REFRESH: A new approach to modeling dimensional biases in perceptual similarity and categorization
Much categorization behavior can be explained by family resemblance: new items are classified by comparison with previously learned exemplars. However, categorization behavior also shows dimensional biases, where the underlying space has so-called “separable” dimensions: ease of learning categories depends on how the stimuli align with the separable dimensions of the space. For example, if a set of objects of various sizes and colors can be accurately categorized using a single separable dimension (e.g., size), then category learning will be fast, while if the category is determined by both dimensions, learning will be slow. To capture these dimensional biases, models of categorization supplement family resemblance with either rule-based systems or selective attention to separable dimensions. But these models do not explain how separable dimensions initially arise; they are merely treated as unexplained psychological primitives. We develop, instead, a pure family resemblance version of the Rational Model of Categorization, which we term the Rational Exclusively Family RESemblance Hierarchy (REFRESH), which does not presuppose any separable dimensions. REFRESH infers how the stimuli are clustered, and uses a hierarchical prior to learn expectations about the location and variability of clusters across categories. We first demonstrate the dimensional-alignment of natural category features and then show how through a lifetime of categorization experience REFRESH will learn prior expectations that clusters of stimuli will align with separable dimensions. REFRESH captures the key dimensional biases, but also explains their stimulus-dependence and specific learning effects, properties that are difficult to explain with rule-based or selective attention models.
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Great talk, Adam. This is really nice work. I didn't quite understand where the category labels came from in the natural image data set. If I had to guess, I'd imagine that the data set has labels for each object (along with the color and hu values) and you filtered the dataset based on the MCDI categories to get 113 categories. Have I understo...
Hi Adam, Really nice work. Do you ever find evidence for competing dimensions, with Minkowski metric exponents < 1? Is that possible within the framework? What is the prior on the covariance matrix?
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