We analyzed the data in three parts: (1) We confirmed that visual, auditory, and audiovisual distractors elicited a detectable pursuit inhibition response. We compared pursuit baseline and inhibition magnitude using three separate
t-tests, one for each experimental condition, with a corrected alpha level of 0.0167. (2) To test whether pursuit inhibition showed a significant multisensory enhancement (
Figure 1C), we compared pursuit inhibition magnitudes between the three distractor conditions using a one-way repeated-measures analysis of variance (rmANOVA) with factor
distractor type. All post hoc comparisons were Bonferroni corrected (
Abdi, 2007) to test the collective proposition that the audiovisual distractor elicited significantly stronger inhibition magnitudes across pursuit and saccade measures as compared to the unisensory (visual or auditory) distractors. For all
t-tests, we report the Bayes factor (
BF10), allowing us to assess evidence for the absence of an effect (
Keysers, Gazzola, & Wagenmakers, 2020). Following established guidelines, we interpret a
BF10 of >3 and >10 as moderate and strong evidence for the presence of an effect and a
BF10 of <1/3 and <1/10 as moderate and strong evidence for the absence of an effect (
Jeffreys, 1961). (3) Multisensory response enhancement is often described as the result of an additive or a superadditive combination of unisensory conditions (
Stevenson et al., 2014). We tested these two alternative hypotheses using a linear mixed-effects model on the inhibition magnitudes. We modeled our data as a function of auditory and visual distractor presence or absence, resulting in a 2 (auditory distractor present versus absent) × 2 (visual distractor present versus absent) design. If the audiovisual inhibition magnitude can be explained by the linear sum of the unisensory conditions, we would expect significant main effects of visual and auditory distractors but no significant interaction term. Conversely, if the audiovisual condition produced stronger inhibition than the linear sum of the unisensory conditions, we would additionally expect a significant interaction term. We built the following full model that included both main and interaction effects:
\begin{eqnarray*}{\rm{Inhibition}}\,{\rm {Magnitude \sim Visual \ Distractor}} \\
\quad {{\rm \ * \ Auditory}}\,{\rm{Distractor}} + \left( {{\rm{1 \ | \ observer}}} \right){\rm{.}}\end{eqnarray*}