December 2024
Volume 24, Issue 13
Open Access
Erratum  |   December 2024
Corrections to: Mapping spatial frequency preferences across human primary visual cortex
Journal of Vision December 2024, Vol.24, 8. doi:https://doi.org/10.1167/jov.24.13.8
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      Corrections to: Mapping spatial frequency preferences across human primary visual cortex. Journal of Vision 2024;24(13):8. https://doi.org/10.1167/jov.24.13.8.

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      © ARVO (1962-2015); The Authors (2016-present)

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CORRECTIONS TO: Broderick, W. F., Simoncelli, E. P., & Winawer, J. (2022). Mapping spatial frequency preferences across human primary visual cortex. Journal of Vision, 22(4), 3, https://doi.org/10.1167/jov.22.4.3
The authors found a bug in their code where polar angle variables (retinotopic angle, stimulus orientation) were created so that the angle increased clockwise, instead of counterclockwise, which is the more standard convention. This is equivalent to a vertical flip. 
Correcting the bug has no effect on the results since the unusual convention was used consistently. However, all stimuli described as having a positive ωa actually have a negative ωa. Thus, one paragraph in the methods and one figure have been updated. 
Original text of the second-to-last paragraph of the Methods/Stimulus design section: 
We generated stimuli corresponding to 48 different frequency vectors (see Fig. 2), at 8 different phases ϕ ∈ {0, π/4, π/2, …, 7π/4}. The frequency vectors were organized into five different categories: 
  • (1) Pinwheels: ωr = 0, ωa ∈ {6, 8, 11, 16, 23, 32, 45, 64, 91, 128}
  • (2) Annuli: ωa = 0, ωr ∈ {6, 8, 11, 16, 23, 32, 45, 64, 91, 128}
  • (3) Forward spirals: ωr = ωa ∈ {4, 6, 8, 11, 16, 23, 32, 45, 64, 91}
  • (4) Reverse spirals: ωr = −ωa ∈ {4, 6, 8, 11, 16, 23, 32, 45, 64, 91}
  • (5) Fixed-frequency mixtures: (ωr, ωa) ∈ {(8, 31), (16, 28), (28, 16), (31, 8), (31, −8), (28, −16), (16, −28), (8, −31)}
Corrected text: 
We generated stimuli corresponding to 48 different frequency vectors (see Fig. 2), at 8 different phases ϕ ∈ {0, π/4, π/2, …, 7π/4}. The frequency vectors were organized into five different categories: 
  • (1) Pinwheels: ωr = 0, ωa ∈ { − 6, −8, −11, −16, −23, −32, −45, −64, −91, −128}
  • (2) Annuli: ωa = 0, ωr ∈ {6, 8, 11, 16, 23, 32, 45, 64, 91, 128}
  • (3) Forward spirals: ωr = −ωa ∈ {4, 6, 8, 11, 16, 23, 32, 45, 64, 91}
  • (4) Reverse spirals: ωr = ωa ∈ {4, 6, 8, 11, 16, 23, 32, 45, 64, 91}
  • (5) Fixed-frequency mixtures: (ωr, ωa) ∈ {(8, 31), (16, 28), (28, 16), (31, 8), (31, −8), (28, −16), (16, −28), (8, −31)}
Original Figure 2 and legend: 
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
Corrected Figure 2 and (unchanged) legend:
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
 
The authors would like to thank Jiyeong Ha for discovering the original bug and alerting them to its presence. 
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
Figure 2.
 
Stimuli. (A) Base frequencies (ωr, ωa) of experimental stimuli. Stimulus category is determined by the relationship between ωa and ωr, which determines local orientation information (Eq. 3). (B) Example stimuli from four primary classes, at two different base frequencies. These stimuli correspond to the dots outlined in black in panel A. (C) Local spatial frequencies (in cycles per degree) as a function of eccentricity. Each curve represents stimuli with a specific base frequency, \(\sqrt{\omega _r^2 + \omega _a^2}\), corresponding to one of the semi-circular contours in panel A. The two rows of stimuli in panel B correspond to the bottom and 3rd-from-bottom curves.
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