Handling Source Uncertainties in Surveys via Multilevel Modeling

Statistics – Applications

Scientific paper

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Scientific paper

Source properties reported in astronomical survey catalogs often have significant uncertainties, arising directly via measurement error, or indirectly when source properties of interest must be inferred via indicators with significant "population scatter" (e.g., luminosity indicators, photometric redshifts). The interplay of source uncertainties and survey selection effects underlies the familiar Malmquist and Lutz-Kelker biases. But failure to account for source uncertainties can corrupt population-level inferences even when selection effects are negligible or absent. I will use simple examples to elucidate the nature of such "scatter biases" and motivate a general framework for handling them, known in the statistics literature as hierarchical or multilevel modeling. I will sketch how Bayesian multilevel modeling provides a powerful, unified perspective on population modeling, spanning a range of applications from the simple (e.g., estimating 1-D densities, such as flux distributions, or redshift distributions along a pencil beam) to the complex (e.g., leading to adaptive generalizations of Malmquist and Lutz-Kelker corrections).

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