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Continuous inference for aggregated point process data

机译:持续推断聚集点过程数据

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The paper introduces new methods for inference with count data registered on a set of aggregation units. Such data are omnipresent in epidemiology because of confidentiality issues: it is much more common to know the county in which an individual resides, say, than to know their exact location in space. Inference for aggregated data has traditionally made use of models for discrete spatial variation, e.g. conditional auto-regressive models. We argue that such discrete models can be improved from both a scientific and an inferential perspective by using spatiotemporally continuous models to model the aggregated counts directly. We introduce methods for delivering (limiting) continuous inference with spatiotemporal aggregated count data in which the aggregation units might change over time and are subject to uncertainty. We illustrate our methods by using two examples: from epidemiology, spatial prediction of malaria incidence in Namibia, and, from politics, forecasting voting under the proposed changes to parliamentary boundaries in the UK.
机译:本文介绍了用于推断在一组聚合单元上注册的计数数据的新方法。由于机密性问题,此类数据在流行病学中无处不在:例如,知道一个人所居住的县比知道他们在太空中的确切位置要普遍得多。传统上,对汇总数据进行推断时会使用离散空间变化的模型,例如条件自回归模型。我们认为,通过使用时空连续模型直接对合计计数进行建模,可以从科学和推论角度改进此类离散模型。我们介绍了使用时空聚合计数数据传递(限制)连续推断的方法,其中聚合单位可能会随时间变化,并且存在不确定性。我们通过两个例子来说明我们的方法:从流行病学,纳米比亚疟疾发病率的空间预测以及从政治上预测英国议会边界的拟议变动下的投票情况。

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