Abstract
While behavioral fluctuations across the menstrual cycle (MC) are well-documented, the
neural underpinnings of these changes remain elusive. This study investigated the
hypothesis that cyclic variations in sex hormones modulate large-scale brain activation
patterns. To test this, longitudinal magnetoencephalographic (MEG) recordings were
acquired and source reconstructed from 24 naturally cycling women across three
distinct MC phases: early follicular, peri-ovulatory, and mid-luteal. Microstate analysis
was employed to characterize large-scale cortical dynamics as “visits” to specific global
configurations (i.e., maps) of brain activity. Our results revealed significant variations in
the occurrence of specific microstate maps, particularly between the early follicular and
mid-luteal phases. Furthermore, the occurrence of these specific configurations was
significantly associated with fluctuations in hormone levels. Critically, both the hormonal
levels and microstate dynamics were predictive of individual longitudinal changes in
psychological well-being. These findings propose a neurophysiological substrate for the
behavioral effects of hormonal cycling, identifying specific topographic maps whose
dynamics are sensitive to the hormonal profile and carry predictive power for
psychological health. Collectively, these results underscore the necessity of accounting
for the MC in neuroimaging research and introduce a novel framework for defining
microstates (Hormone-Dependent Microstates - HDMs) with respect to slowly changing
dynamical properties across a month-long timescale.
1 University of Naples “Parthenope”, Department of Motor Sciences and Wellness, Naples, Italy
2 INS Aix-Marseille Université, Faculty of Medicine, Marseille, France
3 Università degli Studi Pegaso, Naples, Italy
4 University of Naples Federico II, Department of Neurosciences, Reproductive Science and Dentistry,
Naples, Italy
5 Institute of Applied Sciences and Intelligent Systems, CNR, Pozzuoli, Italy
* These authors contributed equally.
✉ Correspondence: Pierpaolo Sorrentino
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Introduction
Fluctuations in mood and cognition are common features of the natural menstrual cycle
(MC) in a substantial portion of the population1–3. These fluctuations range from subtle
changes to overt disorders, such as Premenstrual Dysphoric Disorder (PMDD), where
women experience severe, debilitating affective and cognitive symptoms during the
luteal phase4.
Broadly, the effects of sex hormones can be categorized as either organizational or
activational5. Organizational effects are typically long-term, developmentally driven, and
constant, influencing both brain and behavior. In contrast, activational effects are
transient and occur in response to fluctuations in hormone concentrations. These
activational effects are particularly relevant to the MC, during which hormones such as
follicle-stimulating hormone (FSH), estradiol (E), luteinizing hormone (LH), and
progesterone (P) regulate the progression through the menstrual, follicular, ovulatory,
and luteal phases. However, how these hormonal fluctuations reverberate across the
brain to generate behavioural changes remains largely unknown.
To date, diverse neuroimaging modalities have been employed to characterize these
effects, given the evidence that changes in large-scale dynamics are linked to changes
cognitive and humoral changes. While research has primarily utilized functional and
structural magnetic resonance imaging (MRI) to map hemodynamic and anatomical
changes2, there is a growing shift toward electrophysiological techniques, such as
electroencephalography (EEG)1 and magnetoencephalography (MEG)6–12. These
modalities offer distinct perspectives on neural modulation. While fMRI-based
approaches rely on indirect measures of brain activities via the hemodynamic response
function, electrophysiological devices like EEG/MEG provide a direct window into
synaptic activity13.
Multiple frameworks can be deployed to characterize these dynamics. Traditional
analyses often rely on coarse temporal resolutions and use windowing techniques that
assume stationarity (i.e., power spectral properties or functional connectivity)14.
However, converging evidence has demonstrated that the brain is far from stationary
and, rather, its dynamics are multistable, that is, they evolve over multiple stationary
states15,16. As such, it might be appropriate to utilize approaches that do not aggregate
over time but instead capture the trajectories of the states visited. In particular, brain
rhythms have been shown to evolve over multiple timescales, with faster dynamics
nested within slower activities, ranging from milliseconds to potentially years17–19.
The MC has been shown to influence brain connectivity, dynamics, and structure, with
recent studies highlighting the role of sex-hormone fluctuations in modulating neural
activity. For instance, in a longitudinal study, fluctuations of estradiol and progesterone
have been linked to changes in white matter microstructure, cortical thickness, and
tissue volumes, suggesting structural plasticity across the MC20. fMRI connectivity
findings, however, remain mixed, with some studies reporting stability in resting-state
networks21–24, while others demonstrate hormone-driven changes in the default mode,
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executive control, and auditory networks25–28. EEG and MEG studies further reveal
dynamic reorganization of large-scale brain networks10, with MC phases influencing
power spectra6,8,9,29, hemispheric asymmetry30, and effective brain connectivity31.
In the present study, we aim to investigate the impact of the MC on neural dynamics in
naturally cycling women, assessed using source MEG-based microstate analysis to
capture the sub-second transitions of quasi-stable brain states32. While previous
electrophysiological research has focused predominantly on time-averaged spectral
characteristics1, this framework detects transient fluctuations in neural architecture11,33.
Critically, we address a significant gap1,2 in the field by coupling these neural measures
computed across the MC with behavioral assessments.
We employed source-level microstate analysis of longitudinally recorded data across
three phases of the MC—early follicular, peri-ovulatory, and mid-luteal—to examine
whether specific functional topographical brain configurations (microstates) are uniquely
associated with these phases.
Inspired by the methodology developed by Tait et al. (2022)32 the primary goal of our
study was not to describe the four to five canonical brain activity clusters34, but rather to
identify and characterize specific states that are maximally responsive to the phase of
the MC. Therefore, we first extracted the Global Field Power peaks (GFP) and
clustered them (where each cluster represents a state). Then, we moved away from the
classical pipeline, and set out to identify microstates that could differentiate the early
follicular, peri-ovulatory, and mid-luteal phases based on their total number of
occurrences across subjects. To this end, we identified the optimal number of states so
that most of the variations associated with the menstrual phase would collapse into a
minimal number of states (the Hormone-Dependent Microstates - HDMs). Finally, we
evaluated, at the single-subject level, whether the changes occurring along the MC in
the number of visits to the HDMs is predictive of the behavioral outcomes, as assessed
by six dimensions of well-being (autonomy, environmental mastery, personal growth,
positive relations with others, purpose in life, and self-acceptance).
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Results
Hormones across the menstrual cycle phases
The variations in blood hormone concentrations (LH, FSH, P, and E) across menstrual
cycle phases have been previously reported in Liparoti et al. (2021)10, we provided
additional descriptive statistics in the supplementary materials Table S1.
As a sanity check, we showed that the hormonal profile change throughout the MC
, in all phase pairs: peri-ovulatory vs.
early follicular 𝐹 2, 46 ( ) = 212. 4, 𝑝 < 0. 001( )
, mid-luteal vs.
early follicular , and ∆ = 0. 736, 𝑝 < 0. 001( ) ∆ = 3. 534, 𝑝 < 0. 001( )
mid-luteal vs.
peri-ovulatory . The hormonal profile was defined ∆ = 2. 798, 𝑝 < 0. 001( )
as the first principal component of the levels of E, P, LH, and FSH. The first principal
component of hormone levels accounted for 51.37% of the total variance in hormonal
fluctuations across sessions. These findings are illustrated in Figure 1.
Psychological scores
The psychological assessment consisted of Ryff’s test of well-being, which comprises
six sub-dimensions (autonomy, environmental mastery, personal growth, positive
relations with others, purpose in life, and self-acceptance). While these are stable
constructs at the yearly timescale, we aimed to measure small within-subject variations
occurring along the MC. However, psychological well-being did not differ significantly
across the three MC phases, either globally (Figure 2) or 𝐹 2, 46 ( ) = 0. 213, 𝑝 = 0. 809( )
within specific sub-dimensions (Figure S1).
Microstate analysis
We aimed to identify one or more microstates whose temporal dynamics varied
systematically across the three phases of the MC, thereby serving as a potential
electrophysiological signature. Microstate analysis was conducted on
source-reconstructed resting-state MEG data acquired from 24 participants, each of
whom was assessed in all three MC phases. A pooled dataset comprising 72,000
Global Field Power (GFP) peaks was extracted across participants and phases. These
GFP topographies were clustered using k-means with the number of clusters (k) ranging
from 2 to 40. For each value of k, individual microstate sequences were reconstructed
separately for each participant and phase, and the number of visits (i.e., occurrences) to
each microstate was quantified. The optimal number of clusters (k = 13) was
determined using a data-driven criterion: we selected the solution that yielded the
microstate exhibiting the greatest change in visit frequency across the MC phases (see
panel A, Figure 3). Within this optimal solution, two microstates (HDM 0 and HDM 1
panels D and E, Figure 3) demonstrated significant phase-dependent differences in
their temporal dynamics (F(2,46) = 14.159, p < 0.0001; F(2,46) = 5.50, p = 0.0074, see
Figure 4). Crucially, these states were present in every subject and every phase,
despite being derived from a clustering performed on the aggregated dataset (Figure 5
and Figure S2 for HDM 1).
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Post-hoc analyses revealed statistically significant differences in the total number of
occurrences of both HDMs (HDM 0 and HDM 1) between the mid-luteal phase and the
other two phases (early follicular and peri-ovulatory; see Table 1 and Table 2). HDM 0
was retained for subsequent analyses, given the more robust phase-dependent
modulation, that is, the more persistent statistical significance across varying clustering
granularities (k’s) (panels B and C Figure 3).
The spatial topography of HDM 0 was predominantly left-lateralized, with its strongest
projections localized to the temporal pole, pallidum, insula, amygdala, putamen, inferior
frontal orbital gyrus, Rolandic operculum, and thalamus. Similarly, HDM 1 exhibited a
left-hemispheric predominance, with peak projections over the precentral and
postcentral gyri, inferior parietal gyrus, angular gyrus, cingulate cortex, as well as the
lingual and occipital gyri. Globally, all thirteen states (HDMs) for the optimal solution
correspond to a specific topography, expressed as a map of regional participations (see
Figure 6). The HDM maps corresponding to three of the thirteen HDMs were bilateral,
encompassing the frontal and temporal cortices, the precuneus, and the cingulum,
respectively. The remaining ten HDM maps exhibited homologous, lateralized networks.
Microstates and hormone fluctuation
After demonstrating differences in HDM occurrence across the MC, we now set out to
test the hypothesis that these fluctuations are related to hormonal fluctuations.
Hormonal fluctuations significantly improved the prediction (based on a linear mixed
model - LMM) of the occurrences of microstates compared to an intercept-only model
(likelihood ratio: ). Specifically, hormonal PC1 emerged as a χ
2
(1) = 40. 02, 𝑝 < 0. 001
robust positive predictor of HDM 0 occurrences
. The marginal (β = 0. 407, 95% 𝐶𝐼 [0. 297, 0. 518], 𝑡(70) = 7. 21, 𝑝 < 0. 001) 𝑅
2
indicated that hormonal shifts accounted for 42.3% of the variance in microstate activity.
Microstate, Hormones, and Psychological scores
Hormonal levels and HDM occurrence are related, as demonstrated above. We now set
out to test the hypothesis that subject-level mood changes along the MC are predicted
by both hormonal levels and microstate dynamics. We compared the null model (
) against a full model incorporating microstate 𝑝𝑒𝑟𝑠𝑜𝑛𝑎𝑙 𝑔𝑟𝑜𝑤𝑡ℎ ~ 𝑎𝑔𝑒 + 𝑒𝑑𝑢𝑐𝑎𝑡𝑖𝑜𝑛 + (1 | 𝑠𝑢𝑏𝑗𝑒𝑐𝑡)
occurrence and hormonal PC1 to predict the variations in the feeling of personal growth
( ). The full model 𝑝𝑒𝑟𝑠𝑜𝑛𝑎𝑙 𝑔𝑟𝑜𝑤𝑡ℎ ~ 𝑎𝑔𝑒 + 𝑒𝑑𝑢𝑐𝑎𝑡𝑖𝑜𝑛 + ℎ𝑜𝑟𝑚𝑜𝑛𝑎𝑙 𝑃𝐶1 + 𝐻𝐷𝑀 0 𝑣𝑖𝑠𝑖𝑡𝑠 + (1 | 𝑠𝑢𝑏𝑗𝑒𝑐𝑡)
improved over the null . In particular, hormones and 𝑋
2
(1) = 7. 60, 𝑝 𝑢𝑛𝑐𝑜𝑟𝑟𝑒𝑐𝑡𝑒𝑑 = 0. 02
HDM 0 accounted for approximately 7% of the variance for personal growth score (
). The AIC for the full model was lower than the baseline (𝑅
2
𝑚𝑎𝑟𝑔𝑖𝑛𝑎𝑙 = 0. 07
, ), suggesting improved predictive power. 𝑛𝑢𝑙𝑙: 463. 55 𝑣𝑠 𝑓𝑢𝑙𝑙: 459. 95 ∆𝐴𝐼𝐶 = 3. 60
However, when applying the more stringent BIC, which penalizes model complexity
more heavily, the null model was slightly preferred ( ). Note 𝑛𝑢𝑙𝑙: 474. 94; 𝑓𝑢𝑙𝑙: 475. 89
that, after applying FDR correction across the six Ryff sub-dimensions, this relationship
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was interpreted as a non-significant trend ( ). No other sub-dimensions of 𝑝𝐹𝐷𝑅 = 0. 13
well-being showed significant improvement in fit relative to the null model.
To confirm the stability of these estimates, the full model was validated using leave-one
out cross-validation (LOOCV) approach. The cross-validation yielded a mean squared
error (MSE) of 17.97 and confirmed high internal consistency (average =𝑅
2
𝑐𝑜𝑛𝑑𝑖𝑡𝑖𝑜𝑛𝑎𝑙
), as evident by the high degree of overlap between the 0. 868; 𝑅
2
𝑚𝑎𝑟𝑔𝑖𝑛𝑎𝑙 = 0. 06
observed and predicted values in Figure 7.
When taking into account the Ryff’s test as a whole (i.e., the aggregated score over the
6 sub-dimensions), hormones and microstates were not statistically significant
predictors ( ;χ
2
(1) = 3. 25, 𝑝 = 0. 20
). 𝑛𝑢𝑙𝑙: 𝐴𝐼𝐶 = 684. 08, 𝐵𝐼𝐶 = 695. 46; 𝑓𝑢𝑙𝑙: 𝐴𝐼𝐶 = 684. 83, 𝐵𝐼𝐶 = 700. 76
Discussion
This study investigated the influence of MC phases on brain activation patterns using a
source-level microstate analysis framework applied to MEG data. The primary objective
was to identify and characterize patterns of brain activity that vary across MC phases
and the associated fluctuations in sex hormones.
Our findings identified unique microstates (HDMs) that exhibited phase-dependent
variations in the number of visits, with a progressive increase from the early follicular
through to the mid-luteal phase. Furthermore, the occurrence of this state was robustly
associated with systemic hormonal variance, as operationalized by the first principal
component (PC1) of the blood levels of estradiol, progesterone, follicle-stimulating
hormone, and luteinizing hormone.
Additionally, we explored the relationship between psychological well-being, hormonal
dynamics, and microstate visits. Exploratory analyses revealed that the interplay
between sex hormone fluctuations and microstate visits showed a significant
association with the personal growth subscale of Ryff’s Psychological well-being scale35.
The results align with prior research, such as studies by Liparoti et al.10,11, which
highlighted the impact of MC phases on brain connectivity and dynamics. While Liparoti
et al.11 did not establish a direct link between sex hormones and brain dynamics, in the
current study we identified a microstate that provides a brain signature associated with
hormonal fluctuations, as reflected in the first principal component of hormone levels.
Specifically, whereas Liparoti et al.
reported changes in the overall flexibility of brain
dynamics, the present analysis identifies specific topographies that relate to hormonal
levels and psychological states.
While both studies aimed to characterize the brain’s dynamic state exploration across
the MC, they employed distinct frameworks. Microstates, defined as “quasi-stable”
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periods of consistent electrical topography across MEG source-level time-series 32,
provide a global perspective by encompassing the entire brain. In contrast, neuronal
avalanches, as described by Liparoti et al., represent cascades of neural events
originating from a single brain region and propagating through the network36–38. These
methodological distinctions likely capture different facets of the underlying
neurophysiological processes, offering complementary insights into the interplay
between hormonal fluctuations and large-scale brain activities. This aligns with findings
from De Filippi et al.39, who reported phase-dependent differences in information
processing related to fluctuations in estradiol and progesterone, specifically between the
luteal and follicular phases. Collectively, these diverse frameworks suggest that
hormonal shifts do not merely alter localized activities but reorganize the brain dynamics
at the large scale.
The observed patterns are consistent with earlier reports, such as those by Becker and
Bazanova40,41, which documented a frequency shift in the alpha power spectrum
between the follicular and luteal phases, with faster rhythms detected in the latter.
These spectral changes, likely influenced by progesterone fluctuations41,42, may suggest
a mechanistic link to the current results, as systematic variations in local EEG spectral
amplitude have been associated with microstate occurrences and dynamics43.
Furthermore, the findings extend the work of Cacioppo et al. 33, who identified
MC-dependent hemispheric asymmetry using microstate analysis. Their study
suggested that specific microstates, such as those with prominent Left Anterior–Right
Posterior topographies, modulate responses to emotional word presentation during the
menstruation phase as compared to the early luteal phase.
The convergence of these data underscores a sophisticated interplay among endocrine
fluctuations, neural dynamics, and the multifaceted dimensions of human behavior42,44,45.
Our findings—magnetoencephalographic MC marker (i.e., the frequency of visits to
specific global configurations) and hormonal variance together predicting subtle shifts in
'personal growth'—support a tripartite framework in which neurophysiological states act
as a critical mediator between the hormonal milieu and psychological well-being. While
our study is specifically concerned with the healthy population, our results might also be
relevant for clinical populations, such as those with Premenstrual Dysphoric Disorder
(PMDD), where a heightened sensitivity to hormonal fluctuations could manifest as
more robust alterations in both microstate visits and their corresponding behavioral
outcomes1,4.
Methodologically, the present study builds upon the analytical framework established by
Tait et al.
(2022)32, incorporating several notable modifications.
First, our approach to determining the optimal number of clusters deviated from
standard microstate analysis, which often employs subjective measures such as the
k-needle algorithm or similar criteria32,34. Instead, we tailored our selection of the optimal
cluster number based on the MC phases. This allowed us to select microstate maps
(HDMs) that maximize contrast across these phases, thereby highlighting the activation
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patterns most relevant to our hypothesis. Crucially, we demonstrated that these specific
microstate maps were ubiquitous across all subjects. Furthermore, they exhibited
anatomical properties, such as lateralization and homology, consistent with findings
from other MEG source-level microstate studies32,46.
Second, we did not include traditional microstate metrics in our analyses, such as
mean microstate duration, percentage of time covered, or transition probabilities, to
characterize microstate dynamics. This decision was informed by the aim to prioritize
simpler features47, thereby minimizing potential biases introduced by arbitrary
methodological choices (e.g., assigning data points proximal to GFP peaks to specific
microstate classes48) and mitigating the risk of feature intercorrelation49.
The present study has several limitations. While this is the largest MC longitudinal MEG
dataset to date, the sample size might not allow to capture effects with small sizes. This
might be evident in particular for the results of the predictive models, given that in fact,
the association identified was no longer significant after correction for multiple
comparisons. Along these lines, the Ryff’s scale may lack the sensitivity required to
detect subtle differences across the MC in our sample, which consisted of women
without mood disorders (such as PMDD). It is worth noting that even when mood
disorders are present, psychological changes tend to be inconsistent and fragmented4.
Given that personality traits are mostly stable across the MC (e.g., being optimistic), a
small sample size might miss subtle changes, as most of the variance, as expected, is
captured by the random effect of the subject.
Second, sampling the MC at three discrete time points limits our ability to sample
individual variability across multiple menstrual cycles, which would require tracking the
participants over multiple months. However, this dataset remains the only available
longitudinal MEG dataset across the MC. Third, the study exclusively focused on
naturally cycling women, thereby limiting the applicability of the findings to other
populations, such as individuals using hormonal contraceptives or those with irregular
menstrual cycles.
Notwithstanding these limitations, the study provides novel insights into the
neurophysiological mechanisms underlying MC-related changes in brain function. The
findings underscore the pivotal role of sex hormones in modulating large-scale neural
dynamics and their potential influence on behavior. We propose that the dynamics of
the brain microstates may be mediated by hormonal fluctuations associated with the
MC, and might be seen as neurophysiological and dynamical substrates of subtle
psychological changes occurring over the MC. Lastly, these results contribute to the
growing body of literature emphasizing the importance of accounting for hormonal
fluctuations as a yet-unaccounted-for source of variability in any neuroimaging study
that includes women in fertile age50.
Finally, our results talk to the idea that the brain should not be treated in isolation with
respect to other bodily systems, and shows how ultra-slow dynamics, in this case at the
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month time-scale, contribute and constrain significantly faster (i.e., millisecond)
dynamics dynamics.
Methods
Participants
We used a subset of subjects as described in (Liparoti et al. 2024, 2021): 24
right-handed, heterosexual, native Italian-speaking females with regular MCs, aged
(26.36 ± 5.07) years, and with (16.52 ± 2) years of education. Participants provided
informed consent, and the study was approved by the Local Ethics Committee of the
University of Naples “Federico II” (protocol n.
223/20). Women were excluded if they
had a history of neuropsychiatric disorders, premenstrual dysphoric symptoms, recent
pregnancy, or hormonal contraceptive use in the six months prior to the study. To
minimize confounding factors, participants abstained from tobacco, alcohol, and
caffeine for 48 hours before MEG recordings, which were conducted at consistent times
to control for circadian influences.
Experimental protocol
Participants were evaluated during three distinct phases of the MC, as outlined in
Liparoti et al. 2024, 202110,11: the early follicular phase (cycle days 1–4, characterized by
low levels of estradiol and progesterone, session 1), the peri-ovulatory phase (cycle
days 13–15, marked by elevated estradiol levels, session 2), and the mid-luteal phase
(cycle days 21–23, characterized by high levels of both estradiol and progesterone,
session 3). The timing of these phases was determined using the back-counting
method, with the self-reported onset of menses serving as the reference point to
estimate the peri-ovulatory and mid-luteal windows. During each MC phase, MEG
recordings and blood samples were collected to measure concentrations of sex
hormones, including E, P, FSH, and LH. Additionally, a transvaginal pelvic
ultrasonography examination was conducted during the early follicular phase to verify
the correctness of the time point, and structural magnetic resonance imaging (MRI) was
performed following the final MEG session. To control for potential recording session
effects, the order of the MC phases across the three recording sessions was
randomized. Detailed methodologies for hormone analysis, pelvic ultrasonography, and
MRI acquisition are provided in the supplementary materials of Lipatori et al. (2024,
2021)10,11. Hormonal concentration data were available for 24 of the 26 participants.
MEG recordings
MEG data were acquired using a 163-channel system (154 magnetometers and 9
Reference
channels) based on superconducting quantum interference devices (SQUIDs)
and housed within a magnetically shielded room (AtB Biomag UG, Ulm, Germany), as
detailed in Liparoti et al.10,11. This system is characterized by a magnetic field noise
spectral density of approximately 5 fT/Hz 1/2. Prior to data acquisition, the participants’
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head positions were digitized using four anatomical landmarks and four position coils to
ensure accurate co-registration. Each participant underwent two eyes-closed MEG
recordings per phase (corresponding to early-follicular, peri-ovulatory, and mid-luteal
phases), each lasting 3 minutes and 30 seconds (sample frequency 1024Hz), with a
brief inter-session rest period during which participants remained seated within the MEG
room. Electrocardiogram (ECG) and electro-oculogram (EOG) signals were
simultaneously recorded to facilitate the identification and removal of physiological
artifacts.
For subsequent analyses, only the first 3 minutes and 30 seconds of MEG data were
utilized. These data were preprocessed using automated pipelines as described in
Liparoti (2021, 2024)10,11. Preprocessing steps included principal component analysis
(PCA) to attenuate environmental noise, implemented in MATLAB using the FieldTrip
toolbox, and independent component analysis (ICA) to remove physiological artifacts,
such as cardiac and ocular signals. Source reconstruction was performed using the
Linearly Constrained Minimum Variance (LCMV) beamformer approach 51, employing
the volume conduction model proposed by Nolte et al. (2003) 52. The Automated
Anatomical Labeling (AAL) atlas was used to define 90 cortical regions of interest
(ROIs), excluding cerebellar regions due to potential concerns about signal reliability.
Beamformed time-series data were visually inspected, and only artifact-free segments
were retained for further analysis. Segments shorter than 2 seconds were excluded.
A Source-Space Microstate analysis
The analytical pipeline employed in this study builds upon the source-space microstate
analysis framework proposed by Tait et al.32 , with several methodological adaptations.
Notably, the source reconstruction in our study utilized the Linearly Constrained
Minimum Variance (LCMV) beamformer approach, whereas Tait et al.
employed the
eLORETA method. Additionally, the parcellation scheme adopted in this work was
based on the Automated Anatomical Labeling (AAL) atlas, encompassing 90 regions of
interest (ROIs), in contrast to the HCP230 atlas used in Tait et al.’s analysis.
Furthermore, the source-reconstructed data in our study were band-pass filtered
between 2–30 Hz for subsequent microstate analysis.
Extraction of GFP Peaks
To improve the signal-to-noise ratio and ensure the topographic consistency necessary
for clustering, we identified and selected time points corresponding to peaks in the
Global Field Power (GFP). GFP was defined as the standard deviation of the signal
across ROIs. Prior to GFP computation, the beamformed time-series for each
participant were standardized using z-scores for each phase. Additionally, to enhance
the robustness of peak detection, the GFP signal was smoothed using a moving
average filter with a window length of five samples. Finally, to mitigate the effects of
potential source orientation flipping across subjects32, the absolute values of the
z-scored source estimates were utilized following peak extraction.
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For group-level analysis, the 1,000 GFP peaks with the highest heights were sampled
from each participant and each phase and pooled together. GFP peaks that were apart
less than 10 samples (~0.01s) were discarded.
Given the inclusion of 24 participants and three phases per participant, a total of 72,000
GFP peaks were aggregated and subsequently submitted for k-means clustering using
the Python analysis toolbox Neurokit253.
k-means Clustering
The modified k-means clustering algorithm54 was executed ten times with random
initializations, and the iteration yielding the highest Global Explained Variance (GEV)
was selected. Following this, eigenvector decomposition was used to refine the cluster
centroids32,54.
In traditional microstate analysis, the optimal number of clusters is selected by
comparing cluster performance metrics, such as GEV or cluster separability, across
different numbers of microstates. Using this approach allows to describe global brain
activity through a series of generalizable “building blocks” or activity patterns. However,
this study diverged from “traditional” microstate analysis32,34 and, rather than describing
global brain activity patterns, aims to identify specific microstates (HDMs) that vary as a
signature of the human MC.
To this end, an alternative approach was employed to select the optimal number of
clusters (k) by identifying the microstate maps that best distinguished between the
different MC phases. Specifically, for each chosen k (number of clusters) and for each of
the k microstate maps, an F-statistic was calculated to determine if the number of
occurrences (“visits”) to a particular states differed across the phases of the menstrual
cycle. The partition that yielded the state with the highest F-statistics was then selected.
F-statistics were computed using a repeated measures analysis of variance (ANOVA).
Note that, for each choice of k clusters, the ANOVA was performed k times (one per
microstate). To account for the multiple comparisons, p-values were adjusted using the
False Discovery Rate (FDR) correction method55. In cases where the ANOVA revealed
statistically significant results, post-hoc pairwise comparisons between MC phases were
performed using Tukey’s Honest Significant Difference (HSD) test to control for multiple
comparisons. The statistical analysis for the repeated measure ANOVA was performed
using the Python package statsmodels56.
By employing this strategy, we isolated microstate maps whose temporal
dynamics—specifically the number of visits to specific global configurations—varied
significantly as a function of the MC phase (HDMs). The map providing the most
statistically significant differentiation between phases was selected for further analysis.
It is noteworthy that, although the HDMs were defined using a grand-concatenated
dataset, the phase-sensitive map was identified in every participant at each recording
time point.
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Psychological evaluation
Psychological assessments were conducted during each MC phase. Detailed
descriptions of the assessment procedures can be found in Liparoti et al.(2021)10. For
the purposes of this study, we utilized data from the cumulative Ryff’s Psychological
Well-Being Scale, which evaluates six dimensions of well-being: autonomy,
environmental mastery, personal growth, positive relations with others, purpose in life,
and self-acceptance35.
Statistical Analysis
Association between microstate occurrences and hormonal concentrations
To examine the relation between hormonal changes and the HDM map, we
implemented a Linear Mixed-Effects Model (LMM). The LMM utilized the z-score of
occurrences (for each subject across phases) as the dependent variable. The first
principal component of hormones (PC1) served as the fixed predictor, with 'subject'
included as a random effect. In more detail, the PCA was conducted on the hormonal
concentration variables (E, P, LH, and FSH) to reduce dimensionality and mitigate
multicollinearity among the sex hormones. Subject-level variability was first removed to
ensure independence of observations for the PCA, given the repeated-measures
design.
Association between microstate occurrences, hormonal concentration, and
psychological evaluation
To assess the interplay between psychological well-being, HDM occurrences, and
hormonal levels, an LMM model was employed. The model accounted for the study's
repeated-measures design, in which 24 participants were assessed across three distinct
MC phases. The LLM framework facilitated the inclusion of both fixed effects (predictors
of interest) and random effects (to account for inter-individual variability).
To estimate well-being scores, we constructed a null LLM. This model incorporated age
and education as time-invariant fixed-effect covariates, with the subject included as a
random predictor, and no other fixed predictors. This baseline model was then
compared with a full model. This latter included the PC1 of hormones and the z-score of
microstate map occurrences as additional fixed predictors. All analyses were performed
using LMM in R via the lme4 and lmerTest packages.
Model comparisons between a null and a full model were performed using Likelihood
Ratio Tests (LRT). Final parameter estimates were derived using Restricted Maximum
Likelihood (REML) with Satterthwaite’s approximation for degrees of freedom. Model
quality was further assessed using the Akaike InformationCriterion (AIC), Bayesian
Information Criterion (BIC), and Nakagawa’s (partitioned into marginal and conditional 𝑅
2
components).
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Additionally, a more detailed analysis was incorporated to provide separate estimates
for each well-being subscale: personal growth, autonomy, environmental mastery,
positive relations, purpose in life, and self-acceptance.
To control the False Discovery Rate (FDR) while maintaining statistical power, p-values
were corrected using the Benjamini-Hochberg procedure across the six specific
subscales. The global aggregate score (well-being score) was treated as a separate
category and was not included in the subscale correction pool.
To assess the generalizability and robustness of our findings, we implemented a
Leave-One-Out Cross-Validation (LOOCV) procedure for the well-being domains that
could be predicted. For each iteration, the model was trained on N-1 observations and
used to predict the value of the omitted observation. Predictive accuracy was quantified
using Mean Squared Error (MSE) and the consistency of estimates across folds. 𝑅
2
All the models were trained and assessed in R with the following packages lmerTest,
dplyr, performance, MuMIn, ggplot257–62.
All the code for the analysis is available at
https://github.com/suforraxi/meg_microstates_menstrual_cycle
https://github.com/suforraxi/microstate_based_on_stats
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Figures
Figure 1: Distribution of the first principal component (PC1) of hormone
concentrations across MC phases. The violin plot illustrates the
distribution of PC1 values derived from E, P, LH, and FSH. The plot
highlights the significant difference in PC1 values across phases,
reflecting the typical hormonal fluctuations of the MC. Values from
individual subjects are represented by black dots connected through
grey lines.
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Figure 2: Cumulative Ryff’s test of the six dimensions of well-being.Violin plots show the
distribution of the aggregate well-being scores across the three MC phases. The
analysis of variance did not reveal a significant effect of MC phase on the cumulative
well-being score. Values from individual subjects are represented by black dots
connected through grey lines.
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Figure
3: Statistical selection and characterization of Hormone-Dependent Microstates
(HDMs). (A) Optimization of the cluster parameter k using the F-statistic criterion (solid
black line). The optimal solution was identified at k=13, corresponding to the maximum
F-statistic for microstate "visit" frequency across menstrual cycle (MC) phases. The
dashed green line indicates the total number of significant F-statistics identified for each
value of k following False Discovery Rate (FDR) correction. (B, C) Spatial stability and
robustness analysis for HDM 0 and HDM 1. Heatmaps illustrate the spatial correlation
between the significant HDMs identified in the optimal k=13 solution and all HDMs
across alternative cluster dimensions (k-values) for which at least one significant map
exists. The x-axis shows all cluster solutions yielding at least one significant HDM; the
y-axis indicates the corresponding number of HDM(s). HDM 0 (B) demonstrated
superior robustness, maintaining high spatial correlation across the range of significant
k solutions. (D, E) Topographic representations of HDM 0 and HDM 1 for the k=13
solution. The maps display normalized eigenvector weights, with the color scale
representing the gradient from minimum to maximum intensity.
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Figure 4: Violin plots illustrating the distribution of occurrences for HDM 0 map (panel A
violin plots and C corresponding topographic map) and HDM 1 map (panel B violin
plots and D corresponding topographic map) across the three MC phases (early
follicular, peri-ovulatory, and mid-luteal). HDM 0 map showed the most pronounced
difference in occurrences across the phases. Values from individual subjects are
represented by black dots connected through grey lines. The legend of the
topographical maps represents the values of the eigenvector weights from minimum to
maximum.
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Figure 5: HDM 0 occurrences across subjects and MC phases. The stacked bar plot
illustrates the total occurrences of the HDM 0 map for each of the 24 subjects. This
visualization confirms that the HDM 0 map is expressed in all participants across all
three recorded MC phases, demonstrating its consistent presence.
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Figure
6: The 13 spatial Hormone-Dependent Microstate (HDM) maps derived from the
empirical MEG source-level data and sorted according to F-statistic. The legend
represents the values of the eigenvector weights from minimum to maximum. The two
significant maps are shown in the red box: HDM 0 and HDM 1. Three out of 13 maps
(HDM 7, HDM 6, and HDM 3) are bilateral, involving the frontal cortices, the temporal
cortex and precuneus, and the cingulum. The remaining ten maps show homologous,
lateralized networks, and are organized into five pairs: (0, 5),(2, 11) (12, 8), (1, 10), and
(9, 4).
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Figure 7: Observed versus predicted personal growth scores. Panel (a) illustrates the
distribution of observed and predicted personal growth scores across the three MC
phases, derived from the Leave-One-Out Cross-Validation (LOOCV) procedure. Panel
(b) shows the model residuals stratified by MC phase.
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Tables
Table
1: Post-hoc Tukey’s HSD test results for HDM 0 map occurrences
across MC. Significant comparisons are marked with p < 0.05.
Comparison Difference (Δ) Lower CI Upper CI Adjusted p-value
Peri-ovulatory
vs.
Early follicular
0.219 -0.337 0.775 0.6145870
Mid-luteal
vs.
Early follicular
1.405 0.849 1.961 <0.001*
Mid-luteal
vs.
Peri-ovulatory
1.186 0.630 1.742 <0.001*
Table
2: Post-hoc Tukey’s HSD test results for HDM 1 map occurrences
across MC. Significant comparisons are marked with p < 0.05.
Comparison Difference (Δ) Lower CI Upper CI Adjusted p-value
Peri-ovulatory
vs.
Early follicular
0.178 -0.457 0.813 0.781
Mid-luteal
vs.
Early follicular
1.005 0.370 1.640 <0.001*
Mid-luteal
vs.
Peri-ovulatory
0.827 0.192 1.462 <0.001*
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Supplementary material: Figures
Figure S1: Distribution of the six subscales of Ryff’s Psychological Well-Being. Violin
plots illustrate the scores for Autonomy (A), Environmental Mastery (B), Personal
Growth (C), Positive Relations with Others (D), Purpose in Life (E), and
Self-Acceptance (F) across the three menstrual cycle phases (Early Follicular,
Peri-ovulatory, and Mid-luteal). Repeated measures ANOVA revealed no significant
effect of the menstrual cycle phase on any of the six individual subscale scores. Values
from individual subjects are represented by black dots connected through grey lines.
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Figure S2: Hormone-Dependent Microstates 1 (HDM) occurrences across subjects and
MC phases. The stacked bar plot illustrates the total occurrences of HDM 1 for each of
the 24 subjects. This visualization confirms that HDM 1 is expressed in all participants
across all three recorded MC phases, demonstrating its consistent presence.
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Supplementary material: Tables
Table S1: Descriptive Statistics for Sex Hormone Concentrations across Menstrual
Cycle Phases. The table presents the mean, median, standard deviation (SD), minimum
(Min), and maximum (Max) concentrations for Progesterone (P), Estradiol (E),
Follicle-Stimulating Hormone (FSH), and Luteinizing Hormone (LH) during the Early
Follicular, Peri-ovulatory, and Mid-luteal phases (N=24).
Hormone Phase Mean Median SD Min Max N
P Early follicular 0.300 0.305 0.062 0.200 0.407 24
P Peri-ovulatory 1.120 0.876 0.808 0.207 2.400 24
P Mid-luteal 5.750 5.630 2.610 2.610 10.600 24
E Early follicular 33.900 31.800 12.100 20.000 62.800 24
E Peri-ovulatory 134.00 103.00 70.600 64.000 320.00 24
E Mid-luteal 97.400 85.300 39.700 56.300 210.00 24
FSH Early follicular 7.280 7.050 1.390 5.270 10.000 24
FSH Peri-ovulatory 7.650 7.180 2.990 2.670 16.000 24
FSH Mid-luteal 3.880 3.740 1.160 2.040 6.890 24
LH Early follicular 5.380 5.060 2.340 2.140 12.500 24
LH Peri-ovulatory 16.100 11.400 11.800 8.790 48.900 24
LH Mid-luteal 5.950 4.920 4.040 1.230 16.700 24
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