| Literature DB >> 23799192 |
Dennis M Shaffer1, Eric McManama, Charles Swank, Frank H Durgin.
Abstract
There is a current debate concerning whether people's physiological or behavioral potential alters their perception of slanted surfaces. One way to directly test this is to physiologically change people's potential by lowering their blood sugar and comparing their estimates of slant to those with normal blood sugar. In the first investigation of this (Schnall, Zadra, & Proffitt, 2010), it was shown that people with low blood sugar gave higher estimates of slanted surfaces than people with normal blood sugar. The question that arises is whether these higher estimates are due to lower blood sugar, per se, or experimental demand created by other aspects of the experiment. Here evidence was collected from 120 observers showing that directly manipulating physiological potential, while controlling for experimental demand effects, does not alter the perception of slant. Indeed, when experimental demand went against behavioral potential, it produced judgmental biases opposite to those predicted by behavioral potential in the low blood sugar condition. It is suggested that low blood sugar only affects slant judgments by making participants more susceptible to judgmental biases.Entities:
Keywords: blood sugar; experimental demand characteristics; geographic slant perception
Year: 2013 PMID: 23799192 PMCID: PMC3690406 DOI: 10.1068/i0592
Source DB: PubMed Journal: Iperception ISSN: 2041-6695
Figure 1.Slant estimates are plotted as a function of evidence of belief about the purpose of the drink, split by whether the participant had actually ingested sugar (normal) or not (low sugar).
Figure 2.Model and actual estimates of slant. The empirical data (including standard errors of the means) are from Proffitt et al. (1995), as reported in Bhalla and Proffitt (1999). The model is adapted from Li and Durgin (2010), based on a parametric manipulation of slant and viewing distance. The empirically derived model supposes that perceived slant, β′ = 1.5 ∗ β + 4.5 ∗ ln(D), where D is the viewing distance to the hill surface, and β is the actual surface orientation.