| Literature DB >> 31924733 |
Ian G M Cameron1, Andreea L Cretu2, Femke Struik2, Ivan Toni2.
Abstract
Transcranial magnetic stimulation (TMS) is often used to understand the function of individual brain regions, but this ignores the fact that TMS may affect network-level rather than nodal-level processes. We examine the effects of a double perturbation to two frontoparietal network nodes, compared with the effects of single lesions to either node. We hypothesized that Bayesian evidence for the absence of effects that build upon one another indicates that a single perturbation is consequential to network-level processes. Twenty-three humans performed pro-saccades (look toward) and anti-saccades (look away) after receiving continuous theta-burst stimulation (cTBS) to right frontal eye fields (FEFs), dorsolateral prefrontal cortex (DLPFC), or somatosensory cortex (S1; the control region). On a subset of trials, a TMS pulse was applied to right posterior parietal cortex (PPC). FEF, DLPFC, and PPC are important frontoparietal network nodes for generating anti-saccades. Bayesian t tests were used to test hypotheses for enhanced double perturbation effects (cTBS plus TMS pulse) on saccade behaviors, against the alternative hypothesis that double perturbation effects to a network are not greater than single perturbation effects. In one case, we observed strong evidence [Bayes factor (BF10) = 325] that PPC TMS following DLPFC cTBS enhanced impairments in ipsilateral anti-saccade amplitudes over DLPFC cTBS alone, and not over the effect of the PPC pulse alone (BF10 = 0.75), suggesting that double perturbation effects do not augment one another. Rather, this suggests that computations are distributed across the network, and in some cases there can be compensation for cTBS perturbations.Entities:
Keywords: FEF; frontal eye fields; parietal cortex; prefrontal cortex; saccade; transcranial magnetic stimulation
Mesh:
Year: 2020 PMID: 31924733 PMCID: PMC7004488 DOI: 10.1523/ENEURO.0188-19.2019
Source DB: PubMed Journal: eNeuro ISSN: 2373-2822
Figure 1.Hypotheses for the effects of TMS perturbations to two oculomotor network nodes (e.g., F, frontal eye fields; D, dorsolateral prefrontal cortex; and P, posterior parietal cortex) in the same hemisphere. , Augmented: augmented impairment from a double perturbation compared with a single perturbation to either node. , Distributed: no augmented effects (a single perturbation to the network is equally disruptive). , Compensatory: compensatory effect from second node that became more important. , Spreading: greater effect due to cTBS spreading through the network to influence the second node. , Boosting: additional network regions (region “X”) provide sources of compensation after cTBS leading to a boost to performance.
Figure 2., MRI images: illustration of coil placement over r-DLPFC, r-FEFs, r-S1, and r-PPC on an SPM single-subject anatomic template. Mean coordinates are shown as large bright dots, and individual subject coordinates are shown as faint dots. Right, Scalp “entry” points for TMS stimulation for a representative subject, showing also a representation of the coil orientation over right PPC (handle of coil = base of “T” shape). , Paradigm and stimulus timings shown for representative anti-saccade and pro-saccade trials, where the target stimulus was on the left side. , Illustrations of raw eye-traces from a representative subject in one run (subject 22841) with respect to stimuli on the left side. For 13° stimuli, red illustrates anti-saccades and green illustrates pro-saccades; for 9° stimuli, magenta illustrates anti-saccades, and turquoise illustrates pro-saccades. This subject made a high proportion of direction errors on anti-saccade trials in this run, indicated by the reversals of direction. Blinks are shown as gaps in the traces.
ROI information (average ± SD)
| Coordinates (MNI space) | ||||
|---|---|---|---|---|
| Distance to scalp (mm) | ||||
| r-DLPFC | 35 ± 7 | 45 ± 10 | 31 ± 7 | 19 ± 4 |
| r-FEF | 30 ± 5 | −5 ± 4 | 57 ± 6 | 26 ± 5 |
| r-PPC | 20 ± 7 | −66 ± 6 | 60 ± 5 | 22 ± 4 |
| r-S1 | 9 ± 2 | −38 ± 5 | 79 ± 2 | 20 ± 3 |
Figure 3.Derivation of the early and late PPC pulse bins based on anti-saccade reaction times. Reaction time distributions were calculated for correct and direction error anti-saccades in PPC pulse absent trials on each cTBS session. A binomial sign test was performed that compared the distributions, and arrows indicate the first reaction time bin where the two distributions were no longer significantly different. This value was taken as the boundary for early and late PPC pulses.
Figure 4.Effects on left and right anti-saccades when the double perturbation involving FEF cTBS and PPC TMS are compared with the single perturbation conditions for , Saccade amplitudes, , Percentage correct directions, and , Saccade reaction times. All data are normalized to the cTBS control condition (cTBS to S1, no PPC pulses). Error bars represent SEM across subjects (N = 23), and dark gray represents the double perturbation conditions. Values between brackets indicate the Bayes factor evidence for the alternative hypothesis that the combined effects from the double perturbation resulted in a greater impairment (more negative values, note the y-axis is reversed for saccade reaction times) compared with the effects of the single perturbations. Values >3 provide substantial evidence for the alternative hypothesis that the combined effects resulted in a greater impairment than the single perturbation effects. Asterisks show the results from Bayesian one-sample t tests for evidence that the values are <0 for amplitude and percentage correct, or >0 for reaction time, where BF10 > 3.
Figure 7.Effects on left and right pro-saccades when the double perturbation involving DLPFC cTBS and PPC TMS is compared with the single perturbation conditions for , Saccade amplitudes, , Percentage correct directions, and , Saccade reaction times. Conventions are as in Figure 4.
Bayes factors for the alternative (impairment) versus null (no impairment) hypothesis (BF10) for left and right anti-saccade trials relative to control cTBS
| Left anti | cTBS site | PPC pulse | BF10 | Right anti | cTBS site | PPC pulse | BF10 |
|---|---|---|---|---|---|---|---|
| Amplitude | FEF | Absent | 2.69 | FEF | Absent | 0.26 | |
| Early | Early | 1.31 | |||||
| Late | Late | ||||||
| S1 | Early | 0.35 | S1 | Early | 0.52 | ||
| Late | 0.39 | Late | 1.21 | ||||
| Percentage correct | FEF | Absent | 0.15 | FEF | Absent | 0.16 | |
| Early | 0.06 | Early | 0.07 | ||||
| Late | 0.06 | Late | 0.06 | ||||
| S1 | Early | 0.08 | S1 | Early | 0.07 | ||
| Late | 0.05 | Late | 0.06 | ||||
| SRT | FEF | Absent | 0.10 | FEF | Absent | 0.13 | |
| Early | 0.27 | Early | 0.35 | ||||
| Late | 0.31 | Late | 1.39 | ||||
| S1 | Early | 0.19 | S1 | Early | 0.79 | ||
| Late | Late |
Bold values: BF10 > 3. anti, Anti-saccade.
Bayes factors for the alternative (impairment) versus null (no impairment) hypothesis (BF
| Left pro | cTBS site | PPC pulse | BF10 | Right pro | cTBS site | PPC pulse | BF10 |
|---|---|---|---|---|---|---|---|
| Amplitude | DLPFC | Absent | 0.19 | DLPFC | Absent | 0.62 | |
| Early | 0.24 | Early | 0.22 | ||||
| Late | 0.15 | Late | 1.03 | ||||
| S1 | Early | 0.11 | S1 | Early | 1.07 | ||
| Late | 0.30 | Late | 2.32 | ||||
| Percentage correct | DLPFC | Absent | 0.22 | DLPFC | Absent | 0.17 | |
| Early | 0.32 | Early | 0.21 | ||||
| Late | 0.42 | Late | 2.84 | ||||
| S1 | Early | 0.48 | S1 | Early | 0.24 | ||
| Late | 1.44 | Late | 1.19 | ||||
| SRT | DLPFC | Absent | 0.29 | DLPFC | Absent | 0.12 | |
| Early | Early | 2.49 | |||||
| Late | Late | ||||||
| S1 | Early | S1 | Early | ||||
| Late | Late |
Bold values: BF10 > 3. pro, Pro-saccade.
Statistical table
| Data structure | Type of test | BF10 | Effect size: | ||
|---|---|---|---|---|---|
|
| |||||
| L.A., F., Absent | Assumed normal | Bayesian | 2.69 | −0.40 [−0.82, −0.06] | |
| L.A., F., Early | 4.09 | −0.45 [−0.86, −0.08] | |||
| L.A., F., Late | 4.58 | −0.47 [−0.90, −0.09] | |||
| L.A., S., Early | 0.35 | −0.18 [−0.53, −0.01] | |||
| L.A., S., Late | 0.39 | −0.19 [−0.54, −0.01] | |||
| R.A., F., Absent | 0.26 | −0.15 [−0.47, −0.01] | |||
| R.A., F., Early | 1.31 | −0.32 [−0.72, −0.03] | |||
| R.A., F., Late | 7.60 | −0.51 [−0.94, −0.11] | |||
| R.A., S., Early | 0.52 | −0.22 [−0.58, −0.02] | |||
| R.A., S., Late | 1.21 | −0.31 [−0.71, −0.03] | |||
|
| |||||
| L.A., F., Absent | 0.15 | −0.10 [−0.37, 0.00] | |||
| L.A., F., Early | 0.06 | −0.03 [−0.12, 0.00] | |||
| L.A., F., Late | 0.06 | −0.06 [−0.18, −0.01] | |||
| L.A., S., Early | 0.08 | −0.06 [−0.22, 0.00] | |||
| L.A., S., Late | 0.05 | −0.05 [−0.24, 0.00] | |||
| R.A., F., Absent | 0.16 | −0.11 [−0.38, −0.01] | |||
| R.A., F., Early | 0.07 | −0.05 [−0.22, 0.00] | |||
| R.A., F., Late | 0.06 | −0.04 [−0.14, 0.00] | |||
| R.A., S., Early | 0.07 | −0.06 [−0.22, 0.00] | |||
| R.A., S., Late | 0.06 | −0.10 [−0.13, −0.01] | |||
|
| |||||
| L.A., F., Absent | 0.10 | 0.07 [0.00, 0.28] | |||
| L.A., F., Early | 0.27 | 0.15 [0.01, 0.47] | |||
| L.A., F., Late | 0.31 | 0.17 [0.01, 0.51] | |||
| L.A., S., Early | 0.19 | 0.12 [0.01, 0.40] | |||
| L.A., S., Late | 2299.54 | 1.04 [0.52, 1.59] | |||
| R.A., F., Absent | 0.13 | 0.09 [0.00, 0.35] | |||
| R.A., F., Early | 0.35 | 0.18 [0.01, 0.52] | |||
| R.A., F., Late | 1.39 | 0.33 [0.03, 0.74] | |||
| R.A., S., Early | 0.79 | 0.27 [0.02, 0.65] | |||
| R.A., S., Late | 2619.87 | 1.05 [0.53, 1.60] | |||
|
| |||||
| L.A., D., Absent | 4.21 | −0.45 [−0.88, −0.08] | |||
| L.A., D., Early | 0.55 | −0.23 [−0.59, −0.02] | |||
| L.A., D., Late | 4.84 | −0.47 [−0.89, −0.08] | |||
| R.A., D., Absent | 0.33 | −0.17 [−0.51, −0.01] | |||
| R.A., D., Early | 0.98 | −0.29 [−0.67, −0.03] | |||
| R.A., D., Late | 8.84 | −0.52 [−0.96, −0.12] | |||
|
| |||||
| L.A., D., Absent | 0.27 | −0.15 [−0.47, −0.01] | |||
| L.A., D., Early | 0.14 | −0.09 [−0.35, 0.00] | |||
| L.A., D., Late | 0.05 | −0.01 [−0.01, −0.01] | |||
| R.A., D., Absent | 0.16 | −0.11 [−0.38, −0.01] | |||
| R.A., D., Early | 0.09 | −0.07 [−0.25, 0.00] | |||
| R.A., D., Late | 0.05 | −0.03 [−0.18, −0.01] | |||
|
| |||||
| L.A., D., Absent | 0.16 | 0.10 [0.01, 0.39] | |||
| L.A., D., Early | 0.11 | 0.07 [0.00, 0.31] | |||
| L.A., D., Late | 2.52 | 0.39 [0.06, 0.81] | |||
| R.A., D., Absent | 0.68 | 0.25 [0.02, 0.63] | |||
| R.A., D., Early | 0.33 | 0.17 [0.01, 0.51] | |||
| R.A., D., Late | 33.86 | 0.65 [0.22, 1.10] | |||
|
| |||||
| L.P., F., Absent | 0.61 | −0.23 [−0.60, −0.02] | |||
| L.P., F., Early | 0.31 | −0.16 [−0.50, −0.01] | |||
| L.P., F., Late | 0.87 | −0.28 [−0.66, −0.02] | |||
| L.P., S., Early | 0.11 | −0.08 [−0.32, 0.00] | |||
| L.P., S., Late | 0.30 | −0.16 [−0.50, −0.01] | |||
| R.P., F., Absent | 0.54 | −0.23 [−0.59, −0.01] | |||
| R.P., F., Early | 0.56 | −0.23 [−0.59, −0.01] | |||
| R.P., F., Late | 0.30 | −0.16 [−0.51, −0.01] | |||
| R.P., S., Early | 1.07 | −0.30 [−0.69, −0.03] | |||
| R.P., S., Late | 2.32 | −0.39 [−0.83, −0.05] | |||
|
| |||||
| L.P., F., Absent | 0.12 | −0.08 [−0.34, 0.00] | |||
| L.P., F., Early | 0.41 | −0.20 [−0.56, −0.01] | |||
| L.P., F., Late | 2.63 | −0.40 [−0.81, −0.06] | |||
| L.P., S., Early | 0.48 | −0.21 [−0.56, −0.01] | |||
| L.P., S., Late | 1.44 | −0.34 [−0.74, −0.04] | |||
| R.P., F., Absent | 1.16 | −0.31 [−0.69, −0.03] | |||
| R.P., F., Early | 0.22 | −0.13 [−0.43, −0.01] | |||
| R.P., F., Late | 4.53 | −0.47 [−0.91, −0.09] | |||
| R.P., S., Early | 0.24 | −0.14 [−0.46, −0.01] | |||
| R.P., S., Late | 1.19 | −0.31 [−0.71, −0.03] | |||
|
| |||||
| L.P., F., Absent | 0.29 | 0.16 [0.01, 0.49] | |||
| L.P., F., Early | 14.878 | 0.57 [0.15, 1.02] | |||
| L.P., F., Late | 3314.92 | 1.08 [0.56, 1.63] | |||
| L.P., S., Early | 110.56 | 0.77 [0.30, 1.25] | |||
| L.P., S., Late | 52,637.20 | 1.40 [0.79, 2.03] | |||
| R.P., F., Absent | 0.16 | 0.10 [0.02, 0.38] | |||
| R.P., F., Early | 4.08 | 0.44 [0.08, 0.86] | |||
| R.P., F., Late | 1461.64 | 1.07 [0.53, 1.64] | |||
| R.P., S., Early | 51.42 | 0.69 [0.25, 1.16] | |||
| R.P., S., Late | 2,165,000.00 | 1.81 [1.09, 2.56] | |||
|
| |||||
| L.P., D., Absent | 0.19 | −0.12 [−0.41, 0.00] | |||
| L.P., D., Early | 0.24 | −0.14 [−0.47, −0.01] | |||
| L.P., D., Late | 0.15 | −0.10 [−0.36, −0.01] | |||
| R.P., D., Absent | 0.62 | −0.24 [−0.62, −0.02] | |||
| R.P., D., Early | 0.22 | −0.13 [−0.43, −0.01] | |||
| R.P., D., Late | 1.03 | −0.29 [−0.69, −0.02] | |||
|
| |||||
| L.P., D., Absent | 0.22 | −0.13 [−0.45, −0.01] | |||
| L.P., D., Early | 0.32 | −0.17 [−0.50, −0.01] | |||
| L.P., D., Late | 0.42 | −0.19 [−0.56, −0.01] | |||
| R.P., D., Absent | 0.17 | −0.11 [−0.39, −0.01] | |||
| R.P., D., Early | 0.21 | −0.13 [−0.44, −0.01] | |||
| R.P., D., Late | 2.84 | −0.41 [−0.82, −0.06] | |||
|
| |||||
| L.P., D., Absent | 0.29 | 0.16 [0.01, 0.50] | |||
| L.P., D., Early | 3.65 | 0.43 [0.07, 0.85] | |||
| L.P., D., Late | 5089.32 | 1.12 [0.58, 1.67] | |||
| R.P., D., Absent | 0.12 | 0.09 [0.00, 0.33] | |||
| R.P., D., Early | 2.49 | 0.39 [0.05, 0.81] | |||
| R.P., D., Late | 2,344,000.00 | 1.75 [1.07, 2.46] | |||
|
| |||||
| L.A., F. Absent – F. Early | 0.24 | −0.14 [−0.45, −0.01] | |||
| L.A., F. Early – S. Early | 2.59 | −0.40 [−0.80, −0.06] | |||
| L.A., F. Absent – F. Late | 0.15 | −0.10 [−0.38, 0.00] | |||
| L.A., F. Late – S. Late | 2.91 | −0.42 [−0.85, −0.06] | |||
| R.A., F. Absent – F. Early | 0.67 | −0.25 [−0.62, −0.02] | |||
| R.A., F. Early – S. Early | 0.29 | −0.16 [−0.49, −0.01] | |||
| R.A., F. Absent – F. Late | 1.65 | −0.34 [−0.75, −0.05] | |||
| R.A., F. Late – S. Late | 0.38 | −0.18 [−0.53, −0.01] | |||
|
| |||||
| L.A., F. Absent – F. Early | 0.05 | −0.05 [−0.25, 0.00] | |||
| L.A., F. Early – S. Early | 0.12 | −0.08 [−0.34, 0.00] | |||
| L.A., F. Absent – F. Late | 0.06 | −0.05 [−0.17, −0.01] | |||
| L.A., F. Late – S. Late | 0.27 | −0.15 [−0.47, −0.01] | |||
| R.A., F. Absent – F. Early | 0.07 | −0.05 [−0.23, 0.00] | |||
| R.A., F. Early – S. Early | 0.14 | −0.10 [−0.35, 0.00] | |||
| R.A., F. Absent – F. Late | 0.06 | −0.05 [−0.21, −0.01] | |||
| R.A., F. Late – S. Late | 0.55 | −0.23 [−0.59, −0.02] | |||
|
| |||||
| L.A., F. Absent – F. Early | 4.30 | 0.45 [0.09, 0.87] | |||
| L.A., F. Early – S. Early | 0.29 | 0.15 [0.01, 0.49] | |||
| L.A., F. Absent – F. Late | 1212.45 | 1.02 [0.49, 1.55] | |||
| L.A., F. Late – S. Late | 0.08 | 0.06 [0.00, 0.28] | |||
| R.A., F. Absent – F. Early | 1.18 | 0.31 [0.03, 0.71] | |||
| R.A., F. Early – S. Early | 0.204 | 0.12 [0.01, 0.44] | |||
| R.A., F. Absent – F. Late | 9840.70 | 1.17 [0.63, 1.75] | |||
| R.A., F. Late – S. Late | 0.152 | 0.10 [0.01, 0.38] | |||
|
| |||||
| L.A., D. Absent – D. Early | 0.11 | −0.14 [−0.45, −0.01] | |||
| L.A., D. Early – S. Early | 0.42 | −0.40 [−0.80, −0.06] | |||
| L.A., D. Absent – D. Late | 0.49 | −0.22 [−0.57, −0.02] | |||
| L.A., D. Late – S. Late | 0.64 | −0.24 [−0.62, −0.02] | |||
| R.A., D. Absent – D. Early | 0.84 | −0.25 [−0.62, −0.02] | |||
| R.A., D. Early – S. Early | 0.46 | −0.16 [−0.49, −0.01] | |||
| R.A., D. Absent – D. Late | 352.22 | −0.86 [-1.36, −0.38] | |||
| R.A., D. Late – S. Late | 0.75 | −0.25 [−0.64, −0.02] | |||
|
| |||||
| L.A., D. Absent – D. Early | 0.12 | −0.08 [−0.31, 0.00] | |||
| L.A., D. Early – S. Early | 0.41 | −0.19 [−0.54, −0.01] | |||
| L.A., D. Absent – D. Late | 0.06 | −0.01 [−0.01, −0.01] | |||
| L.A., D. Late – S. Late | 0.14 | −0.10 [−0.34, 0.00] | |||
| R.A., D. Absent – D. Early | 0.09 | −0.07 [−0.26, 0.00] | |||
| R.A., D. Early – S. Early | 0.23 | −0.13 [−0.45, −0.01] | |||
| R.A., D. Absent – D. Late | 0.05 | 0.00 [0.00, 0.00] | |||
| R.A., D. Late – S. Late | 0.18 | −0.11 [−0.41, −0.01] | |||
|
| |||||
| L.A., D. Absent – D. Early | 0.11 | 0.07 [0.00, 0.31] | |||
| L.A., D. Early – S. Early | 0.10 | 0.07 [0.00, 0.32] | |||
| L.A., D. Absent – D. Late | 62.01 | 0.71 [0.26, 1.18] | |||
| L.A., D. Late – S. Late | 0.12 | 0.08 [0.00, 0.31] | |||
| R.A., D. Absent – D. Early | 0.16 | 0.10 [0.01, 0.37] | |||
| R.A., D. Early – S. Early | 0.17 | 0.11 [0.01, 0.40] | |||
| R.A., D. Absent – D. Late | 2931.20 | 1.07 [0.55, 1.60] | |||
| R.A., D. Late – S. Late | 0.27 | 0.15 [0.01, 0.47] | |||
|
| |||||
| L.P., F. Absent – F. Early | 0.13 | −0.09 [−0.35, 0.00] | |||
| L.P., F. Early – S. Early | 0.51 | −0.22 [−0.59, −0.02] | |||
| L.P., F. Absent – F. Late | 0.48 | −0.21 [−0.56, −0.01] | |||
| L.P., F. Late – S. Late | 0.70 | −0.26 [−0.64, −0.02] | |||
| R.P., F. Absent – F. Early | 0.25 | −0.15 [−0.46, −0.01] | |||
| R.P., F. Early – S. Early | 0.22 | −0.13 [−0.44, −0.01] | |||
| R.P., F. Absent – F. Late | 0.21 | −0.13 [−0.44, −0.01] | |||
| R.P., F. Late – S. Late | 0.13 | −0.09 [−0.35, 0.00] | |||
|
| |||||
| L.P., F. Absent – F. Early | 2.85 | −0.40 [−0.83, −0.06] | |||
| L.P., F. Early – S. Early | 0.19 | −0.12 [−0.41, −0.01] | |||
| L.P., F. Absent – F. Late | 3.74 | −0.44 [−0.86, −0.07] | |||
| L.P., F. Late – S. Late | 0.28 | −0.16 [−0.49, −0.01] | |||
| R.P., F. Absent – F. Early | 0.10 | −0.08 [−0.29, 0.00] | |||
| R.P., F. Early – S. Early | 0.20 | −0.12 [−0.41, −0.01] | |||
| R.P., F. Absent – F. Late | 1.27 | −0.33 [−0.74, −0.03] | |||
| R.P., F. Late – S. Late | 0.24 | −0.14 [−0.47, −0.01] | |||
|
| |||||
| L.P., F. Absent – F. Early | 1578.61 | 1.01 [0.50, 1.54] | |||
| L.P., F. Early – S. Early | 0.62 | 0.24 [0.02, 0.60] | |||
| L.P., F. Absent – F. Late | 8641.44 | 1.17 [0.62, 1.73] | |||
| L.P., F. Late – S. Late | 0.12 | 0.09 [0.00, 0.35] | |||
| R.P., F. Absent – F. Early | 15902.41 | 1.22 [0.67, 1.81] | |||
| R.P., F. Early – S. Early | 0.30 | 0.16 [0.01, 0.50] | |||
| R.P., F. Absent – F. Late | 4657.42 | 1.19 [0.63, 1.80] | |||
| R.P., F. Late – S. Late | 0.21 | 0.13 [0.01, 0.49] | |||
|
| |||||
| L.P., D. Absent – D. Early | 0.37 | −0.18 [−0.53, −0.01] | |||
| L.P., D. Early – S. Early | 0.39 | −0.19 [−0.54, −0.01] | |||
| L.P., D. Absent – D. Late | 0.15 | −0.10 [−0.38, 0.00] | |||
| L.P., D. Late – S. Late | 0.15 | −0.10 [−0.38, 0.00] | |||
| R.P., D. Absent – D. Early | 0.12 | −0.09 [−0.33, 0.00] | |||
| R.P., D. Early – S. Early | 0.13 | −0.09 [−0.35, 0.00] | |||
| R.P., D. Absent – D. Late | 0.77 | −0.26 [−0.64, −0.02] | |||
| R.P., D. Late – S. Late | 0.22 | −0.13 [−0.44, −0.01] | |||
|
| |||||
| L.P., D. Absent – D. Early | 0.36 | −0.18 [−0.52, −0.01] | |||
| L.P., D. Early – S. Early | 0.17 | −0.11 [−0.40, −0.01] | |||
| L.P., D. Absent – D. Late | 0.49 | −0.21 [−0.58, −0.01] | |||
| L.P., D. Late – S. Late | 0.12 | −0.08 [−0.33, 0.00] | |||
| R.P., D. Absent – D. Early | 0.29 | −0.16 [−0.48, −0.01] | |||
| R.P., D. Early – S. Early | 0.20 | −0.13 [−0.42, −0.01] | |||
| R.P., D. Absent – D. Late | 3.60 | −0.43 [−0.85, −0.07] | |||
| R.P., D. Late – S. Late | 0.20 | −0.12 [−0.42, −0.05] | |||
|
| |||||
| L.P., D. Absent – D. Early | 5.19 | 0.47 [0.09, 0.90] | |||
| L.P., D. Early – S. Early | 0.18 | 0.12 [0.01, 0.41] | |||
| L.P., D. Absent – D. Late | 771.16 | 0.94 [0.45, 1.44] | |||
| L.P., D. Late – S. Late | 0.26 | 0.15 [0.01, 0.46] | |||
| R.P., D. Absent – D. Early | 110.27 | 0.76 [0.30, 1.24] | |||
| R.P., D. Early – S. Early | 0.24 | 0.14 [0.01, 0.46] | |||
| R.P., D. Absent – D. Late | 9,011,000.00 | 1.90 [1.18, 2.65] | |||
| R.P., D. Late – S. Late | 0.59 | 0.24 [0.02, 0.60] | |||
L.A., Left Anti; R.A., Right Anti; L.P., Left Pro; R.P., Right Pro; F., FEF cTBS, S., S1 cTBS, D., cTBS
Bayes factors for the alternative (impairment) versus null (no impairment) hypothesis (BF10) for left and right anti-saccade trials relative to control cTBS (the effect of the PPC pulse relative to control cTBS is shown in duplication as in Table 3)
| Left anti | cTBS site | PPC pulse | BF10 | Right anti | cTBS site | PPC pulse | BF10 |
|---|---|---|---|---|---|---|---|
| Amplitude | DLPFC | Absent | DLPFC | Absent | 0.33 | ||
| Early | 0.55 | Early | 0.98 | ||||
| Late | Late | ||||||
| S1 | Early | 0.35 | S1 | Early | 0.52 | ||
| Late | 0.39 | Late | 1.21 | ||||
| Percentage correct | DLPFC | Absent | 0.27 | DLPFC | Absent | 0.16 | |
| Early | 0.14 | Early | 0.09 | ||||
| Late | 0.05 | Late | 0.05 | ||||
| S1 | Early | 0.08 | S1 | Early | 0.07 | ||
| Late | 0.05 | Late | 0.06 | ||||
| SRT | DLPFC | Absent | 0.16 | DLPFC | Absent | 0.68 | |
| Early | 0.11 | Early | 0.33 | ||||
| Late | 2.52 | Late | |||||
| S1 | Early | 0.19 | S1 | Early | 0.79 | ||
| Late | Late |
Bold values: BF10 > 3. anti, Anti-saccade.
Figure 5.Effects on left and right anti-saccades when the double perturbation involving DLPFC cTBS and PPC TMS is compared with the single perturbation conditions for , Saccade amplitudes, , Percentage correct directions, and , Saccade reaction times. PPC pulse conditions relative to S1 cTBS are shown in duplicate as in Figure 4, and conventions are as in Figure 4.
Bayes factors for the alternative (impairment) versus null (no impairment) hypothesis (BF
| Left pro | cTBS site | PPC pulse | BF10 | Right pro | cTBS site | PPC pulse | BF10 |
|---|---|---|---|---|---|---|---|
| Amplitude | FEF | Absent | 0.61 | FEF | Absent | 0.54 | |
| Early | 0.31 | Early | 0.56 | ||||
| Late | 0.87 | Late | 0.30 | ||||
| S1 | Early | 0.11 | S1 | Early | 1.07 | ||
| Late | 0.30 | Late | 2.32 | ||||
| Percentage correct | FEF | Absent | 0.12 | FEF | Absent | 1.16 | |
| Early | 0.41 | Early | 0.22 | ||||
| Late | 2.63 | Late | |||||
| S1 | Early | 0.48 | S1 | Early | 0.24 | ||
| Late | 1.44 | Late | 1.19 | ||||
| SRT | FEF | Absent | 0.29 | FEF | Absent | 0.16 | |
| Early | Early | ||||||
| Late | Late | ||||||
| S1 | Early | S1 | Early | ||||
| Late | Late |
Bold values: BF10 > 3. pro, Pro-saccade.
Figure 6.Effects on left and right pro-saccades when the double perturbation involving FEF cTBS and PPC TMS is compared with the single perturbation conditions for , Saccade amplitudes, , Percentage correct directions, and , Saccade reaction times. Conventions are as in Figure 4.