii) 77 days from the 1st December to 15th February. For simplicity, these time periods are referred to as short, medium and long, respectively. The three temporal durations were chosen as they cover various times that pilgrims might need to use in the travel to the celebrations and return home. The time periods have been determined for the 30-year interval from December 1984 to February 2014. All values presented in the figures are a mean for the 30-year interval.
2.4. Datasets
The six climate metrics were calculated using observed and modelled datasets. The observed results were calculated using the ERA-5 reanalysis for the four temperature metrics and the Climate Hazards Group InfraRed Precipitation with Station data (CHIRPS) Version 2 [
33] for the two rainfall metrics. Both datasets were interpolated onto a common 0.25° x 0.25° grid. We used the hourly 2 m surface temperature from ERA-5 to determine the daily minimum and maximum temperatures and the total daily rainfall from CHIRPS to calculate the rainfall metrics. The metrics were calculated using the observed data for each of the three time periods defined in Section 2.3.
The six metrics were also calculated using the mean output from an ensemble of three CMIP6 models [
36]: HadGEM3-GC31-MM, CMCC-ESM2 and NorESM2-MM. Given the well-documented challenges of reproducing climate over Africa with GCMs [
26,
37], these three models were selected as they have been found most effective in reproducing climatological features across the area [
27] and had daily precipitation and daily minimum and maximum 2 m surface temperature values for the period 1984 to 2014. Daily temperature and precipitation data were obtained from the Centre for Environmental Data Analysis (CEDA) archive for the CMIP6 historical period (CMIP experiment), using only model runs with the variant r1i1p1f*. Models were interpolated to a common 1° x 1° grid to facilitate model comparison [
38].
2.5. Statistical Analysis
The sensitivity of each of the six climate metrics to the time period used was assessed by spatially calculating (i) the difference in the mean values over a 30-year period and (ii) the significance of the difference within a 30-year period. The significance was determined using the nonparametric Wilcoxon signed rank test to calculate p-values.
The difference between the observed and modelled climate metrics is spatially mapped and the association between the modelled and observed results in each of the modelled grid cells was tested using Pearson’s r-value. The root mean square error (RMSE) was used to calculate the average difference between the predicted and observed values from our regression models. A RMSE value of 0 would indicate that all modelled values exactly mapped onto the observed values, while a value of for example 2 would tell us that the difference between the modelled and observed values was 2 units.
3. Results
3.1. Sensitivity of Metrics to Period Length
Results calculated using the observed datasets show that the four temperature metrics are sensitive to period length in some areas of Ethiopia (
Figure 3). Minimum daily temperatures (
Figure 3a) are typically warmer when longer periods are considered (
Figure 3b,d), although the difference is not statistically significant in the Highlands (
Figure 3c,e). The Highlands receive the greatest number of days <5 °C per 30-days (
Figure 3f). Results show that there are more of these cold days when longer durations are considered (
Figure 3g,i), the significance is low i.e.,
p > .1 (
Figure 3h,j). The maximum daily temperatures (
Figure 3k) are higher when longer periods are considered in all but the southwest of the country at the border with Kenya (
Figure 3l,n). These differences are not statistically significant in the central regions of the country, but are significant in eastern (
Figure 3m,o) and northern (
Figure 3o) areas. The differences in days with temperatures > 35 °C remains the same across most of the country irrespective of the period (
Figure 3q,s). However, in areas where a difference is noted, it tends to be significant (
Figure 3q-t).
Rainfall is greatest in the southwest of the country (
Figure 4a,f). The maximum daily rainfall increased when longer periods were considered (
Figure 4b,d), and these differences were significant across most of the country (
Figure 4c,e). The influence of longer time periods on the number of rain days greater than 1 mm is spatially noisy (Figure g), and only significant in isolated patches (
Figure 4h), although this becomes more significant when comparing the long time period with the short time period (
Figure 4j).
3.2. Comparing Observed and Modelled Results
Due to the sensitivity of the climate metrics to the time period, we present the results comparing the observed and modelled results for the short time period (14 days from the 1st to 14th January) as this aligns most closely with the main periods of pilgrimage to Lalibela and Dirre Sheikh Hussein.
For minimum daily temperature, the lowest temperatures are found in the Highlands of Ethiopia (
Figure 5a), and here the modelled values are warmer than the observed values (
Figure 5b). The reverse is seen in the warmer areas of eastern Ethiopia, where the modelled temperatures can be up to 10 °C lower than the observed values. However, when comparing the two datasets, there is a strong positive association (
Figure 5c). The RMSE for
Figure 5c is 2.07 indicating that the average distance between the modelled and actual values is just over 2 °C.
Days below 5 °C are tightly constrained to the highland areas in the observed data (
Figure 5d). However, the modelled data can underestimate the frequency of cold days in these highland areas by up to 10 days per month (
Figure 5e). The modelled data also projects the occurrence of these low temperature days to be spread across a much wider area than seen in the observed data, resulting in a poor association between the number of days below 5 °C in the observed and modelled data (
Figure 5f).
The maximum daily temperature, which can exceed 35 °C in lowland areas of Ethiopia (
Figure 5g), is underestimated by the modelled data in the eastern half of Ethiopia (
Figure 5h). However, results showed a strong positive correlation between the observed and modelled data for maximum daily temperature (
Figure 5i) with an RMSE of 2.12. Days where the temperature is above 35 °C are constrained to the border regions of Ethiopia (
Figure 5j), but there was little agreement between the observed and modelled values (
Figure 5k,l), in spite of a high degree of correlation that is driven by the agreement between datasets in the cooler areas where both observed and modelled datasets indicate that there are no days above 35 °C.
In the case of the rainfall metrics, the maximum daily rainfall is greatest in southwestern Ethiopia (
Figure 6a). Across almost all of Ethiopia the modelled maximum daily rainfall is less than that calculated using the observed data (
Figure 6b). The inability for the modelled data to capture heavy rainfall events is highlighted in
Figure 6c, where the maximum daily rainfall ranges between 0 and 15 mm in the observed dataset, but only 0 and 3 mm in the CMIP6 dataset. Even though a high
r value of 0.75 has been calculated, a modelled value of say 2 mm could relate to an observed value between 0 and 12 mm, making this linear model of limited value in comparing the two datasets. In contrast, there is a stronger association between the observed and modelled data for the number of rain days > 1 mm (
Figure 6d-f). The modelled outputs are higher than the observed in the highland and eastern regions, but lower than the observed datasets in the northeast and central regions (
Figure 6e). Overall, there is a strong positive trend with some notable variability around the line of best fit, with an RSME of 0.78 (
Figure 6f).
4. Discussion
4.1. Climate Metrics and Cultural Practices
Meteorological metrics commonly reported or evaluated in the climate science literature are not necessarily those most relevant to the weather phenomena that influence the day-to-day lives of people. In this study we have combined climate and heritage science to explore the extent to which six climate metrics relevant to pilgrimage are sensitive to the time period studied and the ability for them to be captured by observed and modelled datasets.
The commonly used division of the year into four 3-month periods (typically Dec–Feb, Mar–May, June–Aug and Sep–Nov) may helpfully map onto the seasons that occur in many western countries, but is less useful for regions where the inter-annual climate variability does not fit this pattern. Our results highlight the importance of using time periods that are appropriate to the process being studied. The use of region-specific seasons, such as used by Taye et al. [
39] to analyse their results within the context of the Ethiopian rainy seasons, means that interpretation can be tightly focused on a locally relevant climate process rather than being constrained by an arbitrary 3-month period.
Our results suggest that using time frames that cover longer periods of the Bega season broadly represent climatic conditions occurring at a given time within the period (Figs 5, 6). However, narrowing the time frame means that the results are most likely to be representative of those experienced by people engaged in social practices, such as a pilgrimage. The timing of this period is likely to be important at times of year when regions experience large changes in climate over short periods of time. As such, periods that bridge the times rainy and dry seasons will likely need careful consideration to properly represent that experienced by pilgrims. Studies of climate and heritage could follow the lead shown by some from research undertaken within an agricultural context. Here the timing of planting, thinning and harvesting can be very specific such that small changes in climate, or the dates of specific climate events can have large knock-on impacts, e.g., short cold snaps can damage crops or limit pollination [
40,
41].
4.2. Modelled Climate and Cultural Practices
Previous work has shown that modelling the Ethiopian climate is challenging [
42], with large scale GCMs struggling to capture precipitation extremes and future trends in precipitation amounts [
25,
43]. However, our study shows that for Ethiopia, the CMIP6 ensemble of models used here are able to capture a selection of climate metrics useful for understanding climate conditions during pilgrimages in the Bega season (Figures 5,6).
The CMIP6 models were able to better represent the two temperature metrics related to minimum and maximum daily temperature than those metrics that counted the number of days below 5 °C or above 35 °C. As discussed by Brimblecombe and Richards [
24], climate metrics that describe transitions across a set threshold can lead to errors as even small biases within the dataset can cause a particular threshold to be crossed more or less often. In the Ethiopian highlands, the spatial resolution of GCMs, which can be 10s to 100s of kilometres, fail to account for the complex orography [
42], because an average elevation is used for each grid cell, which means that mountain peaks and valley floors are smoothed over. As temperature is linked to elevation [
25,
42], it is hardly surprising that these threshold metrics were not adequately captured.
Rainfall has been notoriously difficult to estimate in climate models for Ethiopia [
25,
27,
42]. This problem was also seen in our study, with the poor agreement between modelled and observed data for the maximum daily rainfall (
Figure 6). It arises from constraints to the parameterisation of rainfall processes within these models, such that GCMs have been found to simulate low rainfall events too frequently, yet fail to simulate high intensity events [
44,
45,
46]. Results in
Figure 6c, clearly show that CMIP6 models predict more low rainfall events than occurred, but failed to generate a rainfall event more than 3 mm on any given day, yet the observed data showed that these could reach up to 15 mm. Interestingly, and very usefully, the precipitation parameter assessing the number of rain days above 1 mm showed a much stronger association between the observed and modelled values (
Figure 6f). As this parameter removes all values below 1 mm, it reduces the impact of the CMIP6 model biases, which cause an overestimation of low rainfall days. Thus, this parameter reduces the problem caused by the CMIP6 models inability to accurately simulate very high rainfall events.
4.3. Modelling Future Trends
Our results show that for three of the six heritage climate metrics in the GCMs adopted could be useful in assessing how future climate change might affect the experience of people undertaking pilgrimages in Ethiopia. We suggest that minimum and maximum daily temperature and the number of rain days greater 1 mm are most reliable in the modelled data. As results show we can rely on only a subset of metrics, these might overlook some impacts of climate change on pilgrimages: individual metrics might give only a partial picture of the climate pressures on heritage [
47], so a multiplicity of metrics is likely to be more desirable though not always possible.
Higher spatial resolution output available from regional climate models (RCMs) might better simulate metrics that were not effectively captured by the GCMs. However, RCMs have also faced limitations in their ability to represent rainfall and precipitation over Ethiopia [
48,
49]. Thus, high resolution convection-permitting models might be needed to resolve such metrics more effectively.
Our research also highlights the range of approaches and ideas that need to be brought together to better understand the effect of climate and climate change on cultural practices. It requires technical knowledge to engage with climate data that needs to be coupled with an understanding of the heritage in a given area. This is seen in the use of special climatological metrics that are adapted to represent potential threats to heritage [
50]. Collaboration and dialogue between people and disciplines would help improve climate analysis when considering the way climate change and heritage, which is often overlooked in many studies [
12].
5. Conclusion
The impact of climate and climate change on cultural heritage, although widely discussed, is rarely evaluated quantitatively. Here we assess the sensitivity of observed datasets and ability of modelled datasets to capture climate metrics that are relevant to climates experienced by people undertaking pilgrimages in Ethiopia during the dry season (Bega). Results show the importance of adjusting the length of period in question rather than using traditional western seasons, making it more relevant to the process or practice being studied. In our study, half of the climate metrics were successfully captured by the three CMIP6 GCMs selected for this study (minimum and maximum daily temperature and the number of rain days greater than 1 mm). While this means we have to be selective about the climate metrics that can be used, it at least provides us with some tools with which we can assess future impacts of climate change on the climate experienced by pilgrims.
Author Contributions
Both authors contributed to the study conception, design, data interpretation, drafting and finalising. Data processing and analysis were performed by JR. Both authors read and approved the final manuscript.
Funding
This research received no external funding.
Institutional Review Board Statement
Not applicable.
Informed Consent Statement
Not applicable.
Data Availability Statement
The raw data supporting the conclusions of this article will be made available by the authors on request.
Acknowledgments
Thanks to Habtamu Gizawu Tola for providing insights on undertaking Ethiopia pilgrimage.
Conflicts of Interest
The authors declare no conflicts of interest.
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Figure 1.
(a) Topographic map of Ethiopia, (b) the 30-year mean average temperature, ℃ and (c) total rainfall, mm (1984-2014) during the Bega season (here considered 1st December -15th February). Climate data is calculated using the ERA5 reanalysis for temperature and CHIRPS for rainfall [
33].
Figure 1.
(a) Topographic map of Ethiopia, (b) the 30-year mean average temperature, ℃ and (c) total rainfall, mm (1984-2014) during the Bega season (here considered 1st December -15th February). Climate data is calculated using the ERA5 reanalysis for temperature and CHIRPS for rainfall [
33].
Figure 2.
The distribution of observed (a) daily minimum temperature, (b) days below 5 ℃, (c) maximum daily temperature, (d) days above 35 °C, (e) maximum daily rainfall and (f) rain days > 1 mm in Ethiopia, for the period 1st December to 15th February (1984–2014) using ERA5 (temperature) and CHIRPS (rainfall) datasets.
Figure 2.
The distribution of observed (a) daily minimum temperature, (b) days below 5 ℃, (c) maximum daily temperature, (d) days above 35 °C, (e) maximum daily rainfall and (f) rain days > 1 mm in Ethiopia, for the period 1st December to 15th February (1984–2014) using ERA5 (temperature) and CHIRPS (rainfall) datasets.
Figure 3.
Temperature metrics from the ERA5 data 1984-2014 for (a-e) minimum daily temperature, (f-j) days below 5 °C, (k-o) maximum daily temperature and (p-t) days above 35 oC. (a,f,k,p) show the parameter mean for the period 1st to 14th January over the 30-year interval, (b,g,l,q) show the difference between the medium (15th December to 31st January) and short (1st to 14th January) period, with (c,h,m,r) showing the significance of this difference (Willcoxon signed rank test, n=30), (d,i,n,s) the difference and (e,j,o,t) the significance of the difference between the long (1st December to 15th February) and short (1st to 14th January) period. In (b,d,g,i,l,n,q,s) red indicates that the long or medium period is warmer than the short period.
Figure 3.
Temperature metrics from the ERA5 data 1984-2014 for (a-e) minimum daily temperature, (f-j) days below 5 °C, (k-o) maximum daily temperature and (p-t) days above 35 oC. (a,f,k,p) show the parameter mean for the period 1st to 14th January over the 30-year interval, (b,g,l,q) show the difference between the medium (15th December to 31st January) and short (1st to 14th January) period, with (c,h,m,r) showing the significance of this difference (Willcoxon signed rank test, n=30), (d,i,n,s) the difference and (e,j,o,t) the significance of the difference between the long (1st December to 15th February) and short (1st to 14th January) period. In (b,d,g,i,l,n,q,s) red indicates that the long or medium period is warmer than the short period.
Figure 4.
Rainfall metrics derived from the CHIRPS data 1984-2014 for (a-e) maximum daily rainfall, and (f-j) number of rain days greater than 1 mm. (a,f,) show the parameter mean for the period 1st to 14th January over the 30-year interval, (b,g) the difference between the medium (15th December to 31st January) and short (1st to 14th January) periods with (c,h) showing the significance of this difference (Willcoxon signed rank test, n=30), (d,i) the difference and (e,j) shows the significance of the difference between the long (1st December to 15th February) and short (1st to 14th January) period. In (b,d,g,i) blue indicates that the medium or long period is wetter than the short period.
Figure 4.
Rainfall metrics derived from the CHIRPS data 1984-2014 for (a-e) maximum daily rainfall, and (f-j) number of rain days greater than 1 mm. (a,f,) show the parameter mean for the period 1st to 14th January over the 30-year interval, (b,g) the difference between the medium (15th December to 31st January) and short (1st to 14th January) periods with (c,h) showing the significance of this difference (Willcoxon signed rank test, n=30), (d,i) the difference and (e,j) shows the significance of the difference between the long (1st December to 15th February) and short (1st to 14th January) period. In (b,d,g,i) blue indicates that the medium or long period is wetter than the short period.
Figure 5.
A comparison of the temperature metrics: (a-c) minimum daily temperature, (d-f) days below 5 °C, (g-i) maximum daily temperature and (j-l) days above 35 °C. These are calculated using: (a,d,g,j) the observed data; (b,e,h,k) the difference between the modelled and observed data and (c,f,i,l) the association between the observed and modelled data. In (b,e,h,k) blue indicates that the modelled data is cooler than the observed data. The grey dotted line shows a one-to-one relationship. The black line shows the line of best fit.
Figure 5.
A comparison of the temperature metrics: (a-c) minimum daily temperature, (d-f) days below 5 °C, (g-i) maximum daily temperature and (j-l) days above 35 °C. These are calculated using: (a,d,g,j) the observed data; (b,e,h,k) the difference between the modelled and observed data and (c,f,i,l) the association between the observed and modelled data. In (b,e,h,k) blue indicates that the modelled data is cooler than the observed data. The grey dotted line shows a one-to-one relationship. The black line shows the line of best fit.
Figure 6.
A comparison of the precipitation metrics (a-c) maximum daily rainfall and (d-f) rain days > 1mm. These are calculated using: (a,d) the observed data, (b,e) the difference between the modelled and observed data and (c,f) the association between the observed and modelled data. In (b,e) red indicates that the modelled data is drier than the observed dataset. The grey dotted line shows a one-to-one relationship and the black line the line of best fit.
Figure 6.
A comparison of the precipitation metrics (a-c) maximum daily rainfall and (d-f) rain days > 1mm. These are calculated using: (a,d) the observed data, (b,e) the difference between the modelled and observed data and (c,f) the association between the observed and modelled data. In (b,e) red indicates that the modelled data is drier than the observed dataset. The grey dotted line shows a one-to-one relationship and the black line the line of best fit.
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