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. 2012;7(12):e52762.
doi: 10.1371/journal.pone.0052762. Epub 2012 Dec 20.

Detection and plant monitoring programs: lessons from an intensive survey of Asclepias meadii with five observers

Affiliations

Detection and plant monitoring programs: lessons from an intensive survey of Asclepias meadii with five observers

Helen M Alexander et al. PLoS One. 2012.

Abstract

Monitoring programs, where numbers of individuals are followed through time, are central to conservation. Although incomplete detection is expected with wildlife surveys, this topic is rarely considered with plants. However, if plants are missed in surveys, raw count data can lead to biased estimates of population abundance and vital rates. To illustrate, we had five independent observers survey patches of the rare plant Asclepias meadii at two prairie sites. We analyzed data with two mark-recapture approaches. Using the program CAPTURE, the estimated number of patches equaled the detected number for a burned site, but exceeded detected numbers by 28% for an unburned site. Analyses of detected patches using Huggins models revealed important effects of observer, patch state (flowering/nonflowering), and patch size (number of stems) on probabilities of detection. Although some results were expected (i.e. greater detection of flowering than nonflowering patches), the importance of our approach is the ability to quantify the magnitude of detection problems. We also evaluated the degree to which increased observer numbers improved detection: smaller groups (3-4 observers) generally found 90 - 99% of the patches found by all five people, but pairs of observers or single observers had high error and detection depended on which individuals were involved. We conclude that an intensive study at the start of a long-term monitoring study provides essential information about probabilities of detection and what factors cause plants to be missed. This information can guide development of monitoring programs.

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Conflict of interest statement

Competing Interests: The authors have declared that no competing interests exist.

Figures

Figure 1
Figure 1. Probabilities of detection for observers A – E calculated from a Huggins model.
Probabilities were calculated for flowering (filled symbols) and nonflowering (open symbols) patches with 1 (triangle), 2 (circle), 3 (square) and >4 (diamond) stems per patch for a) burned and b) unburned prairie sites. Symbols are offset so that SE values can be examined. Lines connect values for the same patch state and size for different observers.
Figure 2
Figure 2. Probability of detection of patches depending on the number of observers per group.
Numbers of observers per group range from 1 – 5; probabilities shown are p1, p2, p3, p4, and p5, defined as the probability that at least one observer in a group of defined size will detect patches; see text). For each group size, probabilities are indicated for four categories (all vs. only nonflowering patches, burned vs. unburned site). For group size 5, a single detection probability was calculated for each category (see equation 1). For group sizes 2–4, probabilities of detection are indicated for all combinations of the number of observers (10 combinations for 2 and 3 observers, 5 combinations for 4 observers; see text). For group size 1, five values are shown, corresponding to the observer-specific detection probabilities for the five observers in the actual study. Bars are SE of a common variance.

References

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