Asymmetric transfer of the dynamic motion aftereffect between first- and second-order cues and among different second-order cues



Journal of Vision (2007) 7(8):1, 1-12

Figure 2. Sensitivity as a function of temporal frequency; details are as described in Figure 1.


Schofield, Ledgeway, & Hutchinson

Temporal frequency (Hz)


2003). Further, Hutchinson and Ledgeway (2006) recorded
low-pass sensitivity for CM stimuli using an isotropic
dynamic.

Experiment 2

Sensitivity curves for direction discrimination versus
temporal frequency are shown in
Figure 2. Sensitivity for
LM was quite flat, although it did decline at the highest
frequencies tested (again, the range of test frequencies
was not high enough to fully characterize the LM
response). Sensitivity curves for CM and OM were more
low pass, suggesting a low cutoff frequency for these cues
relative to that for LM. Crucially, CM and OM produced
very similar sensitivity curves in the presence of our 1-D
noise, with OM having perhaps a marginally higher cutoff
frequency. Thus, temporal acuity for OM is relatively
high, suggesting that OM is not a third-order cue as
defined by Lu and Sperling (
2001).

Experiment 3: Motion aftereffect

Having first characterized the spatial- and temporal-
frequency responses to LM, OM, and CM in
Experiments 1
and 2, we investigated suprathreshold interactions
between these cues using the dMAE paradigm.

Methods

Observers

Observers A.J.S., C.V.H., and P.D.J. participated in
Experiment 3.

Apparatus and stimuli

The apparatus and stimuli were similar to those used in
Experiments 1 and 2 with the following exceptions.
Adaptation stimuli were drifting patterns composed of
LM, CM, or OM (see
Movies 1-3). The spatial and
temporal frequencies of the modulation were 0.5 c/deg
and 1 Hz, respectively, chosen based on the results of
Experiments 1 and 2 to ensure that each variety of motion
was readily visible and did not exceed its spatial and
temporal acuity limits. Adaptation stimuli were presented
at 10
× the appropriate threshold value for A.J.S. and
C.V.H. and 8.5
× threshold for P.D.J. (it was impossible to
generate adaptation stimuli at 10
× P.D.J.’s CM threshold
at 0.5 c/deg). Threshold estimates were taken from
Experiment 1.

The test stimuli (Movies 4-6) were directionally
ambiguous motion patterns similar to those used in
previous studies (e.g., Ledgeway,
1994; Ledgeway &
Smith,
1994b) and were again composed of LM, CM, or
OM. They were constructed from the sum of two
horizontal sinusoidal modulations (components) of the
same spatial and temporal frequency (1 Hz) drifting
smoothly in opposite directions. The orientation of the
drifting spatial modulation (horizontal) was always
orthogonal to that of the 1-D dynamic noise (vertical) in
all cases to ensure that any aftereffects of adaptation were
due to the presence of the first- or second-order test
structure and not the carrier (see Culham et al.,
1998). The
spatial frequency of the sinusoidal modulation could differ
from that of the adaptation stimuli (0.5 c/deg) by
j2, j1,
0, 1, or 2 octaves to measure the spatial-frequency
dependence of the dMAE. The visibilities of the test
stimuli were equated by presenting each pattern at the
same multiple of threshold (3.65
× threshold for A.J.S. and
C.V.H. and 3.1
× threshold for P.D.J.). Thus, the modu-
lation depths of the adaptation stimuli were 2.74
× higher
than those of the test stimuli for all observers. Although
equating stimuli in this manner has become conventional
practice in the literature, it does assume that the
magnitude of the internal (visual) response scales linearly
with multiples of threshold in each case. However,
presenting first- and second-order stimuli at equal multi-
ples of threshold may not be unreasonable, as it often
leads to quantitatively similar performance for the two



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