10.1371/journal.pone.0139379.g003
Colleen A. Marlow
Colleen
A. Marlow
Indre V. Viskontas
Indre
V. Viskontas
Alisa Matlin
Alisa
Matlin
Cooper Boydston
Cooper
Boydston
Adam Boxer
Adam
Boxer
Richard P. Taylor
Richard
P. Taylor
Calculated change in gaze position, <i>l</i>, as a function of time along with resulting variation method plot of <i>N</i>(Δ<i>t</i>) in inset for (A) participant Y1, (C) FTD5 viewing the computer-generated fractal image and (E) FTD5 viewing the natural landscape.
Public Library of Science
2015
dynamic
Human Gaze Dynamics
Hurst exponent
gaze position
fractal images
2015-09-30 03:02:51
Figure
https://plos.figshare.com/articles/figure/_Calculated_change_in_gaze_position_l_as_a_function_of_time_along_with_resulting_variation_method_plot_of_N_t_in_inset_for_A_participant_Y1_C_FTD5_viewing_the_computer_generated_fractal_image_and_E_FTD5_viewing_the_natural_landscape_/1560339
<p>Actual data is shown as black circles and surrogate data in red squares. Note time axis in insets have been cropped in order to see details of plot. The associated plot of–log <i>N</i>(Δ<i>t</i>) vs. log Δ<i>t</i> for (B) the actual and surrogate data for participant Y1, and the data for FTD5, (D) and (F). The linear behavior observed in the actual data demonstrates the scale invariance of <i>l (t)</i> within the measured range. The Hurst exponent <i>H</i> is listed on the plots and was obtained from the slope of the linear fit (slope = 2-<i>H</i>). Insets shows residuals of the linear fits.</p>