Holzleitner, Iris J., Kieran J. O'Shea, Vanessa Fasolt, Anthony J. Lee, Lisa M. DeBruine, and Benedict C. Jones. 2019. “Distribution of Facial Resemblance in Romantic Couples Suggests Both Positive and Negative Assortative Processes Influence Human Mate Choice.” PsyArXiv. December 5. doi:10.31234/osf.io/pw5c
Abstract: Previous research suggests that humans show positive assortative mating, i.e. tend to pair up with partners that are similar to themselves in a range of traits, including facial appearance. Facial appearance can function as a cue to genetic similarity and plays a critical role in human mate choice. Evidence for positive assortative mating for facial appearance has largely come from studies showing people can match pictures of couples’ faces at levels greater than chance and that facial photographs of couples are rated to look more similar than those of non-couples. However, interpreting results from matching studies as evidence of positive assortative mating for facial appearance is problematic, since this measure of perceived compatibility does not necessarily reflect actual physical similarity, and may be orthogonal to, or even negatively correlated with, physical similarity. Even if participants are asked to rate facial similarity directly, it remains unclear which, if any, face shape cues contribute to an increased perception of similarity in romantic couples. Here we use a shape-based assessment of facial similarity to show that the median similarity of long-term couples’ face shapes is only slightly greater than that of an age-matched control sample. Moreover, this was driven by the most similar 40% of couples, while the most dissimilar 20% of couples actually showed disassortative mating for face shape when compared to the control sample. These data show that a simple measure of central tendency obscures variability in the extent to which couples display assortative or disassortative mating for face shape. By contrast, a more fine-grained analysis that considers the distribution of variation across couples in the extent to which they resemble each other suggests that both positive and negative assortative processes influence human mate choice.
Dissimilarity
data and analysis code are at available at https://osf.io/m9f54
Excerpts:
The extent to which romantic couples physically resemble each other is a long-standing
question with implications for influential theories of mate choice, such as optimal outbreeding
theory22. Optimal outbreeding theory acknowledges that mating with closely-related
individuals can have a large negative effect on reproductive fitness (i.e., results in less viable
offspring), but emphasizes that excessive outbreeding (mating with highly genetically
dissimilar individuals), too, can have a negative effect on reproductive fitness23,24.
Consequently, while folk psychology theories predict that romantic couples will physically
resemble each other, optimal outbreeding theory predicts that both assortative and
disassortative processes may influence human mate choice.
Several studies have demonstrated that perceptions of facial similarity are very highly
correlated with (i.e. nearly indistinguishable from) perceptions of genetic relatedness,
demonstrating that facial similarity can function as a cue of genetic relatedness25,26. Moreover,
facial appearance is known to play a critical role in social interaction, including romantic
partner choice14,27,28. Consequently, much of the research on the extent to which romantic
couples physically resemble each other has investigated facial similarity between romantic
partners. While several studies have reported that the faces of romantic partners can be
matched at levels greater than chance15-19, such results do not necessarily indicate that romantic
couples physically resemble each other. For example, matching of romantic couples at levels
greater than chance could occur simply because people similar in physical attractiveness are
judged more likely to be in a romantic relationship with each other than people who differ in
their physical attractiveness29 (but see30). Moreover, the physical traits associated with
attractiveness in men and women are not identical and, in some cases, even opposite. For
example, feminine facial features are attractive in women, while masculine facial features are
attractive in men (although the extent to which this is the case is disputed31-35).
This first important limitation of previous work can be avoided entirely by using nonperceptual measures of facial resemblance. One approach for objectively defining and
comparing face shape is to assess the position a face occupies in ‘face space’. Face space is a
multi-dimensional space representing the global face shape dimensions derived from Principal
Component Analysis of shape coordinate. Within this multi-dimensional face space, similarity
can be quantified as the Euclidean distance between individual faces (see36 for a recent review).
A second important limitation of previous work on this topic is that it has used measures of
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central tendency to investigate the extent to which couples on average resemble each other.
Focusing exclusively on measures of central tendency can, however, obscure important
variation in the data37,38. This variation is likely to be particularly important in the context of
research motivated by optimal outbreeding theory, since optimal outbreeding theory explicitly
predicts that both assortative and disassortative processes will influence mate choice. In light
of the above, we first used distance in face space to objectively assess the degree of similarity
between romantic couples in face shape and compared these scores with controls. We then
sought to establish whether there are systematic differences among couples in the extent to
which they resembled each other.
First, we calculated shape-dissimilarity scores for 3D scans of 178 couples’ faces. Shapedissimilarity scores were the Euclidean distance in a multidimensional face space derived from
ten-fold cross-validated PCA of 3D face-shape coordinates. In order to create a control
distribution, we identified all possible pairings between each woman and all men in the set who
were within five years of her actual partner’s age. The median number of control pairings per
woman was 71. We then calculated the dissimilarity score for each control pairing. The median
control dissimilarity score for each woman was calculated and is referred to hereon as the
control dissimilarity score. Figure 1A shows the distributions of couple and control
dissimilarity scores.
[Figure 1. (A) Dissimilarity score distributions of couples (target women + actual partner, N=178)
and controls (target women + median of age-matched controls, N=178). Scores were centered on
median control dissimilarity (dashed line). Median couple dissimilarity was marginally smaller than
median control similarity. (B) Difference strip chart showing the difference scores of similarity between
each woman and her actual partner/her median control. The horizontal lines mark the deciles, with the
thicker line marking the median. (C) The shift function shows the difference of couples – control for
each decile (y-axis) as a function of couple deciles (x-axis). For each decile difference, the vertical line
indicates the 95% bootstrap confidence interval (1000 samples).]
Couple and control dissimilarity scores were initially compared using a paired-samples
bootstrapping technique. The median difference score between couple and control
dissimilarity was significantly lower than 0 (estimate=−71, p=.040; Figure 1B), suggesting
couples are slightly less dissimilar than chance. However, this analysis of central tendency
ignores more fine-grained information about the full distribution.
Therefore, we next separated couples into deciles based on their dissimilarity scores.
Within each decile, we then compared the couple and control dissimilarity scores and plotted
this difference at each decile (Figure 1C). If distributions of couple and control dissimilarity
scores were identical, one would expect to see a flat line around 0 for all deciles. If distributions
were merely shifted to the left or right, the shift function would show a flat line below or above
0. Figure 1C shows that couple dissimilarity was significantly lower than control scores in the
first four deciles (i.e., the most similar 40% of couples) and significantly greater than control
scores in the last two deciles (i.e., the most dissimilar 20% of couples). Thus, while the most
similar 40% of couples show assortative mating for face shape, the most dissimilar 20% of
couples show disassortative mating for face shape. This underlines the limitation of a simple
central-tendency comparison of similarity when testing for assortative or disassortative mating.
Analysis of a measure of central tendency showed the type of assortative mating predicted
by folk psychology and reported in some previous research. However, the effect was weak. By
contrast, analyzing resemblance between couples using deciles, which allows for a far more
fine-grained analysis of the distribution of resemblance across couples, showed clear evidence
of both assortative and disassortative processes in human mate choice. This finding suggests
that individuals may differ in the costs and benefits of assortative vs disassortative mating.
Future research could investigate predictors of such individual differences. Not only does the
pattern of results found here support an explicit prediction from optimal outbreeding theory
(that both assortative and disassortative processes will influence human mate choice), it also
highlights the pervasive problem of relying on analyses of measures of central tendency when
studying complex behaviors.
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