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	<title>Fabio Divino, Natalia Golini, Giovanna Jona Lasinio, Antti Penttinen, &#8211; SIS-Graspa</title>
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	<title>Fabio Divino, Natalia Golini, Giovanna Jona Lasinio, Antti Penttinen, &#8211; SIS-Graspa</title>
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		<title>Bayesian Modeling and MCMC Computation in Linear Logistic Regression for
  Presence-only Data</title>
		<link>https://graspa.org/my-page-32/</link>
		
		<dc:creator><![CDATA[SteamAdm]]></dc:creator>
		<pubDate>Mon, 07 Jan 2019 10:20:39 +0000</pubDate>
				<category><![CDATA[2013]]></category>
		<category><![CDATA[Fabio Divino, Natalia Golini, Giovanna Jona Lasinio, Antti Penttinen,]]></category>
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					<description><![CDATA[Presence-only data are referred to situations in which, given a censoring mechanism, a binary response can be observed only with respect to on outcome, usually called extit{presence}. In this work we present a Bayesian approach to the problem of presence-only data based on a two levels scheme. A probability law and a case-control design are&#8230;&#160;<a href="https://graspa.org/my-page-32/" class="" rel="bookmark">Read More &#187;<span class="screen-reader-text">Bayesian Modeling and MCMC Computation in Linear Logistic Regression for
  Presence-only Data</span></a>]]></description>
										<content:encoded><![CDATA[<p>  Presence-only data are referred to situations in which, given a censoring<br />
mechanism, a binary response can be observed only with respect to on outcome,<br />
usually called 	extit{presence}. In this work we present a Bayesian approach<br />
to the problem of presence-only data based on a two levels scheme. A<br />
probability law and a case-control design are combined to handle the double<br />
source of uncertainty: one due to the censoring and one due to the sampling. We<br />
propose a new formalization for the logistic model with presence-only data that<br />
allows further insight into inferential issues related to the model. We<br />
concentrate on the case of the linear logistic regression and, in order to make<br />
inference on the parameters of interest, we present a Markov Chain Monte Carlo<br />
algorithm with data augmentation that does not require the a priori knowledge<br />
of the population prevalence. A simulation study concerning 24,000 simulated<br />
datasets related to different scenarios is presented comparing our proposal to<br />
optimal benchmarks.</p>
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