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Mizuno etal. eLife 2024;13:RP96338. DOI: https://doi.org/10.7554/eLife.96338 1 of 23
A systematic review and meta- analysis of
eyespot anti- predatormechanisms
Ayumi Mizuno1,2,3*, Malgorzata Lagisz2, Pietro Pollo2†, Yefeng Yang2†,
Masayo Soma1, Shinichi Nakagawa2,3,4
1Department of Biology, Faculty of Science, Hokkaido University, Sapporo, Japan;
2Evolution & Ecology Research Centre, School of Biological, Earth and Environmental
Sciences, The University of New South Wales, Sydney, Australia; 3Department of
Biological Sciences, Faculty of Science, The University of Alberta, Edmonton, Canada;
4Theoretical Sciences Visiting Program, Okinawa Institute of Science and Technology
Graduate University, Onna, Japan
eLife assessment
This meta- analysis presents valuable findings that reexamine the function of butterfly eyespots in
predator avoidance and report for conspicuousness over mimicry. The analysis is robust, but the
evidence supporting the importance of conspicuousness is incomplete due to the limitations of the
literature, and this debate would benefit from additional experiments that would strengthen these
claims. This paper is of interest to evolutionary biologists and ecologists working on the evolution of
morphology and predator- prey interactions.
Abstract Eyespot patterns have evolved in many prey species. These patterns were traditionally
explained by the eye mimicry hypothesis, which proposes that eyespots resembling vertebrate eyes
function as predator avoidance. However, it is possible that eyespots do not mimic eyes: according
to the conspicuousness hypothesis, eyespots are just one form of vivid signals where only conspic-
uousness matters. They might work simply through neophobia or unfamiliarity, without necessarily
implying aposematism or the unprofitability to potential predators. To test these hypotheses and
explore factors influencing predators’ responses, we conducted a meta- analysis with 33 empirical
papers that focused on bird responses to both real lepidopterans and artificial targets with conspic-
uous patterns (i.e. eyespots and non- eyespots). Supporting the latter hypothesis, the results showed
no clear difference in predator avoidance efficacy between eyespots and non- eyespots. When
comparing geometric pattern characteristics, bigger pattern sizes and smaller numbers of patterns
were more effective in preventing avian predation. This finding indicates that single concentric
patterns have stronger deterring effects than paired ones. Taken together, our study supports the
conspicuousness hypothesis more than the eye mimicry hypothesis. Due to the number and species
coverage of published studies so far, the generalisability of our conclusion may be limited. The find-
ings highlight that pattern conspicuousness is key to eliciting avian avoidance responses, shedding a
different light on this classic example of signal evolution.
Introduction
Naturalists have long pondered the evolution and function of the many signals and cues animals use
to communicate (Endler, 1992; Endler, 1993; Andersson, 1994; Johnstone, 1996; Martin Schaefer
et al., 2004; Johansson and Jones, 2007; Hill, 2009; Jones and Ratterman, 2009; Rose etal.,
2022). Visual signals, such as vibrant colours and contrasting patterns, have attracted more interest
RESEARCH ARTICLE
*For correspondence:
ayumi.mizuno5@gmail.com
†These authors contributed
equally to this work
Competing interest: The authors
declare that no competing
interests exist.
Funding: See page 17
Preprint posted
22 January 2024
Sent for Review
12 February 2024
Reviewed preprint posted
30 July 2024
Reviewed preprint revised
09 September 2024
Version of Record published
12 December 2024
Reviewing Editor: George
H Perry, Pennsylvania State
University, United States
Copyright Mizuno etal. This
article is distributed under the
terms of the Creative Commons
Attribution License, which
permits unrestricted use and
redistribution provided that the
original author and source are
credited.
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from researchers than other signals, likely because our species is visually oriented (Endler, 1992;
Kelber et al., 2003; Endler et al., 2005). Eyespot patterns, characterised by concentric rings of
different colours with a light outer ring and a dark centre (Stevens, 2005), are well- known patterns
believed to reduce predation. Although eyespots have been researched for a long time (Stevens,
2005; Kodandaramaiah, 2011; Stevens and Ruxton, 2014; Drinkwater etal., 2022), researchers
continue to debate why eyespots might deter predation.
Three hypotheses have been proposed to explain why eyespot patterns can contribute to prey
survival (reviewed in Stevens, 2005; Kodandaramaiah, 2011; Stevens and Ruxton, 2014; Figure1).
First, the eye mimicry hypothesis suggests that eyespots play a role in deterring predators from
attacking prey and reducing predation risks by mimicking the eyes of vertebrates (Blest, 1957a; Vallin
etal., 2005; Kjernsmo and Merilaita, 2017). This hypothesis predicts that if the pattern has specific
Figure 1. A visual summary of three hypotheses that explain the predation avoidance function of eyespot patterns and the predictions that can
be derived from these two hypotheses. The resemblance of eyespots to actual eyes is discussed through the predator mimicry hypothesis and the
conspicuous signal hypothesis. The table shows the predictions derived from these two hypotheses. The references of the examples illustrated in the
gure: cuckoos and hawks (Davies and Welbergen, 2008; Ma etal., 2018); moths and spiders (Rota and Wagner, 2006); poison frogs (Saporito
etal., 2007); ladybugs (María Arenas etal., 2015); plovers (de Framond etal., 2022); lizards (Bateman and Fleming, 2009).
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characteristics (e.g. eye- like shape) and is presented as a pair, predation avoidance will increase,
assuming eyespots imitate potential predators. Second, the conspicuousness hypothesis posits that
eyespots are simply conspicuous patterns that prevent attacks due to negative predator responses
caused by sensory bias, neophobia, or sensory overload (Stevens, 2005; Stevens and Ruxton, 2014).
The hypothesis states that the eye- like shape and patterns arranged in pairs do not necessarily deter
predators. Rather, it is their conspicuous appearance that makes them effective predator deterrents,
and any resemblance to eyes is coincidental. Eyespots can act as an aposematic signal for potential
predators. For example, if the size of the pattern (one of the measures of conspicuousness) increases,
the avoidance effect will also increase. Third, the deflection hypothesis suggests that predator attacks
should be directed toward eyespots to avoid damage to vital body parts (Hill and Vaca, 2004;
Olofsson etal., 2010; Kodandaramaiah etal., 2013; Olofsson etal., 2013a; Merilaita etal., 2017).
The eye mimicry and conspicuousness hypotheses are usually applied to explain large eyespots, while
the deflection hypothesis is used to interpret the function of small ones (Stevens, 2005; Kodandara-
maiah, 2011; Stevens and Ruxton, 2014). The first two of these hypotheses focus on how eyespots
prevent predators from attacking, specifically whether it is because they resemble eyes or are conspic-
uous. The third hypothesis focuses on whether eyespots divert a predator’s attack away from vital
body parts by drawing the predator’s attention to them. Thus, in this third hypothesis, whether the
eyespots resemble eyes or are conspicuous is not the central issue (Stevens, 2005; Kodandaramaiah,
2011; Stevens and Ruxton, 2014). Although there seems to be little disagreement in the deflection
hypothesis (Lyytinen etal., 2004; Pinheiro etal., 2014; Ho etal., 2016, but see also Lyytinen etal.,
2003), why large eyespots can intimidate avian predators has been controversial (Stevens, 2005;
Stevens and Ruxton, 2014). This is because while the eye mimicry and conspicuousness hypoth-
eses are not mutually exclusive, the key mechanism that explains why predators react negatively to
eyespots is clearly different.
Lepidopterans, such as butterflies and moths, have been the leading models for testing the eye
mimicry and conspicuousness hypotheses. A typical empirical study has adult individuals, caterpillars,
or their models as prey, with birds as predators (reviewed in Stevens, 2005; Stevens and Ruxton,
2014; Kodandaramaiah, 2011). According to the eye mimicry hypothesis, avian predators perceive
the eyespots as the eyes of a potential enemy. For example, great tits (Parus major) showed more
aversive responses to animated butterflies with a pair of large eyespots than those without, and such
eyespots were more effective than modified, less mimetic, but equally contrasting patterns (De Bona
etal., 2015). Although several studies have supported the eye mimicry hypothesis (e.g. Blest, 1957a;
Merilaita etal., 2011; De Bona etal., 2015), many conspicuous patterns other than eyespots, such
as dots and stripes, likely deter attacks from predators as well (Stevens etal., 2008a; Stevens etal.,
2009a; Dell’aglio etal., 2016; Ximenes and Gawryszewski, 2020). Some field experiments with
artificial prey have supported the conspicuousness hypothesis, demonstrating survival rates for both
conspicuous (eyespots and non- eyespots) pattern prey stimuli were higher than control prey stimuli
(Stevens etal., 2007b; Stevens etal., 2008a; Stevens etal., 2009a). Such discrepancies might have
arisen from differences in experimental design between studies, such as the size, number, and shape
of the presented pattern stimuli or the bird species used as subjects in the experiments (Stevens,
2005; Stevens, 2007a). However, there has been no systematic attempt to synthesise and compare
earlier studies quantitatively.
Here, we conduct a systematic review with meta- analysis to synthesise empirical evidence on the
intimidating effects of eyespots and the factors that contribute to predator avoidance responses
towards them. To examine the two hypotheses above, we ask three interrelated questions. First, we
examine whether conspicuous patterns, namely eyespots and non- eyespot patterns (i.e. conspicuous
patterns other than eyespots), influence bird responses or prey survival in a manner that increases the
success of predator avoidance. Second, we test whether pattern resemblance to eyes (eye- like shape)
is the key to predator avoidance (which differentiates the eye mimicry hypothesis from the conspicu-
ousness hypothesis). For the first and second questions, we use (phylogenetic) multilevel meta- analytic
models. Third, we examine what factors promote bird response and increase prey survival by testing
eight moderators (treatment stimulus pattern types, namely eyespots vs. non- eyespots, pattern area,
the number of pattern shapes, prey material type, maximum pattern diameter/length, total pattern
area, total area of prey surface, and prey shape type) (Figure2bc). For the third question, we apply
meta- regression models to evaluate how these moderators influence predator avoidance. We assess
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?
Figure 2. Overview of the dataset. (a)Preferred Reporting Items for Systematic Reviews and Meta- Analyses
(PRISMA)- like owchart of the systematic literature search for the meta- analysis. (b) and (c)Details of the main
moderators examined in the meta- analysis. (d)The phylogenetic tree of bird species included in the meta- analysis,
together with the sample sizes and number of effect sizes per species.
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publication bias to check the robustness of our findings. Throughout our review and analysis process,
we adhere to PRISMA (Preferred Reporting Items for Systematic Reviews and Meta- Analyses; Moher
et al., 2009) and PRISMA- EcoEvo (Preferred Reporting Items for Systematic reviews and Meta-
analyses in Ecology and Evolutionary biology; O’Dea etal., 2021) guidelines and report this study
(Figure2a; Supplementary file 1; for detailed methods, see Materials and methods).
Results
Screening outcomes and dataset characteristics
We obtained 270 effect sizes from 33 studies (164 experiments) for our analysis (Blest, 1957a; Jones,
1980; Inglis et al., 1983; Wourms and Wasserman, 1985; Lyytinen etal., 2003; Forsman and
Herrström, 2004; Lyytinen etal., 2004; Vallin etal., 2005; Stevens etal., 2007b; Stevens etal.,
2008a; Stevens etal., 2008b; Stevens et al., 2009a; Stevens etal., 2009b; Brilot et al., 2009;
Kodandaramaiah etal., 2009; Vallin etal., 2010; Merilaita etal., 2011; Vallin etal., 2011; Blut
etal., 2012; Hossie and Sherratt, 2012; Wert, 2012; Hossie and Sherratt, 2013; Olofsson etal.,
2013a; Olofsson etal., 2013b; Stevens etal., 2013; Skelhorn et al., 2014; Hossie etal., 2015;
Mukherjee and Kodandaramaiah, 2015; Olofsson etal., 2015; Ho etal., 2016; Skelhorn et al.,
2016; Postema, 2022). The screening process and reasons for exclusion at the full- text screening
stage are summarised in the PRISMA- like flowchart (Figure2a), with additional details available in
Supplementary file 2, which comprises a list of included/excluded studies. Of the dataset, 68.9%
of effect sizes came from eyespot presentation experiments (Figure2b). The remaining 31.1% of
effect sizes came from non- eyespot pattern presentation experiments (Figure2b). The latter cate-
gory encompassed various shapes, including circles (71.4%), rectangles (16.7%), diamonds (6.0%),
complex patterns (combinations of circles and diamonds; 4.8%), and stripes (1.1%); 93.7% of the
control stimuli used in these experiments involved the removal of the pattern used in the treatment
stimuli; the remaining stimuli were camouflage patterns (6.3%). Prey shape type used for stimulus
presentation varied from real or imitation of a particular butterfly (24.4%) to simply a piece of paper
(21.5%) (Figure2b). The number of pattern shapes varied between studies from one to 11, but in
artificial
real
non-eyespots
eyespots
overall
effect
0.00 2.50
k = 270 (33)
k = 186 (26)
k = 84 (11)
k = 66 (16)
k = 204 (17)
precision (1/se) 10 20 30
effect sizes (log response ratio: lnRR)
ns
ns
(a)
(b)
(c)
Figure 3. Mean effect sizes of (a)overall for conspicuous patterns (eyespots and non- eyespots), (b)effects split by experiments with eyespot versus
non- eyespot patterns, and (c)two prey types used in the experiments. Thick horizontal lines represent 95% condence intervals, and thin horizontal lines
represent 95% prediction intervals. The points in the centre of each thick line indicate the average effect size. k is the number of effect sizes used to
estimate the statistics, followed by the number of studies in the brackets.
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most experiments, they were two (i.e. a pair of shapes; Figure2c). Additionally, we found that the size
of these patterns, both area and maximum diameter/length, exhibited considerable variation across
studies (Figure2c). The total area of the patterns and stimulus also varied widely (Figure 2c). The
studies reported responses to conspicuous pattern stimuli by seven bird species (Figure2d). Chickens
(Gallus gallus) and common starlings (Sturnus vulgaris) were the most studied birds in our dataset.
Apart from chickens (eight studies) and Eurasian blue tits (Cyanistes caeruleus; five studies), effect
sizes were available from just one or two studies per species. Six of the seven species were omnivores,
and one (yellow bunding; Emberiza sulphurata) was a granivore (Tobias etal., 2022).
Does the presence of conspicuous patterns affect predator avoidance?
The overall mean effect size, calculated as the natural logarithm of the response ratio (lnRR) in this
study, was statistically significant (for details on effect size calculation, see Materials and methods).
This showed a 21.86% (the percentage value is the back- transformed values of lnRR) increase in the
probability of predator avoidance, such as higher prey survival rates or eliciting fewer attacks from
birds (estimate=0.20, 95%CI = [0.08, 0.31], t[df = 268] = 3.40, p = 0.0008), in prey with conspicuous
patterns than in prey without such patterns (Figure3a). Total heterogeneity across effect sizes was
high (I2=96.50%); more specifically, observation ID (representing the within- study effect) accounted
for the most heterogeneity, 79.88%, with study ID (representing between- study effect) accounting for
the remaining 16.61%.
Is there a difference in predator avoidance between eyespots and non-
eyespot patterns?
There was no statistically significant difference between the effects of eyespots and non- eyespot
patterns (F[df1 = 1, df2 = 268] = 0.33, p = 0.57, R2 = 0.27%; Figure3b). On average, eyespot patterns resulted
in 24.37% (estimate = 0.22, 95%CI = [0.08, 0.35], t[df = 268] = 3.17, p = 0.002) and non- eyespot patterns
in 17.11% (estimate = 0.16, 95%CI = [–0.02, 0.34], t[df = 268] = 1.71, p = 0.09) increases in predator
avoidance compared with control stimuli, although this trend was not statistically significant for non-
eyespots (Figure3b).
What factors promote predator avoidance?
Our uni- moderator meta- regression model with pattern area (individual shape area) showed that larger
patterns were associated with an increase in predator avoidance (estimate = 0.11, 95%CI = [0.03,
0.19], t[df = 268] = 2.71, p = 0.007, R2 = 8.56%; Figure4a). The total pattern area also promoted predator
avoidance (estimate = 0.09, 95%CI = [0.004, 0.17], t[df = 268] = 2.07, p = 0.04, R2 = 5.18%; Figure5a).
Similarly, the maximum diameter/length of the pattern positively influenced predator avoidance (esti-
mate = 0.19, 95%CI = [0.04, 0.35], t[df = 268] = 2.46, p = 0.01, R2 = 6.62%; Figure5b). In contrast, an
increased number of pattern shapes significantly reduced the effect of predator avoidance (estimate
= –0.06, 95%CI = [-0.11, –0.008], t[df = 268] = –2.29, p = 0.02, R2 = 2.46%; Figure4b). We found no
significant effects of total prey surface area on predator avoidance (estimate = –0.03, 95%CI = [–0.15,
0.09], t[df = 268] = –0.48, p = 0.63, R2 = 0.42%; Figure5c). Predator avoidance was not statistically signifi-
cantly affected by differences in whether the presented prey looked like a real lepidopteran species
(F[df1 = 1, df2 = 268] = 0.12, p = 0.72, R2 = 0.13%). Both types of prey material (real/imitation and abstract
butterfly) had similar positive trends (Figure3c), with the former increasing predator avoidance by
25.55% (estimate = 0.23, 95%CI = [0.03, 0.43], t[df = 268] = 2.24, p = 0.03) and the latter by 20.07%
(estimate = 0.18, 95%CI =[0.04, 0.33], t[df = 268] = 2.44, p = 0.02). Furthermore, when also considering
prey type (Figure6), abstract and real butterflies significantly exhibited increased predator avoidance
by 37.98% (estimate = 0.32, 95%CI = [0.11, 0.53], t[df = 268] = 3.04, p = 0.003) and by 25.40% (estimate
= 0.23, 95%CI = [0.03, 0.42], t[df = 268] = 2.25, p = 0.03), respectively, but artificial abstract caterpillars
(estimate = 0.07, 95%CI = [–0.18, 0.31], t[df = 266] = 0.53, p = 0.60) and artificial abstract prey (estimate
= 0.01, 95%CI = [–0.35, 0.37], t[df = 266] = 0.06, p = 0.95) did not, respectively. When comparing each
prey type (e.g. abstract butterfly vs. real butterfly), none of the differences was statistically significant
(Figure6).
The multi- moderator (full) regression model showed that only pattern area positively affected pred-
ator avoidance (estimate = 0.10, 95%CI = [0.009, 0.18], t[df = 266] = 2.16, p = 0.03; Supplementary file
3). Contrary to the uni- moderator regression model, the number of patterns showed no significant
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effects on predator avoidance, although the consistent trend remained (estimate = –0.05, 95%CI =
[–0.11, 0.004], t[df = 266] = –1.84, p = 0.07; Supplementary file 3). The full model accounted for 8.33%
of the variation in the dataset. The complete output of the multi- moderator model is displayed in
Supplementary file 3.
Publication bias
The funnel plot showed no visual sign of funnel asymmetry (Figure7a). The meta- regression anal-
ysis, which included the square root of the inverse of the effective sample size, further supported
this observation by showing that the effective sample size did not significantly predict the effect size
values (estimate = –0.09, 95%CI = [–0.83, 0.65], t[df = 266] = –0.24, p = 0.81; Figure7b). There was
−2.00−1.00 0.00 1.00 2.00 3.00 4.00
1.50
(4.48 mm2)
3.00 4.50 6.00
(403.48 mm2)
log−transformed area (mm2)
(a)
246810
number of patterns
precision (1/se) 10 20 30
(b)
k = 270
k = 270
precision (1/se) 10 20 30
−2.00−1.00 0.00 1.00 2.003.004.00
effect sizes (lnRR)
effect sizes (lnRR)
Figure 4. The relationships between (a)prey conspicuous pattern area (log- transformed) and effect sizes and (b)number of prey conspicuous patterns
and effect sizes. Circle sizes are scaled according to precision, k represents the number of effect sizes. Each tted regression line is shown as a coloured
straight line, and 95% condence and prediction intervals are shown as dashed and dotted coloured lines, respectively.
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no detectable trend suggesting that more recent publications consistently showed lower or higher
effect size values, which would have indicated the presence of time- lag publication bias (estimate =
−0.0008; 95%CI = [−0.01, 0.01], t[df = 266] = –0.12, p = 0.90; Figure7c). We obtained the same trends
from multi- moderator meta- regressions (Figure8).
Discussion
Eyespots and non- eyespot patterns did not differ significantly in the magnitude of deterring effects
(Figure 3b). Avian predators showed similar avoidance responses to the conspicuous patterns
compared to control ones (Figure3a). Specifically, larger pattern sizes played a crucial role in eliciting
negative responses from birds (Figure4a). Furthermore, negative responses from birds showed the
tendency to decline with increasing pattern number: single patterns were likely more intimidating
2.003.00 4.005.006.0
07
.00
log−transformed total pattern area
effect sizes (lnRR)
precision (1/se) 10 20 30
(a)
1.00 2.00 3.00
log−transformed diameter
precision (1/se) 10 20 30
(b)
−2.000.002.004.00
5.00 6.007.00 8.009.00 10.00
log−transformed total prey surface area
precision (1/se) 10 20 30
(c)
k = 270
k = 270
k = 270
−2.000.002.004.00−2.00 0.00 2.00 4.00
effect sizes (lnRR)effect sizes (lnRR)
Figure 5. The relationships between (a)total pattern area, (b)pattern maximum diameter/length, and (c)total prey surface area and effect sizes. k shows
the number of effect sizes. Each tted regression line is shown as a solid straight line, and 95% condence and prediction intervals are shown as dashed
and dotted lines, respectively.
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than a group of patterns (Figure4b). Taken together, our results support the conspicuousness hypoth-
esis rather than the eye mimicry hypothesis.
Eye mimicry or conspicuousness hypothesis?
Overall, our meta- analysis showed that conspicuous patterns could increase predator avoidance
by over 20%. Specifically, our results indicate that conspicuousness per se can be advantageous in
avoiding bird predation (Figures3ab and 4). The evidence favouring the conspicuousness hypothesis
comes mainly from a series of field experiments by Stevens and his colleagues (Stevens etal., 2007b;
Stevens etal., 2008a; Stevens etal., 2009a). They showed that both eyespots and non- eyespots
improved the prey survival similarly compared to non- conspicuous patterns (Stevens etal., 2007b;
Stevens etal., 2008a; Stevens etal., 2009a). In addition, their research showed prey with more
conspicuous patterns (i.e. large- size patterns) tended to survive more than others (Stevens et al.,
2007b; Stevens etal., 2008a; Stevens etal., 2009a), and eye resemblance (e.g. number or pattern
shapes) did not significantly affect the prey’s survival (Stevens etal., 2007b; Stevens etal., 2008a;
Stevens etal., 2009a). Given that these pattern stimuli used in the experiments are rarely or never
found in natural environments (Stevens etal., 2007b), the most parsimonious explanation for these
results is neophobia or dietary conservatism in birds (Ord etal., 2021; Marples etal., 1998; Marples
and Kelly, 1999). Both phenomena appear to diminish with habituation and/or learning. A few studies
investigated such factors for intimidating effects, and they showed that repeated encounters made
birds more habituated to eyespot patterns (Blest, 1957a; Inglis etal., 1983; Skelhorn etal., 2014).
We need more systematic tests of bird habituation to vividly- or aposematic- coloured patterns to
better understand the evolution and function of such patterns in Lepidoptera.
While our meta- analytic results favour the conspicuousness hypothesis, several empirical studies
support the eye mimicry hypothesis. For example, De Bona etal., 2015 found that a pair of eyespots
abstract
butterfly
abstract
caterpillar
abstract
prey
real
butterfly
0.00
2.50
precision (1/se) 10 20 30
k = 66 (16)
k = 68 (3)
k = 68 (6)
k = 78 (8)
effect sizes (log response ratio: lnRR)
Figure 6. Mean effect sizes of total prey shape types. Thick horizontal lines represent 95% condence intervals, and thin horizontal lines represent
prediction intervals. The points in the centre of each thick line indicate the average effect size. k shows the number of effect sizes.
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Figure 7. Funnel plot and relationships between effect Sizes, effective sample size, and publication year. (a) Funnel
plot using effect size and its inverse standard error. The relationship between effect sizes and (b) the square root
of the inverse of effective sample size and (c) publication year. In (b) and (c), circle sizes are scaled accordingly to
precision, and k represents the number of effect sizes. Each tted regression line is shown as a straight line, and
95% condence and prediction intervals are shown as dashed and dotted lines, respectively.
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of Caligo martia was as effective as true owl eyes and more efficient in eliciting predator avoidance
responses than less mimetic but equally contrasting circles. Blut and Lunau, 2015 created artificial
eye- spotted prey with different similarities to the vertebrate eyes and checked their survival rates in a
field experiment. They revealed that the prey with the most mimetic pattern had the highest survival
rate (Blut and Lunau, 2015). Although studies on Lepidoptera larvae are relatively limited, caterpillar
eyespots are considered part of snake mimicry (Stevens and Ruxton, 2014). Some research exam-
ined the benefit of eyespots by presenting artificial caterpillars (marked with eyespots and control)
made from dyed pastry to wild birds and showed that eyespots improved survival (Hossie and Sher-
ratt, 2012; Hossie and Sherratt, 2013; Skelhorn etal., 2014). Despite these convincing pieces of
empirical evidence, our meta- analytic results showed that eye resemblance did not improve predator
−2.000.00 2.00 4.00
0.20 0.40 0.60
square root of inverse of effective sample size
precision (1/se) 10 20 30
(a)
−2.000.00 2.00 4.00
1960 1980 2000 2020
year of publication
precision (1/se) 10 20 30
(b)
effect sizes (lnRR)
k = 270
k = 270
effect sizes (lnRR)
Figure 8. The relationship between (a) effect sizes and the square root of the inverse of effective sample size and (b) relationship between effect sizes
and publication year. Both plots were based on the multi- moderator model. k shows the number of effect sizes. Each tted regression line is shown as a
solid straight line, and 95% condence intervals and prediction intervals are shown as dashed and dotted lines, respectively.
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avoidance. If the eye mimic hypothesis was true, we would have seen a clear difference between
studies investigating eyespots and non- eyespots.
However, we observed little heterogeneity among studies, despite finding high heterogeneity
within individual studies. This finding implies that if each study followed similar experimental proce-
dures within studies, our main result on predator avoidance would be more generalisable. The high
within- study heterogeneity can be caused by varying stimulus characteristics contributing to the effect
size variations, even in the same studies. Bird phylogenetic relatedness explained little heterogeneity
in our predator dataset, but this may have occurred because a limited number of subject bird species
(i.e. chickens, common starlings, Eurasian blue tits) dominated our dataset (Figure 2d). While we
cannot exclude the possibility of species differences in birds’ responses to the conspicuous patterns,
our analysis indicated that bird species identity did not explain the observed variation in predator
avoidance.
We also note that conspicuous patterns can also be important for conspecific communication in
butterflies, not just for avoiding predation (Stevens, 2005; Crees etal., 2021). For example, eyespots
on Bicyclus anynana are known to function as sexual signals. For example, males choose females
depending on eyespot size and reflectance (Robertson and Monteiro, 2005). Regarding the non-
eyespot patterns, males of Heliconius cydno and H. pachinus can recognise conspecific females by
the bright colour of wing patches (Kronforst etal., 2006; Finkbeiner etal., 2014). Conspicuous
patterns can also act as social signals in other taxa (e.g. birds: Mason and Bowie, 2020), but this
function remains unclear in butterflies. Therefore, the diversity of patterns on wings could be shaped
by intra- specific and inter- specific communication. We should simultaneously consider the influence of
anti- predator and sexual/social signalling functions on the evolution of butterfly conspicuous patterns
(Robertson and Monteiro, 2005; Ng etal., 2017; Huq etal., 2019).
What factors explain the observed heterogeneity?
The indicators of pattern size, including each pattern area (Figure4a), total pattern area (Figure5a),
and maximum diameter/length (Figure 5b), were the most important moderators of effect sizes,
overall indicating that large patterns could promote predator avoidance. Notably, these size metrics
were correlated, so they are not independent of each other. Several studies suggested that the
pattern size difference is related to the difference in prey survival (Stevens etal., 2008a; Kodan-
daramaiah etal., 2013; Ho etal., 2016). For example, eyespots larger than 6.0mm may have a
strong deterrent effect with increasing size (Ho etal., 2016), but such patterns may increase the
visibility of lepidopterans, and their presence may increase predation rates as well (Lindström etal.,
2001). Indeed, small conspicuous patterns tend to attract predators' attention, as explained by the
deflection hypothesis (Stevens, 2005; Humphreys and Ruxton, 2018). The effect may contribute
to the observed negative overall effect sizes (Figures3 and 4). Considering studies on B. anynana
with eyespots with a deflecting effect (maximum diameter is about 5.0mm; Supplementary file 5),
a size of at least 6.0mm is required to avoid predator approach. However, it is uncertain whether the
effect would linearly increase with size or whether an optimal size exists. Although eyespot sizes on
actual Lepidoptera may be restricted by their body or wing size (e.g. Hossie etal., 2015, but see also
Kodandaramaiah etal., 2013), it would be interesting to find a maximum threshold for patterns that
promote predator avoidance responses in birds.
Among other moderators tested (prey material type, total pattern area, and prey shape type),
the only moderator that seemed to explain heterogeneity was the number of patterns (Figure4b;
yet it is likely inconclusive; see Supplementary file 3). Previous studies predominantly employed
a single pattern or a pair of patterns, leading to limited variations. Nonetheless, our findings indi-
cate that a single eyespot is equally or more effective than a pair of eyespots. Consequently, the
resemblance to a pair of eyes, a crucial aspect of the eye mimicry hypothesis, may be optional for
effective predator avoidance. Indeed, we should note that the presence of both eyes is unnecessary
for birds to recognise their predators because birds may often see only one eye of their predators.
To disentangle the two hypotheses, we recommend conducting the following experiments with two
key features (Stevens, 2007a; Stevens etal., 2008a; Stevens etal., 2009b): a set of stimuli that (1)
have the same size (area or diameter/maximum length of each pattern or total pattern area) but with
different numbers of patterns ranging from a few usually found in Lepidoptera to numerous patterns
unlike those seen in them, and (2) are presented with the same number of patterns and the same size
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but different pattern shapes. Results from these experiments could deepen our current knowledge,
allowing us to inch toward a more definitive answer.
Knowledge gaps and future opportunities
Along with other conspicuous patterns, eyespots are believed to deter bird predation, and our meta-
analysis supports this function. However, five major gaps remain in the current literature and our
knowledge. First, birds and humans likely perceive eye- like shapes differently based on the interspe-
cific diversity of bird vision (Martin, 2017). For example, most bird species can detect ultraviolet light,
which is invisible to humans, and the ultraviolet reflection of the butterflies' eyespots may contribute
to predator avoidance (e.g. Olofsson etal., 2010, Olofsson etal., 2013a). In addition, researchers
can quantify and objectively evaluate conspicuousness, such as size and number, but the assessment
of 'eye mimicry' remains subjective. Thus, it could be premature to conclude that eyespots on Lepi-
doptera resemble vertebrate eyes universally.
Second, some lepidopterans present conspicuous patterns to potential predators in combina-
tion with other elements, such as sounds and movements (Blest, 1957a; Blest, 1957b; Bura etal.,
2016; Vallin etal., 2005; Drinkwater etal., 2022), presumably to emphasise the conspicuousness of
the patterns. Most of the current literature does not take these effects into account in experiments,
although some studies argue in favour or against their importance (e.g. Blest, 1957a; Vallin etal.,
2005). We should also consider how factors other than those constituting the pattern (e.g. colour,
number, and size) are involved in the predator avoidance function of eyespots. The location of the
butterfly’s eyespot patterns varies from species to species as well; eyespots exist on the wings' ventral,
dorsal, or both sides. Not only the dorsal eyespot patterns, which were used in most studies, but also
the ventral eyespot patterns should be explored. In addition, we need to avoid presenting patterns
unnaturally when using real butterflies in experiments. For example, many owl butterflies (family
Caligo) have a pair of eyespot patterns on the ventral side. Their eyespots are usually visible to birds
when the wings are closed and would not present side by side as in the eyes of the owl’s frontal face.
Third, recent studies have shown that birds are sensitive to the gaze of other individuals and may
respond more aversively when their gazes are directed at them (e.g. Carter etal., 2008; Clucas etal.,
2013; Davidson etal., 2015). Skelhorn and Rowland, 2022 showed that the anti- predation effect
may be further enhanced if the inner circle of the eyespot is in a more gazing- like position for subject
birds. However, further research is needed to investigate the importance of the position of the inner
circle.
Fourth, as mentioned above, studies focusing on caterpillar eyespots are much more scarce
compared to butterflies; Hossie and Sherratt, 2014 have shown similarities between caterpillars and
snakes, but the response of birds to actual caterpillars has not been experimentally tested. Conversely,
in butterflies, similarities between the eyespot patterns on wings and the eyes of birds of prey have
not been investigated.
Finally, birds are generally considered as potential predators of butterflies and caterpillars.
Although other taxa species, such as invertebrates (Sang and Teder, 2011; Prudic etal., 2015; Chan
etal., 2021), lizards (Lyytinen etal., 2003; Vlieger and Brakefield, 2007; Halali etal., 2019), and
rats (Wiklund etal., 2008; Olofsson etal., 2011; Olofsson et al., 2012; Postema, 2022), are also
known to prey on lepidopterans, there are much fewer studies using non- avian species as preda-
tors. The effectiveness of eye mimicry versus being conspicuous may vary depending on the pred-
ator, and either one may be more effective depending on specific predator species. Therefore, we
should expand the range of taxa used for experiments to get a better and more generalisable under-
standing of the eyespots’ function and evolution in butterflies and caterpillars. Additionally, much of
the research has been conducted in Europe and North America. Of the studies we included, only two
were from other regions (India Mukherjee and Kodandaramaiah, 2015 and Singapore Ho etal.,
2016). The empirical results may differ in areas with many species of lepidopterans with eyespot
patterns (e.g. Ord etal., 2021).
Knowing the effects of conspicuous patterns may contribute to creating a world where birds and
humans can live more harmoniously. Both eyespots and non- eyespot patterns have already been used
to control birds, particularly in agriculture, although their effectiveness has been questioned (e.g.
Avery etal., 1988; Nakamura etal., 1995). Such uncertainty may reflect our limited understanding
of why birds avoid eyespots and non- eyespots. Nevertheless, visual stimuli are less likely to harm birds
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or affect the natural environment than others (e.g. nest/egg destructions or toxic chemicals; reviewed
in Linz et al., 2015). Therefore, when proven effective, they could be used for better pest control,
population management, and conservation (McLennan etal., 1995).
Conclusion
We have shed light on a traditional but controversial research topic that has fascinated behavioural
ecologists for decades. Our findings provide a better understanding of the evolution of signal designs,
but also show that more work is needed to understand the function of the eyespot patterns in Lepi-
doptera, such as whether eyespot patterns evolved due to mimicry or conspicuousness.
Materials and methods
We preregistered our methods and planned analyses before data extraction and analysis in Open
Science Framework (https://osf.io/ymwvb; Mizuno etal., 2023).
Search protocols
We used the PICO (Population, Intervention, Comparator, Outcome; Table1) framework (Foo etal.,
2021) to specify the scope of our research questions and to inform our literature searching and
screening. We conducted a comprehensive literature search across multiple databases, including
Scopus, ISI Web of Science, Google Scholar (for non- English studies), and Bielefeld Academic Search
Engine (for unpublished theses; i.e. grey literature). We designed the search strings (see Supplemen-
tary file 4) to identify studies that used experimental methods to examine the effects of eyespot
patterns on birds' predation behaviours. We did not set any temporal restrictions on the database
searches. Additionally, we conducted backward and forward reference searches within the Scopus
database using four key publications (Stevens, 2005; Kodandaramaiah, 2011; Stevens and Ruxton,
2014; Drinkwater et al., 2022). The strings were translated for searches in non- English languages,
and search results were assessed by reviewers with expertise in the respective languages: AM for
Japanese, ML for Polish and Russian, PP for Portuguese and Spanish, and YY for Simplified and Tradi-
tional Chinese. We limited Google Scholar searches to the top 100 results in each language, sorted
by relevance. In cases of disagreement between the reviewers, discrepancies were discussed and
resolved to reach a consensus. The screening process and results are shown in the PRISMA- like flow-
chart (Figure2a).
Eligibility criteria
We set specific criteria for including studies in our meta- analysis (according to our pre- registered
protocol). Initial screening, including titles, abstracts, and keyword assessment for English- language
bibliographic records, was conducted by AM and ML using Rayyan (https://www.rayyan.ai; Ouzzani
etal., 2016) following predefined inclusion criteria. Subsequently, AM and PP independently screened
the full texts of studies that passed the initial screening. To be eligible, a study had to conduct exper-
iments and provide data on bird behavioural responses or prey survival/attacked rates. We excluded
studies solely involving non- avian predators, such as fish, insects, mammals, or other species.
However, studies that included a mix of species from different taxonomic groups were allowed if the
primary focus was on avian predation. In our analysis, we only considered research that presented
both conspicuous and control (non- conspicuous) patterns as stimuli. We omitted studies using actual
Table 1. Descriptions of the population, intervention, comparator, and outcome (PICO) were used to
define the scope of this study.
PICO Description
Population Birds as predators and butteries, moths, caterpillars, and their models as prey
Intervention Presenting eyespot or conspicuous pattern stimulus to birds
Comparator Presenting stimulus that is neither eyespot nor conspicuous patterns
Outcome
Avian behavioural responses to eyespot or conspicuous pattern stimuli
The probability of prey surviving or being attacked (for the stimuli)
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predator or human eyes as stimuli since we focused on understanding how eyespot patterns in butter-
flies and caterpillars, which are unlikely to resemble specific bird or vertebrate species eyes, affect
predation avoidance (Janzen etal., 2010). We also excluded studies that used bright and contrasting
patterns as control stimuli because such stimuli would prevent comparison with eyespots or non-
eyespot patterns. Furthermore, we focused only on studies that used real or artificial butterflies,
moths, caterpillars, or a piece of paper as prey or presented stimuli. We also did not consider research
that only investigated avian physiological responses to conspicuous patterns. In addition, we did not
include studies that only assessed whether prey with eyespots or conspicuous patterns were less likely
to be attacked by birds, based on wing or body damage alone, without including control stimuli. This
is because it was not possible to quantitatively assess the effect of eyespots or non- eyespot patterns
on predation avoidance without control stimuli.
Data collection
We extracted four types of information from each study. First, we collected citation information, such
as title, author name, and publication year. Second, we gathered the details of the presented stimuli
used in each experiment within studies: type of control pattern (plain neutral- coloured or camou-
flaged), type of treatment pattern (eyespots or non- eyespot patterns), pattern area (mm2: area per
shape comprising the pattern), total pattern area (mm2: when multiple patterns exist on the presented
stimulus, it denotes the total area of all patterns; for stimuli with single eyespot or distinct pattern,
the value equals the pattern area), linear size of the pattern (mm: e.g. maximum diameter or length
of pattern), number of shapes in pattern, total area of prey surface (mm2: e.g. butterfly wings and
caterpillar bodies), prey material type (i.e. whether a real butterfly or a complete imitation of a partic-
ular butterfly was used as prey), and prey shape type (a further subdivision of the former). For non-
eyespot patterns, we also noted pattern shapes (e.g. circles, stripes, and triangles). In each study,
bird responses to control and treatment pattern stimuli and prey survival/attacked rates when these
patterns were present were reported. Bird responses contained a variety of measures, including the
number of attacks and escape behaviours, latency to attack, latency to approach, and the proportion
of birds attacking the presented stimuli. Henceforth, we refer to these measures and responses as
‘predator avoidance.’ Third, we obtained data for calculating effect sizes (e.g. mean, standard devi-
ation or standard error, and sample size of control and treatment group) from plots using WebPlot-
Digitizer 4.6.0 (https://automeris.io/WebPlotDigitizer), detailed tables, texts, or raw data. In survival
analysis plots, we extracted data at the point in time when the difference between the ‘survival’ or
‘attacked’ rates of the intervention and comparison groups was greatest as outcomes. Study design
(i.e. whether experiments were done independently or dependently between the control and treat-
ment group) was also recorded. Fourth, we gathered predator and prey information, specifically, the
study species (common English name and scientific name) and predator diet type. In some cases,
studies did not use a specific bird species as a predator or a specific lepidopteran species as prey. We
contacted authors when such information was ambiguous or missing. When the paper did not report
the pattern area and diameter of the treatment stimulus or the presented stimulus surface area, AM
calculated or measured them from available images using ImageJ v.1.53i (Abramoff and Ram, 2004).
The dataset was originally divided into two parts. The first part involved the data from presenting
eyespot patterns to avian predators and directly observing their responses (predator dataset). The
sample size or unit of analysis in this part was based on the number of individual avian predators. The
second part involved the data from using real or artificial abstract butterflies, moths, or caterpillars
with eyespots or non- eyespot patterns as stimuli or prey, and observing their survival/attacked prob-
abilities in the field (prey dataset). The sample size or unit of analysis in this part was based on the
number of real or artificial abstract prey. However, we also used the combined dataset that included
both predator and prey datasets, as detailed in the ‘Meta- analysis and meta- regressions’ and ‘Publi-
cation bias’ sections.
Effect size calculation
To obtain the effect size point estimates and sampling variances, we used lnRR (the natural logarithm
of the response ratio) between the means of the treatment and the treatment control stimulus groups
(Hedges etal., 1999; Lajeunessei, 2011; Senior etal., 2020). Positive lnRR values indicate height-
ened aversion in birds and enhanced prey survival, while negative lnRR values signify diminished bird
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aversion and increased prey mortality. The point estimate and sampling variance (var) of lnRR can be
then calculated in:
lnRR
=ln
(M
T
MC)
(1)
var (
lnRR
)
=SD
2
T
N
T
M2
T
+SD
2
C
N
C
M2
C
−2r
√
SD
2
T
N
T
M2
T√
SD
2
C
N
C
M2
C
(2)
where
MT
and
MC
are mean responses of treatment and control groups (e.g. total frequency of
attacking prey, latency of approach, or prey survivability), respectively.
SD
and
N
are (sample) standard
deviations and sample size, respectively. The term, r is the correlation coefficient between responses
of the two groups. Some of our eligible studies used the paired (dependent) study design where
treatment and control samples originated from the same individuals, and sample sizes between the
two groups were the same. None of these studies provided an estimate of
r
. Thus, when calculating
our effect sizes, we assumed that this correlation was 0.5, which is conservative (Noble etal., 2017).
For the other studies that used independent study design, we set
r=0
.
We note that our dataset included proportion (percentage) data (e.g. predator attack rate or prey
survival probability), which are bounded at 0 (0%) and 1 (100%). Therefore, we transformed group
means (
M
) and group standard deviations (
SD
) for proportion data using Equations (3) and (4) before
applying (1) and (2) to calculate lnRR and the sampling variance:
f(M)=arcsine (√M)
(3)
SD
(
f
(
M
))
=
√
SD
2
4
M
(1−
M
)
(4)
where
f
indicates a function, in our case, the arcsine transformation. The standard deviation (SD)
related to this transformation was derived using the delta method before calculating lnRR and the
sampling variance (Macartney etal., 2022). We have also assumed that the standard deviation was
SD (f(M))= 1/√8
if SD was not available.
Meta-analysis and meta-regressions
We used the rma. mv function from the package meta for v.4.4.0 (Viechtbauer, 2010) in R v.4.3.1 (R
Development Core Team, 2023) for our analyses. We started by fitting multilevel, mixed- effect meta-
analytic models to the predator and prey datasets. These meta- analytic models explicitly incorporated
random factors, Study ID, Cohort ID (groups of the same subjects), and Shared control ID (indicating
effect sizes sharing control groups) (Nakagawa etal., 2023b) along with Observation ID, fitted by the
above function (Viechtbauer, 2010). The model for the predator dataset included Species ID and a
correlation matrix related to phylogenetic relatedness for the species as random factors (Nakagawa
and Santos, 2012). This is because we had data on the bird species used in the experiment in the
predator dataset, and we needed to control for phylogenetic relationships between birds. We also
quantified the total I2 (a measure of heterogeneity not attributed to sampling error: Higgins etal.,
2003) and how much each random factor was explained (partial I²), calculated by the i2_ml func-
tion from the package orchaRd v.2.0.0 (Nakagawa etal., 2023a). After running both meta- analytical
models, we found that phylogeny and Species ID did not need to be controlled for in the predator
dataset, as their partial I² were zero (I²=0.00%). That is, these factors explained little heterogeneity
between effect sizes.
Therefore, we merged predator and prey datasets (i.e. full dataset) without considering phylo-
genetic information and used them for the following models. We had, as random effects, Study ID,
Cohort ID, Shared control ID, and Observation ID for our meta- analytic model using the full dataset.
The Cohort ID and Shared control ID were removed from our subsequent meta- regressions because
they both explained little heterogeneity (both partial I²<0.001%). This intercept- only (meta- analytic)
model tested the conspicuous patterns (eyespots and non- eyespots) that affected predator avoidance
(i.e. our first question).
Next, we tested whether eyespots and non- eyespot patterns differ in the magnitude and direc-
tion of the effect of elicited bird predator avoidance and what factors contribute to the deterring
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effects of conspicuous patterns. We performed uni- moderator meta- regression models with each of
eight moderators: treatment stimulus pattern types, pattern area, the number of pattern shapes, prey
material type, maximum pattern diameter/length, total pattern area, total area of prey surface, and
prey shape type (Figure2 bc). We also ran a multi- moderator meta- regression model, including the
first four of the eight variables mentioned in the uni- moderators, due to moderator correlations. We
used log- transformed data for pattern area, total pattern area, total area of prey surface, and pattern
maximum diameter/length in our analysis to normalise these moderators. We created all result plots
in the orchard_plot and bubble_plot functions from the package orchaRd (Nakagawa etal., 2023a).
Publication bias
We used three approaches to assess the presence of publication bias in our study. First, we visually
assessed the funnel plot asymmetry by examining the residuals from a meta- analytic model, which
included all the random factors utilised in our study. These residuals were plotted against the precision
of the effect sizes. Second, we performed an alternative method to Egger’s regression. This method
used the inverse of the effective sample size as a moderator within a multilevel meta- analytic model
(Nakagawa etal., 2022). Third, we examined the possibility of time- lag bias by including publication
year as a moderator in our multilevel meta- analytic model. Uni- moderator models were run for each
inverse of the effective sample size and publication year, and a multi- moderator model was carried
out with the full model including both inverse of the effective sample size and publication year as
moderators.
Additions and deviations
We made two changes to the pre- registration: the addition of four new moderators and the removal
of two moderators. The new moderators were pattern area, total pattern area, total area of prey
surface, and prey shape types, although similar moderators were in the pre- registration such as the
number of eyespots (patterns) and diameter of an eyespot (a pattern). These post- hoc decisions were
taken to refine our initial moderators. We subsequently used them in our meta- regression analyses.
We originally intended to include the broad outcome categories of predator avoidance measure as a
moderator in the models, but the diversity of reported results made categorisation impossible. There-
fore, we did not include it as a moderator. We also collected information on bird diet but decided
not to include it. This decision was because six of the seven bird species in our study were omnivores,
resulting in a lack of variability needed to detect diet effects in our data (for more details, please see
Results).
Acknowledgements
The authors thank Martin Stevens and Ben Brilot for sharing data. This work was supported by Japan
Society for the Promotion of Science Research Fellowship for Young Scientists [JP22KJ0076], Japan
Society for the Promotion of Science Overseas Challenge Program for Young Researchers [202280247]
to Ayumi Mizuno; ARC [DP210100812, DP230101248] to Malgorzata Lagisz and Shinichi Nakagawa;
Japan Society for the Promotion of Science Grant- in- Aid for Scientific Research [20K06809] to Masayo
Soma.
Additional information
Funding
Funder Grant reference number Author
Japan Society for the
Promotion of Science
JP22KJ0076 Ayumi Mizuno
Japan Society for the
Promotion of Science
202280247 Ayumi Mizuno
Australian Research
Council
DP210100812 Malgorzata Lagisz
Shinichi Nakagawa
Research article Evolutionary Biology
Mizuno etal. eLife 2024;13:RP96338. DOI: https://doi.org/10.7554/eLife.96338 18 of 23
Funder Grant reference number Author
Australian Research
Council
DP230101248 Malgorzata Lagisz
Shinichi Nakagawa
Japan Society for the
Promotion of Science
20K06809 Masayo Soma
The funders had no role in study design, data collection and interpretation, or the
decision to submit the work for publication.
Author contributions
Ayumi Mizuno, Conceptualization, Data curation, Software, Formal analysis, Supervision, Funding
acquisition, Investigation, Visualization, Methodology, Writing - original draft, Project administration,
Writing – review and editing; Malgorzata Lagisz, Data curation, Funding acquisition, Investigation,
Methodology, Writing – review and editing; Pietro Pollo, Yefeng Yang, Data curation, Investigation,
Writing – review and editing; Masayo Soma, Conceptualization, Funding acquisition, Visualization,
Writing – review and editing; Shinichi Nakagawa, Conceptualization, Software, Supervision, Funding
acquisition, Methodology, Project administration, Writing – review and editing
Author ORCIDs
Ayumi Mizuno
https://orcid.org/0000-0003-0822-5637
Malgorzata Lagisz
https://orcid.org/0000-0002-3993-6127
Pietro Pollo
http://orcid.org/0000-0001-6555-5400
Yefeng Yang
https://orcid.org/0000-0002-8610-4016
Masayo Soma
http://orcid.org/0000-0002-8596-1956
Shinichi Nakagawa
https://orcid.org/0000-0002-7765-5182
Peer review material
Reviewer #1 (Public Review): https://doi.org/10.7554/eLife.96338.3.sa1
Author response https://doi.org/10.7554/eLife.96338.3.sa2
Additional files
Supplementary files
• Supplementary file 1. Preferred Reporting Items for Systematic Reviews and Meta- Analyses
(PRISMA)- EcoEvo Checklist.
• Supplementary file 2. List of (a) included and (b) excluded studies at the full- text screening stage
with exclusion reasons.
• Supplementary file 3. Summary of a multi- moderator model including all moderators. The
bold typeface is used when a 95% confidence interval (CI) does not contain zero; thus, it can be
interpreted as an existing significant effect in predator avoidance.
• Supplementary file 4. Search strings used for each database. We accessed Scopus, ISI Web of
Science core collection, Google Scholar (Japanese, Polish, Portuguese, Russian, Spanish, Simplified
Chinese, and Traditional Chinese) on 08/06/2023, and Bielefeld Academic Search Engine (BASE) on
26/06/2023. BASE was used as a source of grey literature. We conducted backward and forward
reference searches for key review articles using Scopus on 19/06/2023. We modified search strings
to collect studies to capture studies examining the effects of eyespot patterns on birds using
experimental methods. Search strings were adapted to the structure of each database.
• Supplementary file 5. Average maximum diameter of eyespots on Bicyclus anynana. AM obtained
the pictures from lepdata.org/photos/animals/ and https://data.nhm.ac.uk/ and measured the
eyespot diameters. Raw data is available here: https://ayumi-495.github.io/eyespot/ and on GitHub
(copy archived at Mizuno, 2024) and Zenodo.
• MDAR checklist
Data availability
Raw data, analysis script and supplementary materials are available at https://ayumi-495.github.io/
eyespot/ and GitHub (copy archived at Mizuno, 2024) and Zenodo.
Research article Evolutionary Biology
Mizuno etal. eLife 2024;13:RP96338. DOI: https://doi.org/10.7554/eLife.96338 19 of 23
The following dataset was generated:
Author(s) Year Dataset title Dataset URL Database and Identifier
Mizuno A, Nakagawa
S
2024 A systematic review and
meta- analysis of eyespot
anti- predator mechanisms
https:// doi. org/
10. 5281/ zenodo.
13147019
Zenodo, 10.5281/
zenodo.13147019
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