PREMISE: Herbarium specimens have been used to detect climate-induced shifts in flowering time by using the day of year of collection (DOY) as a proxy for first or peak flowering date. Variation among herbarium sheets in their phenological status, however, undermines the assumption that DOY accurately represents any particular phenophase. Ignoring this variation can reduce the explanatory power of pheno-climatic models (PCMs) designed to predict the effects of climate on flowering date. METHODS: Here we present a protocol for the phenological scoring of imaged herbarium specimens using an ImageJ plugin, and we introduce a quantitative metric of a specimen's phenological status, the phenological index (PI), which we use in PCMs to control for phenological variation among specimens of Streptanthus tortuosus (Brassicaceeae) when testing for the effects of climate on DOY. We demonstrate that including PI as an independent variable improves model fit. RESULTS: Including PI in PCMs increased the model R 2 relative to PCMs that excluded PI; regression coefficients for climatic parameters, however, remained constant. DISCUSSION: Our protocol provides a simple, quantitative phenological metric for any observed plant. Including PI in PCMs increases R 2 and enables predictions of the DOY of any phenophase under any specified climatic conditions.
PREMISE: Herbarium specimens have been used to detect climate-induced shifts in flowering time by using the day of year of collection (DOY) as a proxy for first or peak flowering date. Variation among herbarium sheets in their phenological status, however, undermines the assumption that DOY accurately represents any particular phenophase. Ignoring this variation can reduce the explanatory power of pheno-climatic models (PCMs) designed to predict the effects of climate on flowering date. METHODS: Here we present a protocol for the phenological scoring of imaged herbarium specimens using an ImageJ plugin, and we introduce a quantitative metric of a specimen's phenological status, the phenological index (PI), which we use in PCMs to control for phenological variation among specimens of Streptanthus tortuosus (Brassicaceeae) when testing for the effects of climate on DOY. We demonstrate that including PI as an independent variable improves model fit. RESULTS: Including PI in PCMs increased the model R 2 relative to PCMs that excluded PI; regression coefficients for climatic parameters, however, remained constant. DISCUSSION: Our protocol provides a simple, quantitative phenological metric for any observed plant. Including PI in PCMs increases R 2 and enables predictions of the DOY of any phenophase under any specified climatic conditions.
Studies of phenology—the timing of life cycle events—have provided some of the strongest evidence that many organisms have been or will be affected by global changes in climate (Parmesan and Yohe, 2003; Menzel et al., 2006). Plants are sensitive to changes in climate, especially changes in temperature, and plant phenology has been monitored and tracked through time using a variety of approaches, including long‐term in situ observations of living plants (Sparks and Carey, 1995; Chmielewski and Rötzer, 2001; Rutishauser et al., 2009), citizen science networks (Mayer, 2010; Haggerty et al., 2013), satellite imagery (Stöckli and Vidale, 2004; Studer et al., 2007; White et al., 2009), and herbarium specimens (Lavoie and Lachance, 2006; Panchen et al., 2012; Hufft et al., 2018).Because of their long temporal record and expansive geographic range, herbarium specimens have been used to detect species‐specific shifts in phenology through time in response to changing climate (Lavoie, 2013; Willis et al., 2017; Jones and Daehler, 2018). Herbarium‐based studies have detected temporal advancement in phenology and have quantified the sensitivity of phenology to climatic parameters such as temperature and precipitation. Given the value of herbarium specimens in studying the effects of climate change on the seasonal cycles of plants, several recent collaborative efforts have aimed to digitize and to provide electronic access to the images and label information of millions of herbarium specimens currently housed in separate herbaria (Willis et al., 2017; Yost et al., 2018). If these efforts are successful, then herbarium specimens will be widely available for study and provide a wealth of easily accessible new data with which to investigate phenological patterns over space and time.Herbarium‐based studies designed to link phenology to local climatic conditions typically rely on the day of year of collection (DOY) of specimens that were collected in flower. In these studies, DOY is considered to be a proxy for first flowering date (FFD) or the date of peak flower (DPF) (Primack et al., 2004; Diskin et al., 2012; Davis et al., 2015), two phenological events that are commonly used to track phenology in field‐based observations. The DOY is then used as a dependent variable and regressed against either the year of collection or one or more climate parameters during the year of specimen collection (or during the months preceding it) in order to detect temporal shifts in phenology or to quantify the sensitivity of plants to specific climatic parameters.Using DOY as a proxy for flowering time is problematic because reproductive herbarium specimens may have been collected at any point between bud formation and fruit ripening; therefore, the DOY may not accurately represent either FFD or DPF. We can use a hypothetical regression to visualize two inaccuracies that may occur by using the DOY of reproductive specimens as a proxy for either of these phenological metrics (Fig. 1). First, the DOY of a flowering specimen will always and necessarily be on or after its true FFD (Fig. 1A). Second, the DOY may be before, after, or on the true DPF (Fig. 1B–D). Specimens may be preferentially collected before the true DPF if the floral structures are fragile or ephemeral, and may be preferentially collected after the true DPF if fruits are necessary for correct plant identification or are particularly showy (Fig. 1B and 1C, respectively). If specimens are collected evenly throughout their reproductive period, then DOY may accurately predict the true DPF (Fig. 1D).
Figure 1
The hypothetical relationships between day of year of collection (DOY; x‐axis) and (A) first flowering date (FFD) and (B–D) day of peak flowering (DPF). The dotted line shows a 1 : 1 relationship, where DOY is a perfect proxy for the dependent variable. Figure 1A shows that the FFD is necessarily earlier than the DOY (there are no values of DOY that are above the line representing the 1 : 1 relationship between FFD and DOY). Figure 1B–D show the three hypothetical relationships between DPF and DOY where DOY may be (B) before, (C) after, or (D) on the true DPF but is rarely an accurate representation of the true DPF.
The hypothetical relationships between day of year of collection (DOY; x‐axis) and (A) first flowering date (FFD) and (B–D) day of peak flowering (DPF). The dotted line shows a 1 : 1 relationship, where DOY is a perfect proxy for the dependent variable. Figure 1A shows that the FFD is necessarily earlier than the DOY (there are no values of DOY that are above the line representing the 1 : 1 relationship between FFD and DOY). Figure 1B–D show the three hypothetical relationships between DPF and DOY where DOY may be (B) before, (C) after, or (D) on the true DPF but is rarely an accurate representation of the true DPF.Figure 1 demonstrates a case in which DOY and FFD or DPF are strongly positively correlated among specimens, but DOY does not accurately predict either FFD or DPF because specimens may not be collected on their true FFD or DPF. If this situation is common, then assuming that DOY accurately represents FFD or DPF when investigating relationships between phenology and climate would reduce the explanatory power of the resulting models because of the high variation in phenological stage among herbarium sheets, and the fact that variation in DOY caused by variation in the actual phenophase of collection (i.e., FFD or DPF) is conflated with variation in the timing of collection of a given specimen relative to the actual timing of FFD or DPF. This effect is likely to be particularly intense among species that exhibit long flowering durations, as longer flowering durations increase the maximum potential difference in the timing of collection DOY from the day of year of actual FFD or DPF. We can see an example of how variation among sheets impacts these analyses by looking at studies that investigate relationships between phenology and climate using both the estimated peak flowering date from herbarium specimens and the true peak flowering date from field observations. Robbirt et al. (2011) compared sensitivities of Ophrys orchids using both herbarium specimens and field data. They recorded the DOY of collection of herbarium specimens that were assumed to be in peak flower (excluding those specimens for which fewer than 60% of flowers were open) but likely included specimens that were collected both pre– and post–peak flowering. Data recorded from field‐based observations, by contrast, represented the true dates of peak flower. When the flowering date derived from each data set was regressed (separately) on temperature, both data sets showed a negative relationship between flowering date and temperature, but temperature explained four times more variation in flowering date in the field data–based model than the herbarium data–based model (58.6% vs. 13.4%, respectively), presumably because it did not conflate variation in actual DPF with variation caused by sample collection that occurred before or after DPF. High variation among the phenological status of herbarium sheets is one potential reason for the low explanatory power of models constructed with herbarium‐derived data. Another potential factor includes the possibility that herbarium‐derived data, which are often distributed across broader spatial extents than field‐based data, may therefore also differ from many field‐based data with respect to the range of climatic conditions represented.Reducing—or controlling statistically for—variation among herbarium or living specimens in their phenological status could help to improve models and to clarify relationships between climate and flowering or collection date. This could be done by either (1) restricting data sets to include only those specimens collected at a specific phenological stage or (2) incorporating into statistical models a quantitative metric that estimates the phenological status of individual specimens or plants. Given that herbarium specimens are rarely collected precisely at first flower or at peak flowering, the first approach would drastically reduce the sample size used to estimate relationships between phenology and climate. This reduction in sample size might preclude the analysis of species represented by relatively few specimens (e.g., <100 sheets). In addition, because herbarium specimens represent an instantaneous snapshot of an individual's phenological status, it is nearly impossible to determine whether an individual specimen was collected at peak flower. However, we can easily quantify a specimen's phenological status by determining the numbers of the different classes of reproductive organs (e.g., buds, flowers, fruits) present on each sheet, and then converting those counts into a proportional weighted mean.Here, our objectives are (1) to present a protocol designed to score and to record the numbers of reproductive structures representing successive developmental stages on imaged herbarium specimens using a plugin (Cell Counter) developed for the image analysis software ImageJ; (2) to introduce a new integrated metric of a specimen's phenological status—the phenological index (PI)—which is calculated using the counts derived from Cell Counter and allows us to control for the variation in the phenological status of collected specimens when testing statistical models for the effect of climatic conditions on the DOY of specimen collection; (3) to demonstrate how the PI can be used to construct and improve pheno‐climatic models using a herbarium‐derived data set composed of mountain jewelflower (Streptanthus tortuosus Kellogg, Brassicaceae) specimens; and (4) to discuss how parameterized models that include the PI as an independent variable can be used as a predictive model and as a means to quantify the length of the reproductive period.In addition to demonstrating the usefulness of incorporating the PI into pheno‐climatic models, we tested the following three predictions with herbarium‐derived data for S. tortuosus. First, given that many studies of plant phenology report that an increase in local winter or spring temperatures (over time or space) induces individual plants or populations to flower earlier (Parmesan and Yohe, 2003; Menzel et al., 2006; Cleland et al., 2007), we predict that, across the localities from which herbarium specimens have been collected, elevated spring temperatures will be associated with earlier flowering in S. tortuosus. The relationship between flowering date and precipitation remains unclear and likely differs among species and communities (Hart et al., 2014; Munson and Sher, 2015; Rawal et al., 2015; Matthews and Mazer, 2016). Because the majority of the S. tortuosus records analyzed here were collected from localities that experience a Mediterranean climate, their growth or reproduction in the spring and summer may be strongly influenced by winter water availability. Where winter precipitation is relatively low, soils dry out more quickly during the following spring, and this may select for earlier flowering genotypes or induce earlier flowering as a plastic response (Franks, 2011; Hamann et al., 2018). Consequently, our second prediction is that flowering date will be positively correlated with total winter precipitation. Third, as differences in PI among herbarium specimens will account for a portion of the variation in the DOY, we predict that, for data sets comprising specimens among which there is wide variation in the PI, including the PI as an independent variable will result in a model with a higher predictive power than models that do not include PI.
METHODS
The phenological index
The PI is an integrative metric derived from the proportions of each class of reproductive units (in this case buds, flowers, immature fruits, and mature fruits) present on a preserved plant on a herbarium sheet. The proportion of a given class is then weighted by an index representing the degree of phenological advancement of that class (e.g., buds = 1; open flowers = 2; immature fruits = 3; and mature fruits = 4). The following equation can be used to calculate the PI for each plant:where px is the proportion of reproductive units in phenophase x and i is the index assigned to reproductive unit x. The value of PI therefore represents a weighted mean of all of a specimen's reproductive units, where lower values are associated with early development and higher values are associated with more advanced development. For example, if a plant has 50 buds, 40 open flowers, 10 immature fruits, and zero mature fruits, the specimen would have a PI of 1.6, indicating that it is fairly early in its phenological progression.
Scoring specimens
One hundred twenty S. tortuosus (Brassicaceae) herbarium specimens from the California Academy of Sciences (CAS) and the University of California, Santa Barbara (UCSB), were imaged using an ORTECH Photo e‐Box Plus 1419 imaging station (ORTECH Professional Lighting, Chula Vista, California, USA) at the Cheadle Center for Biodiversity and Ecological Restoration at UCSB. Each plant on the imaged sheets was scored with ImageJ using the plugin Cell Counter by counting the number of buds, flowers, immature fruits, and mature fruits present on each plant (ImageJ version 1.52a available at https://imagej.nih.gov [Abramoff et al., 2004]; Cell Counter plugin available at https://imagej.nih.gov/ij/plugins/cell-counter.html; Fig. 2). Cell Counter, originally developed for counting cells on microscope images, is a simple, fast, and reliable way to score imaged specimens. To score each specimen, the user places digital colored markers that correspond to each reproductive structure and then the program sums the total number of markers in each category, thereby providing an accurate count of the number of buds, flowers, immature fruits, and mature fruits present on each plant (Fig. 2). Cell Counter also allows the user to save the X‐Y coordinates of each marker in an XML file that can later be recalled or edited. The protocol we developed and used to score S. tortuosus is provided in Appendix 1.
Figure 2
An example of a specimen scored with the ImageJ plugin Cell Counter (CAS0087560) showing (A) the entire herbarium record sheet and (B) a close‐up of a group of scored branches. Each reproductive unit is labeled as a bud (1), flower (2), immature fruit (3), or mature fruit (4). This specimen (which is assumed to represent one plant) has 0 buds, 12 flowers, seven immature fruits, and 26 mature fruits. It has an integrated phenological index of 3.31, which indicates a relatively late stage of phenological progression. The x‐y coordinates of all of the individual markers can be saved as an XML text file, which can then be recalled or edited.
An example of a specimen scored with the ImageJ plugin Cell Counter (CAS0087560) showing (A) the entire herbarium record sheet and (B) a close‐up of a group of scored branches. Each reproductive unit is labeled as a bud (1), flower (2), immature fruit (3), or mature fruit (4). This specimen (which is assumed to represent one plant) has 0 buds, 12 flowers, seven immature fruits, and 26 mature fruits. It has an integrated phenological index of 3.31, which indicates a relatively late stage of phenological progression. The x‐y coordinates of all of the individual markers can be saved as an XML text file, which can then be recalled or edited.The 120 S. tortuosus specimens were scored using Cell Counter according to definitions for each reproductive unit specific to this species (Table 1). One specimen sheet did not have any reproductive plants, and consequently our final data set contained 119 specimens. The counts obtained from Cell Counter for S. tortuosus specimens were converted into a phenological index for each plant using Equation 1. For herbarium specimens with more than one plant present on the sheet, the phenological index was averaged across all plants.
Table 1
The definitions for buds, flowers, immature fruits, and mature fruits used for scoring Streptanthus tortuosus specimens.
Reproductive unit
Definition
Bud
Unopened flower with no petals visible. Must be >2 mm in length to be counted.
Flower
Petal tips visible and/or anthers visible, with the filaments still attached to the receptacle
Immature fruit
Immature ovary with no perianth parts or filaments attached to the receptacle. Contains seeds that are not yet mature.
Mature fruit
Silique with mature seeds and an arc shape. Maturity can be determined if fruit has any evidence of dehiscence or if swollen, mature seeds cause a wavy silique margin.
The definitions for buds, flowers, immature fruits, and mature fruits used for scoring Streptanthus tortuosus specimens.
Climatic data
Each herbarium specimen was georeferenced by downloading the coordinates and the error radius from the California Consortium of Herbaria (CCH, http://ucjeps.berkeley.edu/consortium/), which is a database that contains location information for many California herbarium records (Fig. 3). These coordinates are georeferenced based on the description of the location on the specimen label. These coordinates were then used to download site‐specific climatic data from PRISM (available at http://prism.oregonstate.edu) during the year and previous year that each herbarium specimen was collected. Specifically, we extracted total winter precipitation (cumulative precipitation during December, January, and February of the previous winter) and the spring (March, April, and May) mean maximum temperature (T
max). Winter precipitation was selected because the California Floristic Province, where S. tortuosus occurs, receives the majority of annual rainfall during winter months. Maximum temperature was selected instead of mean or minimum temperatures because this parameter has been shown to have a higher predictive power (R
2) than other temperature parameters in large‐scale phenological models (Park and Mazer, 2018).
Figure 3
Locations of the collection sites of the Streptanthus tortuosus herbarium specimens used in this investigation (black points; n = 119) and of all georeferenced S. tortuosus specimens currently available in the California Consortium of Herbaria (CCH) database (gray points, n = 1719). Our sample represents the geographic and climatic range of S. tortuosus well.
Locations of the collection sites of the Streptanthus tortuosus herbarium specimens used in this investigation (black points; n = 119) and of all georeferenced S. tortuosus specimens currently available in the California Consortium of Herbaria (CCH) database (gray points, n = 1719). Our sample represents the geographic and climatic range of S. tortuosus well.
Statistical analyses
In the analyses presented here, we analyzed a small proportion (n = 119 specimens) of all S. tortuosus specimens available from the CCH for which the exact collection date (day, month, and year) was recorded (Fig. 3). Despite this seemingly small sample size, Park and Mazer (2018) demonstrated that increasing the number of specimens included in pheno‐climatic models past 100 specimens does not further improve model predictive power. For each specimen, that date was converted into a day of the year of collection (DOY; e.g., July 4 is day 185, or 186 on leap years). The DOY was evaluated for normality with a quartile‐quartile plot.We used multiple linear regressions to investigate the relationship between DOY and local climatic conditions in the year of collection using two distinct models. In the first model, we made no attempt to account for variation in phenological status among sheets; as such, we did not include PI in this model. This model represented the manner in which phenological responses to local climate have historically been examined using herbarium specimens. In the second model, however, we controlled for variation in phenological status among sheets by including the PI for each specimen as a main effect in the model. By comparing the results of this second model against the baseline model that does not incorporate PI as a main effect, we were able to evaluate the degree to which the addition of PI as a main effect improved model performance or adjusted the predicted phenological responsiveness to differences in local climate. We validated the predictive power of both models using 10‐fold cross‐validation. Multiple linear regression analyses were performed in JMP Pro 13 (SAS Institute, Cary, North Carolina, USA) and multiple regressions using 10‐fold cross‐validation were performed using Python version 2.7.11 (Oliphant, 2007).
RESULTS
The S. tortuosus herbarium specimens analyzed here were collected between 12 July 1898 and 9 May 1999. The DOY ranged from 88 to 253 (29 March to 10 September; = 182.03 or 1 July, SD = 34.55 days; Fig. 4A). The PI ranged from 1.05 to 3.89 ( = 2.10, SD = 0.69; Fig. 4B). Despite a relatively small sample size (n = 119 specimens), we were able to capture a wide variety of collection dates and phenological progressions in our sample (Fig. 4). The mean number of plants per herbarium sheet used in this study was 2.67 (SD = 2.04 plants).
Figure 4
The distribution of (A) the day of year of collection and (B) the phenological index of the Streptanthus tortuosus herbarium specimens analyzed here (n = 119 specimens). The mean DOY is 182.03 days and the mean PI is 2.10.
The distribution of (A) the day of year of collection and (B) the phenological index of the Streptanthus tortuosus herbarium specimens analyzed here (n = 119 specimens). The mean DOY is 182.03 days and the mean PI is 2.10.To investigate the relationship between DOY and climate, we ran two multiple linear regressions. The first model (Model 1) includes temperature and precipitation parameters as main effects, whereas the second model (Model 2) includes the same climatic parameters in addition to the PI as main effects. Model 2 explains 31% more variation in DOY than Model 1 (R
2 = 0.47 vs. 0.36, respectively) and has a lower overall corrected Akaike information criterion (AICc, 1111.18 vs. 1132.97; Table 2). In order to test the power of these models to predict the DOY of collection among specimens not used in model construction, both models were validated using 10‐fold cross‐validation. The resulting models resulted in an even more dramatic increase in predictive power among models that incorporated PI relative to those that did not (measured by the mean R
2 across all folds; Model 1 R
2 = 21%; Model 2 R
2 = 41%; Appendix S1).
Table 2
Results from the multiple regressions designed to detect the effects of T
max and precipitation on the DOY of specimen collection including (A) the effect tests and (B) the parameter estimates. Model 1 does not account for variation in phenological stage among specimen sheets while Model 2 accounts for this variation by including the phenological index (PI) as a main effect.
A.
Analysis of variance source
df
Sequential SS
F ratio
P value
Model 1
Winter precipitation
1
5389
7.05
<0.01
Spring Tmax
1
48,477
63.47
<0.01
Error
116
88,596
R2
0.36
AICc
1132.97
Model 2
PI
1
16,164
25.66
<0.01
Winter precipitation
1
7263
11.53
<0.01
Spring Tmax
1
46,365
73.61
<0.01
Error
115
72,432
R2
0.47
AICc
1111.18
AICc = corrected Akaike information criterion; PI = phenological index; T
max = maximum temperature.
Results from the multiple regressions designed to detect the effects of T
max and precipitation on the DOY of specimen collection including (A) the effect tests and (B) the parameter estimates. Model 1 does not account for variation in phenological stage among specimen sheets while Model 2 accounts for this variation by including the phenological index (PI) as a main effect.AICc = corrected Akaike information criterion; PI = phenological index; T
max = maximum temperature.Both models detected a significant and quantitatively similar relationship between DOY and spring maximum temperature; DOY advances with increased temperature. Model 1 parameter estimates indicate that DOY advances 4.23 ± 0.53 days/°C (F1,116 = 63.47, P < 0.01), whereas Model 2 parameters indicate that flowering time advances 4.14 ± 0.48 days/°C (F1,115 = 73.61, P < 0.01; Table 2).In both models, DOY is delayed in response to increased spring precipitation. Model 1 parameter estimates indicate that flowering time is delayed by one day for every 58.8‐mm increase in winter precipitation (0.017 ± 0.01 days/mm of precipitation, F1,116 = 7.05, P < 0.01), whereas Model 2 detected that DOY is delayed by one day for every 50‐mm increase in winter precipitation (0.02 ± 0.01 days/mm, F1,115 = 11.53, P = < 0.01; Table 2).Model 2 indicates that PI increases with DOY, independent of variation in the climatic variables included in the model. Among the herbarium specimens, a specimen advances one phenological stage (e.g., from buds to flowers or from flowers to immature fruits) every 17.08 ± 3.37 days (F1,115 = 25.66, P < 0.01; Table 2B). This means that, on average, a mean of 51.24 days elapses between the appearance of buds and the complete conversion of these buds to mature fruits.Although both models predicted qualitatively similar relationships between DOY and climate, the proportion of variance in DOY explained by each parameter in the models differed. In Model 1, the error variance in DOY was 22% higher than in Model 2 (62.9% vs. 51.4%, respectively; Fig. 5). Model 2 has a lower portion of unexplained variance because some of the unexplained variance in Model 1 is explained by the PI in Model 2. The PI explains 11.5% of the variance (Model 2; Fig. 5B). Spring maximum temperature explains a lower proportion of the total variance in Model 2 than in Model 1, likely because some of the variance in PI was incorrectly attributed to spring T
max in Model 1 (32.9% vs. 34.4%, respectively; Fig. 5).
Figure 5
The proportions of variance attributed to each main effect and the model error in (A) Model 1 and (B) Model 2. Including the phenological index (PI) in the model reduces the proportion of total variance in day of year of collection attributed to error. PPT = precipitation; T
max = mean maximum temperature.
The proportions of variance attributed to each main effect and the model error in (A) Model 1 and (B) Model 2. Including the phenological index (PI) in the model reduces the proportion of total variance in day of year of collection attributed to error. PPT = precipitation; T
max = mean maximum temperature.Including the PI allows us to use the parameterized pheno‐climatic model to predict the day of year of peak flowering of S. tortuosus at a given location under either current conditions or future projected climate change scenarios. Given Model 2, for example, we may predict the day of year on which S. tortuosus will be at peak flower (estimated here by a value of PI = 2.5) at a given location with a given set of climatic parameters, in this case winter precipitation (winter PPT) and maximum spring temperature (spring T
max), from the following equation:where 2.5 is a hypothetical value of PI for peak flowering. By inputting forecasted temperature and precipitation parameters for a given location from projected climate models, we can predict a species peak flowering time—or any other phenophase identified by a particular value of the PI—at that location.
DISCUSSION
The work presented here was motivated by four primary objectives. First, we developed a protocol to score the phenological status of imaged herbarium specimens by first counting the number of reproductive organs representing different developmental stages (e.g., buds, open flowers, immature fruits, and mature fruits). This process was facilitated by the use of Cell Counter, a plugin available through the free image processing and analysis software ImageJ. This protocol provides users a fast and easy way to reliably score imaged herbarium specimens. Second, we used these counts to develop a new quantitative metric of a specimen's phenological status: the phenological index. We then demonstrated how it can be used to construct and improve pheno‐climatic models in our analysis of a herbarium‐derived data set composed of S. tortuosus specimens. We found that while including the PI as an independent variable in a pheno‐climatic model does not appear to dramatically alter the resulting model coefficients, it does provide a substantial improvement to the model's predictive power by accounting for variation in DOY caused by collection of specimens at different phenological stages. Third, we tested a series of predictions concerning the phenological response of S. tortuosus to local climate. We found that warmer spring maximum temperatures and drier winters during the year of specimen collection advance the reproductive phenology of S. tortuosus across its range. Finally, we demonstrated how pheno‐climatic models constructed with the PI as an independent variable can be used to estimate the length of the reproductive period as well as forecast the day of year of onset of any reproductive phase for any given set of climatic conditions.
Relationship between climate and flowering date
Even given the relatively small sample size analyzed here, we were able to detect highly significant associations between local climatic conditions in the year of specimen collection and the DOY of our focal specimens of S. tortuosus. The DOY of sampled herbarium specimens advances with increased temperature and is delayed with increased precipitation, which corroborates our predictions concerning the relationship between flowering date and climate. The sensitivity of DOY to temperature observed in S. tortuosus is consistent with that observed in other herbarium‐based studies of intraspecific variation in phenology in relation to climate. For example, Matthews and Mazer (2016) found that, among herbarium specimens collected in flower, the sensitivity of Trillium
ovatum Pursh to temperature is −4.74 days/°C. Similarly, Gaira et al. (2014) investigated species’ sensitivity to temperature in Rhododendron arboreum Sm. using herbarium specimens and found that increasing temperature advanced flowering date (−4.26 days/°C). Both of these studies detected similar sensitivities to temperature to that detected in S. tortuosus (−4.14 days/°C in Model 2; Table 2B).In many species, the relationship between phenology and precipitation remains unclear and can be highly species‐ or community‐specific (Hart et al., 2014; Munson and Sher, 2015; Rawal et al., 2015; Matthews and Mazer, 2016; Hufft et al., 2018). Similar to the pattern detected here, Matthews and Mazer (2016) found that increased precipitation delays flowering time in T. ovatum. Across a diverse group of alpine species, Hufft et al. (2018) also found that precipitation delayed flowering time (0.02 days/mm). Surprisingly few herbarium‐based studies have investigated the impact of precipitation on phenology. Moreover, none have investigated this relationship within water‐limited ecosystems such as California, where precipitation may be expected to be an important factor affecting reproductive phenology (Mazer et al., 2015). Expanding herbarium‐based studies to investigate phenology–precipitation relationships will help us to gain a deeper understanding of how species will be impacted by future climate changes. Newly available high‐resolution climate data (e.g., PRISM and ClimateNA [https://sites.ualberta.ca/~ahamann/data/climatena.html]) will facilitate the testing of more complex models and the detection of more subtle relationships between climate and the timing of distinct phenophases (Wang et al., 2016).
Calculating and incorporating the phenological index into phenological models
Here, we provide a simple and readily available method to score imaged herbarium specimens using the free image analysis software program, ImageJ, and the available plugin, Cell Counter. Cell Counter allows its user to use point‐and‐click movements to accurately count the numbers of reproductive organs representing each of any number of distinct phenological phases, as specified by the user. Because of the ease and simplicity of this protocol, it could be easily incorporated into workflows that include scoring by citizen scientists, especially with the forthcoming widespread availability of imaged herbarium specimens through data aggregators such as Integrated Digitized Biocollections (iDigBio; http://www.idigbio.org) and Global Biodiversity Information Facility (GBIF; http://www.gbif.org).The counts derived from Cell Counter may then be used to calculate a PI that represents a weighted mean of the combined counts (as demonstrated in Equation 1). This protocol can be adapted to many species and would work especially well for those with clear, large, and easily counted reproductive structures or compound reproductive structures (such as those found in the Asteraceae family). Species that may be difficult to score are those with small or indistinct reproductive structures or those for which the transitions between phenophases are ambiguous.When PI was included in the pheno‐climatic model tested here (Model 2), this variable accounted for 11.5% of the variance in flowering date among S. tortuosus specimens (Fig. 5B). A far higher proportion of the total variance in DOY (38.05%) was explained by climatic parameters. Inclusion of the PI reduced the overall error in the model while improving its predictive power. However, in the data set analyzed here, including the PI did not drastically change the regression coefficients of the climatic parameters in the model. Similarly, Pearson (2019) and Ellwood et al. (2019) both found that models including finer‐scale phenological coding (e.g., including only those specimens with >50% flowers) were statistically similar to those models that did not include this finer‐scale coding. Thus, these results indicate that herbarium‐based phenological models that do not incorporate PI still provide accurate assessments of phenological responsiveness to local climate. At the same time, the inclusion of PI not only reduces the amount of unexplained variance in the resulting pheno‐climatic model, but also increases the power of such models to predict the timing of specific phenological events such as flowering onset, peak flowering, or flowering termination. Additionally, inclusion of the PI allowed us to estimate the average total length of the reproductive phase of S. tortuosus specimens as ~51.24 days long. This estimate offers a way to test predictions concerning how climate may influence not only the mean flowering date of focal species but also the length of the reproductive phase, which could be especially useful for investigating intraspecific geographic, temporal, and/or climate‐induced variation in the duration of the reproductive phase. For example, we may predict that, among widespread montane species such as S. tortuosus, specimens collected from more alpine environments will have a shorter reproductive phase than those collected from lower elevations due to the shorter growing season at high elevations (Hunsaker et al., 2012). This prediction could be tested by separating conspecific data sets into groups of specimens representing differing elevations (e.g., high and low elevation). The regression coefficient of the PI may differ between models constructed using these data sets, thereby demonstrating how the duration of reproduction may also differ among them.Including the PI in pheno‐climatic models allows us to create a predictive model that we may use to forecast the day of year of peak flower (or for plants representing any specific value of the PI) for S. tortuosus. By including only two climatic parameters, we were able to construct a model that predicts the day of year of peak flowering among our sampled herbarium specimens with 47% accuracy (Table 2B, Equation 2). With a larger data set, we can improve these models by including other climatic parameters such as relative humidity, vapor‐pressure deficit, or winter or summer temperature. Given the millions of herbarium specimens now available for research, these pheno‐climatic models can be constructed for many species, and ultimately combined to give us a broader understanding of how climate change may affect not only the reproductive phenology of individual species but also the collective phenology of plant communities (Park and Mazer, 2019).One of the main goals of herbarium‐based studies is to investigate long‐term shifts in flowering date through time to determine whether the seasonal cycles of plants have been affected by recent temperature increases. Some of these studies have successfully detected advances in flowering date through time (Molnár et al., 2012; Panchen et al., 2012; Searcy, 2012), whereas others have failed to find an effect even for species that were found to be sensitive to changes in temperature (Hart et al., 2014; Davis et al., 2015; Park and Schwartz, 2015). For example, Hart et al. (2014) found that the flowering date of Rhododendron species was sensitive to changes in annual average temperature (−2.27 days/°C); therefore, they expected that because mean temperature had increased during the study period (1952–2009), they would detect a temporal advance in flowering date. However, they failed to detect a statistically significant phenological shift. The variation in phenological stage among specimens may have obscured the true relationship across the sampled decades. Including the PI may be especially useful in models designed to detect shifts in flowering date through time because such shifts are likely to be small and difficult to detect. Consequently, reducing the error variance in the model due to variation among specimens in their phenological status will likely improve our ability to detect temporal shifts in flowering date while also helping to improve the fit and accuracy of pheno‐climatic models.Because of their extensive geographic, temporal, and taxonomic record of plant occurrences, herbarium specimen–based studies provide a promising way to investigate the relationship between flowering time and climate. The new metric introduced here, the phenological index, should reliably reduce error variance in flowering date derived from herbarium collections and improve the predictive capacity of phenological models. Although scoring reproductive phenology using the ImageJ protocol described here does require considerable effort, promising improvements in the automated annotation of specimens with deep learning will expedite the scoring process and ultimately provide us with high‐resolution phenological data with which to construct phenological indices (PIs) and to improve pheno‐climatic models (Lorieul et al., 2019).In our multivariate models for S. tortuosus, the inclusion of PI as an independent variable reduced the resulting error variance in the DOY among specimens while increasing the model's predictive power and decreasing the AICc. The PI also provides a way to quantify the reproductive period of plants from herbarium specimens and allows us to estimate not only how climate affects flowering dates but also how climate may affect the length of the reproductive period. Moreover, pheno‐climatic models constructed with the PI can be used to forecast the day of year of a specific phenophase, given any specified set of climatic parameters.APPENDIX S1. Ten‐fold cross‐validation for pheno‐climatic Models 1 and 2.Click here for additional data file.
Authors: Elsa E Cleland; Isabelle Chuine; Annette Menzel; Harold A Mooney; Mark D Schwartz Journal: Trends Ecol Evol Date: 2007-05-02 Impact factor: 17.712
Authors: Daniel Primack; Carolyn Imbres; Richard B Primack; Abraham J Miller-Rushing; Peter Del Tredici Journal: Am J Bot Date: 2004-08 Impact factor: 3.844