| Literature DB >> 31882657 |
Mauro Manassi1,2, Árni Kristjánsson3,4, David Whitney5,6,7.
Abstract
In everyday life, we continuously search for and classify objects in the environment around us. This kind of visual search is extremely important when performed by radiologists in cancer image interpretation and officers in airport security screening. During these tasks, observers often examine large numbers of uncorrelated images (Entities:
Mesh:
Year: 2019 PMID: 31882657 PMCID: PMC6934778 DOI: 10.1038/s41598-019-56315-z
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1(A) We created three objects with random shapes (prototypes A-B-C, shown in a bigger size) and generated 48 morph objects in between each pair (147 objects in total). Each shape category was defined as the prototype A/B/C −/+24 morph units (49 morph units in total). (B) In Experiment 1, observers were asked to continuously fixate a black dot on the left part of the screen. On the right part of the screen, they were presented with an object hidden in noise, followed by a noise mask. Depending on the color of the fixation dot, they were then asked to classify the object as belonging to category A–C (black dot, 60% of the trials) or press the spacebar (red dot, 40% of the trials). After a 2000 ms inter-trial interval, the next trial started. (C) Experiment 2 was very similar to Experiment 1, except that there was no fixation dot (unconstrained free viewing), and the object was presented on each trial in a random location. On each trial, observers were asked to find the object on the screen (visual search task) and to classify the object (classification task) as belonging to category A–C.
Figure 2Temporal tuning analysis in Experiments 1 and 2. (A) We divided observers’ response frequency into a 3 × 3 matrix based on their responses 1/2/3 and the actual object category (A/B/C) on a current trial. (B) We then divided observers’ mistakes into three matrixes depending on whether the previous objects category was (A/B/C). First letter (in red) indicates morph category on the previous trial, second letter indicates morph category on the current trial (in green), and the number indicates classification response on a current trial (in green). Only mistakes were considered and hits were not taken into account (black squares on the diagonal line). (C) For a given response (1, for example), we summed mistakes when response and previous category were the same (AB1,AC1), and divided them by the sum of all the mistakes (AB1,AC1,BB1,BC1,CB1,CC1). This ratio yielded an index of serial dependence for a given responses (1 in this example). We then averaged the indexes across the three responses 1/2/3 and subtracted the chance baseline (33%).
Figure 3(A) We computed the percentage of errors towards the object category in the previous trial, normalized for the 33% chance level (chance baseline was confirmed by permuted null distribution). A 0% value indicates no bias from the previous object category, with a 33% chance of classifying the object as A/B/C. Higher and lower values than 0% indicate that a classification response was biased towards the previous object category (higher than 33%) or biased away (lower than 33%), respectively. For each observer we obtained a mean bootstrapped percentage by resampling the data with replacement 5000 times. Error bars are bootstrapped 95% confidence intervals, and p-value is based on the group bootstrapped distribution. Observers’ responses were strongly biased towards the previous object category up to 3 trials back (12 seconds back in time). Similar results were found when observers were asked to simply press the response bar in the 1-back trial, indicating that our results are not due to a response bias. (B) Response errors were computed as the distance between the response (corresponding to prototypes 1-A, 50-B or 99-C ) and current morph. Error plot as a function of the relative morph difference of the previous trial (1-back). The x-axis represents the difference between the previous and current object in morph units. The y-axis represents the error in the classification task (difference between response and object morph on current trial). The average error (green line) shows more negative response errors for a negative relative morph difference and more positive errors for a positive relative morph difference. Green shaded error bars indicate standard error across observers. The dark blue line indicates the average von Mises distribution across observers. Green shaded error bars indicate standard error across observers. Morph classification was attracted toward the morph seen on the previous trial. Importantly, it was tuned for similarity between previous and current morph (feature tuning).
Figure 4Stimuli and experimental procedures in Experiment 2 were the same as in Experiment 1, with the main difference that on each trial the tumor morph was presented at a random position. (A) We computed the percentage of errors towards the object category in the previous trial, normalized for the 33% chance level. Chance baseline was confirmed by a permuted null distribution. A 0% value indicates no bias from previous object category, with a 33% chance of classifying the object as (A–C). Higher and lower values than 0% indicate that classification response was biased towards the previous object category (higher than 33%) or biased away (lower than 33%), respectively. For each observer we obtained a mean bootstrapped percentage by resampling the data with replacement 5000 times. Error bars are bootstrapped 95% confidence intervals, and p-value is based on group bootstrapped distribution. For each subject, trials were divided into two groups based on the relative spatial distance between current and n-back trials (0–12.5° and 12.5°–25°). Observers’ responses were biased towards the previous object category up to 1 trial back, only when presented within a spatial window within 0 and 12.5° (dark bars). (B) This percentage of responses was computed between morph tumors at different locations within a two-dimensional rolling window over the relative positions of the previous and current stimuli. Color-coding shows the amplitude (in percentage) of biased responses computed at each window location. Observers’ responses were maximally biased toward previous stimuli in a relative spatial range of 10–12°.