Re-evaluating the role of solar variability on Northern Hemisphere temperature trends since the 19th century
Introduction
In recent years, there has been considerable debate over what influence (if any) solar variability has had on global and regional surface air temperature trends1 since the 19th century. Some authors have argued for a large role (e.g., Soon, 2005, Svensmark et al., 2009, Le Mouël et al., 2010, Vahrenholt and Lüning, 2013, Scafetta and Willson, 2014); others have argued that it has only played a minor role in recent decades (e.g., Solanki and Krivova, 2003, Balling and Roy, 2005, Gray et al., 2010, Bindoff et al., 2013); while others have argued it has played little (if any) role (e.g., Foukal et al., 2006, Clette et al., 2014, Tsonis et al., 2015). One of us (WS) has been an active participant in this debate (e.g., Zhang et al., 1994, Soon and Yaskell, 2003, Soon, 2005, Soon, 2009, Soon, 2014, Soon et al., 2011, Soon and Legates, 2013, Yan et al., 2015), which has become particularly significant lately, since the latest Global Climate Model hindcasts2 used by the Intergovernmental Panel on Climate Change (IPCC) reports have indicated that solar variability has only had a modest influence on recent temperature trends. As a result, the latest IPCC reports concluded that temperature trends since 1951 are mostly “…due to the observed anthropogenic increase in greenhouse gas (GHG) concentrations” (Bindoff et al., 2013).
One reason for the lack of resolution of the debate is that the available information on solar variability is still rather limited, and as a result different estimates for solar trends are often contradictory. For instance, of the three satellite-based estimates for the Total Solar Irradiance (TSI) activity since 1978, one suggests there has been a general decrease (e.g., Fröhlich, 2006, Fröhlich, 2012, Fröhlich, 2013); one suggests there has been no discernible trend (e.g., Mekaoui and Dewitte, 2008, Mekaoui et al., 2010); and the third suggests an increase until about 2000 followed by a decrease (e.g., Willson, 2014, Scafetta and Willson, 2014). The Total Solar Irradiance (sometimes referred to as “solar activity”) is the aspect of solar variability which is most likely to directly influence climate. Therefore, in this paper we will usually treat the terms synonymously — although we will briefly consider in Section 2.3 other aspects of solar variability which may indirectly influence the climate, e.g., the strength of the solar wind.
Another problem is that debate exists over the extent to which non-climatic biases in the instrumental records have biased current global temperature trend estimates, e.g., see the debate between Le Mouël et al., 2009, Le Mouël et al., 2011 and Legras et al. (2010). In particular, for many years, there has been concern that the development and expansion of “urban heat islands” (e.g., Stewart and Oke, 2012) around many weather stations may have introduced a warming “urbanization bias” into regional (and possibly global) temperature trend estimates (e.g., Mitchell, 1953, Karl et al., 1988, Balling and Idso, 1989, Ren et al., 2008, Ren and Ren, 2011, Yang et al., 2011, Yang et al., 2013, Li et al., 2013, Symmons, 2014).
Several studies have claimed that urbanization bias has not substantially biased current estimates (e.g., Peterson et al., 1999, Parker, 2006, Wickham et al., 2013) and/or that data homogenization has effectively removed the problem (e.g., Menne et al., 2009, Hansen et al., 2010, Lawrimore et al., 2011, Hausfather et al., 2013). However, in a series of three companion papers, two of us (RC & MC) have recently shown that there were flaws in each of these earlier studies, and that urbanization bias is indeed a substantial (and insidious) problem for the current weather station-based temperature estimates (Connolly and Connolly, 2014a, Connolly and Connolly, 2014b, Connolly and Connolly, 2014c).
With this in mind, we have tried in this collaborative paper to address both problems simultaneously. First, we review the reasons for the ongoing solar variability debate. Second, we construct and assess a new Northern Hemisphere temperature trend estimate derived from predominantly rural stations taken from the widely-used Global Historical Climatology Network (GHCN) dataset (Lawrimore et al., 2011). We then present evidence which suggests that Northern Hemisphere temperature trends since the 19th century have actually been heavily influenced by changes in solar variability. However, before we do so, it may be helpful to briefly discuss the caveats associated with analyses that rely on apparent correlations between datasets.
Much of the research into the possible influence of solar variability on the Earth's climate has relied on the presence (or absence) of apparent correlations between various solar variability datasets and climatic datasets. However, correlation does not necessarily imply causation. That is, there are at least four types of correlations:
- 1.
Causal correlation. One of the variables directly influences the other, and so changes in that variable over time will tend to cause a corresponding change in the other variable. Sometimes both variables can influence each other, in which case changes in one of the variables can sometimes trigger a feedback loop. However, if one variable can cause a change in the other, but not vice versa, then we say that the “direction of causation” lies from the former to the latter.
- 2.
Commensal correlation. Both variables are influenced by a common factor. So, changes in that common (“parent”) factor over time will induce corresponding changes in both variables.
- 3.
Coincidental correlation. The two datasets are completely independent of each other. However, due to the variability within both datasets, over a short period of time the trends of both variables temporarily appear to be correlated. Often, when these datasets are updated with further data, the apparent correlation will start to break down.
- 4.
Constructional correlation. When one of the datasets was being constructed, it might have been assumed that it should be related to the other. When subjective decisions are made, researchers may mistakenly allow confirmation bias (e.g., Nickerson, 1998) to affect their decision. As a result, this could have artificially introduced an apparent correlation between the two datasets.
For a given correlation, it is possible that more than one factor might be at play. For instance, one variable might genuinely be causally or commensally correlated to the other, but the apparent strength of the correlation might have been exaggerated by a coincidental or constructional correlation. On the other hand, one variable might directly influence the other, but if the second variable is also influenced by other factors, this could reduce the apparent strength of the correlation over short periods of time (i.e., whenever more than one factor is influencing the second variable).
In the case of an apparent correlation between a given solar variability dataset and a climatic dataset, if the correlation is causal then it seems reasonable to assume that the direction of causation lies from the former to the latter. That is, it seems safe to assume that solar variability would be influencing the Earth's climate, rather than the other way around. In some cases, changes in a climatic dataset may appear to precede the changes in solar variability. While this may often indicate that the apparent correlation is spurious, we must caution that this is not always the case. For instance, the variable being used as a solar proxy might lag the actual solar variability. Or, if there are cyclical patterns in both the solar and climate variables, then differences in phase might incorrectly create the impression that the effect precedes the cause.
In many cases, it should not make too much difference to our conclusions whether the correlation is causal or commensal. If a given solar-climate correlation were commensal, then this would indicate that some (possibly unknown) factor which is influencing the Earth's climate is also influencing a particular aspect of solar variability. However, if that factor was influencing some aspect of solar variability, it would presumably be some other form of solar variability, and therefore the correlation would still be with solar variability.
It follows that our primary concern should be the possibility that either of the other two types of correlation is involved. For if the apparent correlations are either coincidental or constructional in nature, then an apparently strong link between surface air temperatures (for example) and solar variability can be considered spurious.
The format of this article is as follows:
- •
In Section 2, we review the solar variability debate and discuss the evidence for and against various different estimates of solar trends since the 19th century
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In Section 3, we look in detail at four regions in the Northern Hemisphere (China, U.S., Ireland and the Arctic) and determine the regional temperature trends for these areas using data from predominantly rural stations
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In Section 4, we combine our four regional estimates into a single Northern Hemisphere composite covering the period 1881–2014. We then compare and contrast this composite with several other estimates of Northern Hemisphere temperature trends.
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In Section 5, we identify and discuss an apparently strong relationship between our new Northern Hemisphere composite and the updated version of Hoyt & Schatten's estimate of solar activity trends (Hoyt and Schatten, 1993; updated by Scafetta and Willson, 2014).
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Finally, in Section 6, we offer some concluding remarks.
Section snippets
Review of the solar variability debate
For thousands of years, researchers have considered the possibility that changes in solar activity can lead to climate change on Earth, e.g., Theophrastus (371–287 BC) suggested there might be a connection between sunspots and rain and wind (see p. 2 of Soon and Yaskell, 2003 and refs. therein). However, without systematic and quantitative measurements and records with which to check these possibilities, any such theories remained mostly speculative. We will consider climate records in 3
Surface air temperature data: compilation of regional trends
As two of us (RC & MC) discussed in Connolly and Connolly (2014c), the main dataset used by most of the current weather station-based estimates of global temperature trends is the Global Historical Climatology Network (GHCN) monthly dataset. Until recently, this dataset was maintained by the NOAA National Climatic Data Center, and at the time of writing could still be accessed from: https://www.ncdc.noaa.gov/ghcnm/v3.php. However, in April 2015, the National Climatic Data Center was merged with
Northern Hemisphere composite
Fig. 18 compares each of the four rural regional temperature trend estimates described in Section 3. It also includes a Northern Hemisphere composite derived from all four estimates during the period of overlap for all four estimates, i.e., 1881–2014. Details on the stations used and relative weight of each component in the Northern Hemisphere composite are provided in Table 5.
Although each of the regional estimates was derived in different manners and with different numbers of stations, it was
Comparison between Northern Hemisphere temperature and solar activity trends
In Fig. 27, we compare the Hoyt & Schatten reconstruction (Hoyt and Schatten, 1993; updated by Scafetta and Willson, 2014) of Total Solar Irradiance trends (Fig. 8) to each of the four regional temperature trend estimates of Section 3, and our Northern Hemisphere composite, i.e., the plots in Fig. 18.
In all cases, the general agreement between the temperature and solar activity trends is striking. This is especially so when we consider the comparatively poor agreement between our composite and
Conclusions
We have constructed a new estimate of Northern Hemisphere surface air temperature trends derived from mostly rural stations — thereby minimizing the problems introduced to previous estimates by urbanization bias. Similar to previous estimates, our composite implies warming trends during the periods 1880s–1940s and 1980s–2000s. However, this new estimate implies a more pronounced cooling trend during the 1950s–1970s. As a result, the relative warmth of the mid-20th century warm period is
Acknowledgements
We thank Noelle Gillespie of Met Éireann for information on the station history and the corresponding parallel measurements for Valentia Observatory. We thank Nicola Scafetta of Università degli Studi di Napoli Federico II for the updated composite HS93 and ACRIM3 TSI record. We also thank Eugene Avrett, Ray Bates, Robert Carter, Ole Humlum, Jan-Erik Solheim, Don Zieman, the editor and the two reviewers for useful comments and feedback.
W.S. would like to thank Eugene Avrett, Sallie Baliunas,
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