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American Bison - Buffalo Field Campaign

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Appropriate facilities usually include custom sized and<br />

constructed chutes and alleyways, crash gates, and chute<br />

crowding tubes. It is expensive to construct facilities safe for<br />

bison (and the people working with them), and we strongly<br />

recommend visiting facilities that have proven to be safe<br />

and effective. Highly credible facilities include those at YNP<br />

(Gardiner, Montana), the Baca Ranch (Colorado), Badlands<br />

National Park (South Dakota), and EINP (Alberta).<br />

9.7 Modelling to Assess <strong>Bison</strong><br />

Populations and Habitat<br />

Computer models are routinely used to improve our<br />

understanding of bison population and disease dynamics,<br />

and to forecast probable genetic consequences resulting from<br />

particular management actions. In the future, we should expect<br />

even more widespread use of quantitative models, which can,<br />

and likely will, be used for a broad range of purposes. A detailed<br />

treatise on modelling is well beyond the scope of this plan. The<br />

main goals of this section are, therefore, to provide readers<br />

with the minimal background necessary to seriously consider<br />

the utility of using an existing model, or of constructing a new<br />

management-oriented model, and to provide sufficient insight<br />

to the modelling process, that they can reasonably evaluate the<br />

validity and usefulness of model results, or at least ask questions<br />

that will help resolve these issues.<br />

For conservation purposes, population viability analysis (PVA)<br />

and population habitat viability assessment (PHVA) have<br />

become common, and important, approaches for assessing<br />

existing populations and for evaluating potential restoration<br />

or reintroduction projects. We restrict PVA and PHVA to<br />

analyses that employ quantitative modelling to assess the<br />

risk of extinction, or which attain a quantitative population<br />

threshold greater than extinction (“quasi-extinction”, from<br />

Ginzburg et al. 1982; Burgman et al. 1992; Ralls et al. 2002).<br />

Other thresholds for evaluation could include attaining a<br />

specified level of inbreeding depression or allelic diversity, or<br />

estimating the likelihood that a proposed introduction plan will<br />

result in establishment. Conclusions drawn from expert panels,<br />

committees, and other source of opinions, in the absence of a<br />

quantitative model, do not constitute a PVA (Reed et al. 2002).<br />

PHVA is a much broader process than PVA, and includes<br />

evaluation of geographical, social, regulatory, and ecological<br />

considerations that may significantly affect a species. The PHVA<br />

process includes a broad range of stakeholders and leads to<br />

specific recommendations for conserving a species in the area<br />

considered (http://www.cbsg.org/cbsg/phva/index.asp). Viability<br />

analysis is important to bison conservation because so many<br />

bison populations are small and clearly at risk, and because we<br />

have a rich knowledge of factors necessary to conduct credible<br />

and insightful evaluations.<br />

100 <strong>American</strong> <strong>Bison</strong>: Status Survey and Conservation Guidelines 2010<br />

The small size of many bison herds has raised concerns about<br />

retention of genetic diversity, and these concerns motivated<br />

detailed simulations to evaluate effects of management actions<br />

on retention of genetic variation in bison herds (Gross et al.<br />

2006; Halbert et al. 2005; Wilson and Zittlau 2004). Other<br />

modelling studies have focused on brucellosis dynamics and its<br />

control in bison (Dobson and Meagher 1996; Gross et al. 1998;<br />

2002; Peterson et al. 1991; Treanor et al. 2007) and on illustrating<br />

population dynamics of bison (Brodie 2008). All wildlife models<br />

are ultimately limited by data availability, and model results<br />

can be misleading when forecasts are presented with an<br />

apparent precision that is not justified by the underlying model<br />

assumptions, structure, or the accuracy of model parameters<br />

(Ralls et al. 2002; Reed et al. 2002). In general, the most<br />

appropriate use of simulation model results is to evaluate the<br />

merits of alternative management actions, rather than to define<br />

an absolute threshold population size. In particular, minimum<br />

critical population sizes may be sensitive to small errors in<br />

parameter estimates, or to the functional structure of strong<br />

environmental perturbations.<br />

9.7.1 Guidelines for using computer simulations<br />

The first critical step is to clearly define the objectives of the<br />

modelling exercise. If the intent is to evaluate management<br />

actions, the best objectives are quantitative, specific, time-<br />

bound, and consist of “treatment” variables (e.g., number of<br />

founders, number or proportion removed) that can reasonably be<br />

simulated by a computer model. A good objective must include<br />

the likelihood of achieving the desired results, the quantitative<br />

value of a threshold, and a time horizon. For example, a bison<br />

PVA used the genetic objective to achieve a 90% probability of<br />

retaining 90% of currently observed selectively neutral genetic<br />

heterozygosity for 200 years (Gross et al. 2006).<br />

Below, we list steps that will be required to construct a computer<br />

model to support bison conservation. A number of recent<br />

treatises provide more detailed information about this process<br />

(we especially recommend Burgman et al. 1993; Bessinger<br />

and Westphal 1998; Bessinger and McCullough 2002; Hilborn<br />

and Mangel 1997). Although we list steps sequentially, most<br />

modelling exercises are iterative and involve simultaneously<br />

working through a number of these tasks and revisiting them as<br />

more information or insight becomes available.<br />

1. Clearly articulate the objectives of the modelling exercise. It is<br />

essential to clearly identify a small, discrete set of “treatments”<br />

and “responses”.<br />

What management must be evaluated?<br />

What is the relevant time frame?<br />

What model outputs are to be evaluated?

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