Jeremy A. Miller; Joshua H. Miller; Dinh-Sac Pham; Kevin K. Beentjes

Biographical details

Jeremy A. Miller; Joshua H. Miller; Dinh-Sac Pham; Kevin K. Beentjes Cyberdiversity: Improving the Informatic Value of Diverse Tropical Arthropod Inventories…

Abstract In an era of biodiversity crisis, arthropods have great potential to inform conservation assessment and test hypotheses about community assembly. This is because their relatively narrow geographic distributions and high diversity offer high-resolution data on landscape-scale patterns of biodiversity. However, a major impediment to the more widespread application of arthropod data to a range of scientific and policy questions is the poor state of modern arthropod taxonomy, especially in the tropics.
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Jeremy A. Miller; Joshua H. Miller; Dinh-Sac Pham; Kevin K. Beentjes Cyberdiversity: Improving the Informatic Value of Diverse Tropical Arthropod Inventories…

The cyberdiversity approach is a call to researchers to share data that facilitate the reconciliation of inventory results across studies, multiplying the number of sites available for analysis. The ultimate goal is to accumulate enough reconciled inventory points to meaningfully model patterns of diversity on regional, continental, and even global scales. With data from only four sites currently available for comparison (three in Vietnam, one in Thailand) , we cannot yet provide a definitive analysis of large-scale biodiversity patterns.
Source: Wikisource

Jeremy A. Miller; Joshua H. Miller; Dinh-Sac Pham; Kevin K. Beentjes Cyberdiversity: Improving the Informatic Value of Diverse Tropical Arthropod Inventories…

By parameterizing our exponential diversity-decay model, we gain two pieces of biological insight: (1) an estimate of the similarity of two samples taken from, essentially, the same locality (s0; when d = 0) , which provides some indication of sample completeness, underlying diversity, and habitat heterogeneity, and (2) the distance across which community similarity decays by half, (the “halving distance”, d0.5) :
Because of the nature of exponential curves, this halving distance is independent of placement along the curve.
Source: Wikisource

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