2020
DOI: 10.1101/2020.07.02.185256
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End-to-end Bayesian analysis of14C dates reveals new insights into lowland Maya demography

Abstract: ABSTRACTArchaeologists and demographers increasingly employ aggregations of published radiocarbon (14C) dates as demographic proxies summarizing changes in human activity in past societies. Presently, summed probability densities (SPDs) of calibrated radiocarbon dates are the dominant method of using 14C dates to reconstruct demographic trends. Unfortunately, SPDs are incapable of converging on their true generating distributions even a… Show more

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Cited by 6 publications
(13 citation statements)
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“…Many of these applications directly utilise SPDs as a dependent variable, and as such estimates do not account for sampling error or calibration effects, potentially leading to biased estimates particularly when dealing with smaller sample sizes and shorter time intervals. As for the Monte-Carlo NHST approaches, off-the-shelf solutions are hardly applicable in these cases, and bespoke solutions are required [10,11,88]. [37] introduces a trade-off where one needs to sacrifice any evidence of inter-site size variation [8].…”
Section: Discussionmentioning
confidence: 99%
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“…Many of these applications directly utilise SPDs as a dependent variable, and as such estimates do not account for sampling error or calibration effects, potentially leading to biased estimates particularly when dealing with smaller sample sizes and shorter time intervals. As for the Monte-Carlo NHST approaches, off-the-shelf solutions are hardly applicable in these cases, and bespoke solutions are required [10,11,88]. [37] introduces a trade-off where one needs to sacrifice any evidence of inter-site size variation [8].…”
Section: Discussionmentioning
confidence: 99%
“…A second approach to SPD analysis involves the direct reconstruction of the shape of the underlying time-frequency distribution through non-parametric Bayesian models. Examples of this category are Bayesian KDE [7] and Gaussian mixture approaches [11] (see also BchronDensity function in the Bchron R package [53]). While these examples differ in key details, they fundamentally share the same objective of inferring the shape of the underlying population distribution whilst acknowledging the uncertainty associated with sampling and calibration.…”
Section: Datesmentioning
confidence: 99%
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