Deriving a zero-truncated modelling methodology to analyse capture–recapture data from self-reported social networks
Deriving a zero-truncated modelling methodology to analyse capture–recapture data from self-reported social networks
Capture–recapture (CRC) is widely used to estimate the size (N) of hidden human populations (e.g., the homeless) from the overlap of sample units between two or more repeated samples or lists (a.k.a., capture occasions). There is growing interest in deriving CRC data from social-network data. The current paper hence explored if self-reported social networks (lists of social ties) submitted by participants from the target population could function as distinct capture occasions. We particularly considered the application of zero-truncated count distribution modelling to this type of data. A case study and follow-up simulation study focused on two methodological issues: (1) that a participant cannot be named in their own self-reported social network and hence cannot be named as many times as non-participants; and (2) positive dependence between being a participant and being named by (a social tie of) other participants. Regarding the latter, a further motivation of the simulation study was to consider the impact of using respondent-driven sampling to select participants, because all non-seed RDS participants are recruited as a social tie of another participant. Exponential random graph modelling was used to generate the simulation study’s target populations. Early comparison was also made to estimates of N from Successive Sampling.
Capture–recapture, Exponential random graph modelling, Hidden populations, Population size estimation, Respondent-driven sampling, Social networks, Zero-truncated modelling
Piatek, Mark E.
30a7575c-5698-41c1-896e-6762a7731d40
Böhning, Dankmar
1df635d4-e3dc-44d0-b61d-5fd11f6434e1
Piatek, Mark E.
30a7575c-5698-41c1-896e-6762a7731d40
Böhning, Dankmar
1df635d4-e3dc-44d0-b61d-5fd11f6434e1
Piatek, Mark E. and Böhning, Dankmar
(2023)
Deriving a zero-truncated modelling methodology to analyse capture–recapture data from self-reported social networks.
Metron.
(doi:10.1007/s40300-023-00259-y).
Abstract
Capture–recapture (CRC) is widely used to estimate the size (N) of hidden human populations (e.g., the homeless) from the overlap of sample units between two or more repeated samples or lists (a.k.a., capture occasions). There is growing interest in deriving CRC data from social-network data. The current paper hence explored if self-reported social networks (lists of social ties) submitted by participants from the target population could function as distinct capture occasions. We particularly considered the application of zero-truncated count distribution modelling to this type of data. A case study and follow-up simulation study focused on two methodological issues: (1) that a participant cannot be named in their own self-reported social network and hence cannot be named as many times as non-participants; and (2) positive dependence between being a participant and being named by (a social tie of) other participants. Regarding the latter, a further motivation of the simulation study was to consider the impact of using respondent-driven sampling to select participants, because all non-seed RDS participants are recruited as a social tie of another participant. Exponential random graph modelling was used to generate the simulation study’s target populations. Early comparison was also made to estimates of N from Successive Sampling.
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Metron_Manuscript_20231205_PDF
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s40300-023-00259-y
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Accepted/In Press date: 31 October 2023
e-pub ahead of print date: 19 December 2023
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Publisher Copyright:
© 2023, Crown.
Keywords:
Capture–recapture, Exponential random graph modelling, Hidden populations, Population size estimation, Respondent-driven sampling, Social networks, Zero-truncated modelling
Identifiers
Local EPrints ID: 485821
URI: http://eprints.soton.ac.uk/id/eprint/485821
ISSN: 0026-1424
PURE UUID: a4de7505-072f-4965-b302-6cf6cf1bbbe6
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Date deposited: 19 Dec 2023 18:08
Last modified: 31 Oct 2024 05:01
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Author:
Mark E. Piatek
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