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Choice of sampling effort in a Schnabel census for accurate population size estimates

Choice of sampling effort in a Schnabel census for accurate population size estimates
Choice of sampling effort in a Schnabel census for accurate population size estimates
Population size estimation has long been a key area of interest across various fields. The Schnabel census, a widely applied capture–recapture method, is commonly used for population estimation. However, the topic of sampling effort in Schnabel census studies remains insufficiently explored. This study aims to determine the required sampling effort in Schnabel census studies, considering different levels of capture success rates and population heterogeneity. To address this, the number of capture occasions, T, is adjusted to achieve different probabilities of missing observation, p0<![CDATA[p_0]]>, with the goal of maintaining an appropriate width of the confidence interval. Specifically, maintaining p0<0.5<![CDATA[p_0 < 0.5]]> could limit uncertainty to within 20% of the true population size for N≥<![CDATA[N \ge]]> 100. Zero-truncated counting distribution was applied by fitting three models: binomial, beta-binomial, and binomial mixture. The findings reveal an exponential relationship between the desired success capture rate and the required number of capture occasions. Additionally, lower detectability requires more capture occasions to achieve the same level of capture success rate compared to higher detectability. This methodological approach provides robust and efficient estimation strategies, ensuring the sustainability and feasibility of population monitoring programs.
Bootstrap, Capture–recapture, EM algorithm, Mixture model, Uncertainty, Zero-truncated
1352-8505
753-769
Chin, Su Na
c55163ba-6ad6-42f5-ad6d-b784c664c716
Böhning, Dankmar
1df635d4-e3dc-44d0-b61d-5fd11f6434e1
Chin, Su Na
c55163ba-6ad6-42f5-ad6d-b784c664c716
Böhning, Dankmar
1df635d4-e3dc-44d0-b61d-5fd11f6434e1

Chin, Su Na and Böhning, Dankmar (2025) Choice of sampling effort in a Schnabel census for accurate population size estimates. Environmental and Ecological Statistics, 32 (2), 753-769. (doi:10.1007/s10651-025-00660-y).

Record type: Article

Abstract

Population size estimation has long been a key area of interest across various fields. The Schnabel census, a widely applied capture–recapture method, is commonly used for population estimation. However, the topic of sampling effort in Schnabel census studies remains insufficiently explored. This study aims to determine the required sampling effort in Schnabel census studies, considering different levels of capture success rates and population heterogeneity. To address this, the number of capture occasions, T, is adjusted to achieve different probabilities of missing observation, p0<![CDATA[p_0]]>, with the goal of maintaining an appropriate width of the confidence interval. Specifically, maintaining p0<0.5<![CDATA[p_0 < 0.5]]> could limit uncertainty to within 20% of the true population size for N≥<![CDATA[N \ge]]> 100. Zero-truncated counting distribution was applied by fitting three models: binomial, beta-binomial, and binomial mixture. The findings reveal an exponential relationship between the desired success capture rate and the required number of capture occasions. Additionally, lower detectability requires more capture occasions to achieve the same level of capture success rate compared to higher detectability. This methodological approach provides robust and efficient estimation strategies, ensuring the sustainability and feasibility of population monitoring programs.

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Accepted/In Press date: 6 April 2025
e-pub ahead of print date: 12 May 2025
Published date: June 2025
Keywords: Bootstrap, Capture–recapture, EM algorithm, Mixture model, Uncertainty, Zero-truncated

Identifiers

Local EPrints ID: 501281
URI: http://eprints.soton.ac.uk/id/eprint/501281
ISSN: 1352-8505
PURE UUID: c2f354c4-f279-471e-b490-36aec3e2acd9
ORCID for Su Na Chin: ORCID iD orcid.org/0000-0002-6826-266X
ORCID for Dankmar Böhning: ORCID iD orcid.org/0000-0003-0638-7106

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Date deposited: 28 May 2025 16:42
Last modified: 03 Sep 2025 02:04

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Author: Su Na Chin ORCID iD

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