Literature DB >> 34593640

Altered effective connectivity in sensorimotor cortices is a signature of severity and clinical course in depression.

Dipanjan Ray1, Dmitry Bezmaternykh2,3, Mikhail Mel'nikov3, Karl J Friston4,5,6, Moumita Das7.   

Abstract

Functional neuroimaging research on depression has traditionally targeted neural networks associated with the psychological aspects of depression. In this study, instead, we focus on alterations of sensorimotor function in depression. We used resting-state functional MRI data and dynamic causal modeling (DCM) to assess the hypothesis that depression is associated with aberrant effective connectivity within and between key regions in the sensorimotor hierarchy. Using hierarchical modeling of between-subject effects in DCM with parametric empirical Bayes we first established the architecture of effective connectivity in sensorimotor cortices. We found that in (interoceptive and exteroceptive) sensory cortices across participants, the backward connections are predominantly inhibitory, whereas the forward connections are mainly excitatory in nature. In motor cortices these parities were reversed. With increasing depression severity, these patterns are depreciated in exteroceptive and motor cortices and augmented in the interoceptive cortex, an observation that speaks to depressive symptomatology. We established the robustness of these results in a leave-one-out cross-validation analysis and by reproducing the main results in a follow-up dataset. Interestingly, with (nonpharmacological) treatment, depression-associated changes in backward and forward effective connectivity partially reverted to group mean levels. Overall, altered effective connectivity in sensorimotor cortices emerges as a promising and quantifiable candidate marker of depression severity and treatment response.
Copyright © 2021 the Author(s). Published by PNAS.

Entities:  

Keywords:  depression; effective connectivity; embodiment; predictive processes; spectral DCM

Mesh:

Year:  2021        PMID: 34593640      PMCID: PMC8501855          DOI: 10.1073/pnas.2105730118

Source DB:  PubMed          Journal:  Proc Natl Acad Sci U S A        ISSN: 0027-8424            Impact factor:   12.779


The search for the neurological bases of depression has provided many important insights, yet we are far from a comprehensive, translatable understanding (1–4). This warrants further research and, possibly, new approaches. Neuroimaging research on depression largely focuses on complex affective and psychological components of depression, the prefrontal cortex and limbic formation being two of the most investigated brain regions (5). At the network level, apart from the frontolimbic circuitry, default mode network (DMN), cognitive control network (CCN), and corticostriatal circuits are some of the major neurocircuits that are known to be involved in depression (6–19). However, depression is an embodied phenomenon and is known to cause alterations in several sensorimotor functions. Persons suffering from depression, for example, are known to have reduced visual contrast sensitivity (20), impaired auditory processing of nonspeech stimuli (21), and increased pain tolerance for exteroceptive stimulation (22). In addition to these exteroceptive alterations, depression has been shown to cause interoceptive changes like decreased pain tolerance for interoceptive stimulation (22) and reduced heartbeat perception accuracy (23). The psychomotor retardation [reduced speed, slow speaking rate, delayed motor initiation, body immobility, and loss of facial expression (24)] is a prominent feature of depression. Indeed, psychomotor retardation has been played an important role in the descriptive characterization of depression and melancholia since their nosological inception (24–29). Darwin (ref. 30, p. 176) described overt psychomotor symptoms in sad people who “no longer wish for action but remain motionless and passive, or may occasionally rock themselves to and fro.” In the following decades, scholars such as Emil Kraepelin developed the concept further and established its clinical utility (25, 26). Among later researchers, Carl Wernicke (31), Karl Kleist (32), and Karl Leonhard (33) contributed to our refined understanding of psychomotor abnormalities. Last, rumination, an important feature of depression (34), has prominent sensorimotor components. Although there are a few neuroimaging studies of sensorimotor changes in depression, our understanding of sensory and motor function of brain is undergoing a paradigm shift. Spearheaded by predictive coding and related theoretical frameworks, there is an emerging consensus among neuroscientists that perception is not a simple bottom-up mechanism of progressive abstraction of sensory input (35–37). Bottom-up, top-down, and intrinsic neuronal message passing play distinct but crucial roles. This general idea is also applicable to motor function [see active inference (38)]. Motivated by these insights, we analyzed effective connectivity [spectral dynamic causal modeling (39)] in resting state functional MRI data among hierarchical sensorimotor regions in unmedicated depression patients and neurotypical individuals. For exteroceptive perception, effective connectivity among the lateral frontal pole—one of the terminal regions of sensory relays—and primary visual, auditory, and somatosensory cortices was considered. Effective connectivity between anterior and posterior insula was characterized for interoception and between supplementary motor area and primary motor cortex was analyzed for motor function (see Fig. 4). Both group mean effective connectivity and connections showing significant association with Beck depression inventory (BDI) scores (40) (after controlling for age and sex) were identified. In a leave-one-out cross-validation (41)—using parametric empirical Bayesian—the effect size was estimated. A subset of participants, who either were treated with cognitive behavior therapy (42) or neurofeedback therapy (43) or were not treated, were scanned again a few months later, and the same analysis was implemented, with the addition of treatment effect as a covariate.

Results

The Primary Experiment.

Accuracy of DCM model estimation.

The accuracy of DCM estimates of effective connectivity for individual participants was excellent. Across participants, the minimum percentages of variance explained by DCM—when fitted to the observed (cross-spectra) data—were 73.55, 68.84, and 55.00% for left motor, exteroceptive, and interoceptive networks, respectively. For right hemisphere regions of interest these values were 63.2, 50.79, and 30.75%. In general, for most participants, variance explained was 80% or more.

Effective connectivity.

Results are displayed in Fig. 1 and detailed further in .
Fig. 1.

Effective connectivity in the primary study (left and right hemispheres). (A and B) Group mean effective connectivity in sensory and motor networks. Arrow colors code nature of connections: red, excitatory; blue, inhibitory. (C and D) Connections showing significant association with BDI scores in sensory and motor networks. Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. (E) Connections showing significant association with BDI scores in a network composed of left thalamus, left primary auditory cortex, Broca’s region, and left lateral frontal pole. For all panels, line thickness is kept constant and does not code for the effect size. For the exact values of the estimated connectivity parameters, see . Colors of the planes denote position of the node in cortical hierarchy. Green is higher than blue, and red is higher than both blue and green. SMA, supplementary motor area; MC, primary motor cortex; FP1, lateral frontal pole; V1, primary visual cortex; A1, primary auditory cortex; SSC, primary somatosensory cortex; AI, anterior insula; PI, posterior insula; Bro, Broca’s region; Thal, left thalamus. The images were created using the tikz-network (https://github.com/hackl/tikz-network) package in LaTeX.

Effective connectivity in the primary study (left and right hemispheres). (A and B) Group mean effective connectivity in sensory and motor networks. Arrow colors code nature of connections: red, excitatory; blue, inhibitory. (C and D) Connections showing significant association with BDI scores in sensory and motor networks. Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. (E) Connections showing significant association with BDI scores in a network composed of left thalamus, left primary auditory cortex, Broca’s region, and left lateral frontal pole. For all panels, line thickness is kept constant and does not code for the effect size. For the exact values of the estimated connectivity parameters, see . Colors of the planes denote position of the node in cortical hierarchy. Green is higher than blue, and red is higher than both blue and green. SMA, supplementary motor area; MC, primary motor cortex; FP1, lateral frontal pole; V1, primary visual cortex; A1, primary auditory cortex; SSC, primary somatosensory cortex; AI, anterior insula; PI, posterior insula; Bro, Broca’s region; Thal, left thalamus. The images were created using the tikz-network (https://github.com/hackl/tikz-network) package in LaTeX.

Group mean effective connectivity.

The mean effective connectivity among sensorimotor regions is depicted in Fig. 1 . Among the extensive network of connections in both hemispheres, the most consistent pattern emerged in the forward and backward effective connectivity. In sensory regions (exteroceptive and interoceptive), backward connections were inhibitory, whereas forward connections were excitatory (the exception is the SSC to FP1 connection). In motor regions, the opposite was true (backward, excitatory; forward, inhibitory).

Changes in effective connectivity with BDI scores.

The connections that showed an association with BDI scores are shown in Fig. 1 . As with mean connectivity, the severity associated changes were most consistent in (extrinsic or between region) forward and backward connections across both hemispheres. For exteroceptive and motor cortices, with increasing BDI scores, top-down and bottom-up effective connectivity show changes in the opposite direction with respect to group level estimation. For example, in exteroceptive sensory regions (with one exception, see below), bottom-up connections become more negative, and top-down connections become more positive (i.e., disinhibition). In motor regions, top-down connections become more negative and bottom-up connections become more positive. In interoceptive regions, top-down inhibitory influences are enhanced.

Effective connectivity analysis for left auditory regions.

One notable exception to general pattern of changes in exteroceptive sensory regions with BDI scores was found in left auditory regions. Here top-down inhibitory and bottom-up excitatory influences were enhanced with depression. One possible explanation is that this effect reflects enhanced rumination and self-speech in depression (please note that the left auditory cortex is specialized for speech perception). To further probe this hypothesis we implemented spectral DCM analysis among left thalamus, Broca’s area, left A1, and left FP1 regions. We found that left A1 was driven mainly by Broca’s area rather than the left thalamus (Fig. 1). We will return to this observation in discussion.

Cross-Validation.

In a leave-one-out cross-validation, among all six networks, the left exteroceptive network was found to predict BDI scores at a significant level of (Table 1). When individual connections were considered, three connections of left exteroceptive network, namely, left V1 to FP1 (corr = 0.23, P value = 0.036), left A1 to SSC (corr = 0.22, P value = 0.045), and left SSC to A1 (corr = 0.23, P value = 0.03), were found to have significant predictive power for BDI scores. Note that these measures of effect size correspond to out-of-sample measures (i.e., the effect sizes one would see using effective connectivity estimates from new participants).
Table 1.

Leave-one-out cross-validation: Results from the primary study

NetworkCorrelationP value
Left motor0.110.198
Left exteroceptive0.350.002
Left interoceptive−0.080.720
Right motor0.080.275
Right exteroceptive−0.150.874
Right interoceptive0.110.185
Leave-one-out cross-validation: Results from the primary study

The Follow-Up Experiment.

As in primary analyses, the accuracy of DCM predictions for individual participants was excellent for the follow-up study. The minimum percentages of variance explained by DCM model estimation across participants were 57.14, 76.90, and 73.33% for left motor, exteroceptive, and interoceptive networks and 76.02, 68.70, and 44.06% for right motor, exteroceptive, and interoceptive networks. For most of the participants, variance explained was 80% or more.

Change in BDI scores.

The BDI scores of participants during the first and the second sessions are plotted in Fig. 2. As evident from Fig. 2, for most of the participants in the treatment as well as no treatment group, BDI scores improved with time; however, improvement was more prominent in the treatment group. This was also corroborated by statistical testing. The paired samples Wilcoxon test indicated that BDI scores during the first session were statistically significantly higher than the second session for both groups at significance level . However, at significance level , this held true only for the treatment group (P value = 0.009491) but not for the no treatment group (P value = 0.01176).
Fig. 2.

Violin plots of the BDI scores in (A) no treatment and (B) treatment groups across sessions. A violin plot is a box plot with the width of the box proportional to the estimated density of the observed data.

Violin plots of the BDI scores in (A) no treatment and (B) treatment groups across sessions. A violin plot is a box plot with the width of the box proportional to the estimated density of the observed data. Results are displayed in Fig. 3 and are further detailed in .
Fig. 3.

Effective connectivity in the follow-up study (left and right hemispheres). (A and B) Group mean effective connectivity. Arrow colors code nature of connections: red, excitatory; blue, inhibitory. (C and D) Connections showing significant association with BDI scores. Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. (E and F) Connections showing significant association with treatment (treatment vs. no treatment). Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. For all panels, line thickness is kept constant and does not code for the effect size. For the exact values of the estimated connectivity parameters, see . Colors of the planes denote position of the node in cortical hierarchy. Green is higher than blue, and red is higher than both blue and green. The images were created using the tikz-network (https://github.com/hackl/tikz-network) package in LaTeX.

Effective connectivity in the follow-up study (left and right hemispheres). (A and B) Group mean effective connectivity. Arrow colors code nature of connections: red, excitatory; blue, inhibitory. (C and D) Connections showing significant association with BDI scores. Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. (E and F) Connections showing significant association with treatment (treatment vs. no treatment). Arrow colors code direction of connectivity changes relative to the group mean: red, increased; blue, decreased. For all panels, line thickness is kept constant and does not code for the effect size. For the exact values of the estimated connectivity parameters, see . Colors of the planes denote position of the node in cortical hierarchy. Green is higher than blue, and red is higher than both blue and green. The images were created using the tikz-network (https://github.com/hackl/tikz-network) package in LaTeX. Overall, the main pattern of mean effective connectivity was reproduced by the follow-up analysis. The backward connections in exteroceptive and interoceptive cortices are inhibitory, and forward connections are excitatory. The opposite pattern was observed in bilateral motor cortices. Like mean effective connectivity, the changes in effective connectivity between hierarchical cortical regions with increasing depression severity follow the same pattern found in the primary analysis: with increasing BDI scores the top-down and bottom-up mean effective connectivity is enhanced in the interoceptive network and is diminished in exteroceptive and motor networks.

Changes in effective connectivity with treatment.

With treatment, top-down and bottom-up effective connectivity revert toward group mean levels, i.e., in the exteroceptive network, top-down effective connections become more inhibitory, and bottom-up connections becomes more excitatory; whereas in the motor network, top-down connections became more excitatory. In the interoceptive network, no change in top-down or bottom-up effective connectivity survived at the 95% threshold set for the posterior probability of the estimated parameters.

Cross-validation.

In a leave-one-out cross-validation, none of the effective connections were found to predict BDI scores at a significant level of (Table 2).
Table 2.

Leave-one-out cross-validation: Results from the follow-up study

NetworkCorrelationP value
Left motor−0.190.812
Left exteroceptive−0.090.665
Left interoceptive0.170.211
Right motor0.150.237
Right exteroceptive−0.020.540
Right interoceptive−0.170.795
Leave-one-out cross-validation: Results from the follow-up study

Discussion

Overall, the most exciting findings from our study are the average backward (top-down) and forward (bottom-up) effective connectivity in sensory and motor cortices that showed consistent patterns across hemispheres and sessions and consistent changes with depression severity and treatment. The backward effective connections in exteroceptive and interoceptive sensory networks were predominantly inhibitory in nature, while forward connections were predominantly excitatory (except SSC to FP1 connections in the primary experiment). The opposite pattern was observed in bilateral motor networks. With increased depression scores, this pattern is weakened in exteroceptive and motor networks and is strengthened in the interoceptive network. Interestingly, with treatment, a partial recovery toward the group average was observed. In leave-one-out cross-validation analysis, connections in left exteroceptive networks were found to have sufficiently large effect size to predict whether somebody has a high or a low BDI score. There is a growing recognition that the depression is associated with dysfunction of distributed brain networks rather than of individual brain regions (44, 45). Four networks have been the focus of most of the published research in this area: the affective network (AN), reward network (RN), DMN, and CCN. Hyperconnectivity among the regions of AN (12, 14) and DMN (6, 10, 13, 16, 46) has been consistently reported in depression. Enhanced resting state functional connectivity in AN and DMN has been postulated to be associated with negative affectivity and maladaptive rumination in depression patients. Hypoconnectivity in RN (7, 17, 18) and CCN (9, 11, 47) has been another consistent finding in depression (but also see refs. 8, 48 for divergent findings). Anhedonia and ineffective cognitive control over emotional processing seen in depression have been attributed to diminished interactions among the regions of RN and CCN, respectively. As evident from above, the affective and psychological components of depression have been the prime focus of neurobiological research on depression. Yet, several sensorimotor interventions including light, music, tone, and physical exercise are well known to modulate mood and depressive symptoms (49). Association of depression with visual (50, 51) or hearing impairment (52–54) is also well established. Depression, in turn, gives rise to several sensorimotor alterations. Some of them, for instance, psychomotor retardation or agitation and feelings of fatigue, are part of the diagnostic criteria for depression (55). Besides, there is a repertoire of subjective feelings that depressed patients experience. These include pain in several parts of the body, chest discomfort, feeling cold or nauseous, heaviness of limbs, and feeling of emptiness, to mention a few (56). These feelings change the subjective experience of one’s own body and one’s sense of relatedness with the world outside. There are only a few neuroimaging studies that independently examined functional connectivity in sensory and motor networks as biomarkers for depression. Among them, one recent study (57) found reduced within- and between-network functional connectivity in auditory and visual networks associated with depression. In another study, Kang et al. (58) demonstrated that the primary somatosensory area–thalamic functional connectivity is abnormal in major depressive disorder. Moreno-Ortega et al. (59) showed that including resting state functional connectivity within the visual network in the analysis greatly increases the predictive power for the treatment response to electroconvulsive therapy in depression compared to the model consisting of only AN and DMN. However, our understanding of neuronal mechanisms underlying sensory perception is going through a major shift. There is an emerging consensus that perception is not a passive bottom-up mechanism of progressive abstraction from sensory input, and both bottom-up and top-down connectivity between hierarchically organized brain regions play crucial roles in perception. This recognition has led to several theoretical frameworks highlighting the importance of top-down information flow in the context of sensory perception. The most prominent of them—predictive coding (35–37)—has also been extended to motor function [see active inference (38)]. These insights motivated us to analyze effective connectivity among hierarchical brain regions in sensory and motor cortices. In contrast to data-driven approaches (e.g., functional connectivity analyses) mentioned above, ours is a model-based approach informed by theoretical frameworks and empirical knowledge of functional architectures. In motor regions we chose primary motor area and supplementary motor area. The latter is responsible for planning complex movements of the contralateral extremities and is posited to occupy a higher level of hierarchy in the motor system. Similarly, in interoceptive cortex we chose posterior and anterior insula based on the known role of the insula in interoception and a posterior to anterior hierarchical organization in the insula (60, 61). For exteroception, we selected three primary sensory cortices, visual, auditory, and somatosensory, and the lateral frontal pole—the terminal relay station for exteroceptive sensory information (62, 63). A consistent and intriguing finding from our study is top-down inhibitory and bottom-up excitatory average effective connectivity in sensory cortices, a pattern that reverses in motor cortices. The pattern in sensory cortices is consistent with the role of top-down predictions explaining away prediction errors at lower levels, via interactions with inhibitory interneurons in canonical microcircuits (as proposed by the predictive coding framework). In other words, although long-range connections in the brain are excitatory (i.e., glutamatergic), backward connections may preferentially target inhibitory interneurons in superficial and deep layers to evince an overall decrease in neuronal message passing. In predictive coding, this is often read as explaining away prediction errors at lower levels in sensory cortical hierarchies (64). However, the completely opposite pattern was observed in the motor network. Descending excitatory connections in the motor system may reflect one of two things. First, it could be a reflection of the fact that ascending prediction errors in the executive motor system may play a small role because these prediction errors are thought to be resolved through cortical spinal reflexes, i.e., through action (38). Put simply, in sensory hierarchies, exteroceptive prediction errors are caused by bottom-up sensory input, which are resolved by (inhibitory) top-down predictions. Conversely, in motor hierarchies, prediction errors are generated by (excitatory) top-down proprioceptive predictions, which are resolved by motor reflexes at the level of the spinal cord. An alternative explanation is that descending predictions include predictions of precision that may mediate things like attention and sensory attenuation (65–67). In this instance, there can be an explaining away of certain prediction errors, while the precision may be increased, resulting in an overall excitatory drive. In other words, some descending predictions may be of proprioceptive gain that mediates the selection of intended movements. In this context it is noteworthy that descending predictions of precision play an important role in active inference accounts of psychiatric conditions, in which the synaptic pathophysiology and psychopathology can be accounted for by a failure of sensory attenuation, namely, the attenuation or suspension of the precision of sensory prediction errors. This failure of attention and attenuation has been used to explain several conditions, including autism, schizophrenia, Parkinson’s disease, and depression (68–72). The current results are particularly prescient in relation to formulations of depression and mood disorder in terms of active inference, namely, how actions are selected by inferring what to do next. Clark et al. (71) review the evidence for depression as a computational pathology in the proprioceptive and interoceptive (behavioral and autonomic) domain. They conclude “emotional states reflect the precision associated with neurobiological predictions over interoceptive states” (p. 2282). The current results are consistent with this formulation but draw special attention to proprioceptive predictions in the sensorimotor system. In this setting, the attenuation of descending effective connectivity—to the executive motor cortex with increasing depression severity—is consistent with a failure to deploy sensorimotor precision appropriately during action selection. In turn, this is consistent with a failure to form precise (subpersonal) beliefs about what to do next, at higher levels in the sensorimotor hierarchy. An extreme example of the ensuing psychomotor poverty may be the bradykinesia of Parkinson’s disease, which has a clear neuromodulatory (dopaminergic) etiology. Please see ref. 73 for further discussion. In line with the marked consistency of the patterns of average effective connectivity—across hemispheres and sessions—the changes in effective connectivity with depression severity were also conserved across sessions and corroborate well with depressive symptomatology. Instead of categorically dividing participants into patients and neurotypical subjects, we examined (across participants) variation of effective connectivity with depression severity as assessed by the BDI. This leverages the heterogeneity within each group that might contain useful clinical information (74). With increasing depression severity, the patterns found in top-down and bottom-up connections at the group level are weakened in exteroceptive (except the left auditory cortex; see below) and motor cortices and strengthened in the interoceptive cortex. Depreciation in exteroceptive networks is in line with the reduced visual contrast sensitivity (20) and impaired auditory processing of nonspeech stimuli (21). Psychomotor poverty or retardation is a prominent feature of depression (24) that might well be reflected in the weakening of motor network effective connectivity. The enhancement in the interoceptive network is consistent with increased interoceptive (e.g., pain) sensitivity (22) in depression. On the contrary, a few studies reported a subtle but nonsignificant association of depression with decreased interoceptive awareness like reduced heartbeat perception accuracy (75, 76). However, small sample sizes and/or inclusion of individuals with mild or comorbid presentations of depression may undermine this claim (77, 78). Moreover, Pollatos et al. (23) found that a negative relationship between depression and heartbeat perception accuracy is only present in those with relatively higher trait anxiety. Thus, it might reflect an interaction of anxiety with depression. Furthermore, Dunn et al. (79) found that heartbeat perception accuracy was affected in mild depression but, paradoxically, was not affected in more severely depressed group, thus further complicating the association. One notable exception—to the general pattern of changes in effective connectivity within the exteroceptive network with BDI scores—was found in left auditory regions. Here top-down inhibitory and bottom-up excitatory influences were enhanced with depression. One possible explanation is that this reflects enhanced rumination and self-speech in depression, noting that left auditory cortex is specialized for speech perception (80). Rumination is implicated in the development, severity, and maintenance of depression and other psychiatric disorders (81–83). Given the central role of rumination in depression, it has been considered a key target in modern cognitive and behavioral therapies (84). One of the most salient features of rumination is that it is mostly expressed in a verbal modality (85–87). In other words, while ruminating, we are mostly talking to ourselves silently. Thus, enhancement of effective connectivity within auditory network, with increasing BDI scores, might reflect depressive rumination during the acquisition of resting-state scans. To further probe this hypothesis we implemented spectral DCM effective connectivity analysis among the left thalamus, Broca’s area, left A1, and left FP1 regions. Broca’s area, also known as the left inferior frontal gyrus, is involved in production of both outer and inner speech (e.g., ref. 88). We hypothesized that if the change in the pattern of effective connectivity with increasing depression severity is associated with rumination, the left auditory area (A1) would be driven mainly by Broca’s area. Conversely, if it reflects some form of aberrant sensory processing, the left thalamus will be the main driver of the left A1 (89). DCM analysis demonstrated that with increasing BDI score, effective connectivity from the left Broca’s area to the left A1 becomes more excitatory, but there is no significant change in effective connectivity from the left thalamus to the left A1, thus providing an indirect support for the rumination hypothesis. It is noteworthy here that a previously published report of the same data found that the independent component—representing the left auditory network—also included the insular cortex in the depression group but not in the healthy participants. Based on several lesion (90–94) and neuroimaging (95, 96) studies, the left insula has been proposed as a brain region involved in motor control of speech production including prearticulatory motor responses (97–99). This lends further support to depressive rumination conjecture. The model comparison discussed above furnishes clear evidence for changes in a number of extrinsic (between-region) and intrinsic (within-region) connections that underwrite depression, as scored with the BDI. One might ask whether these changes can be used diagnostically in individual patients. In other words, are the underlying effect sizes sufficiently large to predict whether somebody has a high or a low BDI score? This question goes beyond whether there is evidence for an association and addresses the utility of connectivity phenotyping for personalized medicine. One can address this using out-of-sample estimates of the effect size using cross-validation under a parametric empirical Bayesian scheme (41). In other words, one can establish the predictive validity by withholding a particular subject and ask whether one could have predicted the BDI score given the effective connectivity estimates from that subject. This question can be posed at the level of a single connection or sets of connections. For example, when looking at single connections, three connections in the left hemisphere all showed a significant out-of-sample correlation with BDI score. This suggests that a nontrivial amount of variance in the BDI score could be explained by effective connectivity. This variance explained increased when considering the left exteroceptive network, attaining a correlation coefficient of 0.35 or an R-squared of about 10% (which was extremely significant ). Although relatively small from a psychological perspective, this is almost an order of magnitude greater than the variance can be explained by genomic phenotypes (100, 101). Clinicopathological significance of effective connectivity in sensory and motor cortices is further supported by the DCM analysis of treatment-associated changes in connectivity in the follow up study. Several top-down and bottom-up connections in bilateral exteroceptive and motor cortices were found to be associated with treatment. More importantly, the parity of these connections is opposite to the connections showing an association with depression severity, suggesting a prognostic relevance of these connectivity measures. Remarkably, none of the feedforward or feedback connections in the interoceptive cortex were found to be associated with treatment, but the clinical significance of this finding is unknown. Taken together, the patterned alterations in bidirectional connectivity with BDI scores and treatment offer a strong case for effective connectivity in sensory and motor cortices as a biomarker for depression. Regarding the computational method used in the current work, DCM was introduced originally to model neuronal responses to external perturbation (e.g., sensory stimulation or task demands). DCM for resting state functional MRI (fMRI) was subsequently introduced in a stochastic DCM (102). Stochastic DCMs differ from deterministic DCMs by allowing for physiological noise due to endogenous stochastic fluctuations in neuronal and vascular responses, known technically as system or state noise. The opportunity to model endogenous (autonomous) fluctuations opened the door to identify the functional architectures (effective connectivity) subtending endogenous fluctuations observed in resting-state studies. A more efficient approach for resting-state data was subsequently introduced which is based on fitting observed complex fMRI cross-spectra (39) (for more details, see ). This latter approach, known as spectral DCM, was employed in the present study. Findings from the current study should be appreciated within the context of certain limitations. Although our study sample was modestly large for neuroimaging measures—and we undertook steps like cross-validation and replication of the main results to ensure the generalizability of our findings—replication in an independent sample would be an important next step. Second, in the context of connectivity analysis, there are several potential confounding factors other than age and sex of the participants that we have not controlled for. For example, level of anxiety in individuals could affect top-down information flow in the brain (103). Anxiety is also a common comorbidity found in depression patients (104). None of our participants reported that they were diagnosed with anxiety disorders. However, the presence of subclinical anxiety was not ruled out or controlled for. We will consider testing for the association of anxiety with effective connectivity in sensory and motor networks in a companion paper. A third limitation of our study is that the analysis relied solely on BDI scores of depression. There are a large number of rating scales for assessing depression severity: some are observer rating scales, for example, the Hamilton depression rating scale and the Montgomery–Åsberg depression rating scale, whereas others are self-rating scales (for example, BDI). Each scale has its own advantages and limitations (105). Thus, the present neuroimaging findings could be further validated with a combination of observer rating scales and objective behavioral measures of depression (e.g., ref. 106). In summary, our results advance our mechanistic understanding of depression pathophysiology. Traditional accounts of depression (e.g., Beck’s (107) cognitive model) have neglected bodily symptoms (79). The present work reestablishes depression as an embodied phenomenon by demonstrating that effective connectivity in sensory and motor cortices affords a promising neural signature of depression. It also establishes the generalizability and predictive validity of this marker and may portend an avenue of research into the neural underpinnings and therapeutic interventions of depression and other mental health conditions.

Materials and Methods

Participant Characteristics.

Fifty-one adult patients (mean age 32.78 y, SD 8.89, 38 females, 13 males) with a diagnosis of mild depressive episode or moderate depressive episode according to International Classification of Diseases, Tenth Revision (108) and 21 adult individuals (mean age 33.8 y, SD 8.5, 15 females, 8 males) with no history of neurological or psychiatric illness participated. Depressed participants were either referred by a qualified psychiatrist or invited through advertisement in a popular local newspaper and then assessed by the same psychiatrist. Inclusion criterion were first diagnosed mild or moderate depressive episode and age between 18 and 55 y. Exclusion criteria were previous depressive episodes, bipolar depression, seasonal depression, depression secondary to other psychiatric or somatic condition, serious risk of suicide, serious neurological and psychiatric comorbidities, alcohol or other substance abuse or dependence, lifetime history of psychotic disorders, contraindications to MRI, extremely impaired vision, IQ score below 70, any psychotropic medication (including antidepressants), and any medication altering blood pressure (that could influence fMRI signal). Healthy participants were volunteers recruited by word of mouth or via advertisement in social networks. Inclusion and exclusion criteria for healthy volunteers were the same, except for the presence of depressive episodes. The depressed and neurotypical participants did not differ in level of intelligence (mean [SD] Raven’s progressive matrices test score: for neurotypicals, 105.9 [16.5]; for depression patients, 103.7 [14.6]). All participants gave informed consent in accordance with the Declaration of Helsinki. The ethical review board of Research Institute of Molecular Biology and Biophysics approved the study. BDI evaluation could not be done on four patients and three neurotypical participants. Consequently, 65 participants were included in the final analysis. Twenty-nine depression patients from the primary study were included in the follow-up study (gap between two sessions, minimum 56 d, maximum 234 d). Among them, 15 individuals received no treatment, 8 received cognitive behavioral therapy, and 6 received neurofeedback therapy. BDI scores could not be retrieved for 1 participant during the first scan and for 4 participants during the second scan, and subsequently, 24 participants were included in the final analysis. We checked for systemic differences between participants who attended both the sessions and who dropped out. A Mann–Whitney test failed to show between-group differences in age, IQ, and emotional variables at a significance level of 0.05. At the same significance level, the χ2 analyses failed to show significant differences between two groups in terms of sex ratio and mild/moderate depression ratio. It is noteworthy that here data from a subset of participants from the present study have been published (46, 109, 110). However, those works mainly employed a data-driven approach based on independent component analysis decomposition of the whole-brain data and correlation-based (undirected) functional connectivity analysis unlike the current study that tests a specific hypothesis by investigating (directed) effective connectivity in functionally characterized brain regions.

Brain MRI Acquisition.

The fMRI acquisition was carried out in the International Tomography Center, Novosibirsk. Imaging data were acquired with an Ingenia (Philips) 3T scanner using a 32-channel dStream HeadSpine coil (digital). The structural and functional images had the following parameters: structural MRI, T1 3D TFE, field of view 250 × 250 × 280 , TR/TE = 7.5/3.7 ms, flip angle = 8°, and voxel size 1 × 1 x 1 ; fMRI, T2* single-shot SPIR EPI, field of view 220 × 220 , TR/TE = 2,500/35 ms, flip angle = 90°, and voxel size 2 × 2 x 5 , 25 slices. During the resting state sequence (duration is 4 min each), participants were instructed to lie still and motionless in the scanner with their eyes closed while letting their mind wander.

Preprocessing.

The preprocessing and statistical analysis of fMRI data were executed with the SPM12 v7771 toolbox (Statistical Parametric Mapping, https://www.fil.ion.ucl.ac.uk/spm). The initial five scans were discarded to allow the magnetization to stabilize to a steady state. Prior to statistical analysis, images were slice-time corrected, realigned with the mean image, motion corrected, coregistered with the corresponding T1-weighted images, normalized to a Montreal Neurological Institute (https://www.mcgill.ca) reference template, and resampled to 4 × 4 × 5 . During motion correction, second-degree B-Spline interpolation was used for estimation, and fourth-degree B-Spline was used for reslicing. Coregistration used mutual information objective function, while normalization used fourth-degree B-Spline interpolation. Images were smoothed with a full-width at half-maximum Gaussian kernel 4 × 4 × 10 and further denoised by regressing out several nuisance signals, including the Friston-24 head motion parameters and signals from cerebrospinal fluid and white matter. Temporal high-pass filtering above 1/128 Hz was employed to remove low-frequency drifts caused by physiological and physical (scanner-related) noises.Spectral Dynamic Causal Modeling and Parametric Empirical Bayes. The spectral DCM approach using DCM12.5 as implemented in SPM12 v7771 (https://www.fil.ion.ucl.ac.uk/spm) was used to estimate the effective connectivity within each network. DCM is Bayesian framework that infers the causal architecture of distributed neuronal systems from the observable blood-oxygen-level-dependent (BOLD) activity recorded in fMRI. It is primarily based on two equations. First, the neuronal state equation models the change of a neuronal state vector in time, depending on modulation of connectivity within a distributed system and experimental perturbations. Second, an empirically validated hemodynamic model describes the transformation of neuronal state into a BOLD response. For task fMRI, external stimuli usually form the external perturbation component. For resting-state fMRI, in the absence of external stimuli, a stochastic component capturing neural fluctuations is included in the model, and the neural state equation can be represented aswhere is the rate of change of the neuronal states x, represents unknown parameters (i.e., intrinsic effective connectivity), and v(t) is the stochastic process modeling the random neuronal fluctuations that drive the resting-state activity. The observation equation could be written asHere y(t) is the observed BOLD activity, are the unknown parameters of the (hemodynamic) observation function, and e(t) is the stochastic process representing the measurement or observation noise. Spectral DCM offers a computationally efficient inversion of the stochastic model for resting state fMRI. Spectral DCM simplifies the generative model by replacing the original BOLD time series with their second-order statistics (i.e., cross-spectra). This allows circumventing estimation of time varying fluctuations in neuronal states by estimating their covariance, which is time invariant. In other words, the problem of estimating hidden neuronal states disappears and is replaced by the problem of estimating their correlation functions of time or spectral densities over frequencies (and observation noise) where a scale-free (power law) form is used [motivated from previous works on noise in fMRI (111) and underlying neuronal activity (112, 113)] as follows:Here are the parameters controlling the amplitudes and exponents of the spectral density of the neural fluctuations. Finally, standard Bayesian model inversion (i.e., variational Laplace) is used to infer the parameters of the models from the observed signal. A detailed mathematical treatment of spectral DCM can be found in refs. 39 and 114. Time series for DCM analysis were extracted for each region of interest by taking the first principal components of the time series from all voxels included in the masks for that region. Masks were defined according to the SPM Anatomy toolbox (115). The regions of interest for each network are depicted in Fig. 4. We also adjusted data for effects of interest, thus effectively mean-correcting the time series.
Fig. 4.

Regions of interest for (A) motor, (B) exteroceptive, and (C) interoceptive networks. The images were created using the MRIcroGL (https://www.nitrc.org/projects/mricrogl/) program.

Regions of interest for (A) motor, (B) exteroceptive, and (C) interoceptive networks. The images were created using the MRIcroGL (https://www.nitrc.org/projects/mricrogl/) program. At the first level, fully connected models (i.e., between all nodes plus self-loops) were estimated for each subject individually, separately for bilateral exteroceptive, interoceptive, and motor networks. A basic diagnostic of the success of model inversion is to look at the average percentage of variance explained by DCM model estimation when fitted to the observed (cross-spectra) data. We implemented this diagnostic test across participants. At the second (group) level, we used parametric empirical Bayes—a between-subjects hierarchical Bayesian model over parameters—which models how individual (within-subject) connections relate to different between-subjects effects (41, 116). Unlike a classical test (e.g., t test), it uses the full posterior density over the parameters from each subject’s DCM—both the expected strength of each connection and the associated uncertainty (i.e., posterior covariance)—to inform the group-level result. The group mean, by default, is the first regressor or covariate. In the primary study, BDI scores, age, and sex are the next three regressors. Age and BDI scores were mean-centered (across all subjects) to enable the first regressor to be interpretable as the mean. In the follow-up study, treatment (treatment received vs. not treated) was included as the fifth regressor. To evaluate how regions in the network of interest interact, we used Bayesian model comparison to explore the space of possible hypotheses (or models). Candidate models were obtained by removing one or more connections to produce nested or reduced forms of the full model. As there is a large number of possible nested models in the model space, the search algorithm used Bayesian model reduction (BMR) (41) that enables an efficient (greedy) search of the model space. BMR prunes connection parameters from the full model and scores each reduced model based on the log model evidence or free energy. The process continues until there is no further improvement in model evidence. The parameters of the selected models from this search procedure were then averaged, weighted by their model evidence (Bayesian model averaging) (117).

Leave-One-Out Validation Analysis.

Finally, we tested whether the severity of depression could be predicted based on the modulation of effective connectivity. In other words, was the effect size large enough to have predictive validity? We chose connections that survived a threshold of 95% posterior probability (very strong evidence) in the previous analysis (primary study). We used a leave-one-out scheme as described in ref. 41. A parametric empirical Bayesian model was estimated while leaving out a subject and was used to predict the BDI score of the left-out subject, based on the specific connections chosen. The Pearson’s correlation between the predicted score and known score was calculated.
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