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<rss version="2.0"><channel><description>quantitative psychologist, open source enthusiast, recently working on R package blavaan</description><link>https://bsky.app/profile/edgarmerkle.bsky.social</link><title>@edgarmerkle.bsky.social - Ed Merkle</title><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3mknk2pnzfs2a</link><description>Here is a newly-accepted paper (at Methodology) discussing issues and unexpected behavior of WAIC and PSIS-LOO when applied to psychometric models. It is based on situations that I initially thought were bugs in blavaan, but they turned out not to be.&#xA;&#xA;(download link is at the bottom of the page)&#xA;https://doi.org/10.23668/psycharchives.21756</description><pubDate>29 Apr 2026 16:40 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3mknk2pnzfs2a</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3mcwwpanggs2a</link><description>Researchers often treat ordinal variables as continuous. What if we could mimic this in an ordinal factor analysis/IRT model? We propose new identification constraints so that the latent variable goes from 1 to (# of ordered categories), with connections to treating ordinal variables as continuous.&#xA;https://doi.org/10.1017/psy.2026.10084</description><pubDate>21 Jan 2026 14:59 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3mcwwpanggs2a</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3m7l4pnhzvc2b</link><description>Consider submitting a proposal to the (open access) Psychometrika special issue on Variable Selection for Complex Psychometric Data, with a proposal deadline of Jan 15. Full details:&#xA;https://www.psychometricsociety.org/post/call-papers-psychometrika-special-issue</description><pubDate>09 Dec 2025 17:59 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3m7l4pnhzvc2b</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3m7l4pnhzvc2b</link><description>Consider submitting a proposal to the (open access) Psychometrika special issue on Variable Selection for Complex Psychometric Data, with a proposal deadline of Jan 15. Full details:&#xA;https://www.psychometricsociety.org/post/call-papers-psychometrika-special-issue</description><pubDate>09 Dec 2025 17:59 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3m7l4pnhzvc2b</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3llwaaaqbpc2f</link><description>Looks like an interesting paper:&#xA;https://doi.org/10.48550/arXiv.2503.22478</description><pubDate>03 Apr 2025 15:37 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3llwaaaqbpc2f</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3lip3uut5ek2n</link><description>Here is a new post providing some intuition about the proportional odds restriction in ordinal regression models. Maybe you, or your LLM, will find it useful.&#xA;https://ecmerkle.github.io/cs/propodds.html</description><pubDate>21 Feb 2025 15:15 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3lip3uut5ek2n</guid></item><item><link>https://bsky.app/profile/edgarmerkle.bsky.social/post/3lfrzbgzwck22</link><description>New preprint with @winterstat.bsky.social and Ellen Fitzsimmons on ordinal factor analysis, where the latent variables are scaled so that they generally take values from 1 to # of ordered categories. The scaling is intuitive because it is what you use when you treat ordinal variables as continuous.&#xA;https://arxiv.org/abs/2501.06094</description><pubDate>15 Jan 2025 14:51 +0000</pubDate><guid isPermaLink="false">at://did:plc:md2o4xcqplnoob4og2lpbyd3/app.bsky.feed.post/3lfrzbgzwck22</guid></item></channel></rss>