| Literature DB >> 23555804 |
Hannah M Darlow1, Alexandra S Dylman, Ana I Gheorghiu, William J Matthews.
Abstract
Five experiments examined whether changes in the pace of external events influence people's judgments of duration. In Experiments 1a-1c, participants heard pieces of music whose tempo accelerated, decelerated, or remained constant. In Experiment 2, participants completed a visuo-motor task in which the rate of stimulus presentation accelerated, decelerated, or remained constant. In Experiment 3, participants completed a reading task in which facts appeared on-screen at accelerating, decelerating, or constant rates. In all experiments, the physical duration of the to-be-judged interval was the same across conditions. We found no significant effects of temporal structure on duration judgments in any of the experiments, either when participants knew that a time estimate would be required (prospective judgments) or when they did not (retrospective judgments). These results provide a starting point for the investigation of how temporal structure affects one-off judgments of duration like those typically made in natural settings.Entities:
Mesh:
Year: 2013 PMID: 23555804 PMCID: PMC3610901 DOI: 10.1371/journal.pone.0059847
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Mean responses for Experiments 1a and 1b.
| Duration Estimate | Subjective Impression | ||||||
| Dec | Con | Acc | Dec | Con | Acc | ||
| Expt 1a |
| 122.56 | 118.07 | 112.60 | 0.300 | 0.339 | 0.361 |
|
| 40.31 | 39.80 | 38.69 | 0.146 | 0.140 | 0.146 | |
| Expt 1b |
| 89.42 | 93.33 | 80.18 | 0.390 | 0.358 | 0.333 |
|
| 42.05 | 50.44 | 38.68 | 0.164 | 0.157 | 0.142 | |
Duration estimates are in seconds. Dec = Decelerating; Con = Constant-tempo; Acc = Accelerating.
Mean responses for Experiment 1c.
| Duration Estimate | Subjective Impression | ||||
| Dec | Acc | Dec | Acc | ||
| Retrospective |
| 110.25 | 116.16 | .376 | .414 |
|
| 39.15 | 50.99 | .169 | .148 | |
| Prospective |
| 103.14 | 99.39 | .394 | .402 |
|
| 46.36 | 44.93 | .163 | .180 | |
Duration estimates are in seconds. Dec = Decelerating; Acc = Accelerating.
Mean responses for Experiment 2.
| Dec | Con | Acc | ||
| Retrospective |
| 252.25 | 219.69 | 231.67 |
|
| 95.86 | 64.78 | 98.07 | |
|
| 28 | 32 | 21 | |
| Prospective |
| 247.50 | 252.73 | 232.48 |
|
| 93.29 | 105.53 | 74.12 | |
|
| 26 | 22 | 33 |
Duration estimates are in seconds. Dec = Decelerating; Con = Constant-rate; Acc = Accelerating.
Effect sizes for all studies.
|
|
| Acc - Con | Dec - Acc | Dec - Con | ||
| Expt 1a | Retrospective | 0.011 | 0.000 | −0.138 | 0.250 | 0.111 |
| Expt 1b | Prospective | 0.016 | 0.001 | −0.290 | 0.227 | −0.084 |
| Expt 1c | Retrospective | 0.004 | 0.000 | n/a | −0.129 | n/a |
| Expt 1c | Prospective | 0.002 | 0.000 | n/a | 0.081 | n/a |
| Expt 2 | Retrospective | 0.010 | 0.000 | 0.148 | 0.209 | 0.398 |
| Expt 2 | Prospective | 0.027 | 0.002 | −0.227 | 0.178 | −0.052 |
| Expt 3 | Retrospective | 0.001 | 0.000 | 0.049 | −0.071 | −0.024 |
The and columns show the effect sizes for the effect of temporal structure on duration estimate in each experiment/condition. The effects for the prospective and retrospective judgment data from Experiments 1c and 2 have been analyzed separately, so each analysis is based on a one-way design and the partial eta-squared values shown here are identical to eta-squared. Note also that the calculation of omega-squared assumes a balanced design, but there were slightly unequal cell-sizes in Experiment 3. The last 3 columns show the standardized differences between means g* [64] calculated using the metafor package for R [46]. Acc = accelerating, Dec = Decelerating; Con = Constant-rate.
Bayes factors for the duration estimates of Experiments 1a-3.
| Experiment | Bayes Factor |
| 1a | 68.2 |
| 1b | 48.5 |
| 1c – Retrospective Judgments | 10.3 |
| 1c – Prospective Judgments | 11.7 |
| 2– Retrospective Judgments | 28.9 |
| 2– Prospective Judgments | 57.2 |
| 3 | 127.9 |
The Bayes factor is the probability of the observed data under the null hypothesis divided by the probability of the data under the distribution of alternative hypotheses specified by the Zellner-Siow g prior. Values greater than 1 indicate support for the null hypothesis that there is no effect of temporal structure on duration estimates. Values greater than 10 are often labelled “strong” evidence for the null; values greater than 30 are “very strong” evidence [48].