Titchener's ⊥ in context 1--delimited, discrete monomotif patterns, line arrangements, and branching patterns.
Identifieur interne : 000035 ( Main/Exploration ); précédent : 000034; suivant : 000036Titchener's ⊥ in context 1--delimited, discrete monomotif patterns, line arrangements, and branching patterns.
Auteurs : Klaus LandwehrSource :
- Attention, perception & psychophysics [ 1943-393X ] ; 2016.
Abstract
Three experiments tested the effects of the presence of nontarget ⊥s on Titchener's (1901) ⊥-illusion. Experiment 1 used patterns of four separate ⊥s, Experiment 2 used branching patterns in which four ⊥s were stuck together, and Experiment 3 used patterns of four triangles or four beehive forms for which the ⊥ could be seen as a skeleton. Three independent samples of 12 observers each had to haptically indicate the lengths of target lines and verbally judge the relative lengths of the two lines of target ⊥s. The illusion to judge or indicate the ⊥’s undivided line as longer than its divided line survived throughout except for the branching patterns: here, haptic indications did not differ between the two types of lines. Specific features of these patterns and of the ⊥ itself may be responsible for these effects.
DOI: 10.3758/s13414-015-0996-0
PubMed: 26486639
Affiliations:
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Le document en format XML
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<front><div type="abstract" xml:lang="en">Three experiments tested the effects of the presence of nontarget ⊥s on Titchener's (1901) ⊥-illusion. Experiment 1 used patterns of four separate ⊥s, Experiment 2 used branching patterns in which four ⊥s were stuck together, and Experiment 3 used patterns of four triangles or four beehive forms for which the ⊥ could be seen as a skeleton. Three independent samples of 12 observers each had to haptically indicate the lengths of target lines and verbally judge the relative lengths of the two lines of target ⊥s. The illusion to judge or indicate the ⊥’s undivided line as longer than its divided line survived throughout except for the branching patterns: here, haptic indications did not differ between the two types of lines. Specific features of these patterns and of the ⊥ itself may be responsible for these effects.</div>
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