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For peer review onlyOutcome of the 2016 United States Presidential Election and
the Subsequent Sex Ratio at Birth in Canada
Journal: BMJ Open
Manuscript ID bmjopen-2019-031208
Article Type: Original research
Date Submitted by the Author: 22-Apr-2019
Complete List of Authors: Retnakaran, Ravi; Mount SInai Hospital, Leadership Sinai Centre for DiabetesYe, Chang; Mount Sinai Hospital, Leadership Sinai Centre for Diabetes
Keywords: OBSTETRICS, PUBLIC HEALTH, EPIDEMIOLOGY
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1
Outcome of the 2016 United States Presidential Election and the
Subsequent Sex Ratio at Birth in Canada
Ravi Retnakaran MD1-3, Chang Ye MSc1
1. Leadership Sinai Centre for Diabetes, Mount Sinai Hospital, Toronto, Ontario, Canada2. Division of Endocrinology, Department of Medicine, University of Toronto, Toronto,
Ontario, Canada 3. Lunenfeld-Tanenbaum Research Institute, Mount Sinai Hospital, Toronto, Canada
Correspondence: Dr. Ravi Retnakaran Professor of Medicine, University of Toronto Leadership Sinai Centre for Diabetes, Mount Sinai Hospital 60 Murray Street, Suite-L5-039, Mailbox-21 Toronto, ON Canada M5T3L9 Phone: 416-586-4800-Ext-3941 Fax: 416-586-8853 Email: [email protected]
Running title: US Election and the Sex Ratio in Canada
Tables: 2 Figures: 2 Online Tables: 1
Text words: 2862
Key words: Sex ratio, fetal loss, societal stress, population
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ABSTRACT
Background: The sex ratio at birth (proportion of boys to girls) generally shows a slight male
preponderance but may decrease in response to societal stressors. Discrete adverse events such as
terrorist attacks and disasters typically lead to a temporary decline in the sex ratio 3-5 months later,
followed by resolution over the ~5-months thereafter. We hypothesized that the unexpected
outcome of the 2016 US presidential election may have been a societal stressor for liberal-leaning
populations and thereby precipitated such an effect on the sex ratio in Canada.
Methods: We determined the sex ratio at birth in Canada’s most populous province (Ontario) for
each month from April/2010 to October/2017 (n=1,079,758) and performed segmented regression
analysis to evaluate the seasonally-adjusted sex ratio for the following 3 time periods: before the
November/2016 election; following the election to before the anticipated impact; and from the
anticipated impact to 5-months thereafter.
Results: In the 12-months following the election, the lowest sex ratio occurred in March/2017 (4-
months post-election). Compared to preceding months, the sex ratio was lower in the 5-months
from March-July/2017 (p=0.02) during which time it was rising (p=0.01), reflecting recovery from
the nadir. Both effects were seen in liberal-leaning regions of Ontario (lower sex ratio (p=0.006)
and recovery (p=0.002) in March-July/2017) but not in conservative-leaning areas (p=0.12 and
p=0.49, respectively).
Conclusion: The 2016 US presidential election preceded a temporary reduction in the sex ratio at
birth in Canada, with the time course of changes therein matching the characteristic pattern of a
discrete societal stressor.
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Strengths and Limitations of this Study
This population-based study evaluated all births in Canada’s most populous province for
each month from April 2010 to October 2017, thereby enabling comprehensive assessment
of the pattern of changes in the sex ratio in this population.
The ecological study design enabled evaluation of this population outcome (sex ratio) and
its precise monthly pattern in the year following the 2016 US presidential election, while
accounting for seasonal changes therein.
Population-level data provides limited capacity for inference to the level of the individual
and hence causality cannot be definitively ascertained.
This population-based analysis cannot ascertain an individual woman’s political
preferences or whether her perception of the election outcome contributed to fetal loss and
thereby impacted the sex ratio.
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INTRODUCTION
The human sex ratio at birth (i.e. proportion of boys to girls) typically shows a slight male
preponderance.1-3 Although its physiologic determinants are not well understood,3,4 it is recognized
that this ratio can be modified by adverse societal conditions. As there is no conclusive evidence
of variability in the sex ratio at conception,1 such variation in the analogous ratio at birth is believed
to reflect sex-specific differences in the likelihood of fetal demise at various times during
pregnancy.5,6 Indeed, adverse societal stressors such as natural and man-made disasters,7-9 terrorist
attacks,10-13 and economic collapse14 have all been reported to decrease the proportion of boys at
birth, likely reflecting greater spontaneous loss of male fetuses in response to these conditions.5,6
Notably, discrete events, such as terrorist attacks, have typically resulted in a temporary decline in
the sex ratio 3-5 months after the event, followed by recovery in ~5 months thereafter.10-13
The outcome of the 2016 United States (US) presidential election on Nov. 8, 2016 was
perceived by most observers as a completely unexpected and stunning event, with unclear
domestic and international ramifications that raised widespread societal concerns about the future.
Given its global implications, we hypothesized that the unanticipated election of the nationalist
right-leaning Republican nominee would be perceived by left-leaning populations outside the US
as an adverse societal event and could thereby have affected the sex ratio in such countries. With
its historically liberal society coupled with close geographic, economic, and socio-political ties to
the US, Canada provides the prototypical example of such a country. Thus, in this context, we
hypothesized that (i) the outcome of the US presidential election on Nov. 8, 2016 may have
precipitated a temporary decline in the sex ratio at birth in Canada’s most populous province
(Ontario) 3-5 months later and (ii) that this effect may relate to the political preferences of the
population.
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METHODS
The Better Outcomes Registry & Network (BORN) collects comprehensive data on
pregnancies and births in the province of Ontario. Through BORN, we obtained data on all births
in Ontario from April 2010 to Oct 2017 (n=1,079,758 births). Specifically, we received the number
of births (total and live births) and sex breakdown thereof (numbers of boys and girls, respectively)
for each of the 91 months between April 2010 and Oct 2017 inclusive. As Ontario has 14
geographically-distinct Local Health Integration Networks (LHNs) through which healthcare is
delivered across the province, we obtained the same data stratified by LHIN of maternal residence.
This study was approved by the Mount Sinai Hospital Research Ethics Board.
All analyses were conducted using SAS 9.4 (SAS Institute, Cary, NC). The sex ratio at delivery
was calculated as the ratio of males to females in each month from April 2010 to Oct 2017
inclusive. The time series of sex ratio thus comprised 91 timepoints. The analysis plan consisted
of the following two steps: seasonal adjustment and segmented regression.
Step 1: Seasonal Adjustment of Sex Ratio
As it is known that the sex ratio is subject to seasonality,10,15 we used box plots of the time series
of sex ratio by month to examine a possible seasonal pattern. An Autoregressive Integrated Moving
Average (ARIMA) model-based seasonal adjustment method Tramo (time series regression with
ARIMA noise, missing values, and outliers)16,17 was implemented with PROC X12 in SAS to
remove the seasonal component from the time series. ARIMA model is a generalization of
an autoregressive moving average (ARMA) model, which is a combination of the AR
(autoregressive) and MA (moving average) models. The approach consists of three stages: model
identification, model estimation, and model diagnosis.
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1. Model Identification -- We used Akaike’s information criteria (AIC) to determine (i) whether
log transformation should be applied for the outcomes (sex ratios), and (ii) whether the
corresponding additive mode or multiplicative model should be applied to decompose the seasonal
component. Furthermore, the procedure identified the order for the unseasonal and seasonal
autoregressive and moving average terms. A series of combinations of orders were generated and
ranked in the order of Bayesian information criterion (BIC), so that the procedure determined a
best-fitting ARIMA model (0,1,1) (0,1,1) for our sex ratio series.
2. Model Estimation -- Maximum likelihood method was used to estimate the seasonal
component in the best-fitting ARIMA model so that the seasonal component could be removed
from the time series and thereby enable determination of the seasonally-adjusted time series.
3. Model Diagnosis -- Residual analyses were conducted to check whether the identified model
was appropriate, and Freidman and Kruskal-Wallis tests were performed to assess the presence of
seasonality in the seasonally-adjusted time series. Based on the seasonally-adjusted time series of
sex ratio, we determined when the lowest monthly sex ratio occurred in the year after the
November 2016 election (Table 1).
Step 2: Segmented Regression Analysis
Segmented regression analysis was performed to estimate the potential impact of the US
election on the sex ratio in Ontario in the months thereafter. This method is powerful in that it can
(i) control the trend effect of sex ratio (i.e. to rule out the possibility that the observed decline in
March 2017 was due to a downward trend over time), (ii) reduce measurement bias by ensuring
concordance with population ratios rather than ratios at the LHIN/health region level, and (iii)
allow stratification analysis to evaluate the potential differential impact of the event between
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different groups.18
The time series were divided into three segments: (i) before the election (consisting of 79
months or timepoints from April/2010 to Oct/2016), (ii) the period from the election to before the
anticipated effect (consisting of 4 timepoints from Nov/2016 to Feb/2017), and (iii) the period
from the anticipated effect to the months thereafter (consisting of 8 timepoints from March/2017
onwards). We constructed the segmented regression model in the form below, assuming linearity
of the trend lines within each segment. We tested autocorrelation of residuals using the Durbin
Watson statistic to confirm that the time series have no serious autocorrelations. Figure 1 presents
the time series of the seasonally-adjusted sex ratio by month from April 2010 to October 2017,
with the predicted segmented regression line shown for the 3 segments. Since the decline in the
sex ratio after a discrete adverse societal event is a transient phenomenon, we assumed its presence
for 5 months (e.g. as occurred after the Sep 11, 2001 attacks11 and the April 1992 Los Angeles
riots19). For this reason, the third interval in the segmented regression analyses ran from March
2017 to July 2017.
The segmented regression model was constructed as follows:
Seasonally-adjusted sex ratio = β0 + β1*time + β2*event + β3*time after event + β4*effect +
β5*time after effect + error term,
where β0 estimates the level of the sex ratio before election (baseline level); β1 estimates the
change in sex ratio before election (baseline trend); β0+β2 estimates the level of the sex ratio after
the election but before the anticipated effect occurred; β1+β3 estimates the change in sex ratio
after the election but before the effect occurred; β0+β2+β4 estimates the level of the sex ratio after
the effect occurred; and β1+β3+β5 estimates the change in sex ratio after the effect occurred.
Finally, we conducted stratification analyses using the same segmented regression model for the
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respective liberal-leaning and conservative–leaning areas of the province. To do so, we first
classified each LHIN as either liberal-leaning or conservative-leaning based on the political party
holding its constituent federal parliamentary ridings at the time of the US election in Nov 2016.
Ridings were classified as liberal-leaning if held by either the Liberal Party or the New Democratic
Party. Ridings were classified as conservative-leaning if held by the Progressive Conservative
Party. Based on the political parties holding the respective federal parliamentary ridings
comprising the geographic area of each LHIN, there were 11 liberal-leaning LHINs and 3
conservative-leaning LHINs in Ontario. Considering the unbalanced population of males and
females at birth in each LHIN, we pooled the births across the 3 conservative-leaning LHINs and
the 11 liberal-leaning LHINs, respectively, and then calculated the sex ratio for each of these two
groups for each month. We repeated ARIMA approach to obtain seasonally-adjusted male and
female series, and then calculated seasonally-adjusted sex ratio series for each of the two groups.
Patient and Public Involvement
Patients were not involved in development of the research question and outcome measures,
study design, or conduct of this study.
RESULTS
Table 1 shows the sex ratio at delivery for all births in Ontario for each of the 12 months from
the election onwards (Nov 2016 to Oct 2017). During this time, the lowest seasonally-adjusted sex
ratio occurred in March 2017, which was 4 months after the election and thus precisely within the
anticipated 3-5 months post-event interval. Figure 1 presents a time series of the seasonally-
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adjusted sex ratio by month from Apr 2010 to Oct 2017, with predicted segmented regression lines
shown for the following 3 intervals: (i) before the election (Apr 2010 to Oct 2016); (ii) from the
election to before the anticipated effect (Nov 2016 to Feb 2017); and (iii) from the anticipated
effect to the 5 months thereafter (Mar 2017 to July 2017). This plot shows that the fall in the sex
ratio in March 2017 was followed by a recovery in the 5 months thereafter, exhibiting the
anticipated transient nature and time course of the predicted effect. Indeed, segmented regression
analysis (Table 2) confirmed that, compared to the period from the election to before the
anticipated effect (Nov 2016 to Feb 2017), the sex ratio was lower in the months from March 2017
to July 2017 (β4=-0.0448, p=0.02). Moreover, the change in the sex ratio differed significantly in
the period from March 2017 to July 2017 (β5=0.0133, p=0.01), reflecting a rising slope in the latter
interval (i.e. recovery of the ratio). In contrast, neither the sex ratio nor the change therein differed
significantly between pre-election and the post-election period before the anticipated effect (Nov
2016 to Feb 2017). Thus, taken together, these data are indicative of a transient fall in the sex ratio
4 months after the election, with recovery in the 5 months thereafter.
To address the hypothesis that political preferences of the population may have affected the
degree to which the unexpected outcome of the election was perceived as an adverse societal event
and thereby contributed to the observed changes in the sex ratio, we classified each Local Health
Integrated Network (LHIN) in Ontario as either liberal-leaning or conservative-leaning, based on
the political party holding its constituent federal parliamentary ridings at the time of the US
election. As shown in Figure 2, the patterns of changes in the sex ratio differed markedly between
liberal- and conservative-leaning regions. Indeed, in the liberal-leaning regions, the findings
matched those observed in the entire population (Table 2). Specifically, compared to the period
from the election to before the anticipated effect, the post-effect interval from March 2017 to July
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2017 showed a significantly lower sex ratio (β4=-0.0539, p=0.006), coupled with a rising slope
(β5=0.0173, p=0.002). In contrast, in the conservative-leaning regions (Table 2), the analogous
comparisons showed no significant differences in either the sex ratio (β4=0.0823, p=0.12) or the
change therein (β5=-0.0103, p=0.49). The same findings were observed when the analyses were
limited to live births only (Online Table 1).
DISCUSSION
In this study, we demonstrate 2 main findings. First, Canada’s most populous province
experienced a decline in the sex ratio at birth 4 months after the 2016 US presidential election,
with subsequent recovery in the 5 months thereafter. This time course of changes in the sex ratio
matches that which has been previously described following adverse societal events, such as
terrorist attacks. Second, the transient decline in the overall proportion of boys to girls born in
Ontario in March 2017 was observed in politically liberal-leaning jurisdictions but not in
conservative-leaning regions of the province. Taken together, these data suggest that the
unanticipated outcome of the 2016 US presidential election was associated with a temporary
reduction in the sex ratio at birth in Canada that may have related to its perception as an adverse
societal event by the politically liberal-leaning population.
In humans, despite relative balance in the proportion of spermatozoa carrying a Y-chromosome
to those carrying an X-chromosome,20 there is typically a slight preponderance of boys at delivery.
This imbalance at birth has been attributed to sex-specific differences in fetal vulnerability during
specific time periods in pregnancy.21 Indeed, after initial balance at conception, the sex ratio in
humans varies at different timepoints across gestation, with total female mortality in utero
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ultimately exceeding male mortality (thereby yielding the slight excess of boys at delivery).21
Thus, changes in the sex ratio at birth can reflect the impact of sex-specific differences in fetal loss
during pregnancy.
In this context, enhanced loss of male fetuses has been proposed as the mechanistic basis by
which adverse societal stressors (such as disasters, terrorism, and economic collapse) may lead to
a reduction in the sex ratio at birth.3,5,6 From the perspective of evolutionary biology, it has been
suggested that, under adverse conditions, the loss of frail male fetuses may be beneficial to the
species by yielding a “culled cohort” of healthier males that are better able to reproduce and hence
increase the likelihood of survival of the population.5,6,22 Amongst such societal stressors in
humans, discrete events such as terrorist attacks have typically induced a characteristic pattern
consisting of a transient decline in the sex ratio 3-5 months later that is believed to reflect
comparatively greater male fetal loss during a vulnerable window in mid-pregnancy at ~20-25
weeks gestation.10,23 In other words, the greater loss of male fetuses who are within this vulnerable
window at the time of the event results in a depression of the sex ratio 3-5 months later when these
babies would otherwise have been born. For example, after the terrorist attacks of September 11,
2001, the sex ratio fell 3-5 months later in New York,11 California,12 and the entire US,13
accompanied by greater male fetal deaths in the intervening months.13 Indeed, this post-event loss
of male babies has emerged as an under-recognized contributor to the overall casualty toll
following terrorist attacks such as 9/11, the 2011 Norway attacks, and the 2012 Sandy Hook
Elementary School shooting.23
Against this background, we hypothesized that the unexpected victory of the nationalist, right-
leaning Republican nominee in the 2016 US election and its resultant uncertain global implications
could have been perceived as a societal stressor in left-leaning nations and thereby affected the sex
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ratio in a country such as Canada. Although we cannot definitively ascertain causality with the
current study design, three lines of evidence arising from these data support this hypothesis. First,
the hypothesized pattern of a transient decline in the sex ratio at birth followed by recovery
thereafter was indeed observed in Ontario. Second, although other unrecognized societal factors
may also affect the sex ratio, the anticipated decline occurred precisely within the predicted
window of 3-5 months following the election, as did the recovery in the 5 months thereafter. Third,
this effect was observed in liberal-leaning regions where the population may have perceived the
outcome of the election as an adverse societal stressor, but not in conservative-leaning jurisdictions
(where it may not have been perceived in this way). It is notable that the pattern of change in the
sex ratio in the liberal regions precisely matched that which would occur after a discrete adverse
event, with both the nadir 4-months post-election and continuous rise (recovery) over the 5-months
that followed (Figure 2A and Table 2). In contrast, the sex ratio pattern in conservative regions
showed neither of these characteristic features (Figure 2B and Table 2).
We recognize that a limitation of this study is that population-level data provides limited
capacity for inference to the level of the individual. Nevertheless, the ecological study design is
appropriate for evaluating the impact of a societal stressor on a population outcome such as the
sex ratio.24 Moreover, a strength of this study is its evaluation of all births in Ontario, such that the
apparent differential post-election sex ratio pattern in the 3 conservative-leaning LHINs (in
contrast to the 11 liberal-leaning LHINs) is not a reflection of limited power but instead indicative
of some difference between the respective populations (though neither individual political
preference nor the perception of stress in response to the election can be ascertained). Thus,
limitations notwithstanding, we believe that the current data are collectively supportive of the
hypothesis in question, owing to the precision of the predicted effect in both pattern and timing in
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both the entire provincial and politically-stratified populations.
In summary, there was a decline in the proportion of boys to girls born in Canada’s most
populous province 4 months after the 2016 US presidential election followed by recovery in the 5
months thereafter, reflecting the characteristic pattern of changes observed after an adverse societal
event. Moreover, this effect was observed in liberal-leaning jurisdictions of Ontario, but not in
conservative-leaning regions. It thus emerges that the unanticipated outcome of the 2016 US
presidential election may have held unrecognized implications for the populations of other
countries, where its perception as a societal stressor may have impacted the sex ratio at birth in the
months thereafter.
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FUNDING
This study was supported by intramural funds from the Leadership Sinai Centre for Diabetes. The
funding source had no role in study design, data collection, data analysis, data interpretation, or
writing of the report.
COPYRIGHT
The Corresponding Author has the right to grant on behalf of all authors and does grant on behalf
of all authors, a worldwide licence to the Publishers and its licensees in perpetuity, in all forms,
formats and media (whether known now or created in the future), to i) publish, reproduce,
distribute, display and store the Contribution, ii) translate the Contribution into other languages,
create adaptations, reprints, include within collections and create summaries, extracts and/or,
abstracts of the Contribution, iii) create any other derivative work(s) based on the Contribution,
iv) to exploit all subsidiary rights in the Contribution, v) the inclusion of electronic links from the
Contribution to third party material where-ever it may be located; and, vi) licence any third party
to do any or all of the above.
ACKNOWLEDGEMENTS
R Retnakaran holds the Boehringer Ingelheim Chair in Beta-cell Preservation, Function and
Regeneration at Mount Sinai Hospital.
CONTRIBUTIONS
R Retnakaran conceived the hypothesis. R Retnakaran and C Ye designed the analysis plan. C Ye
performed the analyses. R Retnakaran wrote the manuscript. Both authors interpreted the data,
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15
critically revised the manuscript for important intellectual content, and approved the final
manuscript. Both authors had full access to all of the data in the study and can take responsibility
for the integrity of the data and the accuracy of the data analysis. The corresponding author attests
that all listed authors meet authorship criteria and that no others meeting the criteria have been
omitted.
TRANSPARENCY DECLARATION
R Retnakaran is guarantor and affirms that this manuscript is an honest, accurate, and transparent
account of the study being reported; that no important aspects of the study have been omitted; and
that any discrepancies from the study as planned (and, if relevant, registered) have been explained.
DATA SHARING: Data are available on request and permission from the Better Outcomes
Registry & Network (BORN) (www.bornontario.ca)
ETHICS APPROVAL: This study was approved by the Mount Sinai Hospital Research Ethics
Board
COMPETING INTERESTS
Both authors have completed the ICMJE uniform disclosure form at
www.icmje.org/coi_disclosure.pdf and declare: Dr. Retnakaran reports grants and personal fees
from Novo Nordisk, grants from Boehringer Ingelheim, personal fees from Eli Lilly, personal fees
from Takeda, personal fees from Sanofi, outside the submitted work. Ms, Ye has nothing to
disclose.
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REFERENCES
1. Austad SN. The human prenatal sex ratio: a major surprise. Proc Natl Acad Sci USA 2015; 112:4839-4840.
2. Jacobsen R, Møller H, Mouritsen A. Natural variation in the human sex ratio. Hum Reprod 1999; 14:3120-3125.
3. James WH, Grech V. A review of the established and suspected causes of variations in human sex ratio at birth. Early Hum Dev 2017; 109:50-56.
4. Retnakaran R, Wen SW, Tan H, Zhou S, Ye C, Shen M, Smith GN, Walker MC. Maternal blood pressure before pregnancy and sex of the baby: A prospective pre-conception cohort study. Am J Hypertens 2017; 30(4):382-388.
5. Catalano R, Bruckner T. Secondary sex ratios and male lifespan: damaged or culled cohorts. Proc Natl Acad Sci USA 2006; 103:1639-43.
6. Bruckner T, Catalano R. The sex ratio and age-specific male mortality: evidence for culling in utero. Am J Hum Biol 2007; 19:763-773.
7. Fukuda M, Fukuda K, Shimizu T, Møller H. Decline in sex ratio at birth after Kobe earthquake. Hum Reprod 1998; 13:2321-2.
8. Catalano R, Yorifuji T, Kawachi I. Natural selection in utero: evidence from the Great East Japan Earthquake. Am J Hum Biol 2013; 25(4):555-9.
9. Mocarelli P, Brambilla P, Gerthoux PM, Patterson DG Jr, Needham LL. Change in sex ratio with exposure to dioxin. Lancet 1996; 348(9024):409.
10. Grech V, Zammit D. A review of terrorism and its reduction of the gender ratio at birth after seasonal adjustment. Early Hum Dev 2017; 115:2-8
11. Catalano R, Bruckner T, Marks AR, Eskenazi B. Exogenous shocks to the human sex ratio: the case of September 11, 2001 in New York City. Hum Reprod 2006; 21:3127-31.
12. Catalano R, Bruckner T, Gould J, Eskenazi B, Anderson E. Sex ratios in California following the terrorist attacks of September 11, 2001. Hum Reprod 2005; 20(5):1221-7.
13. Bruckner TA, Catalano R, Ahern J. Male fetal loss in the U.S. following the terrorist attacks of September 11, 2001. BMC Public Health 2010; 10:273.
14. Catalano R, Bruckner T, Anderson E, Gould JB. Fetal death sex ratios: a test of the economic stress hypothesis. Int J Epidemiol 2005; 34:944-8.
15. Lerchl A. Seasonality of sex ratio in Germany. Hum Reprod 1998; 13:1401–1402.
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16. Gomez V, Maravall A. (1997a), Guide for Using the Programs TRAMO and SEATS, Beta Version, Banco de España.
17. Gomez V, Maravall A. (1997b), Program TRAMO and SEATS: Instructions for the User, Beta Version, Banco de España.
18. Penfold R, Zhang F. Use of interrupted time series analysis in evaluating health care quality improvements. Acad Pediatr 2013; 13(6 suppl):S38-S44.
19. Grech V. The male-female birth ratio in California and the 1992 April riots in Los Angeles. West Indian Med J 2015; 64(3):223-5.
20. Boklage CE. The epigenetic environment: secondary sex ratio depends on differential survival in embryogenesis. Hum Reprod 2005; 20:583-7.
21. Orzack SH, Stubblefield JW, Akmaev VR, Colls P, Munné S, Scholl T, Steinsaltz D, Zuckerman JE. The human sex ratio from conception to birth. Proc Natl Acad Sci USA 2015; 112:E2102-11.
22. Trivers RL, Willard DE. Natural selection of parental ability to vary the sex ratio of offspring. Science 1973; 179(4068):90-2.
23. Masukume G, O’Neill SM, Kashan AS, Kenny LC, Grech V. The terrorist attacks and the human live birth sex ratio: a systematic review and meta-analysis. Acta Medica (Hradec Kralove). 2017;60(2):59-65.
24. Pearce N. Epidemiology in a changing world: variation, causation and ubiquitous risk factors. Int J Epidemiol 2011; 40(2):503-512.
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Table 1: Crude (unadjusted) and seasonally-adjusted sex ratio for all births in Ontario in each of the 12 months from November 2016 to Oct 2017.
Month
Number of Births
(n)
CrudeSex Ratio
(M:F)
Seasonally-adjustedSex Ratio
(M:F)Nov 2016 11309 1.027792720 1.043159510Dec 2016 11089 1.057710150 1.053889585Jan 2017 11534 1.082701336 1.085020254Feb 2017 10672 1.055865922 1.060867388Mar 2017 11782 1.028232054 1.027164337Apr 2017 11482 1.043787825 1.046988171May 2017 12243 1.069822485 1.056590659Jun 2017 12166 1.078592175 1.068903879Jul 2017 12410 1.076987448 1.074560743Aug 2017 12532 1.059152153 1.057795259Sep 2017 12284 1.042227764 1.048025503Oct 2017 11983 1.053641817 1.053431063
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Table 2: Segmented regression models evaluating the sex ratio and changes therein during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1: Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3:From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-valueEntire population 1.0603 <0.0001 -0.000131 0.092 0.0195 0.11 -0.001464 0.36 -0.0448 0.02 0.0133 0.01 Liberal-leaning regions 1.0605 <0.0001 -0.000133 0.096 0.0151 0.22 -0.000726 0.66 -0.0539 0.006 0.0173 0.002 Conservative-leaning regions 1.0591 <0.0001 -0.000067 0.76 -0.032 0.35 0.000585 0.9 0.0823 0.12 -0.0103 0.49
Notes re interpretation of level of sex ratio and change in sex ratio:β0 estimates the level of the sex ratio before the election (baseline level)β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurredβ0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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β1 estimates the change in the sex ratio before the election (baseline trend)β1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurredβ1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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FIGURE LEGENDS
Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017. The
predicted regression line for the sex ratio is shown for the following 3 intervals: (i) before election
(Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov 2016 to Feb
2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July
2017), respectively.
Figure 2: Time series of seasonally-adjusted sex ratio by month from November 2016 (election)
to October 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning regions.
Each panel shows the predicted regression line for the sex ratio for (i) the period from the election
to before the anticipated effect (November 2016 to February 2017) and (ii) the period from
anticipated effect to 5 months thereafter (March 2017 to July 2017)
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Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017. The predicted regression line for thesex ratio is shown for the following 3 intervals: (i) before election (Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov 2016 toFeb 2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017).respectively.
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
US election Nov 2016
Anticipated effect
Mar 2017
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Figure 2: Time series of seasonally-adjusted sex ratio by month from Nov 2016 (election) toOctober 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning regions.Each panel shows the predicted regression line for the sex ratio for (i) the period from the election to before the anticipated effect (Nov 2016 to Feb 2017), and (ii) the period from the anticipated effect to 5 months thereafter (March 2017 to July 2017).
Panel Apvar rvar Date Sexratio Sexratio_seasonal1.049795 -0.01163 Nov-16 1.028674 1.038163 x y1.064429 -0.01533 Dec-16 1.057715 1.0491 Mar-17 0.81.063569 0.019988 Jan-17 1.091159 1.083558 Mar-17 1.15
1.06271 -0.00351 Feb-17 1.059451 1.0592031.025267 0.001651 Mar-17 1.024706 1.0269191.041709 0.001236 Apr-17 1.039618 1.042945
1.05815 -0.0085 May-17 1.065206 1.0496461.074591 0.006695 Jun-17 1.07903 1.0812871.091033 -0.00108 Jul-17 1.079712 1.0899541.057555 0.00348 Aug-17 1.062561 1.0610351.056696 -0.00551 Sep-17 1.041368 1.051191.055836 0.000874 Oct-17 1.056346 1.05671
Panel Bpvar rvar Date Sexratio Sexratio_seasonal1.053729 -0.07318 Nov-16 0.997392 0.9805511.022272 0.03807 Dec-16 1.067024 1.0603421.022791 -0.02726 Jan-17 0.975962 0.9955341.023309 -0.02247 Feb-17 0.997249 1.000836
1.0959 -0.05057 Mar-17 1.053817 1.0453261.086166 0.060456 Apr-17 1.090175 1.1466221.076433 0.013298 May-17 1.113415 1.089731.066699 -0.00567 Jun-17 1.093671 1.0610341.056965 -0.01751 Jul-17 1.040719 1.0394511.026418 0.013343 Aug-17 1.016611 1.0397611.026936 0.017711 Sep-17 1.053364 1.0446471.027454 -0.01939 Oct-17 1.018957 1.00806
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
Liberal areas
Conservative areas
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Online Table 1: Segmented regression models evaluating the sex ratio and changes therein for live births only during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1:Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3: From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-valueEntire population 1.0595 <0.0001 -0.000126 0.11 0.018 0.14 -0.00136 0.4 -0.0403 0.03 0.0122 0.02 Liberal-leaning regions 1.0596 <0.0001 -0.000128 0.12 0.0151 0.24 -0.000695 0.68 -0.0505 0.01 0.0163 0.004 Conservative-leaning regions 1.0669 <0.0001 -0.000207 0.37 -0.0377 0.3 0.002138 0.65 0.0952 0.087 -0.0141 0.37 Notes re interpretation of level of sex ratio and change in sex ratio: β0 estimates the level of the sex ratio before the election (baseline level) β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurred β0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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β1 estimates the change in the sex ratio before the election (baseline trend) β1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurred β1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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STROBE Statement—checklist of items that should be included in reports of observational studies
Item No Recommendation
Page number
(a) Indicate the study’s design with a commonly used term in the title or the abstract
3Title and abstract 1
(b) Provide in the abstract an informative and balanced summary of what was done and what was found
3
IntroductionBackground/rationale 2 Explain the scientific background and rationale for the investigation being
reported 4
Objectives 3 State specific objectives, including any prespecified hypotheses 4
MethodsStudy design 4 Present key elements of study design early in the paper 5Setting 5 Describe the setting, locations, and relevant dates, including periods of
recruitment, exposure, follow-up, and data collection 5
(a) Cohort study—Give the eligibility criteria, and the sources and methods of selection of participants. Describe methods of follow-upCase-control study—Give the eligibility criteria, and the sources and methods of case ascertainment and control selection. Give the rationale for the choice of cases and controlsCross-sectional study—Give the eligibility criteria, and the sources and methods of selection of participants
5Participants 6
(b) Cohort study—For matched studies, give matching criteria and number of exposed and unexposedCase-control study—For matched studies, give matching criteria and the number of controls per case
Variables 7 Clearly define all outcomes, exposures, predictors, potential confounders, and effect modifiers. Give diagnostic criteria, if applicable
5-8
Data sources/ measurement
8* For each variable of interest, give sources of data and details of methods of assessment (measurement). Describe comparability of assessment methods if there is more than one group
5-8
Bias 9 Describe any efforts to address potential sources of bias 6-8Study size 10 Explain how the study size was arrived at 5Quantitative variables 11 Explain how quantitative variables were handled in the analyses. If applicable,
describe which groupings were chosen and why 5-8
(a) Describe all statistical methods, including those used to control for confounding
5-8
(b) Describe any methods used to examine subgroups and interactions 5-8(c) Explain how missing data were addressed 5-8(d) Cohort study—If applicable, explain how loss to follow-up was addressedCase-control study—If applicable, explain how matching of cases and controls was addressedCross-sectional study—If applicable, describe analytical methods taking account of sampling strategy
5-8
Statistical methods 12
(e) Describe any sensitivity analyses 8Continued on next page
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Results(a) Report numbers of individuals at each stage of study—eg numbers potentially eligible, examined for eligibility, confirmed eligible, included in the study, completing follow-up, and analysed
5,
(b) Give reasons for non-participation at each stage 5
Participants 13*
(c) Consider use of a flow diagram (a) Give characteristics of study participants (eg demographic, clinical, social) and information on exposures and potential confounders
8-9
(b) Indicate number of participants with missing data for each variable of interest 8-9
Descriptive data
14*
(c) Cohort study—Summarise follow-up time (eg, average and total amount) 8-9Cohort study—Report numbers of outcome events or summary measures over time 8-9Case-control study—Report numbers in each exposure category, or summary measures of exposure
Outcome data 15*
Cross-sectional study—Report numbers of outcome events or summary measures(a) Give unadjusted estimates and, if applicable, confounder-adjusted estimates and their precision (eg, 95% confidence interval). Make clear which confounders were adjusted for and why they were included
8-9
(b) Report category boundaries when continuous variables were categorized 8-9
Main results 16
(c) If relevant, consider translating estimates of relative risk into absolute risk for a meaningful time period
Other analyses 17 Report other analyses done—eg analyses of subgroups and interactions, and sensitivity analyses
9
DiscussionKey results 18 Summarise key results with reference to study objectives 10Limitations 19 Discuss limitations of the study, taking into account sources of potential bias or
imprecision. Discuss both direction and magnitude of any potential bias 12
1Interpretation 20 Give a cautious overall interpretation of results considering objectives, limitations, multiplicity of analyses, results from similar studies, and other relevant evidence
10-13
Generalisability 21 Discuss the generalisability (external validity) of the study results 10-13
Other informationFunding 22 Give the source of funding and the role of the funders for the present study and, if
applicable, for the original study on which the present article is based 14
*Give information separately for cases and controls in case-control studies and, if applicable, for exposed and unexposed groups in cohort and cross-sectional studies.
Note: An Explanation and Elaboration article discusses each checklist item and gives methodological background and published examples of transparent reporting. The STROBE checklist is best used in conjunction with this article (freely available on the Web sites of PLoS Medicine at http://www.plosmedicine.org/, Annals of Internal Medicine at http://www.annals.org/, and Epidemiology at http://www.epidem.com/). Information on the STROBE Initiative is available at www.strobe-statement.org.
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For peer review onlyOutcome of the 2016 United States Presidential Election and
the Subsequent Sex Ratio at Birth in Canada: An Ecologic Study
Journal: BMJ Open
Manuscript ID bmjopen-2019-031208.R1
Article Type: Original research
Date Submitted by the Author: 29-Nov-2019
Complete List of Authors: Retnakaran, Ravi; Mount SInai Hospital, Leadership Sinai Centre for DiabetesYe, Chang; Mount Sinai Hospital, Leadership Sinai Centre for Diabetes
<b>Primary Subject Heading</b>: Obstetrics and gynaecology
Secondary Subject Heading: Public health, Epidemiology
Keywords: OBSTETRICS, PUBLIC HEALTH, EPIDEMIOLOGY
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For peer review onlyI, the Submitting Author has the right to grant and does grant on behalf of all authors of the Work (as defined in the below author licence), an exclusive licence and/or a non-exclusive licence for contributions from authors who are: i) UK Crown employees; ii) where BMJ has agreed a CC-BY licence shall apply, and/or iii) in accordance with the terms applicable for US Federal Government officers or employees acting as part of their official duties; on a worldwide, perpetual, irrevocable, royalty-free basis to BMJ Publishing Group Ltd (“BMJ”) its licensees and where the relevant Journal is co-owned by BMJ to the co-owners of the Journal, to publish the Work in this journal and any other BMJ products and to exploit all rights, as set out in our licence.
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Other than as permitted in any relevant BMJ Author’s Self Archiving Policies, I confirm this Work has not been accepted for publication elsewhere, is not being considered for publication elsewhere and does not duplicate material already published. I confirm all authors consent to publication of this Work and authorise the granting of this licence.
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Outcome of the 2016 United States Presidential Election and the
Subsequent Sex Ratio at Birth in Canada: An Ecologic Study
Ravi Retnakaran MD1-3, Chang Ye MSc1
1. Leadership Sinai Centre for Diabetes, Mount Sinai Hospital, Toronto, Ontario, Canada2. Division of Endocrinology, Department of Medicine, University of Toronto, Toronto,
Ontario, Canada 3. Lunenfeld-Tanenbaum Research Institute, Mount Sinai Hospital, Toronto, Canada
Correspondence: Dr. Ravi Retnakaran Professor of Medicine, University of Toronto Leadership Sinai Centre for Diabetes, Mount Sinai Hospital 60 Murray Street, Suite-L5-039, Mailbox-21 Toronto, ON Canada M5T3L9 Phone: 416-586-4800-Ext-3941 Fax: 416-586-8853 Email: [email protected]
Running title: US Election and the Sex Ratio in Canada
Tables: 2 Figures: 2 Online Tables: 2
Text words: 3290
Key words: Sex ratio, fetal loss, societal stress, population
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ABSTRACT
Background: The sex ratio at birth (proportion of boys-to-girls) generally shows slight male
preponderance but may decrease in response to societal stressors. Discrete adverse events such as
terrorist attacks and disasters typically lead to a temporary decline in the sex ratio 3-5 months
later, followed by resolution over ~5-months thereafter. We hypothesized that the unexpected
outcome of the 2016 US presidential election may have been a societal stressor for liberal-
leaning populations and thereby precipitated such an effect on the sex ratio in Canada.
Methods: We determined the sex ratio at birth in Canada’s most populous province (Ontario) for
each month from April/2010 to October/2017 (n=1,079,758) and performed segmented
regression analysis to evaluate the seasonally-adjusted sex ratio for the following 3 time periods:
before the November/2016 election; following the election to before the anticipated impact; and
from anticipated impact to 5-months thereafter.
Results: In the 12-months following the election, the lowest sex ratio occurred in March/2017
(4-months post-election). Compared to preceding months, the sex ratio was lower in the 5-
months from March-July/2017 (p=0.02) during which time it was rising (p=0.01), reflecting
recovery from the nadir. Both effects were seen in liberal-leaning regions of Ontario (lower sex
ratio (p=0.006) and recovery (p=0.002) in March-July/2017) but not in conservative-leaning
areas (p=0.12 and p=0.49, respectively).
Limitation: The ecologic design precludes ascertainment of causality.
Conclusion: The 2016 US presidential election preceded a temporary reduction in the sex ratio
at birth in Canada, with the time course of changes therein matching the characteristic pattern of
a discrete societal stressor.
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Strengths and Limitations of this Study
This population-based study evaluated all births in Canada’s most populous province for
each month from April 2010 to October 2017, thereby enabling comprehensive
assessment of the pattern of changes in the sex ratio in this population.
The ecological study design enabled evaluation of this population outcome (sex ratio) and
its precise monthly pattern in the year following the 2016 US presidential election, while
accounting for seasonal changes therein.
The ecologic design with population-level data provides limited capacity for inference to
the level of the individual and hence causality cannot be definitively ascertained.
This population-based analysis cannot ascertain an individual woman’s political
preferences or whether her perception of the election outcome contributed to fetal loss
and thereby impacted the sex ratio.
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INTRODUCTION
The human sex ratio at birth (i.e. proportion of boys to girls) typically shows a slight male
preponderance.1-3 Although its physiologic determinants are not well understood,3,4 it is
recognized that this ratio can be modified by adverse societal conditions. As there is no
conclusive evidence of variability in the sex ratio at conception,1 such variation in the analogous
ratio at birth is believed to reflect sex-specific differences in the likelihood of fetal demise at
various times during pregnancy.5,6 Indeed, adverse societal stressors such as natural and man-
made disasters,7-10 economic downturn,11 social unrest,10,12 and terrorist attacks10,13-17 have all
been reported to decrease the proportion of boys at birth, likely reflecting greater spontaneous
loss of male fetuses in response to these conditions.5,6 Notably, discrete events, such as terrorist
attacks, have typically resulted in a temporary decline in the sex ratio 3-5 months after the event,
followed by recovery in ~5 months thereafter.10,13-17 Indeed, this pattern has been seen after a
range of events including the Sep 11/2001 attacks,13-15 the 2004 Madrid bombings,10,17 the 2005
London bombings,10,17 the 2011 Norway attacks,16 and the 2012 Sandy Hook Elementary School
shooting.16 Moreover, this characteristic pattern of the sex ratio in the months thereafter has been
confirmed in a meta-analysis assessing the effect of these events on the sex ratio at birth.17
The outcome of the 2016 United States (US) presidential election on Nov. 8, 2016 was
perceived by most observers as a completely unexpected and stunning event, with unclear
domestic and international ramifications that raised widespread societal concerns about the
future. Given its global implications, we hypothesized that the unanticipated election of the
nationalist right-leaning Republican nominee would be perceived by left-leaning populations
outside the US as an adverse societal event and could thereby have affected the sex ratio in such
countries. With its historically liberal society coupled with close geographic, economic, and
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socio-political ties to the US, Canada provides the prototypical example of such a country. Thus,
in this context, we hypothesized that (i) the outcome of the US presidential election on Nov. 8,
2016 may have precipitated a temporary decline in the sex ratio at birth in Canada’s most
populous province (Ontario) 3-5 months later and (ii) that this effect may relate to the political
preferences of the population.
METHODS
The Better Outcomes Registry & Network (BORN) collects comprehensive data on
pregnancies and births in the province of Ontario. Through BORN, we obtained data on all births
in Ontario from April 2010 to Oct 2017 (n=1,079,758 births). Specifically, we received the
number of births (total and live births) and sex breakdown thereof (numbers of boys and girls,
respectively) for each of the 91 months between April 2010 and Oct 2017 inclusive. As Ontario
has 14 geographically-distinct Local Health Integration Networks (LHINs) through which
healthcare is delivered across the province, we obtained the same data stratified by LHIN of
maternal residence. This study was approved by the Mount Sinai Hospital Research Ethics
Board.
All analyses were conducted using SAS 9.4 (SAS Institute, Cary, NC). The sex ratio at
delivery was calculated as the ratio of males to females in each month from April 2010 to Oct
2017 inclusive. The time series of sex ratio thus comprised 91 timepoints. The analysis plan
consisted of the following two steps: seasonal adjustment and segmented regression.
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Step 1: Seasonal Adjustment of Sex Ratio
As it is known that the sex ratio is subject to seasonality,10,18 we used box plots of the time
series of sex ratio by month to examine a possible seasonal pattern. An Autoregressive Integrated
Moving Average (ARIMA) model-based seasonal adjustment method Tramo (time series
regression with ARIMA noise, missing values, and outliers)19,20 was implemented with PROC
X12 in SAS to remove the seasonal component from the time series. ARIMA model is a
generalization of an autoregressive moving average (ARMA) model, which is a combination of
the AR (autoregressive) and MA (moving average) models. The approach consists of three
stages: model identification, model estimation, and model diagnosis.
1. Model Identification – We used Akaike’s information criteria (AIC) to determine (i)
whether log transformation should be applied for the outcomes (sex ratios), and (ii) whether the
corresponding additive mode or multiplicative model should be applied to decompose the
seasonal component. Furthermore, the procedure identified the order for the unseasonal and
seasonal autoregressive and moving average terms. A series of combinations of orders were
generated and ranked in the order of Bayesian information criterion (BIC), so that the procedure
determined a best-fitting ARIMA model (0,1,1) (0,1,1) for our sex ratio series.
2. Model Estimation – Maximum likelihood method was used to estimate the seasonal
component in the best-fitting ARIMA model so that the seasonal component could be removed
from the time series and thereby enable determination of the seasonally-adjusted time series.
3. Model Diagnosis – Residual analyses were conducted to check whether the identified
model was appropriate, and Freidman and Kruskal-Wallis tests were performed to assess the
presence of seasonality in the seasonally-adjusted time series. Based on the seasonally-adjusted
time series of sex ratio, we determined when the lowest monthly sex ratio occurred in the year
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after the November 2016 election (Table 1).
Step 2: Segmented Regression Analysis
Segmented regression analysis was performed to estimate the potential impact of the US
election on the sex ratio in Ontario in the months thereafter. This method is powerful in that it
can (i) control the trend effect of sex ratio (i.e. to rule out the possibility that the observed
decline in March 2017 was due to a downward trend over time), (ii) reduce measurement bias by
ensuring concordance with population ratios rather than ratios at the LHIN/health region level,
and (iii) allow stratification analysis to evaluate the potential differential impact of the event
between different groups.21
The time series were divided into three segments: (i) before the election (consisting of 79
months or timepoints from April/2010 to Oct/2016), (ii) the period from the election to before
the anticipated effect (consisting of 4 timepoints from Nov/2016 to Feb/2017), and (iii) the
period from the anticipated effect to the months thereafter (consisting of 8 timepoints from
March/2017 onwards). We constructed the segmented regression model in the form below,
assuming linearity of the trend lines within each segment. We tested autocorrelation of residuals
using the Durbin Watson statistic to confirm that the time series have no serious autocorrelations.
Figure 1 presents the time series of the seasonally-adjusted sex ratio by month from April 2010
to October 2017, with the predicted segmented regression line shown for the 3 segments. Since
the decline in the sex ratio after a discrete adverse societal event is a transient phenomenon, we
anticipated its presence for 5 months, as this was the time interval over which the sex ratio
recovered from its nadir after the Sep 11, 2001 attacks13 and the April 1992 Los Angeles riots12.
For this reason, the third interval in the segmented regression analyses ran from March 2017 to
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July 2017.
The segmented regression model was constructed as follows:
Seasonally-adjusted sex ratio = β0 + β1*time + β2*event + β3*time after event + β4*effect +
β5*time after effect + error term,
where time is a continuous variable indicating time in months from the start of the observation
period; event is an indicator taking value 0 before the election and 1 after it; and time after event
is a continuous variable counting the number of months after the election, taking value 0 before
the election and (time-80) after the election (which occurred at month 80); effect is an indicator
taking value 0 before the anticipated effect occurred and 1 after 1; time after effect is a
continuous variable counting the number of months after the anticipated effect, taking value 0
before the effect and (time-83) after the effect which occurred at month 84; β0 estimates the level
of the sex ratio before election (baseline level), which is the level at the beginning of the pre-
election period; β1 estimates the change in sex ratio before election, which is the slope of the
trend before election; β0+β2 estimates the level of the sex ratio after the election but before the
anticipated effect occurred; β1+β3 estimates the change in sex ratio after the election but before
the effect occurred; β0+β2+β4 estimates the level of the sex ratio after the effect occurred; and
β1+β3+β5 estimates the change in sex ratio after the effect occurred.
In addition, we conducted stratification analyses using the same segmented regression model
for the respective liberal-leaning and conservative–leaning areas of the province. To do so, we
first classified each LHIN as either liberal-leaning or conservative-leaning based on the political
party holding its constituent federal parliamentary ridings at the time of the US election in Nov
2016. Ridings were classified as liberal-leaning if held by either the Liberal Party or the New
Democratic Party. Ridings were classified as conservative-leaning if held by the Progressive
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Conservative Party. Based on the political parties holding the respective federal parliamentary
ridings comprising the geographic area of each LHIN, there were 11 liberal-leaning LHINs and 3
conservative-leaning LHINs in Ontario. Considering the unbalanced population of males and
females at birth in each LHIN, we pooled the births across the 3 conservative-leaning LHINs and
the 11 liberal-leaning LHINs, respectively, and then calculated the sex ratio for each of these two
groups for each month. We repeated ARIMA approach to obtain seasonally-adjusted male and
female series, and then calculated seasonally-adjusted sex ratio series for each of the two groups.
Finally, considering the limited data to fit the second line segment, we did two sensitivity
analyses (i) with the exclusion of the second segment (by removing the data from Dec 2016 to
Feb 2017), and (ii) with the aggregation of the first and second line segments, for the whole
population and the respective liberal-leaning and conservative-leaning areas. The segmented
regression model was then re-constructed as follows:
Seasonally-adjusted sex ratio = β6 + β7*time + β8*effect + β9*time after effect + error
term,
where time, effect and time after effect are defined same as model (1); β6 estimates the level of
the sex ratio before the anticipated effect occurred (baseline level); β7 estimates the change in
sex ratio before the anticipated effect occurred; β6+β8 estimates the level of the sex ratio after
the effect occurred; and β7+β9 estimates the change in sex ratio after the effect occurred.
Patient and Public Involvement
Patients were not involved in development of the research question and outcome measures,
study design, or conduct of this study.
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RESULTS
Table 1 shows the sex ratio at delivery for all births in Ontario for each of the 12 months from
the election onwards (Nov 2016 to Oct 2017). During this time, the lowest seasonally-adjusted
sex ratio occurred in March 2017, which was 4 months after the election and thus precisely
within the anticipated 3-5 months post-event interval. Figure 1 presents a time series of the
seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017, with predicted segmented
regression lines shown for the following 3 intervals: (i) before the election (Apr 2010 to Oct
2016); (ii) from the election to before the anticipated effect (Nov 2016 to Feb 2017); and (iii)
from the anticipated effect to the 5 months thereafter (Mar 2017 to July 2017). This plot shows
that the fall in the sex ratio in March 2017 was followed by a recovery in the 5 months thereafter,
exhibiting the anticipated transient nature and time course of the predicted effect. Indeed,
segmented regression analysis (Table 2) confirmed that, compared to the period from the election
to before the anticipated effect (Nov 2016 to Feb 2017), the sex ratio was lower in the months
from March 2017 to July 2017 (β4=-0.0448, p=0.02). Moreover, the change in the sex ratio
differed significantly in the period from March 2017 to July 2017 (β5=0.0133, p=0.01),
reflecting a rising slope in the latter interval (i.e. recovery of the ratio). In contrast, neither the
sex ratio nor the change therein differed significantly between pre-election and the post-election
period before the anticipated effect (Nov 2016 to Feb 2017). Thus, taken together, these data are
indicative of a transient fall in the sex ratio 4 months after the election, with recovery in the 5
months thereafter.
To address the hypothesis that political preferences of the population may have affected the
degree to which the unexpected outcome of the election was perceived as an adverse societal
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11
event and thereby contributed to the observed changes in the sex ratio, we classified each Local
Health Integrated Network (LHIN) in Ontario as either liberal-leaning or conservative-leaning,
based on the political party holding its constituent federal parliamentary ridings at the time of the
US election. As shown in Figure 2, the patterns of changes in the sex ratio differed markedly
between liberal- and conservative-leaning regions. Indeed, in the liberal-leaning regions, the
findings matched those observed in the entire population (Table 2). Specifically, compared to the
period from the election to before the anticipated effect, the post-effect interval from March 2017
to July 2017 showed a significantly lower sex ratio (β4=-0.0539, p=0.006), coupled with a rising
slope (β5=0.0173, p=0.002). In contrast, in the conservative-leaning regions (Table 2), the
analogous comparisons showed no significant differences in either the sex ratio (β4=0.0823,
p=0.12) or the change therein (β5=-0.0103, p=0.49). The same findings were observed when the
analyses were limited to live births only (Online Table 1).
We also performed sensitivity analyses with two segments (before the anticipated effect and
the post-effect interval) in 2 ways: (i) by excluding the 3 months from December 2016 to
February 2017 and (ii) by including these 3 months in the pre-effect segment (Online Table 2).
With both approaches, the post-effect interval in the liberal-leaning regions showed a
significantly lower sex ratio with a rising slope, while the conservative-leaning regions showed
neither.
DISCUSSION
In this study, we demonstrate 2 main findings. First, Canada’s most populous province
experienced a decline in the sex ratio at birth 4 months after the 2016 US presidential election,
with subsequent recovery in the 5 months thereafter. This time course of changes in the sex ratio
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matches that which has been previously described following adverse societal events, such as
terrorist attacks. Second, the transient decline in the overall proportion of boys to girls born in
Ontario in March 2017 was observed in politically liberal-leaning jurisdictions but not in
conservative-leaning regions of the province. Taken together, these data suggest that the
unanticipated outcome of the 2016 US presidential election was associated with a temporary
reduction in the sex ratio at birth in Canada that may have related to its perception as an adverse
societal event by the politically liberal-leaning population.
In humans, despite relative balance in the proportion of spermatozoa carrying a Y-
chromosome to those carrying an X-chromosome,22 there is typically a slight preponderance of
boys at delivery. This imbalance at birth has been attributed to sex-specific differences in fetal
vulnerability during specific time periods in pregnancy.23 Indeed, after initial balance at
conception, the sex ratio in humans varies at different timepoints across gestation, with total
female mortality in utero ultimately exceeding male mortality (thereby yielding the slight excess
of boys at delivery).23 Thus, changes in the sex ratio at birth can reflect the impact of sex-specific
differences in fetal loss during pregnancy.
In this context, enhanced loss of male fetuses has been proposed as the mechanistic basis by
which adverse societal stressors (such as disasters, terrorism, and economic collapse) may lead to
a reduction in the sex ratio at birth.3,5,6 From the perspective of evolutionary biology, it has been
suggested that, under adverse conditions, the loss of frail male fetuses may be beneficial to the
species by yielding a “culled cohort” of healthier males that are better able to reproduce and
hence increase the likelihood of survival of the population.5,6,24 Amongst such societal stressors
in humans, discrete events such as terrorist attacks have typically induced a characteristic pattern
consisting of a transient decline in the sex ratio 3-5 months later that is believed to reflect
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comparatively greater male fetal loss during a vulnerable window in mid-pregnancy at ~20-25
weeks gestation.10,17 In other words, the greater loss of male fetuses who are within this
vulnerable window at the time of the event results in a depression of the sex ratio 3-5 months
later when these babies would otherwise have been born. For example, after the terrorist attacks
of September 11, 2001, the sex ratio fell 3-5 months later in New York,13 California,14 and the
entire US,15 accompanied by greater male fetal deaths in the intervening months.15 Indeed, this
post-event loss of male babies has emerged as an under-recognized contributor to the overall
casualty toll following terrorist attacks such as 9/11, the 2011 Norway attacks, and the 2012
Sandy Hook Elementary School shooting.17
Against this background, we hypothesized that the unexpected victory of the nationalist,
right-leaning Republican nominee in the 2016 US election and its resultant uncertain global
implications could have been perceived as a societal stressor in left-leaning nations and thereby
affected the sex ratio in a country such as Canada. Although we cannot definitively ascertain
causality with the current study design, three lines of evidence arising from these data support
this hypothesis. First, the hypothesized pattern of a transient decline in the sex ratio at birth
followed by recovery thereafter was indeed observed in Ontario. Second, although other
unrecognized societal factors may also affect the sex ratio, the anticipated decline occurred
precisely within the predicted window of 3-5 months following the election, as did the recovery
in the 5 months thereafter. Third, this effect was observed in liberal-leaning regions where the
population may have perceived the outcome of the election as an adverse societal stressor, but
not in conservative-leaning jurisdictions (where it may not have been perceived in this way). It is
notable that the pattern of change in the sex ratio in the liberal regions precisely matched that
which would occur after a discrete adverse event, with both the nadir 4-months post-election and
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continuous rise (recovery) over the 5-months that followed (Figure 2A and Table 2). In contrast,
the sex ratio pattern in conservative regions showed neither of these characteristic features
(Figure 2B and Table 2).
We recognize that a limitation of this study is that population-level data provides limited
capacity for inference to the level of the individual. Nevertheless, the ecological study design is
appropriate for evaluating the impact of a societal stressor on a population outcome such as the
sex ratio.25 Moreover, a strength of this study is its evaluation of all births in Ontario, such that
the apparent differential post-election sex ratio pattern in the 3 conservative-leaning LHINs (in
contrast to the 11 liberal-leaning LHINs) is not a reflection of limited power but instead
indicative of some difference between the respective populations (though neither individual
political preference nor the perception of stress in response to the election can be ascertained).
Thus, limitations notwithstanding, we believe that the current data are collectively supportive of
the hypothesis in question, owing to the precision of the predicted effect in both pattern and
timing in both the entire provincial and politically-stratified populations.
In summary, there was a decline in the proportion of boys to girls born in Canada’s most
populous province 4 months after the 2016 US presidential election followed by recovery in the
5 months thereafter, reflecting the characteristic pattern of changes observed after an adverse
societal event. Moreover, this effect was observed in liberal-leaning jurisdictions of Ontario, but
not in conservative-leaning regions. It thus emerges that the unanticipated outcome of the 2016
US presidential election may have held unrecognized implications for the populations of other
countries, where its perception as a societal stressor may have impacted the sex ratio at birth in
the months thereafter.
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FUNDING
This study was supported by intramural funds from the Leadership Sinai Centre for Diabetes.
The funding source had no role in study design, data collection, data analysis, data interpretation,
or writing of the report.
COPYRIGHT
The Corresponding Author has the right to grant on behalf of all authors and does grant on behalf
of all authors, a worldwide licence to the Publishers and its licensees in perpetuity, in all forms,
formats and media (whether known now or created in the future), to i) publish, reproduce,
distribute, display and store the Contribution, ii) translate the Contribution into other languages,
create adaptations, reprints, include within collections and create summaries, extracts and/or,
abstracts of the Contribution, iii) create any other derivative work(s) based on the Contribution,
iv) to exploit all subsidiary rights in the Contribution, v) the inclusion of electronic links from
the Contribution to third party material where-ever it may be located; and, vi) licence any third
party to do any or all of the above.
ACKNOWLEDGEMENTS
R Retnakaran holds the Boehringer Ingelheim Chair in Beta-cell Preservation, Function and
Regeneration at Mount Sinai Hospital.
CONTRIBUTIONS
R Retnakaran conceived the hypothesis. R Retnakaran and C Ye designed the analysis plan. C
Ye performed the analyses. R Retnakaran wrote the manuscript. Both authors interpreted the
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data, critically revised the manuscript for important intellectual content, and approved the final
manuscript. Both authors had full access to all of the data in the study and can take responsibility
for the integrity of the data and the accuracy of the data analysis. The corresponding author
attests that all listed authors meet authorship criteria and that no others meeting the criteria have
been omitted.
TRANSPARENCY DECLARATION: R Retnakaran is guarantor and affirms that this
manuscript is an honest, accurate, and transparent account of the study being reported; that no
important aspects of the study have been omitted; and that any discrepancies from the study as
planned (and, if relevant, registered) have been explained.
DATA SHARING: Data are available on request and permission from the Better Outcomes
Registry & Network (BORN) (www.bornontario.ca)
ETHICS APPROVAL: This study was approved by the Mount Sinai Hospital Research Ethics
Board
COMPETING INTERESTS
Both authors have completed the ICMJE uniform disclosure form at
www.icmje.org/coi_disclosure.pdf and declare: Dr. Retnakaran reports grants and personal fees
from Novo Nordisk, grants from Boehringer Ingelheim, personal fees from Eli Lilly, personal
fees from Takeda, personal fees from Sanofi, outside the submitted work. Ms, Ye has nothing to
disclose.
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REFERENCES
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3. James WH, Grech V. A review of the established and suspected causes of variations in human sex ratio at birth. Early Hum Dev 2017; 109:50-56.
4. Retnakaran R, Wen SW, Tan H, Zhou S, Ye C, Shen M, Smith GN, Walker MC. Maternal blood pressure before pregnancy and sex of the baby: A prospective pre-conception cohort study. Am J Hypertens 2017; 30(4):382-388.
5. Catalano R, Bruckner T. Secondary sex ratios and male lifespan: damaged or culled cohorts. Proc Natl Acad Sci USA 2006; 103:1639-43.
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15. Bruckner TA, Catalano R, Ahern J. Male fetal loss in the U.S. following the terrorist attacks of September 11, 2001. BMC Public Health 2010; 10:273.
16. Grech V. Terrorist attacks and the male-to-female ratio at birth: The Troubles in Northern Ireland, the Rodney King riots, and the Breivik and Sandy Hook shootings. Early Hum Dev 2015; 91: 837–840.
17. Masukume G, O’Neill SM, Kashan AS, Kenny LC, Grech V. The terrorist attacks and the human live birth sex ratio: a systematic review and meta-analysis. Acta Medica (Hradec Kralove). 2017;60(2):59-65.
18. Lerchl A. Seasonality of sex ratio in Germany. Hum Reprod 1998; 13:1401–1402.
19. Gomez V, Maravall A. (1997a), Guide for Using the Programs TRAMO and SEATS, Beta Version, Banco de España.
20. Gomez V, Maravall A. (1997b), Program TRAMO and SEATS: Instructions for the User, Beta Version, Banco de España.
21. Penfold R, Zhang F. Use of interrupted time series analysis in evaluating health care quality improvements. Acad Pediatr 2013; 13(6 suppl):S38-S44.
22. Boklage CE. The epigenetic environment: secondary sex ratio depends on differential survival in embryogenesis. Hum Reprod 2005; 20:583-7.
23. Orzack SH, Stubblefield JW, Akmaev VR, Colls P, Munné S, Scholl T, Steinsaltz D, Zuckerman JE. The human sex ratio from conception to birth. Proc Natl Acad Sci USA 2015; 112:E2102-11.
24. Trivers RL, Willard DE. Natural selection of parental ability to vary the sex ratio of offspring. Science 1973; 179(4068):90-2.
25. Pearce N. Epidemiology in a changing world: variation, causation and ubiquitous risk factors. Int J Epidemiol 2011; 40(2):503-512.
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Table 1: Crude (unadjusted) and seasonally-adjusted sex ratio for all births in Ontario in each of the 12 months from November 2016 to Oct 2017.
Month
Number of Births
(n)
CrudeSex Ratio
(M:F)
Seasonally-adjustedSex Ratio
(M:F)Nov 2016 11309 1.027792720 1.043159510Dec 2016 11089 1.057710150 1.053889585Jan 2017 11534 1.082701336 1.085020254Feb 2017 10672 1.055865922 1.060867388Mar 2017 11782 1.028232054 1.027164337Apr 2017 11482 1.043787825 1.046988171May 2017 12243 1.069822485 1.056590659Jun 2017 12166 1.078592175 1.068903879Jul 2017 12410 1.076987448 1.074560743Aug 2017 12532 1.059152153 1.057795259Sep 2017 12284 1.042227764 1.048025503Oct 2017 11983 1.053641817 1.053431063
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Table 2: Segmented regression models evaluating the sex ratio and changes therein during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1: Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3:From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-valueEntire population 1.0603 <0.0001 -0.000131 0.092 0.0195 0.11 -0.001464 0.36 -0.0448 0.02 0.0133 0.01 Liberal-leaning regions 1.0605 <0.0001 -0.000133 0.096 0.0151 0.22 -0.000726 0.66 -0.0539 0.006 0.0173 0.002 Conservative-leaning regions 1.0591 <0.0001 -0.000067 0.76 -0.032 0.35 0.000585 0.9 0.0823 0.12 -0.0103 0.49
Notes re interpretation of level of sex ratio and change in sex ratio:β0 estimates the level of the sex ratio before the election (baseline level)β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurredβ0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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β1 estimates the change in the sex ratio before the electionβ1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurredβ1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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FIGURE LEGENDS
Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017.
The predicted regression line for the sex ratio is shown for the following 3 intervals: (i) before
election (Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov
2016 to Feb 2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar
2017 to July 2017), respectively.
Figure 2: Time series of seasonally-adjusted sex ratio by month from November 2016 (election)
to October 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning
regions. Each panel shows the predicted regression line for the sex ratio for (i) the period from
the election to before the anticipated effect (November 2016 to February 2017) and (ii) the
period from anticipated effect to 5 months thereafter (March 2017 to July 2017)
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Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017. The predicted regression line for thesex ratio is shown for the following 3 intervals: (i) before election (Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov 2016 toFeb 2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017).respectively.
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
US election Nov 2016
Anticipated effect
Mar 2017
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Figure 2: Time series of seasonally-adjusted sex ratio by month from Nov 2016 (election) toOctober 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning regions.Each panel shows the predicted regression line for the sex ratio for (i) the period from the election to before the anticipated effect (Nov 2016 to Feb 2017), and (ii) the period from the anticipated effect to 5 months thereafter (March 2017 to July 2017).
Panel Apvar rvar Date Sexratio Sexratio_seasonal1.049795 -0.01163 Nov-16 1.028674 1.038163 x y1.064429 -0.01533 Dec-16 1.057715 1.0491 Mar-17 0.81.063569 0.019988 Jan-17 1.091159 1.083558 Mar-17 1.15
1.06271 -0.00351 Feb-17 1.059451 1.0592031.025267 0.001651 Mar-17 1.024706 1.0269191.041709 0.001236 Apr-17 1.039618 1.042945
1.05815 -0.0085 May-17 1.065206 1.0496461.074591 0.006695 Jun-17 1.07903 1.0812871.091033 -0.00108 Jul-17 1.079712 1.0899541.057555 0.00348 Aug-17 1.062561 1.0610351.056696 -0.00551 Sep-17 1.041368 1.051191.055836 0.000874 Oct-17 1.056346 1.05671
Panel Bpvar rvar Date Sexratio Sexratio_seasonal1.053729 -0.07318 Nov-16 0.997392 0.9805511.022272 0.03807 Dec-16 1.067024 1.0603421.022791 -0.02726 Jan-17 0.975962 0.9955341.023309 -0.02247 Feb-17 0.997249 1.000836
1.0959 -0.05057 Mar-17 1.053817 1.0453261.086166 0.060456 Apr-17 1.090175 1.1466221.076433 0.013298 May-17 1.113415 1.089731.066699 -0.00567 Jun-17 1.093671 1.0610341.056965 -0.01751 Jul-17 1.040719 1.0394511.026418 0.013343 Aug-17 1.016611 1.0397611.026936 0.017711 Sep-17 1.053364 1.0446471.027454 -0.01939 Oct-17 1.018957 1.00806
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
Liberal areas
Conservative areas
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Online Appendix
Online Table 1: Segmented regression models evaluating the sex ratio and changes therein for live births only during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Online Table 2: Segment regression models evaluating the changes in sex ratio when comparing time interval before the anticipated effect to the interval after the anticipated effect (Mar 2017 to July 2017), with the pre-effect segment defined in the following ways: (i) by excluding Dec 2016 to Feb 2017 and (ii) by aggregating the pre-election interval with this 3 month segment. Data are shown for entire population, liberal-leaning regions and conservative-leaning regions, respectively.
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Online Table 1: Segmented regression models evaluating the sex ratio and changes therein for live births only during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1: Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3: From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-value Entire population 1.0595 <0.0001 -0.000126 0.11 0.018 0.14 -0.00136 0.4 -0.0403 0.03 0.0122 0.02 Liberal-leaning regions 1.0596 <0.0001 -0.000128 0.12 0.0151 0.24 -0.000695 0.68 -0.0505 0.01 0.0163 0.004 Conservative-leaning regions 1.0669 <0.0001 -0.000207 0.37 -0.0377 0.3 0.002138 0.65 0.0952 0.087 -0.0141 0.37 Notes re interpretation of level of sex ratio and change in sex ratio: β0 estimates the level of the sex ratio before the election (baseline level) β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurred β0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
1
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β1 estimates the change in the sex ratio before the election β1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurred β1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
2
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Online Table 2: Segment regression models evaluating the changes in sex ratio when comparing time interval before the anticipatedeffect to the interval after the anticipated effect (Mar 2017 to July 2017), with the pre-effect segment defined in the following ways: (i) by excluding Dec 2016 to Feb 2017 and (ii) by aggregating the pre-election interval with this 3 month segment. Data are shownfor entire population, liberal-leaning regions and conservative-leaning regions, respectively. (i) Excluding Dec 2016 to Feb 2017:
β6 p-value β7 p-value β8 p-value β9 p-valueEntire population 1.0599 <0.0001 -0.000118 0.099 -0.0303 0.075 0.0118 0.02Liberal-leaning regions 1.0598 <0.0001 -0.000111 0.13 -0.0418 0.02 0.0166 0.002Conservative-leaning regions 1.061 <0.0001 -0.000132 0.51 0.0555 0.25 -0.0096 0.50
(ii) Aggregate Pre-effect Interval:
β6 p-value β7 p-value β8 p-value β9 p-valueEntire population 1.059 <0.0001 -0.000083 0.23 -0.0323 0.061 0.0118 0.02Liberal-leaning regions 1.059 <0.0001 -0.000083 0.24 -0.0433 0.02 0.0165 0.002Conservative-leaning regions 1.0629 <0.0001 -0.000199 0.30 0.0593 0.23 -0.009535 0.50
Note: β6 estimates the level of the sex ratio before the anticipated effect occurred (baseline level); β7 estimates the change in sex ratio before the anticipated effect occurred;β6+β8 estimates the level of the sex ratio after the effect occurred; β7+β9 estimates the change in sex ratio after the effect occurred.
Segment 1 -- Before Effect (Apr 2010 to Feb 2017)
Segment 2 -- After Effect (Mar 2017 - Jul 2017)
Baseline level of sex ratio
Baseline change in sex ratio
Difference in sex ratio compared to before
effect
Difference in change in sex ratio
compared to before effect
Segment 1 -- Before Effect (Apr 2010 to Nov 2016)
Segment 2 -- After Effect (Mar 2017 - Jul 2017)
Baseline level of sex ratio
Baseline change in sex ratio
Difference in sex ratio compared to before
effect
Difference in change in sex ratio
compared to before effect
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STROBE Statement—checklist of items that should be included in reports of observational studies
Item No Recommendation
Page number
(a) Indicate the study’s design with a commonly used term in the title or the abstract
1,2Title and abstract 1
(b) Provide in the abstract an informative and balanced summary of what was done and what was found
2
IntroductionBackground/rationale 2 Explain the scientific background and rationale for the investigation being
reported 4
Objectives 3 State specific objectives, including any prespecified hypotheses 4,5
MethodsStudy design 4 Present key elements of study design early in the paper 5Setting 5 Describe the setting, locations, and relevant dates, including periods of
recruitment, exposure, follow-up, and data collection 5
(a) Cohort study—Give the eligibility criteria, and the sources and methods of selection of participants. Describe methods of follow-upCase-control study—Give the eligibility criteria, and the sources and methods of case ascertainment and control selection. Give the rationale for the choice of cases and controlsCross-sectional study—Give the eligibility criteria, and the sources and methods of selection of participants
5Participants 6
(b) Cohort study—For matched studies, give matching criteria and number of exposed and unexposedCase-control study—For matched studies, give matching criteria and the number of controls per case
Variables 7 Clearly define all outcomes, exposures, predictors, potential confounders, and effect modifiers. Give diagnostic criteria, if applicable
5-9
Data sources/ measurement
8* For each variable of interest, give sources of data and details of methods of assessment (measurement). Describe comparability of assessment methods if there is more than one group
5-9
Bias 9 Describe any efforts to address potential sources of bias 6-9Study size 10 Explain how the study size was arrived at 5Quantitative variables 11 Explain how quantitative variables were handled in the analyses. If applicable,
describe which groupings were chosen and why 5-9
(a) Describe all statistical methods, including those used to control for confounding
5-9
(b) Describe any methods used to examine subgroups and interactions 5-9(c) Explain how missing data were addressed 5-9(d) Cohort study—If applicable, explain how loss to follow-up was addressedCase-control study—If applicable, explain how matching of cases and controls was addressedCross-sectional study—If applicable, describe analytical methods taking account of sampling strategy
5-9
Statistical methods 12
(e) Describe any sensitivity analyses 9Continued on next page
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Results(a) Report numbers of individuals at each stage of study—eg numbers potentially eligible, examined for eligibility, confirmed eligible, included in the study, completing follow-up, and analysed
5,
(b) Give reasons for non-participation at each stage 5
Participants 13*
(c) Consider use of a flow diagram (a) Give characteristics of study participants (eg demographic, clinical, social) and information on exposures and potential confounders
10,11
(b) Indicate number of participants with missing data for each variable of interest 10,11
Descriptive data
14*
(c) Cohort study—Summarise follow-up time (eg, average and total amount) 10.11
Cohort study—Report numbers of outcome events or summary measures over time 10,11Case-control study—Report numbers in each exposure category, or summary measures of exposure
Outcome data 15*
Cross-sectional study—Report numbers of outcome events or summary measures(a) Give unadjusted estimates and, if applicable, confounder-adjusted estimates and their precision (eg, 95% confidence interval). Make clear which confounders were adjusted for and why they were included
10,11
(b) Report category boundaries when continuous variables were categorized 10,11
Main results 16
(c) If relevant, consider translating estimates of relative risk into absolute risk for a meaningful time period
Other analyses 17 Report other analyses done—eg analyses of subgroups and interactions, and sensitivity analyses
11
DiscussionKey results 18 Summarise key results with reference to study objectives 12Limitations 19 Discuss limitations of the study, taking into account sources of potential bias or
imprecision. Discuss both direction and magnitude of any potential bias 14
1Interpretation 20 Give a cautious overall interpretation of results considering objectives, limitations, multiplicity of analyses, results from similar studies, and other relevant evidence
12-15
Generalisability 21 Discuss the generalisability (external validity) of the study results 12-15
Other informationFunding 22 Give the source of funding and the role of the funders for the present study and, if
applicable, for the original study on which the present article is based 16
*Give information separately for cases and controls in case-control studies and, if applicable, for exposed and unexposed groups in cohort and cross-sectional studies.
Note: An Explanation and Elaboration article discusses each checklist item and gives methodological background and published examples of transparent reporting. The STROBE checklist is best used in conjunction with this article (freely available on the Web sites of PLoS Medicine at http://www.plosmedicine.org/, Annals of Internal Medicine at http://www.annals.org/, and Epidemiology at http://www.epidem.com/). Information on the STROBE Initiative is available at www.strobe-statement.org.
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For peer review onlyOutcome of the 2016 United States Presidential Election and
the Subsequent Sex Ratio at Birth in Canada: An Ecologic Study
Journal: BMJ Open
Manuscript ID bmjopen-2019-031208.R2
Article Type: Original research
Date Submitted by the Author: 08-Jan-2020
Complete List of Authors: Retnakaran, Ravi; Mount SInai Hospital, Leadership Sinai Centre for DiabetesYe, Chang; Mount Sinai Hospital, Leadership Sinai Centre for Diabetes
<b>Primary Subject Heading</b>: Obstetrics and gynaecology
Secondary Subject Heading: Public health, Epidemiology
Keywords: OBSTETRICS, PUBLIC HEALTH, EPIDEMIOLOGY
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ebruary 27, 2021 by guest. Protected by copyright.
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For peer review onlyI, the Submitting Author has the right to grant and does grant on behalf of all authors of the Work (as defined in the below author licence), an exclusive licence and/or a non-exclusive licence for contributions from authors who are: i) UK Crown employees; ii) where BMJ has agreed a CC-BY licence shall apply, and/or iii) in accordance with the terms applicable for US Federal Government officers or employees acting as part of their official duties; on a worldwide, perpetual, irrevocable, royalty-free basis to BMJ Publishing Group Ltd (“BMJ”) its licensees and where the relevant Journal is co-owned by BMJ to the co-owners of the Journal, to publish the Work in this journal and any other BMJ products and to exploit all rights, as set out in our licence.
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Other than as permitted in any relevant BMJ Author’s Self Archiving Policies, I confirm this Work has not been accepted for publication elsewhere, is not being considered for publication elsewhere and does not duplicate material already published. I confirm all authors consent to publication of this Work and authorise the granting of this licence.
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Outcome of the 2016 United States Presidential Election and the
Subsequent Sex Ratio at Birth in Canada: An Ecologic Study
Ravi Retnakaran MD1-3, Chang Ye MSc1
1. Leadership Sinai Centre for Diabetes, Mount Sinai Hospital, Toronto, Ontario, Canada2. Division of Endocrinology, Department of Medicine, University of Toronto, Toronto,
Ontario, Canada 3. Lunenfeld-Tanenbaum Research Institute, Mount Sinai Hospital, Toronto, Canada
Correspondence: Dr. Ravi Retnakaran Professor of Medicine, University of Toronto Leadership Sinai Centre for Diabetes, Mount Sinai Hospital 60 Murray Street, Suite-L5-039, Mailbox-21 Toronto, ON Canada M5T3L9 Phone: 416-586-4800-Ext-3941 Fax: 416-586-8853 Email: [email protected]
Running title: US Election and the Sex Ratio in Canada
Tables: 2 Figures: 2 Online Tables: 2
Text words: 3290
Key words: Sex ratio, fetal loss, societal stress, population
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ABSTRACT
Objectives: The sex ratio at birth (proportion of boys-to-girls) generally shows slight male
preponderance but may decrease in response to societal stressors. Discrete adverse events such as
terrorist attacks and disasters typically lead to a temporary decline in the sex ratio 3-5 months
later, followed by resolution over ~5-months thereafter. We hypothesized that the unexpected
outcome of the 2016 US presidential election may have been a societal stressor for liberal-
leaning populations and thereby precipitated such an effect on the sex ratio in Canada.
Design: Ecologic study
Setting: Administrative data for Ontario (Canada’s most populous province)
Participants: All births in Ontario from April 2010 to Oct 2017 inclusive (n=1,079,758)
Primary and Secondary Outcome Measures: We determined the sex ratio at birth in Ontario
for each month from April 2010 to October 2017 and performed segmented regression analysis
to evaluate the seasonally-adjusted sex ratio for the following 3 time periods: before the
November 2016 election; following the election to before the anticipated impact; and from
anticipated impact to 5-months thereafter.
Results: In the 12-months following the election, the lowest sex ratio occurred in March 2017
(4-months post-election). Compared to preceding months, the sex ratio was lower in the 5-
months from March-July 2017 (p=0.02) during which time it was rising (p=0.01), reflecting
recovery from the nadir. Both effects were seen in liberal-leaning regions of Ontario (lower sex
ratio (p=0.006) and recovery (p=0.002) in March-July 2017) but not in conservative-leaning
areas (p=0.12 and p=0.49, respectively).
Conclusion: The 2016 US presidential election preceded a temporary reduction in the sex ratio
at birth in Canada, with the time course of changes therein matching the characteristic pattern of
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a discrete societal stressor.
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Strengths and Limitations of this Study
This population-based study evaluated all births in Canada’s most populous province for
each month from April 2010 to October 2017, thereby enabling comprehensive
assessment of the pattern of changes in the sex ratio in this population.
The ecological study design enabled evaluation of this population outcome (sex ratio) and
its precise monthly pattern in the year following the 2016 US presidential election, while
accounting for seasonal changes therein.
The ecologic design with population-level data provides limited capacity for inference to
the level of the individual and hence causality cannot be definitively ascertained.
This population-based analysis cannot ascertain an individual woman’s political
preferences or whether her perception of the election outcome contributed to fetal loss
and thereby impacted the sex ratio.
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INTRODUCTION
The human sex ratio at birth (i.e. proportion of boys to girls) typically shows a slight male
preponderance.1-3 Although its physiologic determinants are not well understood,3,4 it is
recognized that this ratio can be modified by adverse societal conditions. As there is no
conclusive evidence of variability in the sex ratio at conception,1 such variation in the analogous
ratio at birth is believed to reflect sex-specific differences in the likelihood of fetal demise at
various times during pregnancy.5,6 Indeed, adverse societal stressors such as natural and man-
made disasters,7-10 economic downturn,11 social unrest,10,12 and terrorist attacks10,13-17 have all
been reported to decrease the proportion of boys at birth, likely reflecting greater spontaneous
loss of male fetuses in response to these conditions.5,6 Notably, discrete events, such as terrorist
attacks, have typically resulted in a temporary decline in the sex ratio 3-5 months after the event,
followed by recovery in ~5 months thereafter.10,13-17 Indeed, this pattern has been seen after a
range of events including the Sep 11/2001 attacks,13-15 the 2004 Madrid bombings,10,17 the 2005
London bombings,10,17 the 2011 Norway attacks,16 and the 2012 Sandy Hook Elementary School
shooting.16 Moreover, this characteristic pattern of the sex ratio in the months thereafter has been
confirmed in a meta-analysis assessing the effect of these events on the sex ratio at birth.17
The outcome of the 2016 United States (US) presidential election on Nov. 8, 2016 was
perceived by most observers as a completely unexpected and stunning event, with unclear
domestic and international ramifications that raised widespread societal concerns about the
future. Given its global implications, we hypothesized that the unanticipated election of the
nationalist right-leaning Republican nominee would be perceived by left-leaning populations
outside the US as an adverse societal event and could thereby have affected the sex ratio in such
countries. With its historically liberal society coupled with close geographic, economic, and
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socio-political ties to the US, Canada provides the prototypical example of such a country. Thus,
in this context, we hypothesized that (i) the outcome of the US presidential election on Nov. 8,
2016 may have precipitated a temporary decline in the sex ratio at birth in Canada’s most
populous province (Ontario) 3-5 months later and (ii) that this effect may relate to the political
preferences of the population.
METHODS
The Better Outcomes Registry & Network (BORN) collects comprehensive data on
pregnancies and births in the province of Ontario. Through BORN, we obtained data on all births
in Ontario from April 2010 to Oct 2017 (n=1,079,758 births). Specifically, we received the
number of births (total and live births) and sex breakdown thereof (numbers of boys and girls,
respectively) for each of the 91 months between April 2010 and Oct 2017 inclusive. As Ontario
has 14 geographically-distinct Local Health Integration Networks (LHINs) through which
healthcare is delivered across the province, we obtained the same data stratified by LHIN of
maternal residence. This study was approved by the Mount Sinai Hospital Research Ethics
Board.
All analyses were conducted using SAS 9.4 (SAS Institute, Cary, NC). The sex ratio at
delivery was calculated as the ratio of males to females in each month from April 2010 to Oct
2017 inclusive. The time series of sex ratio thus comprised 91 timepoints. The analysis plan
consisted of the following two steps: seasonal adjustment and segmented regression.
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Step 1: Seasonal Adjustment of Sex Ratio
As it is known that the sex ratio is subject to seasonality,10,18 we used box plots of the time
series of sex ratio by month to examine a possible seasonal pattern. An Autoregressive Integrated
Moving Average (ARIMA) model-based seasonal adjustment method Tramo (time series
regression with ARIMA noise, missing values, and outliers)19,20 was implemented with PROC
X12 in SAS to remove the seasonal component from the time series. ARIMA model is a
generalization of an autoregressive moving average (ARMA) model, which is a combination of
the AR (autoregressive) and MA (moving average) models. The approach consists of three
stages: model identification, model estimation, and model diagnosis.
1. Model Identification – We used Akaike’s information criteria (AIC) to determine (i)
whether log transformation should be applied for the outcomes (sex ratios), and (ii) whether the
corresponding additive mode or multiplicative model should be applied to decompose the
seasonal component. Furthermore, the procedure identified the order for the unseasonal and
seasonal autoregressive and moving average terms. A series of combinations of orders were
generated and ranked in the order of Bayesian information criterion (BIC), so that the procedure
determined a best-fitting ARIMA model (0,1,1) (0,1,1) for our sex ratio series.
2. Model Estimation – Maximum likelihood method was used to estimate the seasonal
component in the best-fitting ARIMA model so that the seasonal component could be removed
from the time series and thereby enable determination of the seasonally-adjusted time series.
3. Model Diagnosis – Residual analyses were conducted to check whether the identified
model was appropriate, and Freidman and Kruskal-Wallis tests were performed to assess the
presence of seasonality in the seasonally-adjusted time series. Based on the seasonally-adjusted
time series of sex ratio, we determined when the lowest monthly sex ratio occurred in the year
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after the November 2016 election (Table 1).
Step 2: Segmented Regression Analysis
Segmented regression analysis was performed to estimate the potential impact of the US
election on the sex ratio in Ontario in the months thereafter. This method is powerful in that it
can (i) control the trend effect of sex ratio (i.e. to rule out the possibility that the observed
decline in March 2017 was due to a downward trend over time), (ii) reduce measurement bias by
ensuring concordance with population ratios rather than ratios at the LHIN/health region level,
and (iii) allow stratification analysis to evaluate the potential differential impact of the event
between different groups.21
The time series were divided into three segments: (i) before the election (consisting of 79
months or timepoints from April/2010 to Oct/2016), (ii) the period from the election to before
the anticipated effect (consisting of 4 timepoints from Nov/2016 to Feb/2017), and (iii) the
period from the anticipated effect to the months thereafter (consisting of 8 timepoints from
March/2017 onwards). We constructed the segmented regression model in the form below,
assuming linearity of the trend lines within each segment. We tested autocorrelation of residuals
using the Durbin Watson statistic to confirm that the time series have no serious autocorrelations.
Figure 1 presents the time series of the seasonally-adjusted sex ratio by month from April 2010
to October 2017, with the predicted segmented regression line shown for the 3 segments. Since
the decline in the sex ratio after a discrete adverse societal event is a transient phenomenon, we
anticipated its presence for 5 months, as this was the time interval over which the sex ratio
recovered from its nadir after the Sep 11, 2001 attacks13 and the April 1992 Los Angeles riots12.
For this reason, the third interval in the segmented regression analyses ran from March 2017 to
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July 2017.
The segmented regression model was constructed as follows:
Seasonally-adjusted sex ratio = β0 + β1*time + β2*event + β3*time after event + β4*effect +
β5*time after effect + error term,
where time is a continuous variable indicating time in months from the start of the observation
period; event is an indicator taking value 0 before the election and 1 after it; and time after event
is a continuous variable counting the number of months after the election, taking value 0 before
the election and (time-80) after the election (which occurred at month 80); effect is an indicator
taking value 0 before the anticipated effect occurred and 1 after 1; time after effect is a
continuous variable counting the number of months after the anticipated effect, taking value 0
before the effect and (time-83) after the effect which occurred at month 84; β0 estimates the level
of the sex ratio before election (baseline level), which is the level at the beginning of the pre-
election period; β1 estimates the change in sex ratio before election, which is the slope of the
trend before election; β0+β2 estimates the level of the sex ratio after the election but before the
anticipated effect occurred; β1+β3 estimates the change in sex ratio after the election but before
the effect occurred; β0+β2+β4 estimates the level of the sex ratio after the effect occurred; and
β1+β3+β5 estimates the change in sex ratio after the effect occurred.
In addition, we conducted stratification analyses using the same segmented regression model
for the respective liberal-leaning and conservative–leaning areas of the province. To do so, we
first classified each LHIN as either liberal-leaning or conservative-leaning based on the political
party holding its constituent federal parliamentary ridings at the time of the US election in Nov
2016. Ridings were classified as liberal-leaning if held by either the Liberal Party or the New
Democratic Party. Ridings were classified as conservative-leaning if held by the Progressive
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Conservative Party. Based on the political parties holding the respective federal parliamentary
ridings comprising the geographic area of each LHIN, there were 11 liberal-leaning LHINs and 3
conservative-leaning LHINs in Ontario. Considering the unbalanced population of males and
females at birth in each LHIN, we pooled the births across the 3 conservative-leaning LHINs and
the 11 liberal-leaning LHINs, respectively, and then calculated the sex ratio for each of these two
groups for each month. We repeated ARIMA approach to obtain seasonally-adjusted male and
female series, and then calculated seasonally-adjusted sex ratio series for each of the two groups.
Finally, considering the limited data to fit the second line segment, we did two sensitivity
analyses (i) with the exclusion of the second segment (by removing the data from Dec 2016 to
Feb 2017), and (ii) with the aggregation of the first and second line segments, for the whole
population and the respective liberal-leaning and conservative-leaning areas. The segmented
regression model was then re-constructed as follows:
Seasonally-adjusted sex ratio = β6 + β7*time + β8*effect + β9*time after effect + error
term,
where time, effect and time after effect are defined same as model (1); β6 estimates the level of
the sex ratio before the anticipated effect occurred (baseline level); β7 estimates the change in
sex ratio before the anticipated effect occurred; β6+β8 estimates the level of the sex ratio after
the effect occurred; and β7+β9 estimates the change in sex ratio after the effect occurred.
Patient and Public Involvement
Patients were not involved in development of the research question and outcome measures,
study design, or conduct of this study.
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RESULTS
Table 1 shows the sex ratio at delivery for all births in Ontario for each of the 12 months from
the election onwards (Nov 2016 to Oct 2017). During this time, the lowest seasonally-adjusted
sex ratio occurred in March 2017, which was 4 months after the election and thus precisely
within the anticipated 3-5 months post-event interval. Figure 1 presents a time series of the
seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017, with predicted segmented
regression lines shown for the following 3 intervals: (i) before the election (Apr 2010 to Oct
2016); (ii) from the election to before the anticipated effect (Nov 2016 to Feb 2017); and (iii)
from the anticipated effect to the 5 months thereafter (Mar 2017 to July 2017). This plot shows
that the fall in the sex ratio in March 2017 was followed by a recovery in the 5 months thereafter,
exhibiting the anticipated transient nature and time course of the predicted effect. Indeed,
segmented regression analysis (Table 2) confirmed that, compared to the period from the election
to before the anticipated effect (Nov 2016 to Feb 2017), the sex ratio was lower in the months
from March 2017 to July 2017 (β4=-0.0448, p=0.02). Moreover, the change in the sex ratio
differed significantly in the period from March 2017 to July 2017 (β5=0.0133, p=0.01),
reflecting a rising slope in the latter interval (i.e. recovery of the ratio). In contrast, neither the
sex ratio nor the change therein differed significantly between pre-election and the post-election
period before the anticipated effect (Nov 2016 to Feb 2017). Thus, taken together, these data are
indicative of a transient fall in the sex ratio 4 months after the election, with recovery in the 5
months thereafter.
To address the hypothesis that political preferences of the population may have affected the
degree to which the unexpected outcome of the election was perceived as an adverse societal
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event and thereby contributed to the observed changes in the sex ratio, we classified each Local
Health Integrated Network (LHIN) in Ontario as either liberal-leaning or conservative-leaning,
based on the political party holding its constituent federal parliamentary ridings at the time of the
US election. As shown in Figure 2, the patterns of changes in the sex ratio differed markedly
between liberal- and conservative-leaning regions. Indeed, in the liberal-leaning regions, the
findings matched those observed in the entire population (Table 2). Specifically, compared to the
period from the election to before the anticipated effect, the post-effect interval from March 2017
to July 2017 showed a significantly lower sex ratio (β4=-0.0539, p=0.006), coupled with a rising
slope (β5=0.0173, p=0.002). In contrast, in the conservative-leaning regions (Table 2), the
analogous comparisons showed no significant differences in either the sex ratio (β4=0.0823,
p=0.12) or the change therein (β5=-0.0103, p=0.49). The same findings were observed when the
analyses were limited to live births only (Online Table 1).
We also performed sensitivity analyses with two segments (before the anticipated effect and
the post-effect interval) in 2 ways: (i) by excluding the 3 months from December 2016 to
February 2017 and (ii) by including these 3 months in the pre-effect segment (Online Table 2).
With both approaches, the post-effect interval in the liberal-leaning regions showed a
significantly lower sex ratio with a rising slope, while the conservative-leaning regions showed
neither.
DISCUSSION
In this study, we demonstrate 2 main findings. First, Canada’s most populous province
experienced a decline in the sex ratio at birth 4 months after the 2016 US presidential election,
with subsequent recovery in the 5 months thereafter. This time course of changes in the sex ratio
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matches that which has been previously described following adverse societal events, such as
terrorist attacks. Second, the transient decline in the overall proportion of boys to girls born in
Ontario in March 2017 was observed in politically liberal-leaning jurisdictions but not in
conservative-leaning regions of the province. Taken together, these data suggest that the
unanticipated outcome of the 2016 US presidential election was associated with a temporary
reduction in the sex ratio at birth in Canada that may have related to its perception as an adverse
societal event by the politically liberal-leaning population.
In humans, despite relative balance in the proportion of spermatozoa carrying a Y-
chromosome to those carrying an X-chromosome,22 there is typically a slight preponderance of
boys at delivery. This imbalance at birth has been attributed to sex-specific differences in fetal
vulnerability during specific time periods in pregnancy.23 Indeed, after initial balance at
conception, the sex ratio in humans varies at different timepoints across gestation, with total
female mortality in utero ultimately exceeding male mortality (thereby yielding the slight excess
of boys at delivery).23 Thus, changes in the sex ratio at birth can reflect the impact of sex-specific
differences in fetal loss during pregnancy.
In this context, enhanced loss of male fetuses has been proposed as the mechanistic basis by
which adverse societal stressors (such as disasters, terrorism, and economic collapse) may lead to
a reduction in the sex ratio at birth.3,5,6 From the perspective of evolutionary biology, it has been
suggested that, under adverse conditions, the loss of frail male fetuses may be beneficial to the
species by yielding a “culled cohort” of healthier males that are better able to reproduce and
hence increase the likelihood of survival of the population.5,6,24 Amongst such societal stressors
in humans, discrete events such as terrorist attacks have typically induced a characteristic pattern
consisting of a transient decline in the sex ratio 3-5 months later that is believed to reflect
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comparatively greater male fetal loss during a vulnerable window in mid-pregnancy at ~20-25
weeks gestation.10,17 In other words, the greater loss of male fetuses who are within this
vulnerable window at the time of the event results in a depression of the sex ratio 3-5 months
later when these babies would otherwise have been born. For example, after the terrorist attacks
of September 11, 2001, the sex ratio fell 3-5 months later in New York,13 California,14 and the
entire US,15 accompanied by greater male fetal deaths in the intervening months.15 Indeed, this
post-event loss of male babies has emerged as an under-recognized contributor to the overall
casualty toll following terrorist attacks such as 9/11, the 2011 Norway attacks, and the 2012
Sandy Hook Elementary School shooting.17
Against this background, we hypothesized that the unexpected victory of the nationalist,
right-leaning Republican nominee in the 2016 US election and its resultant uncertain global
implications could have been perceived as a societal stressor in left-leaning nations and thereby
affected the sex ratio in a country such as Canada. Although we cannot definitively ascertain
causality with the current study design, three lines of evidence arising from these data support
this hypothesis. First, the hypothesized pattern of a transient decline in the sex ratio at birth
followed by recovery thereafter was indeed observed in Ontario. Second, although other
unrecognized societal factors may also affect the sex ratio, the anticipated decline occurred
precisely within the predicted window of 3-5 months following the election, as did the recovery
in the 5 months thereafter. Third, this effect was observed in liberal-leaning regions where the
population may have perceived the outcome of the election as an adverse societal stressor, but
not in conservative-leaning jurisdictions (where it may not have been perceived in this way). It is
notable that the pattern of change in the sex ratio in the liberal regions precisely matched that
which would occur after a discrete adverse event, with both the nadir 4-months post-election and
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15
continuous rise (recovery) over the 5-months that followed (Figure 2A and Table 2). In contrast,
the sex ratio pattern in conservative regions showed neither of these characteristic features
(Figure 2B and Table 2).
We recognize that a limitation of this study is that population-level data provides limited
capacity for inference to the level of the individual. Nevertheless, the ecological study design is
appropriate for evaluating the impact of a societal stressor on a population outcome such as the
sex ratio.25 Moreover, a strength of this study is its evaluation of all births in Ontario, such that
the apparent differential post-election sex ratio pattern in the 3 conservative-leaning LHINs (in
contrast to the 11 liberal-leaning LHINs) is not a reflection of limited power but instead
indicative of some difference between the respective populations (though neither individual
political preference nor the perception of stress in response to the election can be ascertained).
Thus, limitations notwithstanding, we believe that the current data are collectively supportive of
the hypothesis in question, owing to the precision of the predicted effect in both pattern and
timing in both the entire provincial and politically-stratified populations.
In summary, there was a decline in the proportion of boys to girls born in Canada’s most
populous province 4 months after the 2016 US presidential election followed by recovery in the
5 months thereafter, reflecting the characteristic pattern of changes observed after an adverse
societal event. Moreover, this effect was observed in liberal-leaning jurisdictions of Ontario, but
not in conservative-leaning regions. It thus emerges that the unanticipated outcome of the 2016
US presidential election may have held unrecognized implications for the populations of other
countries, where its perception as a societal stressor may have impacted the sex ratio at birth in
the months thereafter.
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FUNDING
This study was supported by intramural funds from the Leadership Sinai Centre for Diabetes.
The funding source had no role in study design, data collection, data analysis, data interpretation,
or writing of the report.
COPYRIGHT
The Corresponding Author has the right to grant on behalf of all authors and does grant on behalf
of all authors, a worldwide licence to the Publishers and its licensees in perpetuity, in all forms,
formats and media (whether known now or created in the future), to i) publish, reproduce,
distribute, display and store the Contribution, ii) translate the Contribution into other languages,
create adaptations, reprints, include within collections and create summaries, extracts and/or,
abstracts of the Contribution, iii) create any other derivative work(s) based on the Contribution,
iv) to exploit all subsidiary rights in the Contribution, v) the inclusion of electronic links from
the Contribution to third party material where-ever it may be located; and, vi) licence any third
party to do any or all of the above.
ACKNOWLEDGEMENTS
R Retnakaran holds the Boehringer Ingelheim Chair in Beta-cell Preservation, Function and
Regeneration at Mount Sinai Hospital.
CONTRIBUTIONS
R Retnakaran conceived the hypothesis. R Retnakaran and C Ye designed the analysis plan. C
Ye performed the analyses. R Retnakaran wrote the manuscript. Both authors interpreted the
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17
data, critically revised the manuscript for important intellectual content, and approved the final
manuscript. Both authors had full access to all of the data in the study and can take responsibility
for the integrity of the data and the accuracy of the data analysis. The corresponding author
attests that all listed authors meet authorship criteria and that no others meeting the criteria have
been omitted.
TRANSPARENCY DECLARATION: R Retnakaran is guarantor and affirms that this
manuscript is an honest, accurate, and transparent account of the study being reported; that no
important aspects of the study have been omitted; and that any discrepancies from the study as
planned (and, if relevant, registered) have been explained.
DATA SHARING: Data are available on request and permission from the Better Outcomes
Registry & Network (BORN) (www.bornontario.ca)
ETHICS APPROVAL: This study was approved by the Mount Sinai Hospital Research Ethics
Board
COMPETING INTERESTS
Both authors have completed the ICMJE uniform disclosure form at
www.icmje.org/coi_disclosure.pdf and declare: Dr. Retnakaran reports grants and personal fees
from Novo Nordisk, grants from Boehringer Ingelheim, personal fees from Eli Lilly, personal
fees from Takeda, personal fees from Sanofi, outside the submitted work. Ms, Ye has nothing to
disclose.
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REFERENCES
1. Austad SN. The human prenatal sex ratio: a major surprise. Proc Natl Acad Sci USA 2015; 112:4839-4840.
2. Jacobsen R, Møller H, Mouritsen A. Natural variation in the human sex ratio. Hum Reprod 1999; 14:3120-3125.
3. James WH, Grech V. A review of the established and suspected causes of variations in human sex ratio at birth. Early Hum Dev 2017; 109:50-56.
4. Retnakaran R, Wen SW, Tan H, Zhou S, Ye C, Shen M, Smith GN, Walker MC. Maternal blood pressure before pregnancy and sex of the baby: A prospective pre-conception cohort study. Am J Hypertens 2017; 30(4):382-388.
5. Catalano R, Bruckner T. Secondary sex ratios and male lifespan: damaged or culled cohorts. Proc Natl Acad Sci USA 2006; 103:1639-43.
6. Bruckner T, Catalano R. The sex ratio and age-specific male mortality: evidence for culling in utero. Am J Hum Biol 2007; 19:763-773.
7. Fukuda M, Fukuda K, Shimizu T, Møller H. Decline in sex ratio at birth after Kobe earthquake. Hum Reprod 1998; 13:2321-2.
8. Catalano R, Yorifuji T, Kawachi I. Natural selection in utero: evidence from the Great East Japan Earthquake. Am J Hum Biol 2013; 25(4):555-9.
9. Mocarelli P, Brambilla P, Gerthoux PM, Patterson DG Jr, Needham LL. Change in sex ratio with exposure to dioxin. Lancet 1996; 348(9024):409.
10. Grech V, Zammit D. A review of terrorism and its reduction of the gender ratio at birth after seasonal adjustment. Early Hum Dev 2017; 115:2-8.
11. Catalano R, Bruckner T, Anderson E, Gould JB. Fetal death sex ratios: a test of the economic stress hypothesis. Int J Epidemiol 2005; 34:944-8.
12. Grech V. The male-female birth ratio in California and the 1992 April riots in Los Angeles. West Indian Med J 2015; 64(3):223-5.
13. Catalano R, Bruckner T, Marks AR, Eskenazi B. Exogenous shocks to the human sex ratio: the case of September 11, 2001 in New York City. Hum Reprod 2006; 21:3127-31.
14. Catalano R, Bruckner T, Gould J, Eskenazi B, Anderson E. Sex ratios in California following the terrorist attacks of September 11, 2001. Hum Reprod 2005; 20(5):1221-7.
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15. Bruckner TA, Catalano R, Ahern J. Male fetal loss in the U.S. following the terrorist attacks of September 11, 2001. BMC Public Health 2010; 10:273.
16. Grech V. Terrorist attacks and the male-to-female ratio at birth: The Troubles in Northern Ireland, the Rodney King riots, and the Breivik and Sandy Hook shootings. Early Hum Dev 2015; 91: 837–840.
17. Masukume G, O’Neill SM, Kashan AS, Kenny LC, Grech V. The terrorist attacks and the human live birth sex ratio: a systematic review and meta-analysis. Acta Medica (Hradec Kralove). 2017;60(2):59-65.
18. Lerchl A. Seasonality of sex ratio in Germany. Hum Reprod 1998; 13:1401–1402.
19. Gomez V, Maravall A. (1997a), Guide for Using the Programs TRAMO and SEATS, Beta Version, Banco de España.
20. Gomez V, Maravall A. (1997b), Program TRAMO and SEATS: Instructions for the User, Beta Version, Banco de España.
21. Penfold R, Zhang F. Use of interrupted time series analysis in evaluating health care quality improvements. Acad Pediatr 2013; 13(6 suppl):S38-S44.
22. Boklage CE. The epigenetic environment: secondary sex ratio depends on differential survival in embryogenesis. Hum Reprod 2005; 20:583-7.
23. Orzack SH, Stubblefield JW, Akmaev VR, Colls P, Munné S, Scholl T, Steinsaltz D, Zuckerman JE. The human sex ratio from conception to birth. Proc Natl Acad Sci USA 2015; 112:E2102-11.
24. Trivers RL, Willard DE. Natural selection of parental ability to vary the sex ratio of offspring. Science 1973; 179(4068):90-2.
25. Pearce N. Epidemiology in a changing world: variation, causation and ubiquitous risk factors. Int J Epidemiol 2011; 40(2):503-512.
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Table 1: Crude (unadjusted) and seasonally-adjusted sex ratio for all births in Ontario in each of the 12 months from November 2016 to Oct 2017.
Month
Number of Births
(n)
CrudeSex Ratio
(M:F)
Seasonally-adjustedSex Ratio
(M:F)Nov 2016 11309 1.027792720 1.043159510Dec 2016 11089 1.057710150 1.053889585Jan 2017 11534 1.082701336 1.085020254Feb 2017 10672 1.055865922 1.060867388Mar 2017 11782 1.028232054 1.027164337Apr 2017 11482 1.043787825 1.046988171May 2017 12243 1.069822485 1.056590659Jun 2017 12166 1.078592175 1.068903879Jul 2017 12410 1.076987448 1.074560743Aug 2017 12532 1.059152153 1.057795259Sep 2017 12284 1.042227764 1.048025503Oct 2017 11983 1.053641817 1.053431063
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Table 2: Segmented regression models evaluating the sex ratio and changes therein during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1: Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3:From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-valueEntire population 1.0603 <0.0001 -0.000131 0.092 0.0195 0.11 -0.001464 0.36 -0.0448 0.02 0.0133 0.01 Liberal-leaning regions 1.0605 <0.0001 -0.000133 0.096 0.0151 0.22 -0.000726 0.66 -0.0539 0.006 0.0173 0.002 Conservative-leaning regions 1.0591 <0.0001 -0.000067 0.76 -0.032 0.35 0.000585 0.9 0.0823 0.12 -0.0103 0.49
Notes re interpretation of level of sex ratio and change in sex ratio:β0 estimates the level of the sex ratio before the election (baseline level)β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurredβ0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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β1 estimates the change in the sex ratio before the electionβ1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurredβ1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration)β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1)β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
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23
FIGURE LEGENDS
Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017.
The predicted regression line for the sex ratio is shown for the following 3 intervals: (i) before
election (Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov
2016 to Feb 2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar
2017 to July 2017), respectively.
Figure 2: Time series of seasonally-adjusted sex ratio by month from November 2016 (election)
to October 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning
regions. Each panel shows the predicted regression line for the sex ratio for (i) the period from
the election to before the anticipated effect (November 2016 to February 2017) and (ii) the
period from anticipated effect to 5 months thereafter (March 2017 to July 2017)
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Figure 1: Time series of seasonally-adjusted sex ratio by month from Apr 2010 to Oct 2017. The predicted regression line for thesex ratio is shown for the following 3 intervals: (i) before election (Apr 2010 to Oct 2016), (ii) period from election to before the anticipated effect (Nov 2016 toFeb 2017), and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017).respectively.
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
US election Nov 2016
Anticipated effect
Mar 2017
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Figure 2: Time series of seasonally-adjusted sex ratio by month from Nov 2016 (election) toOctober 2017 in (Panel A) liberal-leaning regions and (Panel B) conservative-leaning regions.Each panel shows the predicted regression line for the sex ratio for (i) the period from the election to before the anticipated effect (Nov 2016 to Feb 2017), and (ii) the period from the anticipated effect to 5 months thereafter (March 2017 to July 2017).
Panel Apvar rvar Date Sexratio Sexratio_seasonal1.049795 -0.01163 Nov-16 1.028674 1.038163 x y1.064429 -0.01533 Dec-16 1.057715 1.0491 Mar-17 0.81.063569 0.019988 Jan-17 1.091159 1.083558 Mar-17 1.15
1.06271 -0.00351 Feb-17 1.059451 1.0592031.025267 0.001651 Mar-17 1.024706 1.0269191.041709 0.001236 Apr-17 1.039618 1.042945
1.05815 -0.0085 May-17 1.065206 1.0496461.074591 0.006695 Jun-17 1.07903 1.0812871.091033 -0.00108 Jul-17 1.079712 1.0899541.057555 0.00348 Aug-17 1.062561 1.0610351.056696 -0.00551 Sep-17 1.041368 1.051191.055836 0.000874 Oct-17 1.056346 1.05671
Panel Bpvar rvar Date Sexratio Sexratio_seasonal1.053729 -0.07318 Nov-16 0.997392 0.9805511.022272 0.03807 Dec-16 1.067024 1.0603421.022791 -0.02726 Jan-17 0.975962 0.9955341.023309 -0.02247 Feb-17 0.997249 1.000836
1.0959 -0.05057 Mar-17 1.053817 1.0453261.086166 0.060456 Apr-17 1.090175 1.1466221.076433 0.013298 May-17 1.113415 1.089731.066699 -0.00567 Jun-17 1.093671 1.0610341.056965 -0.01751 Jul-17 1.040719 1.0394511.026418 0.013343 Aug-17 1.016611 1.0397611.026936 0.017711 Sep-17 1.053364 1.0446471.027454 -0.01939 Oct-17 1.018957 1.00806
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
0.96
0.98
1
1.02
1.04
1.06
1.08
1.1
1.12
1.14
1.16
Sex
Ratio
(Mal
e:Fe
mal
e)
Anticipatedeffect
Liberal areas
Conservative areas
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Online Appendix
Online Table 1: Segmented regression models evaluating the sex ratio and changes therein for live births only during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Online Table 2: Segment regression models evaluating the changes in sex ratio when comparing time interval before the anticipated effect to the interval after the anticipated effect (Mar 2017 to July 2017), with the pre-effect segment defined in the following ways: (i) by excluding Dec 2016 to Feb 2017 and (ii) by aggregating the pre-election interval with this 3 month segment. Data are shown for entire population, liberal-leaning regions and conservative-leaning regions, respectively.
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Online Table 1: Segmented regression models evaluating the sex ratio and changes therein for live births only during the following 3 intervals: (i) before election (Apr 2010 to Oct 2016) (Segment 1); (ii) the period from election to before the anticipated effect (Nov 2016 to Feb 2017) (Segment 2) and (iii) the period from the anticipated effect to 5 months thereafter (Mar 2017 to July 2017) (Segment 3), respectively. Data are shown for the entire population of Ontario, the population in politically liberal-leaning regions at the time of the election, and the population in politically conservative-leaning regions at the time of the election, respectively.
Segment 1: Before Election
(Apr 2010 to Oct 2016)
Segment 2: From Election to Before Effect
(Nov 2016 to Feb 2017)
Segment 3: From Effect to 5 Months Thereafter
(Mar 2017 - July 2017)
Baseline level of sex ratio
before election
Baseline level of change in sex ratio
before election
Difference in sex ratio
compared to pre-election
Difference in change in sex ratio
compared to pre-election
Difference in sex ratio
compared to before effect
Difference in change in sex ratio
compared to before effect
β0 p-value β1 p-value β2 p-value β3 p-value β4 p-value β5 p-value Entire population 1.0595 <0.0001 -0.000126 0.11 0.018 0.14 -0.00136 0.4 -0.0403 0.03 0.0122 0.02 Liberal-leaning regions 1.0596 <0.0001 -0.000128 0.12 0.0151 0.24 -0.000695 0.68 -0.0505 0.01 0.0163 0.004 Conservative-leaning regions 1.0669 <0.0001 -0.000207 0.37 -0.0377 0.3 0.002138 0.65 0.0952 0.087 -0.0141 0.37 Notes re interpretation of level of sex ratio and change in sex ratio: β0 estimates the level of the sex ratio before the election (baseline level) β0+β2 estimates the level of the sex ratio after the election but before the anticipated effect occurred β0+β2+β4 estimates the level of the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β2 = (β0+β2)-β0 = estimates the difference in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β4 = (β0+β2+β4) – (β0+β2) = estimates the difference in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
1
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β1 estimates the change in the sex ratio before the election β1+β3 estimates the change in the sex ratio after the election but before the anticipated effect occurred β1+β3+β5 estimates the change in the sex ratio from the anticipated effect to 5 months thereafter (predicted duration) β3 = (β1+β3)-β1 = estimates the difference in change in sex ratio between after the election but before the anticipated effect occurred (segment 2) and before the election (segment 1) β5 = (β1+β3+β5) – (β1+β3) = estimates the difference in change in sex ratio between the time period from the anticipated effect to 5 months thereafter (segment 3) and the time period after the election but before the anticipated effect occurred (segment 2)
2
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Online Table 2: Segment regression models evaluating the changes in sex ratio when comparing time interval before the anticipatedeffect to the interval after the anticipated effect (Mar 2017 to July 2017), with the pre-effect segment defined in the following ways: (i) by excluding Dec 2016 to Feb 2017 and (ii) by aggregating the pre-election interval with this 3 month segment. Data are shownfor entire population, liberal-leaning regions and conservative-leaning regions, respectively. (i) Excluding Dec 2016 to Feb 2017:
β6 p-value β7 p-value β8 p-value β9 p-valueEntire population 1.0599 <0.0001 -0.000118 0.099 -0.0303 0.075 0.0118 0.02Liberal-leaning regions 1.0598 <0.0001 -0.000111 0.13 -0.0418 0.02 0.0166 0.002Conservative-leaning regions 1.061 <0.0001 -0.000132 0.51 0.0555 0.25 -0.0096 0.50
(ii) Aggregate Pre-effect Interval:
β6 p-value β7 p-value β8 p-value β9 p-valueEntire population 1.059 <0.0001 -0.000083 0.23 -0.0323 0.061 0.0118 0.02Liberal-leaning regions 1.059 <0.0001 -0.000083 0.24 -0.0433 0.02 0.0165 0.002Conservative-leaning regions 1.0629 <0.0001 -0.000199 0.30 0.0593 0.23 -0.009535 0.50
Note: β6 estimates the level of the sex ratio before the anticipated effect occurred (baseline level); β7 estimates the change in sex ratio before the anticipated effect occurred;β6+β8 estimates the level of the sex ratio after the effect occurred; β7+β9 estimates the change in sex ratio after the effect occurred.
Segment 1 -- Before Effect (Apr 2010 to Feb 2017)
Segment 2 -- After Effect (Mar 2017 - Jul 2017)
Baseline level of sex ratio
Baseline change in sex ratio
Difference in sex ratio compared to before
effect
Difference in change in sex ratio
compared to before effect
Segment 1 -- Before Effect (Apr 2010 to Nov 2016)
Segment 2 -- After Effect (Mar 2017 - Jul 2017)
Baseline level of sex ratio
Baseline change in sex ratio
Difference in sex ratio compared to before
effect
Difference in change in sex ratio
compared to before effect
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1
STROBE Statement—checklist of items that should be included in reports of observational studies
Item No Recommendation
Page number
(a) Indicate the study’s design with a commonly used term in the title or the abstract
1,2Title and abstract 1
(b) Provide in the abstract an informative and balanced summary of what was done and what was found
2
IntroductionBackground/rationale 2 Explain the scientific background and rationale for the investigation being
reported 5
Objectives 3 State specific objectives, including any prespecified hypotheses 5,6
MethodsStudy design 4 Present key elements of study design early in the paper 6Setting 5 Describe the setting, locations, and relevant dates, including periods of
recruitment, exposure, follow-up, and data collection 6
(a) Cohort study—Give the eligibility criteria, and the sources and methods of selection of participants. Describe methods of follow-upCase-control study—Give the eligibility criteria, and the sources and methods of case ascertainment and control selection. Give the rationale for the choice of cases and controlsCross-sectional study—Give the eligibility criteria, and the sources and methods of selection of participants
6Participants 6
(b) Cohort study—For matched studies, give matching criteria and number of exposed and unexposedCase-control study—For matched studies, give matching criteria and the number of controls per case
Variables 7 Clearly define all outcomes, exposures, predictors, potential confounders, and effect modifiers. Give diagnostic criteria, if applicable
6-10
Data sources/ measurement
8* For each variable of interest, give sources of data and details of methods of assessment (measurement). Describe comparability of assessment methods if there is more than one group
6-10
Bias 9 Describe any efforts to address potential sources of bias 6-10Study size 10 Explain how the study size was arrived at 6Quantitative variables 11 Explain how quantitative variables were handled in the analyses. If applicable,
describe which groupings were chosen and why 6-10
(a) Describe all statistical methods, including those used to control for confounding
6-10
(b) Describe any methods used to examine subgroups and interactions 6-10(c) Explain how missing data were addressed 6-10(d) Cohort study—If applicable, explain how loss to follow-up was addressedCase-control study—If applicable, explain how matching of cases and controls was addressedCross-sectional study—If applicable, describe analytical methods taking account of sampling strategy
6-10
Statistical methods 12
(e) Describe any sensitivity analyses 10Continued on next page
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Results(a) Report numbers of individuals at each stage of study—eg numbers potentially eligible, examined for eligibility, confirmed eligible, included in the study, completing follow-up, and analysed
6,
(b) Give reasons for non-participation at each stage 6
Participants 13*
(c) Consider use of a flow diagram (a) Give characteristics of study participants (eg demographic, clinical, social) and information on exposures and potential confounders
11,12
(b) Indicate number of participants with missing data for each variable of interest 11,12
Descriptive data
14*
(c) Cohort study—Summarise follow-up time (eg, average and total amount) 11.12
Cohort study—Report numbers of outcome events or summary measures over time 11,12Case-control study—Report numbers in each exposure category, or summary measures of exposure
Outcome data 15*
Cross-sectional study—Report numbers of outcome events or summary measures(a) Give unadjusted estimates and, if applicable, confounder-adjusted estimates and their precision (eg, 95% confidence interval). Make clear which confounders were adjusted for and why they were included
11,12
(b) Report category boundaries when continuous variables were categorized 11,12
Main results 16
(c) If relevant, consider translating estimates of relative risk into absolute risk for a meaningful time period
Other analyses 17 Report other analyses done—eg analyses of subgroups and interactions, and sensitivity analyses
12
DiscussionKey results 18 Summarise key results with reference to study objectives
12,13Limitations 19 Discuss limitations of the study, taking into account sources of potential bias or
imprecision. Discuss both direction and magnitude of any potential bias 15
1Interpretation 20 Give a cautious overall interpretation of results considering objectives, limitations, multiplicity of analyses, results from similar studies, and other relevant evidence
12-15
Generalisability 21 Discuss the generalisability (external validity) of the study results 12-15
Other informationFunding 22 Give the source of funding and the role of the funders for the present study and, if
applicable, for the original study on which the present article is based 16
*Give information separately for cases and controls in case-control studies and, if applicable, for exposed and unexposed groups in cohort and cross-sectional studies.
Note: An Explanation and Elaboration article discusses each checklist item and gives methodological background and published examples of transparent reporting. The STROBE checklist is best used in conjunction with this article (freely available on the Web sites of PLoS Medicine at http://www.plosmedicine.org/, Annals of Internal Medicine at http://www.annals.org/, and Epidemiology at http://www.epidem.com/). Information on the STROBE Initiative is available at www.strobe-statement.org.
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