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Extensive cryptic circulation sustains mpox among men who have sex with men

Study cohort

Eligible individuals were males born between January 1, 1972, and May 1, 2008, who had been members of KPSC health plans continuously since at least 1 May, 2023 (allowing enrollment gaps 35,48 and constraining the sample to age groups experiencing the greatest risk of mpox and other STIs13. We further restricted eligibility to individuals who received ≥1 anorectal N. gonorrhoeae/C. trachomatis test after 1 May, 2023, as such testing is indicated only for MSM, and who over the same period had any appointment or received any laboratory test, prescription fill, immunization, or other care at the West Los Angeles Medical Center or Los Angeles Medical Center. As these were the KPSC facilities diagnosing the greatest number of mpox cases since 2022, individuals receiving care from these facilities were expected to have the greatest likelihood of mpox diagnosis in the event of clinical illness. We report study approach and results in alignment with GATHER statement recommendations.

Testing

Screening for STIs is recommended every 3–6 months for MSM receiving HIV pre-exposure prophylaxis and those living with HIV who continue to have new sex partners, and for MSM receiving doxycycline post-exposure prophylaxis59,60. Between May 29 and November 13, 2024, we obtained a total of 1190 remnant anorectal specimens submitted for N. gonorrhoeae/C. trachomatis screening among 1054 of the 7930 study cohort members during visits to the West Los Angeles or Los Angeles Medical Center facilities. Power analyses for the primary hypothesis test—that prevalence of PCR positivity in anorectal specimens was equal to the level expected when accounting for clinically-detected cases alone (0.035%)—revealed our sample size yielded >80% power at two-sided p 10.3 (Fig. S9). Statistical power was expected to exceed 90% if this ratio exceeded 12.8 (Fig. S9).

Samples were maintained at –20 °C and tested at the Southern California Permanente Medical Group, Regional Reference Laboratories, Chino Hills, using a clinically-validated multiplex real-time PCR that detects MPXV (clades I/II) and NVAR, as previously described27,61. We defined confirmed MPXV infections as those with positive results for both MPXV (cT ≤ 36.9) and NVAR (cT ≤ 37.6), consistent with previously-established lower limits of detection; no specimens within the study sample had inconsistent results across probes. We list primer and probe sequences for both tests in Table S14. We included an internal PCR control, i.e., a non-target nucleic acid sequence, in each reaction, and tested specimens in batches of up to 94, including positive and negative external controls within each batch.

Sample weighting and prevalence estimation

To address differences in characteristics of individuals from whom we received or did not receive a specimen for MPXV testing during the study period, we adjusted estimates of mpox incidence and MPXV infection prevalence within the KPSC study cohort via stabilized inverse propensity weighting62. We computed stabilized inverse propensity-of-testing weights (\({\omega }_{i}\)) using a logistic regression model defining receipt of testing as the outcome; covariates included individuals’ age group, race/ethnicity, health insurance payment source, neighborhood deprivation index (a community-level proxy for individual socioeconomic status), prior-year healthcare utilization across outpatient settings and history of emergency department presentation or inpatient admission, prior-year STI testing, receipt of HIV pre-exposure prophylaxis, receipt of doxycycline post-exposure prophylaxis, receipt of JYNNEOS, prior diagnoses of HIV, syphilis, gonorrhea, chlamydia, mpox, or other STIs, and prior diagnosis of alcohol or drug abuse. We conducted all data analyses and modeling using R software (version 4.5.2; R Core Development Team).

Time-to-event analysis for under-reporting

To generate expected infection prevalence estimates based on diagnosed mpox cases, we sampled dates of MPXV exposure (\({\tau }_{E}\)), shedding onset (\({\tau }_{S}\)), symptoms onset (\({\tau }_{Y}\)), and shedding cessation (\({\tau }_{C}\)) for cases based on their dates of positive test (\({\tau }_{L}\)). We estimated daily infection prevalence within the study cohort (\(\pi (t)\)) by dividing the sum of individuals expected to shed MPXV in anorectal specimens by the total enrolled population, applying weights as defined above, via

$$\pi \left(t\right)=\frac{{\sum }_{i}{\omega }_{i}{\mathbb{I}}\left[{\tau }_{S,i}\le t\right]{\mathbb{I}}\left[{\tau }_{C,i} > t\right]}{{\sum }_{i}{\omega }_{i}}.$$

(1)

We abstracted data on duration of several stages within the natural history of MPXV infection to parameterize distributions for sampling event times \({\tau }_{S}\) and \({\tau }_{C}\) from observations \({\tau }_{L}\) (Figure S2). From a study of reported cases followed prospectively from the date of diagnostic testing with repeated sampling22, we estimated time from symptoms onset to cessation of anorectal viral DNA detection detectable by PCR (\({\tau }_{C}-{\tau }_{Y}\)). From a case series of US mpox patients1, we estimated times from symptom onset to testing (\({\tau }_{L}-{\tau }_{Y}\)). Last, from a study that prospectively followed high-risk contacts of confirmed mpox cases17, we estimated times from exposure to onset of anorectal viral DNA detection detectable by PCR (\({\tau }_{S}-{\tau }_{E}\)), as well as times from exposure to symptoms onset (\({\tau }_{Y}-{\tau }_{E}\)). We assumed Gamma-distributed times to event and used maximum likelihood estimation to fit distribution parameters to reported data; where authors presented information on distribution quantiles only, without accompanying individual-level data, we fit Gamma distribution parameters minimizing summed squared errors between expected and reported distribution quantiles.

Our primary analysis related daily weighted, observed prevalence of infection within the anorectal swabbing study to expected infections based on reported cases in a likelihood-based framework. We defined the probability of experiencing onset of anorectal shedding on day k as

$${\lambda }_{k}=\beta \frac{{\sum }_{i}{\omega }_{i}{\mathbb{I}}\left[{\tau }_{S,i}\ge k\right]{\mathbb{I}}\left[{\tau }_{S,i}

(2)

where \(\beta\) represented a multiplier relating the true number of individuals experiencing onset of shedding on day k to the expected number of individuals experiencing onset of shedding on day k based on diagnosed cases alone. Conditioned on experiencing shedding onset on day k t, we defined the probability an individual j would be observed to shed on day t as \(\Pr \left[{Z}_{j}\left(t\right)=1{|k}\right]=\Pr \left[\left({\tau }_{C}-{\tau }_{S}\right) > k\right]\). The probability of not shedding on day t was thus the probability of not initiating shedding by day t, or experiencing shedding onset and cessation before day t:

$$\Pr \left[{Z}_{j}\left(t\right)=0\right]={\prod}_{k\le t}\left(\left(1-{\lambda }_{k}\right)+{\lambda }_{k}\Pr \left[\left({\tau }_{C}-{\tau }_{S}\right)

(3a)

$$\Pr \left[{Z}_{j}\left(t\right)=1\right]=1-\Pr \left[{Z}_{j}\left(t\right)=0\right].$$

(3b)

The weighted likelihood all \({Z}_{j}\left(t\right)\) observations was thus

$$\Pr \left[{Z}_{j}\left(t\right)=1\right]=1-\Pr \left[{Z}_{j}\left(t\right)=0\right].$$

(4a)

$${\prod}_{j}{\left({\prod}_{t}{Z}_{j}\left(t\right)\Pr \left[{Z}_{j}\left(t\right)=1\right]+\left(1-{Z}_{j}\left(t\right)\right)\Pr \left[{Z}_{j}\left(t\right)=0\right]\right)}^{{\omega }_{j}}.$$

(4b)

Extending this framework for analyses comparing under-reporting between participant strata distinguished by a binary characteristic \(X\in \{{{\mathrm{0,1}}}\}\), as presented in Fig. 1, we defined

$${\lambda }_{k,j}=\exp \left({\beta }_{0}+\left(\right.1-{x}_{j}(1-{\beta }_{1})\right)\frac{{\sum }_{i}{\omega }_{i}{\mathbb{I}}\left[{\tau }_{S,i}\ge k\right]{\mathbb{I}}\left[{\tau }_{S,i}

(5)

We estimated the reporting multiplier \(\beta\) (or \({\beta }_{0}\) and \({\beta }_{1}\), for stratified analyses) by maximum likelihood, obtaining the covariance via the inverse of the Hessian matrix.

Alternative parameterizations of the duration of shedding

We identified two additional studies providing an indirect basis for quantifying the duration of anorectal MPXV shedding following symptoms onset. The first23 presented viral loads from 162 anorectal specimens collected after symptoms onset (median: 12 days; interquartile range: 6–19). We fit a regression model relating log-transformed viral load measurements to days from symptoms onset (weighting individuals by HIV status to resemble HIV status among those testing positive for MPXV in the KPSC study cohort). We confirmed via comparison of Bayesian information criterion values that analyses defining time as a continuous variable outperformed analyses applying log, quadratic, and cubic transformations of time. We then generated 10,000 draws from the prediction interval of individuals’ viral load measurements on days 1–100 after symptoms onset to estimate the probability that values would be above the lower limit of detection each day (corresponding to cT = 37 in the primary study). We used these probabilities to define the cumulative distribution function for time to cessation of shedding, and computed first differences in the cumulative distribution function to obtain a corresponding probability mass function for days to cessation of shedding. The resulting estimate (median: 27 days; interquartile range: 17–56 days) exceeded the estimate used in primary analyses (median: 16 days; interquartile range: 12–21 days; Fig. S2), yielding a reporting multiplier of 1 in 21 (11–43) infections (Table S5).

The second study24 presented results from PCR testing for anorectal MPXV shedding in 18 men diagnosed with mpox, among whom all received an initial test within 1–7 days after symptoms onset, and 9 were retested within 21–32 days after symptoms onset. We fit a gamma distribution for time to cessation of shedding maximizing the likelihood of the observed numbers of individuals continuing to test positive by the time each sample was collected (median: 9.7 days; interquartile range: 6.7–14 days), yielding a reporting multiplier of 1 in 52 (25–106) infections (Table S5).

Comparison of observed to expected infection prevalence

We conducted an alternative analysis comparing observed to expected prevalence throughout the study period. We sampled values of the mean expected prevalence throughout the study period, \(\bar{\pi }={\sum }_{t}\pi (t)/\left(\max \left(t\right)-\min (t)\right)\), via draws of \({\tau }_{S}\) and \({\tau }_{C}\) for each case, and sampled values of the observed prevalence within the anorectal specimen study as \(p\sim {{{\rm{Beta}}}}({\sum }_{{{{\rm{j}}}}}{\sum }_{t}{\omega }_{j}{z}_{j}(t),{\sum }_{j}{\sum }_{t}{\omega }_{j}(1-{z}_{j}(t)))\). We defined our alternative estimate for the reporting multiplier \(\beta=p/\bar{\pi }\), and sampled from \(\beta\) via 100,000 independent draws from p and \(\bar{\pi }\).

Test specificity considerations

We conducted several analyses aiming to explore potential implications of the specificity of our outcome definition (PCR-positive MPXV detection in anorectal specimens from individuals without clinically-recognized illness) for estimates of the reporting multiplier. First, we considered the relationship between PCR positivity and either culturable virus shedding or anti-MPXV IgG seroconversion, considering these outcomes to provide confirmation of MPXV infection among individuals testing positive by PCR.

For these analyses, we extracted individual-level data from all studies reporting results of PCR testing of anorectal specimens among MSM who were not clinically suspected to be experiencing mpox disease (see “Literature search”, below), including cT values from positive anorectal specimens, results of viral culture (success or failure to isolate MPXV) from the same specimens, and results of serological testing for anti-MPXV IgG (Table S6). We defined seroconversion as anti-MPXV IgG antibody reactivity ≥21 days after a positive PCR result in individuals without prior mpox or orthopoxvirus vaccination, or a ≥4-fold rise in anti-MPXV IgG antibody titers ≥21 days after a positive PCR result for one study that did not restrict data to individuals without prior mpox or orthopoxvirus vaccination but included pre-infection sera for paired assessment17.

We extended our estimation framework to account for diagnosed cases’ likelihood of culturable virus shedding by defining \({\tau }_{S,i}^{V}\) as the sampled time of onset of infectious (culture-positive) virus shedding for individual i, such that

$${\lambda }_{k}=\beta \frac{{\sum }_{i}{\omega }_{i}{\mathbb{I}}\left[{\tau }_{S,i}^{V}\ge k\right]{\mathbb{I}}\left[{\tau }_{S,i}^{V}

(6)

Whereas primary analyses considered individuals’ PCR-positive or negative status (\({Z}_{j}\)) as the outcome measure, we extended this framework to weight individuals’ observations by the probability of culturable virus shedding (\({V}_{j}\)) at observed cT values:

$$\Pr \left[{V}_{j}\left(t\right)=0\right]={\prod}_{k\le t}\left(\left(1-{\lambda }_{k}\right)+{\lambda }_{k}\Pr \left[\left({\tau }_{C}-{\tau }_{S}^{V}\right)

(7a)

$$\Pr \left[{V}_{j}\left(t\right)=1\right]=1-\Pr \left[{V}_{j}\left(t\right)=0\right].$$

(7b)

modifying the weighted likelihood across all observations as

$${\prod}_{j}{\left({\prod}_{t}\Pr \left[{V}_{j}\left(t\right)=1|{{{{\rm{c}}}}}_{T,j}\right]+\left(1-{Z}_{j}\left(t\right)\right)\Pr \left[{V}_{j}\left(t\right)=0|{{{{\rm{c}}}}}_{T,j}\right]\right)}^{{\omega }_{j}}.$$

(8)

Here, we defined

$$\Pr \left[{V}_{j}\left(t\right)=1|{{{{\rm{c}}}}}_{T,j}\,\right]=\left\{\begin{array}{cc}{\left(1+\exp \left[-\left({\xi }_{0}+{\xi }_{1}\log \left({{{{\rm{c}}}}}_{T,j}\right)\right)\right]\right)}^{-1} & {{{\rm{if}}}} \, {{{{\rm{c}}}}}_{T,j}

(9)

with the logistic function \({(1+\exp [-({\xi }_{0}+{\xi }_{1}\log ({{{{\rm{c}}}}}_{T,j}))])}^{-1}\) yielding the probability of successful viral culture given an individual’s observed cT value in a PCR-positive anorectal specimen. We estimated the slope (\({\xi }_{1}\)) and intercept (\({\xi }_{0}\)) parameters by fitting models via maximum likelihood to data on anorectal MPXV cT values and viral culture results from the 11 individuals with subclinical infection identified by our literature review (Table S6), as well as data from 38 individuals with diagnosed mpox, from whom individual-level data were available on cT values in anorectal specimens together with results of attempts to culture MPXV from these specimens (aggregated across studies in a previous review article26). We used the Bayesian information criterion (BIC) to assess whether model fit was improved by allowing for differences in slopes, intercepts, or both parameters for individuals with subclinical MPXV detections versus diagnosed mpox. We compared fit with models considering untransformed or log-transformed cT values in the logistic function. Models without differences in either slope or intercept parameters across populations consistently yielded superior BIC values in comparison to those allowing parameters to differ for individuals with subclinical MPXV detections or diagnosed mpox, and p-values for tests of differences in slope and intercept parameters across these populations were between 0.4 and 0.8 (Table S7). This outcome suggested associations of lower cT values with increased likelihood of successful MPXV culture from anorectal specimens were similar among individuals with diagnosed or subclinical infection.

To obtain distributions of \({\tau }_{S}^{V}\) for sampling, we fit regression models relating individual-level cT values from anorectal specimens to time from symptoms onset, using data from the review described above26, identifying that a model defining log-transformed cT values as the outcome variable, and a quadratic transformation of time as the predictor, provided the best fit to data based on BIC values. We used the fitted model parameters and residuals to sample from distributions of individuals’ anticipated cT values at time points through 50 days after symptoms onset, and estimated probabilities for culturable virus shedding at each of the sampled cT values to recover distributions of individuals’ probability of culturable virus shedding as a function of time (Fig. S3).

For analyses adjusting estimates of subclinical infection prevalence for the proportion of PCR-positive anorectal MPXV detections associated with seroconversion, we defined \(\zeta \sim {{{\rm{Beta}}}}(8,1)\) according to the data aggregated from previous studies monitoring seroconversion (Table S7). We defined the reporting fraction as \(\zeta \beta\) to exclude the proportion (\(1-\zeta\)) of PCR-positive anorectal detections not expected to result in seroconversion.

Last, we considered the possibility of false-positive PCR detections. Previous real-world validation of the study assay27 observed x = 0 positive results among n = 64 true negative specimens; parameterizing a corresponding negative binomial distribution under differing specificity values (p) ranging from 0.1% to 15% for a single test, the maximum likelihood value for single-test specificity was 100%, and single-test specificity was expected to take values ≥ 99.9%, ≥98.8%, and ≥94.8% with likelihood of 90%, 50%, and 5%, respectively. We quantified the positive predictive value (PPV) of a dual-positive result for MPXV and NVAR as

$${{{\rm{PPV}}}}=\frac{{{{\rm{Prevalence}}}}}{{{{\rm{Prevalence}}}}+\left(1-{{{\rm{Prevalence}}}}\right){\left(1-{{{\rm{Specificity}}}}\right)}^{2}}$$

(10)

under scenarios with true prevalence equal to 0.91% (as estimated in the study) or 0.455% (corresponding to a scenario where half of all detections were false positives). We repeated our primary analyses, multiplying infection prevalence by the resulting dual-positive PPV to generate corrected estimates accounting for varying test specificity (Fig. S4).

We also used the distribution of quantitative cT values for the MPXV-specific and NVAR probes to assess potential false-positive signals. Whereas cT values were expected to be correlated if measuring true MPXV-associated nucleic acids, spurious signals leading to false positive results were expected to have no association across probes. To simulate the expected difference in MPXV-specific and NVAR cT values under a scenario of independence (due to false positive results), we took 7 draws each from the distributions of observed cT values for each probe. We computed mean differences in cT between the two probes, and measured the probability of a mean difference as extreme as that observed in our sample as

$${p}_{{{{\rm{Two}}}}-{{{\rm{sided}}}}}=2\times \Pr \left({\sum }_{i}|{{{{\rm{c}}}}}_{T}^{{{{\rm{Simulated}}}}}{\left({{{\rm{MPXV}}}}\right)}_{i}-{{{{\rm{c}}}}}_{T}^{{{{\rm{Simulated}}}}}{\left({{{\rm{NVAR}}}}\right)}_{i}|\right.\\ \left.\le {\sum }_{i}|{{{{\rm{c}}}}}_{T}^{{{{\rm{Observed}}}}}{\left({{{\rm{MPXV}}}}\right)}_{i}-{{{{\rm{c}}}}}_{T}^{{{{\rm{Observed}}}}}{\left({{{\rm{NVAR}}}}\right)}_{i}|\right)\,$$

(11)

Incidence rate estimation

We estimated incidence rates of MPXV infection within the reweighted sample, adjusted for reporting, as \(\beta {\sum }_{i}{\omega }_{i}{y}_{i}/{\sum }_{i}{\omega }_{i}\min \left({\tau }_{Y,i},{\tau }_{F,i}\right)\), where \({\tau }_{F,i}\) was the earliest of the date of death, disenrollment, or study termination for individual i.

To contextualize our estimates of the incidence rate of MPXV infection, we also estimated incidence rates for infection with N. gonorrhoeae, C. trachomatis, and T. pallidum. We defined N. gonorrhoeae and C. trachomatis infections as any positive molecular test result separated by ≥30 days from any prior positive test result or diagnosis; we defined T. pallidum infection based on positive results for Treponema-specific IgG or IgM. To correct for potential under-ascertainment of these other STIs, we fit Poisson regression models relating individuals’ rates of infection during the study period to their screening frequency in the prior year. Models defined counts of unique diagnoses (separated by ≥30 days from a previous diagnosis) with each infection during the study period as the outcome variable and included log-transformed person-time at risk as an offset term. The primary exposure of interest was the prior-year frequency of testing (between May 1, 2023, and April 30, 2024). For N. gonorrhoeae and C. trachomatis, we defined receipt of ≥4 tests as the “best-case” referent category based on guidelines that MSM should be screened up to every 3 months for continuation of HIV PrEP and doxycycline post-exposure prophylaxis59,60; for T. pallidum, we defined receipt of ≥2 tests as the “best-case” referent category due to the lower rate of infection and lack of evidence for increased incidence of syphilis diagnoses with testing at shorter intervals in the study population. To ensure measured testing behavior reflected engagement with screening rather than test-seeking for symptomatic illness or known exposures, models adjusted for individuals’ receipt of any gonorrhea diagnosis or chlamydia diagnosis in the prior year, as well as age group, insurance source, receipt of HIV PrEP and doxycycline post-exposure prophylaxis, receipt of JYNNEOS, HIV infection, and prior syphilis diagnosis. As T. pallidum infection is diagnosed by serology, we limited analyses for this infection to individuals with no prior history of syphilis diagnoses or positive test results.

Regression parameters \({\alpha }_{1}\) and \({\alpha }_{2}\) compared rates of STI diagnoses associated with prior-year receipt of 0–1 tests versus ≥4 tests and 2–3 tests versus ≥4 tests, respectively, and thus represented reporting ratios for STI compared to a scenario where individuals’ testing frequency met CDC recommendations. We defined the correction factor relating true rates of infection to rates of diagnoses as

$$\epsilon=\frac{{\sum }_{i}{\omega }_{i}\left({\alpha }_{1}^{-1}{\mathbb{I}}\left[{a}_{i}

(12)

and multiplied incidence of rates of STI diagnoses by \(\epsilon\) to obtain incidence rates of infection. The corresponding equation for corrected incidence rates of T. pallidum infection was

$$\epsilon=\frac{{\sum }_{i}{\omega }_{i}\left({\alpha }_{1}^{-1}{\mathbb{I}}\left[{a}_{i}

(13)

Vaccine effectiveness estimation: overview

We aimed to estimate three classes of vaccine direct effects, comparing counterfactual risk of mpox-related clinical outcomes among individuals who received JYNNEOS versus those who did not receive JYNNEOS. Following Halloran et al.63, we considered that vaccination could protect against diagnosed mpox by: reducing individuals’ susceptibility to acquiring MPXV infection, given exposure, by a factor \({{{{\rm{VE}}}}}_{S}=\left(1-{\theta }_{S}\right)\times 100 \% \); and by reducing individuals’ risk of progression to diagnosed mpox, given MPXV infection, by a factor \({{{{\rm{VE}}}}}_{P}=\left(1-{\theta }_{P}\right)\times 100 \%\). The reduction in risk of diagnosed mpox, given vaccination, was thus \({{{{\rm{VE}}}}}_{D}=\left(1-{\theta }_{S}{\theta }_{P}\right)\times 100 \%\).

We used a case-control design to estimate \({{{{\rm{VE}}}}}_{D}\), and confirmed results of this primary analysis using a negative control-adjusted prospective cohort framework. We also estimated \({{{{\rm{VE}}}}}_{S}\) using two analysis frameworks, based on both case-control and prospective-cohort designs. We used the results of these analyses to estimate \({{{{\rm{VE}}}}}_{P}\), defining

$${{{{\rm{VE}}}}}_{P}=\left(1-{\theta }_{P}\right)\times 100\%= \left(1-\frac{{\theta }_{S}{\theta }_{P}}{{\theta }_{S}}\right)\times 100\%= \left(1-\frac{100-{{{{\rm{VE}}}}}_{D}}{100-{{{{\rm{VE}}}}}_{I}}\right)\times 100\%.$$

(14)

Our analyses considered pre-exposure JYNNEOS vaccination only, as no post-exposure prophylaxis with JYNNEOS occurred among cohort members during the study period. All previously-administered JYNNEOS doses were considered pre-exposure doses with respect to follow-up for mpox during the study period.

Estimation of vaccine effectiveness against diagnosed mpox

Our primary analysis estimating \({{{{\rm{VE}}}}}_{D}\) used a case-control framework comparing adjusted odds of prior vaccination among cases diagnosed with laboratory-confirmed mpox to controls diagnosed with laboratory-confirmed gonorrhea during the study period. This strategy was anticipated to mitigate confounding based on the expectation that receipt of JYNNEOS could be associated with individuals’ risk of STI exposure as well as their engagement with sexual health services and likelihood of being diagnosed, if infected64,65; whereas JYNNEOS would not be expected to alter individuals’ risk of gonorrhea, gonorrhea cases were expected to resemble mpox cases in sexual risk characteristics and healthcare-seeking behavior. We defined the product \({\theta }_{S}{\theta }_{P}\) as the adjusted odds ratio of prior JYNNEOS vaccination (receipt of any doses, 1 dose, or ≥2 doses) among mpox cases relative to controls diagnosed with gonorrhea, and estimated this term via conditional logistic regression. We defined matching strata on individuals’ HIV infection status and (among HIV-negative individuals) receipt or non-receipt HIV PrEP; receipt of doxycycline post-exposure prophylaxis; and history of any syphilis diagnosis. Models further controlled for individuals’ age group, receipt of N. gonorrhoeae/C. trachomatis testing in the prior year, and commercial or non-commercial insurance source (expected to proxy socioeconomic status) via covariate adjustment.

We conducted a sensitivity analysis leveraging the prospective design of the study and estimating \({{{{\rm{VE}}}}}_{D}\) via a negative control-corrected incidence ratio, following a previously-described framework66 recently validated in a randomized controlled trial setting67. This analysis used a two-stage approach; we first estimated adjusted incidence rate ratios (IRRs) comparing incidence of mpox diagnoses and gonorrhea diagnoses among JYNNEOS recipients (any receipt, 1 dose receipt, or ≥2 dose receipt) versus non-recipients. Considering that any apparent association of JYNNEOS vaccination with gonorrhea incidence would signify bias due to differential sexual risk and healthcare-seeking behaviors among vaccine recipients and non-recipients, we used the estimated IRR for gonorrhea to adjust the causal effect estimate for the IRR of mpox associated with JYNNEOS vaccination, such that

$${{{{\rm{VE}}}}}_{D}=\left(1-{\theta }_{S}{\theta }_{P}\right) \times 100\%=\left(1-{{{{\rm{IRR}}}}}_{{{{\rm{mpox}}}}}/{{{{\rm{IRR}}}}}_{{{{\rm{gonorrhea}}}}}\right)\times 100\%.$$

(15)

We estimated each IRR via Poisson regression models, defining mpox or gonorrhea diagnoses as the outcome variables and including log person-time at risk as an offset, and adjusted for all risk factors included in the primary analysis models (HIV infection, receipt of HIV PrEP, receipt of doxycycline post-exposure prophylaxis, prior syphilis diagnosis, age group, prior-year gonorrhea testing, and commercial insurance source) as covariates.

Estimation of vaccine effectiveness against MPXV infection

Our first analysis estimating \({{{{\rm{VE}}}}}_{S}\) defined \({\theta }_{S}\) as the adjust odds ratio of prior JYNNEOS receipt (any doses, one dose, or two doses) or non-receipt comparing individuals within the anorectal specimen testing study who received positive MPXV results to those receiving negative results. We considered the outcome of positive results from asymptomatic rectal specimen based on the assumption that infections captured within the testing study represented the source population from which diagnosed mpox cases would be drawn; although none of the 6 individuals receiving positive results in our study ultimately progressed to diagnosed illness, such progression has been identified in other studies employing similar designs (Table S13). We fit \({\theta }_{S}\) using conditional logistic regression models defining positive or negative test results from each specimen as the outcome, defining matching strata for individuals’ HIV infection status and (among HIV-negative individuals) receipt or non-receipt HIV PrEP, receipt of doxycycline post-exposure prophylaxis, and history of any syphilis diagnosis, consistent with our analyses estimating VED. We included data from all specimens, and used the sandwich estimator to adjust variance estimates for repeat sampling of individuals.

We also estimated \({{{{\rm{VE}}}}}_{S}\) via the adjusted IRR of MPXV infection comparing previously-vaccinated individuals to unvaccinated individuals. These analyses applied reporting multipliers (\(\beta\) parameters, as described above) specific to the vaccinated and unvaccinated populations in defining MPXV incidence rates for the comparator populations.

Examining the role of undetected infections in transmission: overview

We undertook two analyses aiming to clarify the potential contribution of individuals with undetected MPXV infections to transmission. The first quantified the minimum degree of dispersion (maximum value of k) corresponding to a scenario where individuals with undetected infection make no contribution to transmission, and compared this value to previously-reported estimates of k for MPXV based on prior phylogenetic studies39,40,41. The second analysis estimated the proportion of infections caused by individuals with undetected infection under scenarios with \(k=0.3\), consistent with these prior estimates39,40,41.

Minimum dispersion under scenarios without transmission by individuals with undetected infection

We first explored implications of the hypothesis that individuals who receive mpox diagnoses account for all transmission by estimating values of a dispersion parameter k that would correspond to this scenario. We measured the dispersion parameter as

$$k=\frac{R+{R}^{2}}{{{{\mathrm{var}}}}\left(U\right)}.$$

(16)

where R specified the reproduction number, or mean number of secondary infections (U) resulting from each index infection36,37,38. Greater values of k correspond to lower degrees of dispersion in the number of infections caused by each index case; k approaches 0 as variance in U approaches \(\infty\), and k approaches \(\infty\) as variance in U approaches 0. Maximum values of k, corresponding to the minimum degree of dispersion, arise under a scenario assuming uniform numbers of secondary infections caused by individuals with detected infections:

$$U=\left\{\begin{array}{cc}R\beta & {{{\rm{with}}}\; {{\rm{probability}}}}\, 1/\beta \\ 0 & {{{\rm{with}}}\; {{\rm{probability}}}}\,1-1/\beta .\end{array}\right.$$

(17)

We sampled 10,000 distributions of U under each for \(R\in 0.5,\,0.6,\,\ldots 3.5\), and repeated analyses under a scenario where only half of individuals at risk for transmitting infection received diagnoses (e.g., due to lack of clinical recognition of symptoms), where

$$U=\left\{\begin{array}{cc}R\beta /2 & {{{\rm{with}}}\; {{\rm{probability}}}}\,2/\beta \\ 0 & {{{\rm{with}}}\; {{\rm{probability}}}}\,1-2/\beta .\end{array}\right.$$

(18)

Across the range of R values considered, our analyses yielded maximum k estimates that remained consistently below the range of previously estimates39,40,41, suggesting that the hypothesis of transmission only by diagnosed mpox cases implies an implausible degree of variation in individuals’ risk of transmitting MXPV.

Contribution of undetected infections to transmission with realistic dispersion

We next sought to estimate the proportion of transmission that could be attributed to individuals with undetected infections under scenarios with k = 0.3, consistent with published estimates39,40,41. Defining \(U \sim {{{\rm{Negative\; Binomial}}}}(R\in 0.7,\,0.8,\,\ldots,\,3.5,{k}=0.3)\), we drew values U and considered differing schemes for linking secondary infections to diagnosed or undiagnosed index cases.

Our first approach maximized the number of secondary infections attributed to diagnosed index cases. Defining \(D=N/\beta\) as the number of diagnosed cases among N infections, for a sorted vector \({U}^{{\prime} }\) (with \({u}_{1}^{{\prime} }\ge {u}_{2}^{{\prime} }\ge \cdots \ge {u}_{N}^{{\prime} }\)), the proportion of infections attributable to diagnosed cases was \({\sum }_{i=1}^{D}{u}_{i}^{{\prime} }/{\sum }_{i}^{N}{u}_{i}\), and the proportion attributable to undetected infections was \(1-({\sum }_{i=1}^{D}{u}_{i}^{{\prime} }/{\sum }_{i}^{N}{u}_{i})\).

To relax this deterministic sorting framework, we next considered scenarios where individuals’ likelihood of transmission was associated with being a diagnosed case. Defining \(Y\) as a vector indicating receipt of a diagnosis or no receipt of a diagnosis for a simulated population of cases (with probability \(1/\beta\) of receiving a diagnosis), we defined \({\mathbb{E}}\left[U\right]=\exp \left({\delta }_{0}+{\delta }_{1}Y\right)\) for \({\delta }_{1}\) values corresponding to 2-, 4-, 10-, and 20-fold greater numbers of secondary infections attributable to individuals diagnosed with mpox compared to undetected MPXV infections. We defined \({\delta }_{0}={{{\mathrm{ln}}}}\left[R/\exp \left({\delta }_{1}/\beta \right)\right]\) and solved via gradient descent for values of \(\theta\) satisfying the condition

$${u}_{i} \sim {{{\rm{Negative\; Binomial}}}}\left(\exp \left[{\delta }_{0}+{\delta }_{1}{y}_{i}\right],\theta \right)$$

(19a)

$$\frac{R+{R}^{2}}{{{{\mathrm{var}}}}\left(U\right)}=0.3$$

(19b)

for sampled \(Y\) vectors of length 10,000.

Drawing from the resulting joint distributions of Y and U, the proportion of transmission attributable to individuals with diagnosed mpox was \({\sum }_{i}{y}_{i}{u}_{i}/{\sum }_{i}{u}_{i}\), while the proportion attributable to individuals with undetected infections was \({\sum }_{i}\left(1-{y}_{i}\right){u}_{i}/{\sum }_{i}{u}_{i}\).

Elimination threshold assessment

Current WHO guidance defines mpox elimination in settings with surveillance capacity for confirmation of suspect cases, without zoonotic reservoirs for MPXV, and where outbreaks are concentrated in sexual networks, as ≥3 months without reported mpox cases7. However, from a binomial distribution parameterized using our estimated reporting multiplier (1 in 33 [16–68]), the probability of observing x = 0 diagnosed cases would be ≥50% with n equal to as many as 23 (11–47) true infections, and ≥5% with n as great as 98 (48–202) true infections. We used the modeling framework described above to estimate the probability that an outbreak was truly controlled under a scenario where ≥3 months had passed without additional notified cases.

We simulated transmission trees using a negative-binomial offspring distribution for values of R between 0.7 and 3.5 and k = 0.3, using prior meta-analytic estimates of the serial interval distribution for clade IIb mpox in outbreaks driven by sexual transmission to draw inter-event times68. We generated 100,000 simulated transmission chains for each value of R, and sampled cases receiving diagnoses among all simulated infections using our primary reporting multiplier estimate, halting simulations after either 2 years or the occurrence of >20,000 infections. We tabulated instances where 90 days passed after a notified case, with no other case notifications over this interval, and evaluated whether transmission chains had in fact concluded by assessing whether transmission chains included additional infections >90 days after the date of the last notified case. We stratified probabilities that transmission had concluded according to R and the total number of notified cases before onset of the monitoring period.

Validation of under-reporting via meta-analysis of data from other settings

We conducted a systematic literature review of prior studies employing prospective testing for MPXV infection in anorectal specimens or anti-MPXV antibodies via blood specimens. We compared observed prevalence within the study populations to expected prevalence in the corresponding geographic areas based on local mpox case notification data from each setting, using a framework resembling our primary analyses within the KPSC study cohort. Analyses included corrections for potential differences in MPXV infection risk among individuals recruited in testing studies versus the general MSM population.

Literature search

We searched PubMed for the terms (mpox OR monkeypox) AND (prevalen* OR inciden* OR surveill*) in full-length research articles published in English between 1 April, 2022 and 31 May, 2025, yielding 580 articles. We reviewed articles to identify those presenting results of studies that prospectively or retrospectively evaluated (a) prevalence of MPXV detection via anorectal samples among MSM who were not clinically suspected to be experiencing mpox disease, or (b) prevalence of anti-MPXV IgG detection among MSM who were not clinically suspected to be experiencing mpox disease, and who were not recruited based on clinical knowledge or suspicion of prior MPXV infection. We limited studies to those undertaken in regions where mpox was not understood to be endemic prior to 2022. Studies that did not exclude non-MSM from participation, or that did not present data stratified by MSM status, were eligible for inclusion if ≥70% of the sample were cisgender MSM or reported transgender/non-binary gender expression. Due to the rare nature of the outcome, we excluded studies that enrolled

To ensure comparability with our findings, we included results from anorectal specimens only when studies presented results from both anorectal and oropharyngeal specimen testing. We excluded studies that presented results from other specimen types (e.g., urine or saliva) without disaggregation of positive and negative results by specimen source. For serological studies that included vaccinated persons, we restricted eligibility to those using assays distinguishing naturally-acquired from MVA-induced antibody responses.

Comparison of observed-to-expected prevalence in other settings

Within each setting where infection prevalence or seroprevalence studies were undertaken, we obtained publicly-reported mpox case counts at the finest-available temporal and spatial resolution. We estimated expected prevalence of infection, based on observed cases alone, by sampling dates of exposure (\({\tau }_{E}\)), onset of MPXV shedding (\({\tau }_{S}\)), and cessation of shedding (\({\tau }_{C}\)), as described above for analyses within the KSPC study cohort; for settings where cases were aggregated by dates of reporting rather than dates of testing, we assumed a 1-day lag from the date a diagnostic test was performed to the reporting date. Where location-specific data were available on the proportion of mpox cases occurring among MSM, we multiplied daily case counts by this proportion to account for cases among MSM only; where such data were not available, we assumed MSM accounted for 95% of cases1. For settings aggregating case notifications by week, we modeled daily diagnoses over the corresponding weeks as 1/7th of the weekly total.

We estimated expected daily infection prevalence, accounting for reported cases alone, by dividing the total number of individuals expected to shed MPXV each day by estimates of the corresponding MSM population size. We obtained MSM population denominators for each geographic area via a literature search, using census data from each region to project changes in population size from historical estimates (Table S11). For serological studies, we assumed onset of detectable IgG at time of shedding cessation, based on previous evidence of times to seroresponse after natural infection69,70 and vaccination71. We propagated uncertainty across 100,000 sampled time series of the daily prevalence of infection and seropositivity, and defined expected period-wide prevalence or seroprevalence as the mean of daily values over the enrollment period of each study, as described above for analyses comparing observed to expected prevalence within the KPSC study cohort.

Risk normalization for reporting multipliers in other settings

Consistent with the rationale for inverse propensity weighting in the KPSC study, we expected that comparisons of MPXV infection prevalence or seroprevalence within study populations to mpox incidence among MSM in the surrounding geographic area could be biased by differences in risk among MSM enrolled in clinic-based samples and general-population samples. We used a two-stage procedure to correct for such bias. Because prior studies have provided estimates of the association of mpox risk with MSM’s number of anal sex partnerships over the preceding 21 days2,72, and because total numbers of anal sex partnerships over specified intervals are a frequently-collected and frequently-reported characteristic of participants in sexual health research, we sought to reconstruct distributions of (a) anal sex partnerships per 3-week interval among MSM in clinic-based and general-population samples, and (b) relative risks of mpox, based on these sampled anal sex partnership counts.

We identified four studies reporting on anal sex partnership counts among MSM recruited in sexual health facilities73,74,75; we constrained our search for studies to those undertaken within the US or Western Europe, as all included studies of MPXV prevalence were undertaken in these settings. We considered the sample enrolled in the ARTnet study as a reference population76,77 between July 2017 and January 2019. The sample for this study was recruited online among MSM directly after participation in the American Men’s Internet Study78, an annual online behavioral survey recruiting MSM via email blasts and banner advertisements on websites or mobile phone applications targeting differing audiences (gay social networking, gay general interest, general social networking, and geospatial social networking). While the lack of a reference frame precludes comparison of the characteristics of the surveyed population to all MSM, consistency of STIs incidence within this study sample and US surveillance data suggests risk characteristics of the population are representative of those of MSM in general. Specifically, HIV prevalence within the study sample was 10.8%, comparable to the estimate of 11.1% prevalence of diagnosed HIV infection among all US MSM79. Gonorrhea incidence within the sample was 5.07 cases/100 person-years, comparable to the estimate of 5.17 cases/100 person-years among MSM80. Additionally, prior comparative studies have reported that sexual risk behaviors are similar in MSM samples recruited through such online surveys and those recruited via physical venue-based sampling81.

To account for the right-tailed shape of the distribution of individuals’ reported anal sex partnerships, we considered this count to follow a negative binomial distribution for the recall interval (\(\tau\) days) used in each study, \({Z}_{\tau } \sim {{{\rm{Negative\; Binomial}}}}(p,r)\). We parameterized negative binomial distributions using either reported means and variances of distributions or via least-squares fitting to reported distribution quantiles. We sampled from the fitted distributions for pseudo populations of 1 million individuals and projected total partnership counts for individuals over a 3-week interval by multiplying the resulting samples by the factor \(21/\tau\). To accommodate non-integer valued results, we drew counts probabilistically based on the remainder, with \({z}_{21}\left(i\right)={{{\rm{Floor}}}}\left[{z}_{21}^{*}(i)\right]+{{{\rm{Bern}}}}\left({z}_{21}^{*}\left(i\right)-{{{\rm{Floor}}}}\left[{z}_{21}^{*}(i)\right]\right)\). We used the association of anal sex partnership counts over a 21-day period from a test-negative design case-control study of mpox as the primary basis for assigning risk based on partnership counts2. Compared to individuals who reported 0–1 anal sex partners in the 21 days preceding symptoms, adjusted odds ratios associated with reporting 2–3 partners and ≥4 partners were 2.2 (1.0–4.8) and 3.8 (1.7–8.8). We used these estimates to define and sample from probability distributions for individuals’ relative risk of mpox \(\pi (i)\) given their sampled partnership history, \(f(\pi (i)|{z}_{21}\left(i\right))\), considering the adjusted odds ratio and relative risk to be equivalent under the test-negative design framework82. We repeated this analysis using alternative, model-based estimates of the relative risk of mpox given partnership history72, which yielded similar risk multipliers for adjustment.

Pooling of reporting multipliers

We pooled estimates of the (log-transformed) reporting multiplier across all validation samples (molecular surveillance studies; serosurveillance studies) using inverse variance-weighted random effects models83, for both unadjusted and risk-adjusted analyses (Table S11).

Validation of under-reporting via phylogenetic analyses: overview

Last, we sought to estimate reporting multipliers within Los Angeles County by comparing the number of diagnosed cases to an estimate of the total MPXV viral population size generated by phylogenetic analyses. As detailed below, our workflow comprised generating a maximum-likelihood phylogeny of MPXV, generating estimates of the sampling proportion (\(\rho\)) accounting for both local transmission and repeated introductions of MPXV into Los Angeles County, and deriving the reporting multiplier \(\beta\) from our estimates of p. Here, p is defined as the ratio of the number of sequenced mpox cases to the effective population size (\({{N}_{{{{\rm{sequenced}}}}}/N}_{{{{\rm{eff}}}}}\)) of MPXV in Los Angeles County51,84,85. We describe these steps below together with a simulation study validating the framework for estimating \(\rho\).

Phylogenetic inference

We used all available MPXV clade IIb genomes available from Genbank on January 20, 2025, and identified local transmission clusters in Los Angeles County under a framework outlined in a previous study of MXPV phylodynamics40. We created a temporally-resolved phylogeny using a modified version of the Nextstrain86 mpox workflow (https://github.com/nextstrain/mpox), which aligns sequences against the MK783032 (collection date: Nov. 2017) reference using nextalign87. Briefly, this workflow included inferring a maximum-likelihood phylogeny using IQ-TREE88 with a general time-reversible nucleotide substitution model, estimating molecular clock branch lengths via TreeTime89. The resulting phylogeny is available from https://nextstrain.org/groups/blab/mpox/allcladeIIseqs.

Our analyses included 497 de-duplicated MPXV sequences for Los Angeles County cases. Of this total, 271 were sampled between May 21, 2022 (the date of the first notified mpox case in California associated with the ongoing clade IIb outbreak) and October 14, 2022, and 226 were sampled between October 15, 2022, and December 31, 2024. The Los Angeles County Department of Public Health (LACDPH) sequences mpox cases diagnosed by healthcare providers in Los Angeles County, we assume that any genome sequenced by LACDPH was sampled locally. As the California Department of Health (CDPH) supports sequencing efforts only for local public health departments without internal sequencing capacity, we assumed additional MPXV sequences (N = 222) sequenced by CDPH were sampled in locations within California outside of Los Angeles County. We clustered all Los Angeles County sequences based on inferred internal node location using a parsimony-based approach to reconstruct the locations of internal nodes40,52, identifying 287 unique clusters among the observed sequences for which a shared common ancestor was most likely to have been in Los Angeles County.

We inferred the time-varying effective reproduction number (\({R}_{t}\)), \(\rho\), and phylogenies from all local clusters jointly using a birth-death skyline model49, assuming that local outbreak clusters represented independent stochastic realizations of a transmission process with the same parameters90. We assumed \({R}_{t}\) to be piecewise-constant in intervals of 7 days, with

$$\log \left(\frac{{R}_{t+7}}{{R}_{t}}\right) \sim {{{\rm{Normal}}}}\left(0,{\sigma }^{2}\right).$$

(20)

We estimated σ via Markov chain Monte Carlo sampling (MCMC) using BEAST2 (version 2.7.8)50. We allowed an 8-day mean infectious period (\({T}_{g}\)), reflecting our assumption that detectable shedding of MPXV genetic material outlasts individuals’ period at risk of onward transmission (as described previously22 and accounted for in our estimates of expected infection prevalence in anorectal specimens; Fig. S2). We employed a strict molecular clock with a fixed value of 0.0000639, and a HKY + Γ nucleotide substitution model with a fixed \(\kappa=18.5\)91. Of note, the birth-death skyline model conditions on survival49, meaning that it computes the probability of observing a phylogenetic tree conditional on observing at least one lineage, and assumes the host population to be unstructured. Code for implementing this adapted version is available from https://github.com/nicfel/bdsky.

Validation of estimation framework

Birth-death skyline models assume unstructured populations, and hidden population structure may bias inference results. Further, they do not model skewed offspring distributions, as is the case for mpox transmission. To test the validity of our approach to estimating \(\rho\) under realistic mpox transmission dynamics, we simulated phylogenetic trees under using a stochastic, individual-based Susceptible-Exposed-Infectious-Recovered (SEIR) model with superspreading92. We modeled importation assuming a constant force of introduction per unit time, and (as described above) assumed an offspring distribution with \(U \sim {{{\rm{Negative\; Binomial}}}}(R,{k})\). Primary analyses defined \(k=0.3\), consistent with previous estimates for MPXV39,40,41; we additionally explored performance of the method with \(k=0.1\) (represent extreme dispersion) and \(k=1\) (representing low dispersion). To approximate real-life sampling dynamics, we parameterized time to sampling via the estimated time to healthcare presentation among UK mpox patients in 202293. We also tested performance under lower sampling schemes, reducing the sampling by 50% and 90%, relative to observed levels. We recorded structured phylogenetic trees from model output and simulated corresponding genetic sequences using Seq-Gen (version 1.3.4)94, assuming an HKY substitution model, a genome size of 197,000 bps, and a clock rate of 0.00006. We then ran simulated outputs through our multi-tree birth-death modeling pipeline and compared the estimated sampling proportion to input parameter values (Fig. S7).

Relating the sampling proportion to the number of infections

We used a previous derivation51 of the relationship between \({N}_{{{{\rm{eff}}}}}\) and the total number of infections, \({N}_{{{{\rm{tot}}}}}\), to generate reporting fractions based on our estimates of \(\rho\) from each analysis period (May 21 through October 14, 2022, and October 15, 2022, through December 31, 2024). Defining a coalescence rate \(\lambda=1/\left({N}_{{{{\rm{eff}}}}}{T}_{g}\right)\) and an offspring distribution \(U \sim {{{\rm{Negative\; Binomial}}}}(R,k)\),

$$\lambda=\frac{R(1+1/k)}{{N}_{{{{\rm{tot}}}}}{T}_{g}},$$

(21)

such that \({N}_{{{{\rm{tot}}}}}=R\left(1+1/k\right){N}_{{{{\rm{eff}}}}}\). With \(\rho={N}_{{{{\rm{sequenced}}}}}/{N}_{{{{\rm{eff}}}}}\), we obtain numerical estimates of \({N}_{{{{\rm{tot}}}}}\) during each analysis period as

$${N}_{{{{\rm{tot}}}}}=\frac{R\left(1+\frac{1}{k}\right){N}_{{{{\rm{sequenced}}}}}}{\rho }$$

(22)

and obtain conditional values of \({\beta }_{R}\) by dividing total diagnosed cases by \({N}_{{{{\rm{tot}}}}}\). We present estimates of \({\beta }_{R}\) across a range of \(R\) estimates. Additionally, we obtain period-specific pooled estimates for \(\beta\), weighting these conditional values by \(\Pr ({R}_{t}=R)\) for mean \({R}_{t}\) values over each analysis period, i.e.

$${\beta }_{{{{\rm{pooled}}}}}={\sum }_{i}{\beta }_{{R}_{i}}\Pr ({R}_{t}={R}_{i}).$$

(23)

Ethics

The study was reviewed and approved by the Kaiser Permanente Southern California Institutional Review Board, with a waiver of the requirement for informed consent due to secondary use of electronic health records and clinical specimens. The study was conducted in compliance with all relevant ethical regulations.

Reporting summary

Further information on research design is available in the Nature Portfolio Reporting Summary linked to this article.

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