2019
DOI: 10.1111/cogs.12744
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Cognitive Task Analysis for Implicit Knowledge About Visual Representations With Similarity Learning Methods

Abstract: Visual representations are prevalent in STEM instruction. To benefit from visuals, students need representational competencies that enable them to see meaningful information. Most research has focused on explicit conceptual representational competencies, but implicit perceptual competencies might also allow students to efficiently see meaningful information in visuals. Most common methods to assess students’ representational competencies rely on verbal explanations or assume explicit attention. However, becaus… Show more

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Cited by 4 publications
(3 citation statements)
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References 107 publications
(166 reference statements)
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“…Typically, experimentalists require an inordinate number of human responses (about 10,000) to produce an accurate embedding when making a similarity map in 𝑑 = 2 dimensions of 𝑛 = 50 chemistry molecules (Mason et al, 2019). The number of human responses required will scale like 𝒪(𝑛𝑑 log 𝑛), which means that asking about 𝑛 = 100 molecules for 𝑑 = 3 dimensions will likely require about 35,000 responses.…”
Section: Statement Of Needmentioning
confidence: 99%
“…Typically, experimentalists require an inordinate number of human responses (about 10,000) to produce an accurate embedding when making a similarity map in 𝑑 = 2 dimensions of 𝑛 = 50 chemistry molecules (Mason et al, 2019). The number of human responses required will scale like 𝒪(𝑛𝑑 log 𝑛), which means that asking about 𝑛 = 100 molecules for 𝑑 = 3 dimensions will likely require about 35,000 responses.…”
Section: Statement Of Needmentioning
confidence: 99%
“…Conceptual methods focus on analyzing the ''black box'' of cognition (Mason et al, 2019). One of the main techniques is cognitive modeling analysis (Norman, 2008), which creates valuable insights into ''natural mappings'' between cognition and interface.…”
Section: Task Analysismentioning
confidence: 99%
“…The results in the previous section give guarantees on the generalization error of a learned metric and ideal points when predicting pair responses over X , but do not bound the recovery error of the learned parameters M , { v k } K k=1 with respect to M * and {v * k } K k=1 . Yet, in some settings such as data generated from human responses [22,23] it may be reasonable to assume that a true M * and {v * k } K k=1 do exist that generate the observed data (rather than serving only as a model) and that practitioners may wish to estimate and interpret these latent variables, in which case accurate recovery is critical. Unfortunately, for an arbitrary noise model and loss function, recovering M * and {v * k } K k=1 exactly is generally impossible if the model is not identifiable.…”
Section: Recovery Guaranteesmentioning
confidence: 99%