社论与新闻

IF 16.4 1区 化学 Q1 CHEMISTRY, MULTIDISCIPLINARY Accounts of Chemical Research Pub Date : 2022-07-18 DOI:10.1643/t2022048
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In Table 1, the value for D. wrighti was averaged with survival estimates from other sources yielding values of 0.593, 0.593, 0.593, 0.233, 0.593, and 0.252 for age 0, 1, 2, 3, 4, and 5þ survival, respectively, and these, in the same order, should have been 0.695, 0.695, 0.695, 0.335, 0.695, and 0.360. We used average agespecific survival rates across all species (as shown in Table 1) in the base version of the matrix model, which were given as 0.504, 0.472, 0.535, 0.575, 0.623, and 0.629 for age 0, 1, 2, 3, 4, and 5þ survival, respectively, but should have been 0.543, 0.507, 0.570, 0.604, 0.652, and 0.659. The largest difference between the values originally listed and the corrected values is 0.039. Because we used the mean values in Table 1 only as a starting point for the matrix models, and then varied those values widely as part of the sensitivity analysis, a change in starting values of up to 0.039 is relatively inconsequential, and does not result in a change to our conclusions. The survival estimates from Bruce (2013) were not included in the regression analyses examining potential relationships between survival and study duration, snout–vent length at maturity, or age at maturity (Figure 2, page 932), and so the interpretations of those relationships remain unchanged. However, Figure 3 (page 934) contains nine isocline plots showing the stable population curves under various matrix model scenarios, with estimates from the literature plotted as points, and in these plots, the incorrect survival estimates attributed to Bruce (2013; 0.215 and 0.276) are shown as the two lowest values for Desmognathus. Plotting the correct values (0.460 and 0.480) removes what are arguably two of the most extreme outliers, but the correct values still fall well to the left of the stable population curves, thereby leaving the overall interpretation, that most survival estimates in the literature are lower than what would likely support a stable population, unchanged. 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引用次数: 0

摘要

关于Jillian S. Howard和John C. Maerz的“陆地蝾螈在多齿齿科的估计生命率的回顾和综合”,发表在《鱼类学与爬虫学》109(4),929-939页(DOI: 10.1643/h2020079)。Richard Bruce博士提请我们注意,我们根据Bruce(2013: 266)中表3报告的瞬时死亡率错误地计算了生存率,好像这些死亡率是有限的。因此,我们生成的值分别为0.215和0.276(作为所有生命阶段的单一比率),而正确的比率分别为0.460和0.480。这些数值在表1 (Howard and Maerz, 2021: 931)和可在线获得的补充表中得到了再现。在表1中,wrighti的值与其他来源的生存估计值分别为0.593、0.593、0.593、0.233、0.593和0.252,年龄分别为0岁、1岁、2岁、3岁、4岁和5岁,按相同的顺序,这些值应该是0.695、0.695、0.695、0.335、0.695和0.360。我们在矩阵模型的基础版本中使用了所有物种的平均年龄特异性存活率(如表1所示),0、1、2、3、4和5岁存活率分别为0.504、0.472、0.535、0.575、0.623和0.629,但应该是0.543、0.507、0.570、0.604、0.652和0.659。最初列出的值与修正值之间的最大差异为0.039。由于我们仅将表1中的平均值用作矩阵模型的起点,然后将这些值广泛地变化作为敏感性分析的一部分,因此高达0.039的起始值变化相对无关紧要,并且不会导致我们的结论发生变化。Bruce(2013)的生存估计不包括在回归分析中,该分析考察了生存与研究持续时间、成熟时的口鼻长度或成熟时的年龄之间的潜在关系(图2,第932页),因此对这些关系的解释保持不变。然而,图3(第934页)包含9个等斜线图,显示了各种矩阵模型情景下的稳定种群曲线,并将文献中的估计值绘制为点,在这些图中,Bruce (2013;为0.215和0.276)。绘制正确的值(0.460和0.480)去除了两个最极端的异常值,但正确的值仍然落在稳定人口曲线的左侧,从而留下了总体解释,即文献中的大多数生存估计低于可能支持稳定人口的值,不变。最后,在讨论部分(第935页)中,我们引用了Bruce(2013)作为所检查的任何属的两个最低估计的来源,而实际上,该出版物的真实值更接近报告值的中间值。然而,我们对Bruce(2013)中方法局限性的评估仍然是正确的,即瞬时死亡率的计算没有考虑到不完善的检测或临时移民率。我们真诚地为这个错误向Bruce博士道歉,我们希望这篇笔记能够为那些可能会花时间详细评估我们方法的人提供足够的澄清。
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EDITORIAL NOTES AND NEWS
N OTE on ‘‘Review and Synthesis of Estimated Vital Rates for Terrestrial Salamanders in the Family Plethodontidae’’ by Jillian S. Howard and John C. Maerz, published in Ichthyology & Herpetology 109(4), pages 929–939 (DOI: 10.1643/h2020079). Dr. Richard Bruce brought to our attention that we incorrectly calculated survival rates from the instantaneous mortality rates reported in Table 3 in Bruce (2013: 266) as though those mortality rates were finite. Consequently, we generated values of 0.215 for Desmognathus aeneus and 0.276 for D. wrighti (as single rates for all life stages), while the correct rates are 0.460 for D. aeneus and 0.480 for D. wrighti. These values were reproduced in both Table 1 (Howard and Maerz, 2021: 931) and in the supplementary table available online. In Table 1, the value for D. wrighti was averaged with survival estimates from other sources yielding values of 0.593, 0.593, 0.593, 0.233, 0.593, and 0.252 for age 0, 1, 2, 3, 4, and 5þ survival, respectively, and these, in the same order, should have been 0.695, 0.695, 0.695, 0.335, 0.695, and 0.360. We used average agespecific survival rates across all species (as shown in Table 1) in the base version of the matrix model, which were given as 0.504, 0.472, 0.535, 0.575, 0.623, and 0.629 for age 0, 1, 2, 3, 4, and 5þ survival, respectively, but should have been 0.543, 0.507, 0.570, 0.604, 0.652, and 0.659. The largest difference between the values originally listed and the corrected values is 0.039. Because we used the mean values in Table 1 only as a starting point for the matrix models, and then varied those values widely as part of the sensitivity analysis, a change in starting values of up to 0.039 is relatively inconsequential, and does not result in a change to our conclusions. The survival estimates from Bruce (2013) were not included in the regression analyses examining potential relationships between survival and study duration, snout–vent length at maturity, or age at maturity (Figure 2, page 932), and so the interpretations of those relationships remain unchanged. However, Figure 3 (page 934) contains nine isocline plots showing the stable population curves under various matrix model scenarios, with estimates from the literature plotted as points, and in these plots, the incorrect survival estimates attributed to Bruce (2013; 0.215 and 0.276) are shown as the two lowest values for Desmognathus. Plotting the correct values (0.460 and 0.480) removes what are arguably two of the most extreme outliers, but the correct values still fall well to the left of the stable population curves, thereby leaving the overall interpretation, that most survival estimates in the literature are lower than what would likely support a stable population, unchanged. Finally, in the discussion section (page 935), we cited Bruce (2013) as the source of two of the lowest estimates for any genus examined, when in fact, the true values from that publication are closer to the midrange of reported values. However, our assessment of the limitations of the methods in Bruce (2013), that calculation of instantaneous mortality rates does not account for imperfect detection or temporary emigration rates, is still correct. We sincerely apologize to Dr. Bruce for this error, and we hope this note provides sufficient clarification for those who may take the time to assess our methods in detail.
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来源期刊
Accounts of Chemical Research
Accounts of Chemical Research 化学-化学综合
CiteScore
31.40
自引率
1.10%
发文量
312
审稿时长
2 months
期刊介绍: Accounts of Chemical Research presents short, concise and critical articles offering easy-to-read overviews of basic research and applications in all areas of chemistry and biochemistry. These short reviews focus on research from the author’s own laboratory and are designed to teach the reader about a research project. In addition, Accounts of Chemical Research publishes commentaries that give an informed opinion on a current research problem. Special Issues online are devoted to a single topic of unusual activity and significance. Accounts of Chemical Research replaces the traditional article abstract with an article "Conspectus." These entries synopsize the research affording the reader a closer look at the content and significance of an article. Through this provision of a more detailed description of the article contents, the Conspectus enhances the article's discoverability by search engines and the exposure for the research.
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