The influence of habitat alteration on density of invading white-tailed deer should not be discounted

IF 10.8 1区 环境科学与生态学 Q1 BIODIVERSITY CONSERVATION
Andrew Barnas, Brad Anholt, A. Cole Burton, Kathleen Carroll, Steeve D. Côté, Marco Festa-Bianchet, John Fryxell, Martin-Hugues St-Laurent, Jason T. Fisher
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However, recently Dickie et al. (<span>2024</span>) suggested instead climate is the primary driver of spatial variation in white-tailed deer density in Canada's boreal forest. These findings garnered significant media attention (CBC, <span>2024</span>; NPR, <span>2024</span>) with direct implications for conservation actions, specifically habitat protection and restoration efforts. We generally agree with the authors' conclusion that spatial variation in winter severity impacts deer population density, but we contend their conclusion on negligible impact of habitat alteration was compromised by their method of transforming explanatory variables and insufficient data for their model.</p><p>The resulting coefficients from regression analyses with min-max scaled variables are interpreted as the change in the response variable, with an increase in the explanatory variable from the lowest to highest observed value.</p><p>Here, variables are transformed to quantify the difference of each observation from the mean in terms of standard deviations, whereby the data distribution is scaled to a mean of zero and standard deviation of one. Regression coefficients from z-standardized data represent the estimated change in the response variable per one unit increase in explanatory variables, where one unit represents one standard deviation in the z-standardized data.</p><p>Both transformations improve direct comparison between regression coefficients for variables measured on different scales, but differences in the algebraic transformation have considerable impact on conclusions. To demonstrate that Dickie et al. (<span>2024</span>)'s conclusions are sensitive to transformations, we z-standardized their original data and re-ran their global model examining effects of several variables on white-tailed deer density. Using min-max scaling, the authors originally reported negative statistically significant effects of Climate Dimension 1 (<i>β</i> = −6.794 ± 2.523, <i>p</i> &lt; .007) and negative but insignificant effect of % Habitat Alteration (<i>β</i> = −0.328 ± 2.060, P = 0.873) (their Table 2). However, when using z-standardized data, we found a different conclusion of approximately equal magnitude but opposing effects of Climate Dimension 1 (<i>β</i> = −0.907 ± 0.286, <i>p</i> &lt; .002) and % Habitat Alteration (<i>β</i> = 0.926 ± 0.307, <i>p</i> &lt; .003, Figure 1).</p><p>Importantly, Dickie et al. (<span>2024</span>) describe a large dataset: “<i>…300 remote cameras across 12 replicated 50km</i><sup><i>2</i></sup> <i>landscapes over 5 years</i>.” and, “<i>Camera traps operated between 53,506 and 96,096 trap days from 2017 to 2021</i>”. However, the authors collapsed their response variable into a single mean density estimate for each camera cluster per year. The global model containing seven fixed effects (intercept, three “direct” effects, and three interactions), and two random effects, relies on only 53 data points. With a generous guideline of a minimum of 10 observations per treatment (Bolker et al., <span>2009</span>), their model has insufficient data to robustly estimate parameters of interest. This is likely the cause of large standard errors reported in their Table 2. The authors do admit estimates are imprecise, but do little to temper interpretations on climate vs. habitat alteration. We therefore constructed reduced models, which corroborate approximately equal but opposite effects of climate and habitat alteration on predicted deer density (Supplemental Materials S1).</p><p>Our reanalysis suggests both climate and habitat alteration drive density of white-tailed deer, but more extensive data across their Canadian range is required to estimate this properly. Parsing out the relative and interacting roles of these variables will be notoriously difficult at the landscape scale. 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引用次数: 0

Abstract

White-tailed deer (Odocoileus virginianus) range expansion into boreal forests facilitates wolf (Canis lupus) population growth in many parts of Canada and is associated with caribou (Rangifer tarandus caribou) declines (Latham et al., 2011). Several works across Canada have demonstrated anthropogenic landscape change subsidizes forage available to white-tailed deer (Darlington et al., 2022; Fisher et al., 2020). However, recently Dickie et al. (2024) suggested instead climate is the primary driver of spatial variation in white-tailed deer density in Canada's boreal forest. These findings garnered significant media attention (CBC, 2024; NPR, 2024) with direct implications for conservation actions, specifically habitat protection and restoration efforts. We generally agree with the authors' conclusion that spatial variation in winter severity impacts deer population density, but we contend their conclusion on negligible impact of habitat alteration was compromised by their method of transforming explanatory variables and insufficient data for their model.

The resulting coefficients from regression analyses with min-max scaled variables are interpreted as the change in the response variable, with an increase in the explanatory variable from the lowest to highest observed value.

Here, variables are transformed to quantify the difference of each observation from the mean in terms of standard deviations, whereby the data distribution is scaled to a mean of zero and standard deviation of one. Regression coefficients from z-standardized data represent the estimated change in the response variable per one unit increase in explanatory variables, where one unit represents one standard deviation in the z-standardized data.

Both transformations improve direct comparison between regression coefficients for variables measured on different scales, but differences in the algebraic transformation have considerable impact on conclusions. To demonstrate that Dickie et al. (2024)'s conclusions are sensitive to transformations, we z-standardized their original data and re-ran their global model examining effects of several variables on white-tailed deer density. Using min-max scaling, the authors originally reported negative statistically significant effects of Climate Dimension 1 (β = −6.794 ± 2.523, p < .007) and negative but insignificant effect of % Habitat Alteration (β = −0.328 ± 2.060, P = 0.873) (their Table 2). However, when using z-standardized data, we found a different conclusion of approximately equal magnitude but opposing effects of Climate Dimension 1 (β = −0.907 ± 0.286, p < .002) and % Habitat Alteration (β = 0.926 ± 0.307, p < .003, Figure 1).

Importantly, Dickie et al. (2024) describe a large dataset: “…300 remote cameras across 12 replicated 50km2 landscapes over 5 years.” and, “Camera traps operated between 53,506 and 96,096 trap days from 2017 to 2021”. However, the authors collapsed their response variable into a single mean density estimate for each camera cluster per year. The global model containing seven fixed effects (intercept, three “direct” effects, and three interactions), and two random effects, relies on only 53 data points. With a generous guideline of a minimum of 10 observations per treatment (Bolker et al., 2009), their model has insufficient data to robustly estimate parameters of interest. This is likely the cause of large standard errors reported in their Table 2. The authors do admit estimates are imprecise, but do little to temper interpretations on climate vs. habitat alteration. We therefore constructed reduced models, which corroborate approximately equal but opposite effects of climate and habitat alteration on predicted deer density (Supplemental Materials S1).

Our reanalysis suggests both climate and habitat alteration drive density of white-tailed deer, but more extensive data across their Canadian range is required to estimate this properly. Parsing out the relative and interacting roles of these variables will be notoriously difficult at the landscape scale. Our reanalysis illustrates inherent risk of drawing potentially erroneous conclusions following different analytical decisions that produce contrasting results (Gould et al. 2023). This is particularly problematic when conclusions are presented in social debates with direct impacts on conservation decisions by government authorities, as in woodland caribou conservation (CBC, 2024). Given effective conservation actions depends on high-quality evidence, claims of which variables do and do not affect density of white-tailed deer in the boreal forest based on specific analytical decisions must be scrutinized.

Andrew Barnas: Conceptualization; formal analysis; writing – original draft; writing – review and editing. Brad Anholt: Conceptualization; writing – original draft; writing – review and editing. A. Cole Burton: Conceptualization; writing – original draft; writing – review and editing. Kathleen Carroll: Conceptualization; writing – original draft; writing – review and editing. Steeve D. Côté: Conceptualization; writing – original draft; writing – review and editing. Marco Festa-Bianchet: Conceptualization; writing – original draft; writing – review and editing. John Fryxell: Conceptualization; writing – original draft; writing – review and editing. Martin-Hugues St-Laurent: Conceptualization; writing – original draft; writing – review and editing. Jason T. Fisher: Conceptualization; formal analysis; writing – original draft; writing – review and editing.

We have no conflict of interest to declare.

Abstract Image

不应忽视生境改变对入侵白尾鹿密度的影响
白尾鹿(Odocoileus virginianus)的活动范围扩大到北方森林,促进了加拿大许多地区狼(Canis lupus)数量的增长,并与驯鹿(Rangifer tarandus caribou)数量的减少有关(Latham 等人,2011 年)。加拿大各地的一些研究表明,人为景观变化补贴了白尾鹿可用的饲料(Darlington 等人,2022 年;Fisher 等人,2020 年)。然而,最近 Dickie 等人(2024 年)提出,气候反而是加拿大北方森林白尾鹿密度空间变化的主要驱动因素。这些发现引起了媒体的极大关注(加拿大广播公司,2024 年;全国公共广播电台,2024 年),对保护行动,特别是栖息地保护和恢复工作产生了直接影响。我们基本同意作者的结论,即冬季严重程度的空间变化会影响鹿的种群密度,但我们认为他们关于栖息地改变的影响可以忽略不计的结论受到了他们转换解释变量的方法和模型数据不足的影响。使用最小-最大比例变量进行回归分析得出的系数被解释为响应变量的变化,即解释变量从最低观测值到最高观测值的增加。来自 z 标准化数据的回归系数表示解释变量每增加一个单位,反应变量的估计变化,其中一个单位表示 z 标准化数据中的一个标准差。两种变换都可以改善不同尺度测量变量回归系数之间的直接比较,但代数变换的不同会对结论产生相当大的影响。为了证明 Dickie 等人(2024 年)的结论对变换很敏感,我们对他们的原始数据进行了 z 标准化,并重新运行了他们的全局模型,考察了几个变量对白尾鹿密度的影响。使用最小-最大缩放比例,作者最初报告了气候维度 1 的负统计显著效应(β = -6.794 ± 2.523,P &lt; .007)和栖息地改变百分比的负但不显著效应(β = -0.328 ± 2.060,P = 0.873)(表 2)。然而,当使用 z 标准化数据时,我们发现了不同的结论,即气候维度 1(β = -0.907 ± 0.286,P &lt; .002)和栖息地改变百分比(β = 0.926 ± 0.307,P &lt; .003,图 1)的影响大小大致相同,但却相反:重要的是,Dickie 等人(2024 年)描述了一个大型数据集:"......在 5 年时间里,300 台远程相机在 12 个重复的 50 平方公里的地貌上进行拍摄","从 2017 年到 2021 年,相机诱捕器在 53506 到 96096 个诱捕日之间运行"。然而,作者将其响应变量折叠为每年每个相机群的单一平均密度估计值。包含七个固定效应(截距、三个 "直接 "效应和三个交互效应)和两个随机效应的全局模型仅依赖于 53 个数据点。按照每个处理至少 10 个观测点的宽松准则(Bolker 等人,2009 年),他们的模型没有足够的数据来稳健地估计感兴趣的参数。这很可能是表 2 中报告的标准误差较大的原因。作者承认估计值并不精确,但对气候与栖息地改变的解释却没有什么帮助。因此,我们构建了简化模型,证实气候和栖息地改变对预测鹿密度的影响大致相同,但却相反(补充材料 S1)。我们的重新分析表明,气候和栖息地改变都会推动白尾鹿的密度,但要正确估计这一点,还需要加拿大各地更广泛的数据。在地貌尺度上,解析这些变量的相对作用和相互作用是非常困难的。我们的重新分析表明,在不同的分析决策产生截然不同的结果后,可能会得出错误的结论(Gould 等,2023 年)。当结论在社会辩论中提出,并对政府当局的保护决策产生直接影响时(如林地驯鹿保护(CBC,2024 年)),这种情况尤其成问题。鉴于有效的保护行动取决于高质量的证据,因此必须仔细审查基于具体分析决定的关于哪些变量会影响或不会影响北方森林中白尾鹿密度的说法:构思;正式分析;写作--原稿;写作--审阅和编辑。布拉德-安霍尔特概念化;写作--原稿;写作--审阅和编辑。A. 科尔-伯顿概念化;写作--原稿;写作--审阅和编辑。
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来源期刊
Global Change Biology
Global Change Biology 环境科学-环境科学
CiteScore
21.50
自引率
5.20%
发文量
497
审稿时长
3.3 months
期刊介绍: Global Change Biology is an environmental change journal committed to shaping the future and addressing the world's most pressing challenges, including sustainability, climate change, environmental protection, food and water safety, and global health. Dedicated to fostering a profound understanding of the impacts of global change on biological systems and offering innovative solutions, the journal publishes a diverse range of content, including primary research articles, technical advances, research reviews, reports, opinions, perspectives, commentaries, and letters. Starting with the 2024 volume, Global Change Biology will transition to an online-only format, enhancing accessibility and contributing to the evolution of scholarly communication.
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