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Comparing Numerical Comparison Tasks: A Meta-Analysis of the Variability of the Weber Fraction Relative to the Generation Algorithm [PDF]

open access: yesFrontiers in Psychology, 2018
Since more than 15 years, researchers have been expressing their interest in evaluating the Approximate Number System (ANS) and its potential influence on cognitive skills involving number processing, such as arithmetic.
Mathieu Guillaume, Amandine Van Rinsveld
doaj   +8 more sources

Moving the weber fraction: the perceptual precision for moment of inertia increases with exploration force. [PDF]

open access: yesPLoS ONE, 2012
How does the magnitude of the exploration force influence the precision of haptic perceptual estimates? To address this question, we examined the perceptual precision for moment of inertia (i.e., an object's "angular mass") under different force ...
Nienke B Debats   +3 more
doaj   +9 more sources

Significant variations in Weber fraction for changes in inter-onset interval of a click train over the range of intervals between 5 ms and 300 ms [PDF]

open access: yesFrontiers in Psychology, 2014
It is a common psychophysical experience that a train of clicks faster than ca. 30 per second is heard as one steady sound, whereas temporal patterns occurring on a slower time scale are perceptually resolved as individual auditory events.
Pekcan eUngan   +2 more
doaj   +8 more sources

Significant Inter-Test Reliability Across Approximate Number System Assessments [PDF]

open access: yesFrontiers in Psychology, 2016
The approximate number system (ANS) is the hypothesized cognitive mechanism that allows adults, infants, and animals to enumerate large sets of items approximately. Researchers usually assess the ANS by having subjects compare two sets and indicate which
Nicholas Kurshan Dewind   +1 more
doaj   +3 more sources

On the theory of Weber fractions [PDF]

open access: yesPerception & Psychophysics, 1987
The Weber fraction is treated as part of an information theoretical view of perception. In this theory of sensory perception, subjective magnitude is related to the information transmissible from stimulus to perceiver. The derived psychophysical law can be approximated as a power or logarithmic law, depending on conditions.
K. Norwich
openaire   +3 more sources

Unequal Weber fractions for the categorization of brief temporal intervals [PDF]

open access: yesAttention, Perception & Psychophysics, 2010
How constant is the Weber fraction (WF) for brief time intervals? This question was assessed in three experiments with two base durations (BDs), 0.2 and 1 sec, and with different ways of estimating the WF. In Experiment 1, the psychometric functions were drawn on the basis of 4, 8, or 12 comparison intervals with the shortest to longest duration ranges
S. Grondin
openaire   +3 more sources

Weber’s fraction for the intensity of pure tones presented binaurally [PDF]

open access: yesPerception & Psychophysics, 1972
The Weber fraction, (I + Δ)/I, was measured for pure tones which were I presented either homophasically or antiphasically. For both stimuli, the Weber fraction was measured as a function of changes in the level of the standard tone Iand in the phase angle of addition between a test tone and the standard tone.
W. Yost
openaire   +2 more sources

Frequency of occurrence as a psychophysical continuum: Weber’s fraction, Ekman’s fraction, range effects, and the phi-gamma hypothesis [PDF]

open access: yesPerception & Psychophysics, 1976
Using the continuum of frequency of occurrence of words in English, it was found that: (1) errors in judgment are distributed lognormally rather than normally, and therefore the standard method of calculating Weber’s fraction underestimates its definition, (2) Weber’s fraction has an extremely large value of 3.3, (3)Ekman’s fraction equals 1.81, not ...
D. Rubin
openaire   +2 more sources

A continued fraction of Ramanujan and some Ramanujan-Weber class invariants

open access: yesFilomat, 2017
Summary: On Page 36 of his ``lost'' notebook, Ramanujan recorded four \(q\)-series representations of the famous Rogers-Ramanujan continued fraction. In this paper, we establish two \(q\)-series representations of Ramanujan's continued fraction found in his ``lost'' notebook.
Adiga, Chandrashekar   +3 more
openaire   +5 more sources

Surface morphology effects on droplet spreading and rebound dynamics on subcooled superhydrophobic surfaces [PDF]

open access: yesScientific Reports
Subcooled superhydrophobic surfaces have notable applications in aerospace, energy, and refrigeration industries. Superhydrophobic behavior can be achieved with different microscale surface morphologies which can impact the water repellency and ...
Matic Može   +9 more
doaj   +2 more sources

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