Choice, Decision, and Measurement: Essays in Honor of R. Duncan Luce 2019
DOI: 10.4324/9781315789408-17
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A Limited Capacity, Wave Equality, Random Walk Model of Absolute Identification

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“…Modeling analysis revealed that spacing effects were best captured by allowing the discrimination constant ( c ) to vary with spacing (the rationale being that discriminability is better for more widely space stimuli) rather than response determinism (θ). In order to capture the full extent of set-size effects in accuracy (these are in part captured by the choice rule in Eq 4), Kent and Lamberts (2005) showed that it was necessary to allow both θ and c to vary across set-sizes (without the assumption of diminishing returns; a similar assumption was followed by Karpiuk, Lacouture, & Marley, 1997, in their accumulator model by allowing the response criterion to vary by set size). Here, allowing c to vary by set size, captured the set size effect (in accuracy) best, with c decreasing with larger set sizes (indicating lower discriminability).…”
Section: Resultsmentioning
confidence: 99%
“…Modeling analysis revealed that spacing effects were best captured by allowing the discrimination constant ( c ) to vary with spacing (the rationale being that discriminability is better for more widely space stimuli) rather than response determinism (θ). In order to capture the full extent of set-size effects in accuracy (these are in part captured by the choice rule in Eq 4), Kent and Lamberts (2005) showed that it was necessary to allow both θ and c to vary across set-sizes (without the assumption of diminishing returns; a similar assumption was followed by Karpiuk, Lacouture, & Marley, 1997, in their accumulator model by allowing the response criterion to vary by set size). Here, allowing c to vary by set size, captured the set size effect (in accuracy) best, with c decreasing with larger set sizes (indicating lower discriminability).…”
Section: Resultsmentioning
confidence: 99%