1972
DOI: 10.1007/bf02521971
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Parameter estimates from mark‐recapture experiments on two populations subject to migration and death

Abstract: SummaryA model is developed for a triple catch marking experiment on two areas with migration between the two areas and death or emigration occurring. Estimates of the parameters of the model are derived. Some of these estimates are shown to be suitable even under certain restrictions on migration (e.g. animals may be restricted to a single transfer in the course of the experiment). Variances of the estimates were not derived but some rules were developed, based on computer simulations, to guide the experiment… Show more

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Cited by 200 publications
(140 citation statements)
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“…Because MARK does not include JMV models, we used M-SURGE to complete this step of the analyses. Unlike the conditional ArnasonSchwarz model (CAS; Arnason 1972, Schwarz et al 1993 in which recapture probabilities are dependent only on the current state, JMV models also consider the previous state. Thus, a JMV model was the most appropriate type of multistate model to test the hypothesis that blood sampling affected recapture probability of kingbirds.…”
Section: Methodsmentioning
confidence: 99%
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“…Because MARK does not include JMV models, we used M-SURGE to complete this step of the analyses. Unlike the conditional ArnasonSchwarz model (CAS; Arnason 1972, Schwarz et al 1993 in which recapture probabilities are dependent only on the current state, JMV models also consider the previous state. Thus, a JMV model was the most appropriate type of multistate model to test the hypothesis that blood sampling affected recapture probability of kingbirds.…”
Section: Methodsmentioning
confidence: 99%
“…Even in a simple survival analysis, failure to take the probability of recapture and of temporary emigration from the study area into account can lead to inaccurate estimates of survival (Martin et al 1995). A better approach is to utilize methods that account for recapture probabilities and temporary emigration, such as the Cormack-Jolly-Seber (CJS) model (Cormack 1964, Jolly 1965, Seber 1965, and generalizations of this model, such as multistate capture-recapture models (Arnason 1972(Arnason , 1973Schwarz et al 1993). The latter would be the more appropriate choice for determining whether drawing blood increases the probability of death, because multistate models, unlike the traditional CJS model, allow for categorical variables that may change over an individual's life (e.g., a state variable such as whether or not a blood sample was drawn).…”
Section: Introductionmentioning
confidence: 99%
“…Conversely, if an individual is assigned to a partial state m ∈ P, there is uncertainty with regard to their true state. A typical encounter history for an individual may be expressed as x = {x (1) , . .…”
Section: Capture Historiesmentioning
confidence: 99%
“…Proof of equation (2) We initially consider the form given for Q s,t (r i , r j , z s+1:t ) in equation (1). Initially consider the case s = t (i.e.…”
Section: Acknowledgementmentioning
confidence: 99%
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