Report
Biomechanics of the human thumb and the evolution
of dexterity
Highlights
d
Increased thumb opposition efficiency was present about
2 million years ago
d
This evolutionary advantage was less pronounced in
Australopithecus
d
This dexterity is shared with all recent hominins, including
Homo naledi
Authors
Fotios Alexandros Karakostis,
Daniel Haeufle, Ioanna Anastopoulou,
Konstantinos Moraitis, Gerhard Hotz,
Vangelis Tourloukis, Katerina Harvati
Correspondence
katerina.harvati@ifu.uni-tuebingen.de
In Brief
Karakostis et al. integrate virtual muscle
modeling with three-dimensional bone
shape analysis to investigate
biomechanical efficiency for thumb
opposition in the fossil human record.
They report the earliest evidence of
increased manual dexterity, a vital
component of human-like tool use, in
thumb bones dated to about 2 million
years ago.
Karakostis et al., 2021, Current Biology 31, 1–9
March 22, 2021 ª 2021 The Authors. Published by Elsevier Inc.
https://doi.org/10.1016/j.cub.2020.12.041
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Biomechanics of the human thumb and the evolution
of dexterity
Fotios Alexandros Karakostis,1 Daniel Haeufle,2,3 Ioanna Anastopoulou,4 Konstantinos Moraitis,4 Gerhard Hotz,5
Vangelis Tourloukis,1 and Katerina Harvati1,6,7,*
1Paleoanthropology, Senckenberg Centre for Human Evolution and Palaeoenvironment, Eberhard Karls University of Tübingen,
Rümelinstrasse 23, 72070 Tübingen, Germany
2Hertie Institute for Clinical Brain Research and Werner Reichardt Centre for Integrative Neuroscience, Eberhard Karls University of Tübingen,
Hoppe-Seyler-Strasse 3, 72076 Tübingen, Germany
3Institute for Modelling and Simulation of Biomechanical Systems, University of Stuttgart, Nobelstrasse 15, 70569 Stuttgart, Germany
4Department of Forensic Medicine and Toxicology, School of Medicine, National and Kapodistrian University of Athens, Mikras Asias
Street 75, 11527 Athens, Greece
5Anthropological Collection, Natural History Museum of Basel, Basel 4051, Switzerland
6DFG Centre of Advanced Studies ‘Words, Bones, Genes, Tools’, Eberhard Karls University of Tübingen, Rümelinstrasse 23, D-72070
Tübingen, Germany
7Lead contact
*Correspondence: katerina.harvati@ifu.uni-tuebingen.de
https://doi.org/10.1016/j.cub.2020.12.041
SUMMARY
Systematic tool production and use is one of humanity’s defining characteristics, possibly originating as early
as >3 million years ago.1–3 Although heightened manual dexterity is considered to be intrinsically intertwined
with tool use and manufacture, and critical for human evolution, its role in the emergence of early culture remains unclear. Most previous research on this question exclusively relied on direct morphological comparisons between early hominin and modern human skeletal elements, assuming that the degree of a species’
dexterity depends on its similarity with the modern human form. Here, we develop a new approach to investigate the efficiency of thumb opposition, a fundamental component of manual dexterity, in several species of
fossil hominins. Our work for the first time takes into account soft tissue as well as bone anatomy, integrating
virtual modeling of musculus opponens pollicis and its interaction with three-dimensional bone shape form.
Results indicate that a fundamental aspect of efficient thumb opposition appeared approximately 2 million
years ago, possibly associated with our own genus Homo, and did not characterize Australopithecus, the
earliest proposed stone tool maker. This was true also of the late Australopithecus species, Australopithecus
sediba, previously found to exhibit human-like thumb proportions. In contrast, later Homo species, including
the small-brained Homo naledi, show high levels of thumb opposition dexterity, highlighting the increasing
importance of cultural processes and manual dexterity in later human evolution.
RESULTS AND DISCUSSION
Manual dexterity is considered critical for the production and use
of tools. Until recently, the latter was thought to have emerged
approximately 2.5 million years ago (mya), closely tracking the
evolution of the genus Homo.1,2 The discovery of the Lomekwian
early lithic industry,3 as well as non-Homo fossil hominins bearing
manual anatomical similarities to modern humans4 or found with
early artifacts1,2 have challenged the perceived relationship between taxonomy, cultural shifts, and manual dexterity. Previous
assessments of manual dexterity in the human fossil record
have mainly relied on anatomical comparisons to modern humans
and provided conflicting conclusions. Among early hominins, indications for a precision-grasping capacity, a vital component of
tool making, have been reported in Australopithecus afarensis
(dated between 3.85–2.95 mya), including a proportionally long
thumb and a human-like manipulation workspace.4–6 The metacarpals of Australopithecus africanus (2.6–2.0 mya) (Table 1)
exhibit a trabecular bone structure proposed to reflect forces
related to precise manipulation.7 Furthermore, the hand of the later
Australopithecus sediba, dated to ca. 2 mya, presents a proportionally long thumb that has been interpreted as facilitating the
thumb’s opposition for human-like precision grasping.8 However,
Australopithecus hand bones also show features inconsistent with
high precision-grasping efficiency, such as a distinctively gracile
thumb,7–11 likely indicating a limited capacity of the thumb to produce force, and a relatively primitive morphology of the lateral carpal and carpo-metacarpal joints (involving the scaphoid, trapezium, trapezoid, capitate, and metacarpals 1 to 3),7–11 possibly
suggesting a low range of motion for the trapezio-metacarpal
(TMC) joint4,7,8,10 (see also a previous biomechanical study11).
Among later hominins, hand bones variably attributed to Paranthropus and early Homo species have previously been associated with human-like tool making capacities.5,12–17
Several of these studies have focused on morphological
characters with extensive functional significance,4,8,9,21,22
Current Biology 31, 1–9, March 22, 2021 ª 2021 The Authors. Published by Elsevier Inc. 1
This is an open access article under the CC BY license (http://creativecommons.org/licenses/by/4.0/).
Please cite this article in press as: Karakostis et al., Biomechanics of the human thumb and the evolution of dexterity, Current Biology (2021), https://
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Table 1. List of specimens used in the biomechanical models and their general characteristics
Species / population
Trapezium
sampled
Specimen(s)
Sex
Location
Australopithecus afarensis
X
A.L. 333-80 / A.L. 333-w39
Undetermined
Eastern Africa
ca. 3.85–2.95 mya
Australopithecus africanus
StW 418
Undetermined
South Africa
ca. 2.6–2.00 mya
Australopithecus sediba
Malapa Hominin 2
Female
South Africa
ca. 1.98 mya
Early Homo or Australopithecus
robustus (Swartkrans)
SK 84
Undetermined
South Africa
ca. 2.19–1.80 mya
SKX 5020
Undetermined
South Africa
ca. 2.19–1.80 mya
Hand 1
Undetermined
South Africa
335–236 thousand
years (ka)
Homo naledi
Neanderthals
Early Homo sapiens
X
Date
X
Shanidar 4
Male
Near East
100–75 ka
X
Kebara 2
Male
Near East
64–56 ka
X
La Ferrassie 1
Male
Western Europe
45–43 ka
X
La Ferrassie 2
Female
Western Europe
45–43 ka
X
Qafzeh 9
Female
Near East
130–92 ka
X
Ohalo 2
Male
Near East
ca 23 ka
Recent Homo sapiens
X
Basel-Spitalfriedhof Collection
5 Males
Central Europe
(Switzerland)
19th century
Pan troglodytes
X
Osteological collection (Natural
History Museum of Basel)
3 Females, 2 Males
Central Europe
(zoological garden)
20th century
Please see Karakostis et al.,18 Kivell et al.,19 and the Wiley-Blackwell Encyclopedia of Human Evolution.20
providing novel insights into hominin behavior on the basis of
variation in the three-dimensional (3D) form of the bone’s
external aspects18,9,10,22 or their underlying trabecular structures
(e.g., Kivell4 and Dunmore et al.21). However, most of this previous research has typically relied on comparative anatomical analyses, without directly quantifying grasping efficiency biomechanically (as, for example, in Feix et al.6 and Domalain et al.11)
and has not always focused on the thumb,14,15 the central
component of precision grasping, crucial in exerting and resisting forces during tool manipulation.4,16,17 Most importantly,
hand remains from Swartkrans, South Africa, dated to ca. 2.0–
1.8 mya, have been interpreted as supporting tool-making capabilities for Paranthropus robustus.12 However, their taxonomic
attribution remains uncertain because both early Homo and
P. robustus occur at this site during this period.4,13 These hand
bones present several distinctive human-like attributes10,13
(but see Marzke et al.10 regarding the more chimpanzee-like curvature of the trapezial facet in metacarpal SK84). Most past interpretations of the manipulatory capabilities of fossil hominin hand
bones have therefore depended on the assumption that their
level of manual dexterity is directly related to the degree to which
they resemble the modern human form. However, this premise
neglects the fact that a similar level of biomechanical efficiency
can be achieved by structures with distinct morphologies23
and does not address the critical influence of soft tissues (e.g.,
muscle properties) on grasping performance (as in Synek
et al.24 and van Leeuwen et al.;25 also see examples from the
bio-medical literature26–29).
Modeling thumb opposition efficiency (torque) in
modern humans and chimpanzees
Here, we use an integrative approach for investigating manual
dexterity in the fossil record based on joint torque, a fundamental
indicator of biomechanical efficiency (see STAR methods).
2 Current Biology 31, 1–9, March 22, 2021
Essentially, the objective of the present study is not to reconstruct habitual physical activity patterns in early hominins, but
to employ an integrative biomechanical approach for detecting
key functional adaptations for increased manipulatory skills in
the fossil record. Through the integration of muscle modeling
in 3D and geometric morphometric shape analysis, our methodology considers the crucial effects of muscle parameters (i.e.,
force-producing capacities) and bone morphology at the sites
where muscles attach in life.18,30–32 In contrast to previous
research, we strive to focus on anatomical structures that are
functionally equivalent across extinct hominin species by evaluating only features and actions that are present in both extant humans and species of the genus Pan, our closest living relatives.33,34 We chose chimpanzees as our comparative sample
because of their phylogenetic proximity to hominins, but also
because the biomechanics of their hand muscles (including joint
torques) have been adequately investigated in previous anatomical and experimental cadaveric studies, allowing for valid interspecies comparisons of functionally equivalent structures.33–37
We model contraction of m. opponens pollicis, a muscle of vital
importance for thumb opposition, whose location, pathway, and
general areas of attachment are equivalent in both taxa, and
among great apes in general33,34 (but see Method details, for
considerations regarding the muscle’s insertion area). Furthermore, we focus on a specific thumb action (i.e., flexion at the
TMC joint), for which m. opponens pollicis exhibits the same
function and direction of forces in both extant humans and chimpanzees34 (Video S1) (for other thumb actions of this muscle see
Marzke et al.34 and STAR methods).
Even though our models rely on the function of a single muscle
and joint, the associated thumb placement (Figure 1; Video S1)
constitutes a fundamental step for any type of precision grasping
during human tool-use,4,5 as well as for many types of chimpanzee food manipulation.36 Moreover, m. opponens pollicis is
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Figure 1. Summary of the study’s analytical steps
(A) Model preparation (see STAR methods; for landmark definitions, see Table S4) and assumption of either human or chimpanzee muscle force-generating
capacity (m. opponens pollicis).
(B) Biomechanical efficiency is calculated as the torque generated by m. opponens pollicis at the thumb’s TMC joint (see Video S1, Table S3, and Figure S1B). The
torque depends on the location of origin and insertion and, thus, on the selected enthesis’ landmark (also see Tables S4–S6). The torque further depends on the
muscle force (FM,) which was calculated on the basis of a Hill-type muscle model42 (also see next section below). This muscle model has four elements, as follows:
the contractile element (CE), representing the muscle fibers; the parallel elastic element (PEE), representing the connective tissue within the muscle belly; the
serial elastic element (SEE); and the serial damping element (SDE) (see also Table S2 presenting muscle parameters). Both SEE and SDE together represent
mainly the visco-elastic properties of the tendon. In this study, only a static position is investigated for which the muscle force FM is only influenced by the
physiological cross-sectional area (PCSA), and therefore only differs between the human or chimpanzee paradigm (Figure 1A).
(C) 3D geometric morphometric analysis of proportional bone projection across the metacarpal muscle attachment site (see landmark descriptions in Table S4
and 3D shape analysis in Figure S1A).
widely considered to have played a central role in the evolution of
human dexterity5,6,18,9,10,30,38–41 (for a discussion on the other
thenar muscles, see STAR methods). The equivalent nature of
the structures involved in this crucial thumb movement offers a
rarely established scientific basis for approaching the evolution
of hominin manual dexterity in a comparative fashion.33 We verified the validity of our biomechanical models by demonstrating
that the resulting mean torque differences between humans
and chimpanzees closely agree with those recorded during
past cadaveric experiments for the same muscle, joint, and
thumb movement34 (also see ‘‘Model precision and validation’’
in STAR methods). These interspecies differences are also reflected in our statistical analyses, which demonstrate a clear
distinction between chimpanzees and modern humans (Figures
2 and 3).
New insights into the evolutionary history of human
thumb opposition
In our principal component analyses (PCAs), those individuals
with positive scores on principal component 1 (PC1) (which explains more than 90% of total sample variance) exhibit higher joint
torque values combined with proportionally more projecting
insertion sites for m. opponens pollicis (Table S1; Figure S1A)
than did those with negative scores. Variation on PC2 (representing less than 10% of total variance) depends on differences
among specimens in the proportion between the degree of the
muscle attachment’s bone projection and overall joint torque
(see factor loadings in Table S1). We focused our interpretations
on PC1, given that it explains an overwhelming proportion of
sample variance (see details in STAR methods). For Neanderthals
and early modern humans, we assumed muscle force production
Current Biology 31, 1–9, March 22, 2021 3
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Figure 2. Plots of the principal component analyses based on three torque variables and relative bone projection
Plots of the PCAs were based on three torque variables (see Table S3, Figure S1B, and Video S1) and relative bone projection at 3D areas of muscle attachment
(see Figure S1A and Table S4), under the assumption of either a human (A) or chimpanzee (B) muscle force-generating capacity for the earlier hominins (see
relevant statistics in Table S1 and a summary of the biomechanical modeling procedure in Video S1).
The underlying figures represent differences related to the main axis of variation (PC1). The analysis includes modern humans (blue triangles), Neanderthals (red
stars), Homo naledi (light blue star), Australopithecus (rectangles), the two Swartkrans specimens (black symbols), and chimpanzees (yellow rectangles). In
specimen labels, the superscript ‘‘P’’ indicates that a chimpanzee trapezium was used in the model, whereas the superscript ‘‘HS’’ refers to the use of a modern
human trapezium (see STAR Methods). The results of the repeatability analysis are presented in Figure S1C.
capacities for m. opponens pollicis similar to those of modern humans, on the basis of the genetic and cultural similarities between
these two taxa. For all other fossil hominins, we ran the model
assuming two different muscle force-production capacities, corresponding to (1) modern humans, and (2) chimpanzees (see
muscle parameters in Table S2). Given that the actual muscle
forces of these fossil hominin species are unknown, these model
parameters can provide an indication of how the efficiency (torque) of each early hominin might vary when assuming distinct
force-producing capacities (also see Synek et al.24 and van Leeuwen et al.25).
In the PCA plots, early modern humans and Neanderthals
broadly overlap with recent modern humans, presenting positive scores on PC1, in agreement with the current consensus
on their manual capacities.4–6 These results confirm that, if we
assume that muscle force-producing capacities were not extensively different between Neanderthals and modern humans (see
STAR methods), then skeletal differences would not lead to
considerable torque variation between the species.6 When
assuming a modern human-like force-generating capacity (Figure 2A), all Australopithecus taxa plot between modern humans
and chimpanzees, whereas H. naledi and one of two specimens
from Swartkrans (SK84) overlap with Neanderthals. Remarkably, the other Swartkrans specimen, (SKX5020), is the only
early hominin in our sample plotting within the modern human
range of variation under this assumption. When assuming an
average chimpanzee force-producing capacity (Figure 2B), the
PC1 values of all early hominins become more negative.
In this scenario, all Australopithecus specimens, including
4 Current Biology 31, 1–9, March 22, 2021
A. sediba, plot either near or within our chimpanzee range. In
contrast, H. naledi and the two Swartkrans specimens show
distinctly more positive values than chimpanzees, plotting
approximately halfway between chimpanzees and modern humans in the PCA.
We accounted for the potential effects of overall size on our
results by running the same biomechanical models after size
adjustment based on uniform scaling (see STAR methods). Results remained largely the same, but nevertheless revealed
some interesting new patterns (Figure 3): when size differences
are accounted for, the degree of overlap between Neanderthals
and modern humans on PC1 increases; the efficiency scores of
H. naledi and the two Swartkrans specimens also increase, and
A. sediba shows a higher efficiency than the other Australopithecus or chimpanzee specimens (Figure 3). When assuming
a chimpanzee-like force-producing capacity for A. sediba
(Figure 3A), its difference to chimpanzees is visible but comparatively limited. Nonetheless, even in the scenario in which
A. sediba had already developed the high force-generating capacities of modern humans (Figure 3B), its efficiency values for
thumb opposition would still be more comparable to those of
earlier Australopithecus species either with or without sizeadjustment (Figure 3; Table S3; also see Figure S1B summarizing mean differences in torque values among groups and/or
specimens), despite certain modern human-like features of its
thumb and wrist.8 In contrast, our observations on the Swartkrans specimens appear to be consistent with their several human-like traits10,13 (but see some of the results reported in
Marzke et al.10). Furthermore, our results show substantial
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Figure 3. Plots of the principal component analyses based on size-adjusted torque calculations
Plots of the principal component analyses based on three size-adjusted torque variables (see Table S3, Figure S1B, and Video S1) and relative bone projection at 3D areas of muscle attachment (see Figure S1A and Table S4), under the extreme assumptions that earlier fossil hominins exhibited either a mean
human (A) or chimpanzee (B) muscle force-generating capacity (see relevant statistics in Table S1 and a summary of the biomechanical modeling procedure
in Video S1).
The underlying figures represent differences related to the main axis of variation (PC1). The analysis includes modern humans (blue triangles), Neanderthals (red
stars), Homo naledi (light blue star), Australopithecus (rectangles), the two Swartkrans specimens (black symbols), and chimpanzees (yellow rectangles). In
specimen labels, the superscript ‘‘P’’ indicates that a chimpanzee trapezium was used in the model, whereas the superscript ‘‘HS’’ refers to the use of a modern
human trapezium (see STAR methods). The results of the repeatability analysis are presented in Figure S1C.
opposition efficiency in H. naledi, supporting recent conclusions
about this species’ manual dexterity and possible tool use19
(but also see subsection ‘‘Methodological limitations,’’ in
STAR methods).
This study’s findings show that Australopithecus, including
the late species A. sediba, was characterized by comparatively
low joint torque values associated with m. opponens pollicis
and flexion at the TMC joint. Essentially, even in the relatively
unlikely case that its m. opponens pollicis’ architecture
was similar to that of recent modern humans, its skeletal
morphology would not permit a modern human-like level of opposition efficiency (torque). Although our results on thumb opposition do not reject possible tool production and use by these
taxa or the broader ability of Australopithecus to perform precision grips, we show that their efficiency for this fundamental
component of human-like dexterity (i.e., TMC torque) would
have been consistently lower than that shown by Pleistocene
Homo. Our results further indicate that an increase in this key
aspect of manual dexterity occurred ca. 2.0–1.8 mya in some
(Swartkrans), but not all (A. sediba), hominins from this time
period. This shift potentially represented a significant evolutionary advantage, which might have been part of the crucial
bio-cultural developments taking place after 2 mya. These
include the emergence of the relatively large-brained
H. erectus s.l. lineage,43,44 a habitual biped with increased
body mass and reduced dentition, as well as the emergence
of derived subsistence strategies, such as systematic animal
butchery, persistent hominin carnivory, and the use of aquatic
resources, which do not acquire a strong archaeological signal
until after 2 mya.43,45,46 Stone tool use acquires a habitual
dimension from this point onward, suggesting a tool-assisted
widening of the dietary niche, described as a grade-level shift
to an adaptive zone marked by an increasing mediation of
technology.47,48
The two Swartkrans specimens, which show the earliest
biomechanical evidence of highly efficient thumb opposition in
our sample, have previously been variably attributed to early
Homo or Paranthropus. They were recovered in association
with the oldest evidence of hominin butchery of large vertebrates
in South Africa, with one of the oldest records of hominin early
access to carcasses,45 and with some of the earliest known
bone-tool shaping and use.2 Our findings therefore suggest
that a high level of manual control might have co-evolved with
(or was exapted for) extractive foraging behaviors, which would
in turn have stimulated advances in grasping capacities, in tandem with shifts in hominin technology. Our results therefore indicate yet another notable similarity between the Swartkrans hand
fossils and Homo.10,13 However, it is important to note that their
conclusive taxonomic identification—and elucidation of the
manual capabilities of Paranthropus—can only be achieved
through a secure association of these hand bones with diagnostic elements, such as craniodental remains, belonging to
one or the other taxon.
All later Homo taxa examined here maintained—or independently developed—a high level of thumb opposition dexterity,
attesting to the adaptive significance of this functional trait.
Current Biology 31, 1–9, March 22, 2021 5
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Our results on H. naledi provide biomechanical support for previous morphological analyses of this species’ hand skeleton,
which reported indications of tool-using manual capacity.19
Although no artifacts have been found in association with this
taxon as yet, such enhanced manual abilities in this smallbrained species suggest a decoupling of the traditionally
assumed correlation between brain size and tool-using skills
in the fossil record and therefore a potential greater importance
of brain complexity in cultural behavior.49 Finally, the similar efficiencies observed in the derived thumbs of Neanderthals and
modern humans (Figures 2 and 3) suggest that these species
likely inherited this evolutionary asset from dexterous common
ancestors, whose developed manual skills set the functional
foundations for the accelerated biocultural evolution of recent
Homo.
Our analysis focused on the function of a thumb muscle and
joint crucial for tool production and use. Future investigation of
additional key muscles of the thumb as well as the other rays
(see subsection ‘‘Methodological limitations,’’ in STAR methods)
will lead to more holistic biomechanical analyses of overall hominin hand function and shed light on whether biomechanical solutions involving other regions of the hand (e.g., the hypothenar
muscles) might have complemented—or compensated for—
the thumb opposition efficiencies calculated here. Moreover,
even though this study focused explicitly on joint torque, the
observed interspecies differences might potentially be associated with variation in fingertip force. This possibility seems to
be supported by our calculations of ‘‘torque relative to thumb
length’’ (TTL), which broadly reflect this study’s overall observations (see two rightmost columns of Table S3). In fact, this variable seems to present even higher values for Homo naledi, in
line with the above interpretations regarding that species’ dexterity.19 This finding encourages future biomechanical research
to incorporate additional and more complex aspects of thumb
morphology, which are needed to further investigate the functional significance of the torque differences revealed here.
Finally, due to the fact that there is no association between
the physiological cross-section areas (PCSA) of m. opponens
pollicis and the size of first metacarpals in extant species (i.e.,
modern humans and chimpanzees exhibit very similar mean first
metacarpal lengths50,51 but extensively different mean PCSAs
for m. opponens pollicis34), our biomechanical models were
not able to consider whether and how the parameters of that
muscle might scale with bone size in the fossil record. In the
future, identifying such potential allometric associations between skeletal size and the PCSA of m. opponens pollicis could
further refine the predictions of biomechanical modeling (also
see STAR methods).
In summary, our results provide biomechanical evidence
that, approximately 2 mya, certain hominins developed greatly
increased thumb opposition efficiency (joint torque) relying
on m. opponens pollicis. This crucial evolutionary advantage,
which is shared with all later species of Homo, was found to be
less pronounced in the earliest proposed stone-tool-making
hominins (i.e., Australopithecus species, including the late
Australopithecus sediba). The increased thumb opposition efficiency shown by all Pleistocene Homo species investigated
here highlights the significance of this functional feature in the
bio-cultural evolution of our genus.
6 Current Biology 31, 1–9, March 22, 2021
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STAR+METHODS
Detailed methods are provided in the online version of this paper
and include the following:
d
d
d
d
d
KEY RESOURCES TABLE
RESOURCE AVAILABILITY
B Lead Contact
B Materials Availability
B Data and Code Availability
EXPERIMENTAL MODEL AND SUBJECT DETAILS
METHOD DETAILS
B Grip selection and model preparation
B Calculating biomechanical efficiency (torque)
B Hill-Type muscle model to predict force
B Quantifying 3D bone projection
B Model precision and validation
B Methodological limitations
QUANTIFICATION AND STATISTICAL ANALYSIS
SUPPLEMENTAL INFORMATION
Supplemental Information can be found online at https://doi.org/10.1016/j.
cub.2020.12.041.
ACKNOWLEDGMENTS
Aspects of this research were supported by the European Research Council
(ERC CoG no. 724703) and the German Research Foundation (DFG FOR
2237). D.H. was also supported by the Ministry of Science, Research, and
the Arts Baden-Württemberg (Az: 33-7533.-30-20/7/2). We thank Jennifer
Hesterberg for her contribution to developing the model. We are grateful to
the following institutions and researchers for granting us access to fossil specimens and/or data: ARCHH (Ethiopia) and the Max Planck Society in Germany
(W.H. Kimbel, Z. Alemseged, and F. Spoor), Evolutionary Studies Institute of
the University of the Witwatersrand (B. Zipfel, S. Jirah, and T. Kivell), Ditsong
National Museum of Natural History, South Africa (T. Kivell and M. Tawane),
, F. Detroit,
National Museum of Natural History in Paris (D. Grimaud-Herve
and M. Friess), Italian Ministry of Cultural Heritage and Activities (as well as
the Museo Archeologico Del Finale and V. Sparacello), Dolni Vestonice
Museum (J. Svoboda), Smithsonian’s Division of Mammals (K. Helgen), and
Human Origins Program (M. Tocheri). The 3D models of hand bone fossils
from Israel are courtesy of the Dan David Center of Human Evolution and Biohistory Research, Shmunis Family Anthropological Institute, Sackler Faculty of
Medicine, Tel Aviv University (H. May and I. Hershkovitz). For access to the 3D
models of Homo naledi’s hand bones, we would like to thank the Evolutionary
Studies Institute (Johannesburg, Gauteng, South Africa) for making the 3D
models available online at Morphosource.org. We are also grateful to Mara
Piagkou (Medical School of the National and Kapodistrian University of Athens)
for access to human hand cadavers, and to Loı̈c Costeur (Museum of Natural
History in Basel) for providing us with access to chimpanzee hand remains with
preserved soft tissue, as well as for generating micro-computed tomography
data used here. Finally, many thanks are due to the team of volunteers from
the Citizen Science Project Basel Spitalfriedhof (University of Basel), for their
vital work on the documentation of this study’s modern human reference
sample.
AUTHOR CONTRIBUTIONS
F.A.K., D.H., and K.H. designed the study; F.A.K. and I.A. prepared the data
required for the biomechanical models; D.H. developed the biomechanical
models and calculations; F.A.K. performed the geometric morphometric analysis; F.A.K. and D.H. performed the statistical analyses; F.A.K., D.H., and I.A.
participated in the precision test; K.H., F.A.K., and V.T. interpreted the results;
F.A.K., K.H., and V.T. wrote the manuscript with contributions from all authors.
Please cite this article in press as: Karakostis et al., Biomechanics of the human thumb and the evolution of dexterity, Current Biology (2021), https://
doi.org/10.1016/j.cub.2020.12.041
Report
DECLARATION OF INTERESTS
The lead contact, K. Harvati, has an additional affiliation with the Centre for
Early Sapiens Behavior (SapienCE) Department of Archaeology, History, Cultural Studies and Religion University of Bergen, Norway, which was not
involved in this project and is therefore not listed on this manuscript. All other
authors declare no competing interests.
Received: July 20, 2020
Revised: October 26, 2020
Accepted: December 24, 2020
Published: January 28, 2021
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STAR+METHODS
KEY RESOURCES TABLE
REAGENT or RESOURCE
SOURCE
IDENTIFIER
Three-dimensional models of fossilized
first metacarpal and trapezium of
Australopithecus afarensis
ARCHH (Ethiopia) and the Max Planck
Society in Germany
Cat#AL333-80; Cat#AL333-w39
Three-dimensional models o fossilized first
metacarpal of Australopithecus africanus
University of the Witwatersrand,
South Africa
Cat#StW418
Three-dimensional models of fossilized first
metacarpals from Swartkrans (early Homo
or Australopithecus robustus)
Ditsong National Museum of
Natural History, South Africa
Cat#SK84; Cat#SKX5020
Three-dimensional models of fossilized first
metacarpals and trapezium of Neanderthal
individuals from Israel
Tel Aviv University, Israel
Cat#Shanidar4; Cat#Kebara2
Three-dimensional models of fossilized first
metacarpals and trapezia of Neanderthal
individuals from France
National Museum of Natural History
(Paris, France)
Cat#LaFerrassie1; Cat#LaFerrassie2
Three-dimensional models of fossilized first
metacarpals and trapezia of early modern
human individuals from Israel
Tel Aviv University, Israel
Cat#Qafzeh9; Cat#Ohalo2
Three-dimensional models of fossilized first
metacarpal and trapezium of Homo naledi
Evolutionary Studies Institute
(Johannesburg, Gauteng,
South Africa), http://www.
morphosource.org
Cat#Hand1
Recent Homo sapiens hand first metacarpals
and trapezia
Natural History Museum of
Basel, Switzerland
Cat#285; Cat#324; Cat#211;
Cat#106; Cat#9
Pan troglodytes hand first metacarpals
and trapezia
Natural History Museum of
Basel, Switzerland
Cat#7943; Cat#10824; Cat#7942;
Cat#8869; Cat#10913
This paper
https://doi.org/10.5061/dryad.fttdz08rs
Avizo v. 9.2.0 Lite
Visualization Sciences Group
https://www.fei.com/software/avizo3d/
%C2%A0#gsc.tab=0
Geomorph v. 3.3.1 (R-CRAN)
Adams and Otárola et al.53
https://CRAN.R-project.org/package=geomorph
MATLAB/Simulink (2019a)
MathWorks
https://www.mathworks.com/products/
simulink.html
SPSS v. 24
IBM Inc.
https://www.ibm.com/analytics/spssstatistics-software
PAST v. 4.03
Hammer et al.54
https://palaeo-electronica.org/2001_1/
past/issue1_01.htm
This paper
https://github.com/daniel-haeufle/
macroscopic-muscle-model
Biological Samples
Deposited Data
Joint torque calculations and three-dimensional
bone shape data
Software and Algorithms
Other
Muscle model
RESOURCE AVAILABILITY
Lead Contact
Further information and requests for resources and reagents should be directed to and will be fulfilled by the Lead Contact, Katerina
Harvati (katerina.harvati@ifu.uni-tuebingen.de).
e1 Current Biology 31, 1–9.e1–e8, March 22, 2021
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Materials Availability
This study did not generate new unique materials.
Data and Code Availability
Original data have been reposited to Dryad: https://doi.org/10.5061/dryad.fttdz08rs. The developed muscle model is open-source
available here: https://github.com/daniel-haeufle/macroscopic-muscle-model.
EXPERIMENTAL MODEL AND SUBJECT DETAILS
Our biomechanical models relied on first metacarpals and trapezia from a total of 22 individuals, including extant modern humans
(Homo sapiens, n = 5) and chimpanzees (Pan troglodytes verus, n = 5), as well as a large number of Plio-Pleistocene fossil hominins
(Table 1). Although this sample size is relatively small, it is much larger than the one used in previous research on complex biomechanical models involving 3D bone geometry, joints, and different muscle parameters.11 Although small, it allows the consideration of
individual variation in our model estimations. The mean torque calculations of our virtual models for these groups closely agree with
those reported in former experimental analyses on hand cadavers34 (see below section ‘‘Model precision and validation’’). Our chimpanzee sample comprised the right trapezia and first metacarpals of five non-pathological adult individuals (3 females and 2 males)
curated at the Museum of Natural History in Basel, Switzerland (see Acknowledgments). Permission for their analysis was granted by
the Natural History Museum of Basel, which is legally responsible for the conservation and scientific study of these skeletal remains.
Our modern human sample comprised the right trapezia and first metacarpals of five adult male individuals from the uniquely documented Basel-Spitalfriedhof collection (Natural History Museum of Basel, Switzerland),18,55 as well as two fossil modern human
adults from Israel: a female dating to approximately 100-92 thousand-years-ago (ka) (Qafzeh 9) and a male from ca. 23,000 ago
(Ohalo 2).18 Despite the wide geo-chronological range of our modern human sample (Table 1), we did not observe considerable
biomechanical differences in efficiency across modern human specimens (see torque grand means in Table S3 and Figure S1B;
also see Figures 2 and 3). This is in line with previous biomedical literature on living human populations, which observed low sexual
dimorphism in morphological and/or functional aspects of the TMC joint (see Schneider et al.56 and references therein).
Our fossil hominin samples further included Homo neanderthalensis, Homo naledi, Australopithecus afarensis, Australopithecus
africanus, Australopithecus sediba, and two specimens from Swartkrans (South Africa) variably attributed to early Homo or
P. robustus (Table 1). The Neanderthal sample involved four individuals with adequate preservation of first metacarpals and associated trapezia. For H. naledi, we used the thumb bones of the almost completely preserved ‘‘Hand 1’’ skeleton.19 The earlier hominin
sample was composed of specimens from Hadar, Ethiopia (A. afarensis), Sterkfontein, South Africa (A. africanus), Malapa, South Africa (A. sediba), and Swartkrans, South Africa (SK84 and SKX5020). Among these, only A. afarensis preserves a trapezium (for more
information on its preservation status, see the next sections). Therefore, the remaining early hominin species are represented in this
study only by their metacarpal bone (for more information on addressing this issue in our models, see section below). For several
fossils, (i.e., the trapezium from Hadar as well as the thumb bones of Ohalo 2, Shanidar 4, Kebara, Sterkfontein, and SK84), due
to poor preservation or missing bones in the right anatomical side, the analyses were based on mirrored versions of the left bones.
The inclusion of these mirrored specimens did not affect the resulting patterns per group and did not affect measuring precision (see
last section of Methods). Finally, it should be mentioned that the fossil remains of certain other early fossil hominins could not be
included in this study due to poor preservation of the thumb bones or of their muscle attachment sites (e.g., Homo habilis and
Paranthropus boisei), not fully developed hand bone morphology (Homo erectus specimen KNM-WT-15000), or accessibility
(Ardipithecus ramidus or Australopithecus prometheus). For the geometric morphometric analysis of entheseal 3D shape, sample
information is provided below (under section ‘‘Quantifying 3D bone projection").
METHOD DETAILS
Grip selection and model preparation
All analyses were conducted using high-resolution 3D surface scans of the two thumb bones, which were obtained using structuredlight, laser, or micro-computed tomography scanning. We have previously verified that the inter-method error in the representation of
hand bone morphology is negligible18 (also see other studies with agreeing results57–60). For each specimen, the two developed 3D
meshes were exported in STL format and imported into the software package Avizo (version 9.2.0 Lite, Visualization Sciences Group),
in order to be placed at the appropriate positions for the modeled thumb action (Figure 1).
The analyzed thumb posture involves flexion at the TMC joint of the thumb (Video S1). This movement, which brings the thumb
toward the palm and fingers, represents a vital prerequisite for the precise manipulation of objects placed between the thumb
and the index finger (e.g., fine grips) or within the palm and sustained by the fingers (e.g., three-jaw chuck grips).5 It is therefore
considered as necessary for almost all tool-related activities in humans,4,5,17,61 as well as for basic food-processing actions in chimpanzees.35,36 Importantly, experimental research has shown that this specific thumb action (flexion at the TMC joint) is associated
with a function of m. opponens pollicis (i.e., a direction of forces and resulting thumb movement) that is equivalent between humans
and chimpanzees, our closest living relatives.34 It should be noted that, for other thumb movements, the function of this muscle is
different between chimpanzees and humans (i.e., it acts as an abductor in humans but an adductor in chimpanzees).34 Furthermore,
unlike several (but not all) other hand muscles, m. opponens pollicis exhibits corresponding muscle pathway and general location of
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the attachment areas across extant great apes33,34 (but see section ‘‘Quantifying 3D bone projection") for considerations regarding
its insertion area). On this basis, the likelihood that these structures were also functionally equivalent in extinct hominins is very high,
offering the necessary scientific framework for meaningful comparisons and functional interpretations across species. In fact, the
entheses of m. opponens pollicis have been frequently analyzed in past anthropological research,39,40,62,63 likely due to their high
distinctiveness and morphological variability across and within hominin species. In contrast, given that m. flexor pollicis brevis
and m. abductor pollicis brevis tend to insert into the same broader tubercle of the proximal phalangeal base,41 an accurate distinction of each muscle’s attachment area on the fossil remains of extinct species would be challenging. Importantly, modeling these
muscles’ TMC torque in our samples would require an adequate preservation of three consequent thumb bones in each fossil hominin (trapezium, metacarpal, and proximal phalanx), which would lead either to the exclusion of important specimens in our study
(e.g., the two Swartkrans metacarpals) or the introduction of considerable bias. Finally, the remaining thenar muscle, m. adductor
pollicis, does not contribute to TMC flexion in chimpanzees.34
Initially, the 3D meshes of the first metacarpal and trapezium were virtually placed in anatomical position, with the basal articular
surface of the metacarpal facing the distal articular surface of the trapezium (Figure 1). Then, we centered (brought together) the two
opposing bones at the central points of their articular surfaces (i.e., the entire articular facet of each bone, including its outline edges),
defining central points as the geometric centers of these surface areas (computed using the measurement tools of the Avizo software). Third, we rotated the metacarpal until the borders of the adjoining articular surfaces were interlocked at a relaxed thumb position. This step relied on visual assessment of the two articulating surfaces’ outline shape, which is also influenced by the curvature
of the joint (e.g., see Galleta et al.9 and Marzke et al.10). Subsequently, the distance between the two central articular points was
increased to 1.5 mm for all specimens (Figure 1A). This value, which represents the modern human average thickness of cartilage
in the TMC joint (both bones taken together),64 was used as a proxy of intra-articular space between the bones. It should be clarified
that our models assumed uniform cartilage thickness at joints, despite the fact that previous research has shown that this varies
across the articular surface.65 A very similar value (1.56 mm) was also found in the cadaveric hand specimen of a chimpanzee curated
in the Natural History Museum of Basel (Table 1). To obtain that measurement, this individual was scanned using a micro-computed
tomography scanner in the University of Basel (see Acknowledgments) and intra-articular joint space was then computed in the software Avizo. It is worth noting that the resulting distance between the two surfaces was influenced by their depth and, therefore, the
degree of joint curvature (e.g., see Galleta et al.9 and Marzke et al.10). Finally, the metacarpal was flexed (in the palmar direction of the
bones) onto the trapezium’s articular surface at 11 degrees (Figure 1A), resulting in a more medial position for the first metacarpal.
Based on our direct measurements in the developed virtual models of the present study (especially those with well-preserved first
and second hand rays; e.g., see Figure 1), this level of slight flexion at the TMC joint, which corresponds to approximately one third
of the average maximum angular excursion for TMC flexion in great apes (32.8 degrees) and humans (37.6 degrees) 52,63, brings the
thumb to a position of potential interaction either with the index finger (e.g., for fine grasping of small objects) and/or the remaining
fingers (e.g., for precise manipulation of relatively sizeable objects held at the palm) (see Figure 1B; Video S1). We additionally
confirmed these characteristics of our selected thumb posture (i.e., bone positioning; Figure 1 and Video S1) through direct observations and angle calculations on chimpanzee and modern human hand skeletons with preserved joint soft tissue, which were provided by the Natural History Museum of Basel and the Medical School of the National and Kapodistrian University of Athens, respectively (see Acknowledgments). Even though the required degree of thumb flexion may depend on the size of the object manipulated,66
previous experimental work has demonstrated that the moment arm of m. opponens pollicis for flexion at the TMC joint exhibits
limited variation across the joint’s angular excursion (i.e., over a range of 20 degrees, this muscle’s average moment arm ranges between 12.3 and 12.9 mm; see Smutz et al.29). This very low variability in muscle moment arm indicates that greater or lesser flexion
would not considerably affect our torque calculations and resulting patterns (Figures 2 and 3; Table S3).
Most early hominins do not preserve trapezia. To estimate the potential maximum error of this unknown parameter, we followed
previous research6 and took advantage of the pronounced morphological difference of the trapezium between modern humans and
chimpanzees. Therefore, for each fossil hominin lacking the trapezium (A. africanus, A. sediba, and the two Swartkrans specimens),
we ran the model once with a modern human trapezium, and then with a chimpanzee one, plotting both as different -projected- data
points in our PCAs (see legends of Figures 2 and 3). In these cases, the trapezia were scaled so that their articular surface borders
corresponded as much as possible to those of the adjoining first metacarpals. As indicated in the last section of Method Details, the
overall analytical procedure (including the above trapezium adjustments) was shown to present substantial inter-observer repeatability under blind analytical conditions. Furthermore, our results indicated that the potential error due to trapezium morphology
did not influence the observed patterns for each species (i.e., those presented in Figures 2 and 3; also see information in the section
below). It should be noted that, even though the trapezium of A. afarensis (AL 333-80) likely belongs to a different individual than the
one represented by that species’ metacarpal (AL 333-w39), it was used in our biomechanical models after its size was adjusted to
correspond to the metacarpal’s adjoining articular surface.
Calculating biomechanical efficiency (torque)
Biomechanical efficiency is broadly defined as the degree in which the movement of a musculotendinous unit reflects the theoretical
maximum effectiveness.67 To quantitatively compare biomechanical efficiency of the opposition of the thumb among different species (Table 1), we use a musculoskeletal model to predict the torque |t| generated by m. opponens pollicis at the TMC joint of the
thumb (Figure 1; Tables S2 and S3). Therefore, here we use the terms ‘‘biomechanical efficiency’’ and ‘‘torque’’ as synonyms. We
employ a novel modeling approach that integrates muscle parameters and bone 3D morphology, relying on 3D landmarks digitized
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on the bone surface. These represent muscle origin area, insertion area, as well as the location of the joint (Figure 1B). One of the core
novelties of our approach is that we use several landmarks to characterize each enthesis, including three landmark positions at the
muscle’s origin enthesis (trapezium tubercle) and three at its insertion area (lateral metacarpal; Figure 1). Our computational muscle
model then predicts active forces between each pair of origin and insertion points (i.e., nine possible pairs corresponding to nine
torque calculations for each individual / model). The landmark points used in the models are defined in Table S4. It should be noted
that, in the A. afarensis specimen (A.L. 333-80), the trapezium’s origin enthesis (i.e., the palmar tubercle) is damaged. For this purpose, our models focusing on this specimen relied on a single 3D landmark on the trapezium (i.e., ‘‘L4’’ in Table S4), which was digitized at the most elevated point of the tubercle’s surviving portion. We argue that the resulting torque values are representative of this
individual because torque calculations in our sample were found to highly correlate across landmark pairs, despite them involving
three distinct locations of the trapezium enthesis (Table S5). This result suggests that interindividual differences in moment arm
did not substantially vary by landmark selection on the trapezium’s tubercle (also see descriptive Table S3), encouraging our
main statistical analyses to focus on the trapezium landmark point that was also preserved in A. afarensis (see below in section
‘‘Main statistical analysis’’). Moreover, we would argue that the reliability of any attempted (mathematical or geometrical) reconstruction of the tubercle’s missing landmark points would likely be extensively undermined by the very high morphological variability of
hand muscle attachment sites (e.g., Karakostis et al.62), in combination with the fact that the complete trapezium morphology of
this 4-million-year-old species of Australopithecus is entirely unknown.4
Furthermore, moment arms and torques are influenced by overall size, which varies greatly among hominins (e.g., the hands of
Australopithecus or H. naledi are much smaller than those of H. sapiens and Neanderthals). In order to estimate the effects of overall
size on our torque calculations, we also ran the models in size-adjusted space, which resulted from uniform scaling of the 3D coordinates (XYZ) of the above-described landmarks (Table S4) to the same centroid size. This technique comprises a standard step for
size-adjustment in landmark-based geometric morphometrics.9,62
The first step in constructing each model was to define vectors specifying the location of landmarks in the coordinate frame of
the model: Origin o represents the landmark at the trapezium. Insertion i represents the landmark on the first metacarpal (insertion
landmark i). The joint position, i.e., the central point of the articular surface, is denoted as j. We assume that the torque generated by
m. opponens pollicis at the joint can be calculated as the cross product
! !
!
t = r 3 FM
(Equation 1)
where r=o-j is the vector of application of the force with respect to the joint. The muscle force vector is the product of a scalar muscle force level FM (in Newtons) predicted by the muscle model and the direction of the muscle force eM with eM=1.
!
!
(Equation 2)
F M = FM e M
with the unit vector in the direction of the muscle’s line of action between origin and insertion
! !
i o
!
eM =
lM
and the length of the muscle
lM =
! !
i o
(Equation 3)
This approach assumes a straight line of action of the muscle between its origin (trapezium enthesis) and insertion (metacarpal
enthesis) sites. Based on the drawn lines of action (Video S1) and bone orientations, for all specimens analyzed in this study, contraction of m. opponens pollicis was always associated with flexion at the TMC joint. Importantly, we selected only pairs of entheseal
landmarks which could be connected via a straight line without passing through bone (Figure 1B). As m. opponens pollicis is the
deepest muscle in the area, we assume that there is no other soft tissue possibly blocking this straight line of action. This assumption
was also supported by our direct observations during our dissections conducted for a previous human cadaver study focusing on this
muscle41 as well as by our more recent observations of chimpanzee and human hand skeletons with preserved soft tissue (see in the
above section). Nevertheless, it must be highlighted that this is impossible to confirm for fossil hominin specimens, where soft tissue
is entirely absent. Therefore, the possibility that the muscle’s line of action in extinct species might have perhaps been shifted by soft
tissue constitutes an untestable limitation of our modeling approach.
Hence, all parameters of the joint torque are determined by the locations of the landmarks, except the scalar muscle force FM. The
muscle force FM is determined by a Hill-type muscle model 50 (further technical information is provided in the next section below). In
this study, the only determining parameter for the muscle force is the maximum isometric force of the muscle at optimal muscle fiber
length (Fmax ), which can be calculated from the specific muscle tension s (a muscle fiber property) and the physiological cross
sectional area APCSA (a morphological parameter)
(Equation 4)
Fmax = s$APCSA
68
This approach has been used in a previous anthropological simulation study on A. afarensis locomotion and is a common
approach in biomechanics.69 For all specimens, we assumed the identical muscle tension of s=25 Ncm-2,70 a value which was
also used in previous biomechanical studies on the hand (e.g., previous study71).
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Even though muscle forces comprise a central component of biomechanical efficiency,22,71 past morphological research on fossil
hand bones did not address the potential differences across hominin species in muscle force-generating abilities. However, considering that muscle force-producing capacities are known to vary greatly among great apes and even between humans and chimpanzees,34 assessing the manual dexterity of fossil hominins entirely based on bone geometry is prone to severe misinterpretations
regarding their manual dexterity.24,25 Our modeling approach addresses this issue by incorporating the factor of muscle physiological cross-sectional areas (PCSA), a proxy of maximum force-generating capacities.72 In all analyses, we assumed the mean chimpanzee PCSA37 for the chimpanzee group and the mean modern human PCSA73 for all modern humans. For Neanderthals, due to
their extensive genetic, musculoskeletal, and chronological similarities with modern humans,18,38 a mean modern human PCSA was
also assumed, considering that a chimpanzee-like PCSA would be extremely unlikely. Nevertheless, it must be noted that this decision represents a considerable factor of potential bias because soft tissue morphology is unknown in extinct fossil hominins.
For the remaining fossil hominins, we ran the models once with a mean human PCSA value (Figures 2A and 3A), and a second
time with a mean chimpanzee PCSA value (Figures 2B and 3B). Given the enormous difference between chimpanzees and humans
in the mean PCSA of m. opponens pollicis, this represents an extreme range of possible PCSA variation. In detail, the four muscle
paradigms used were the following:
Paradigm 1 human PCSA: APCSA,human=2.63 cm2 (mean; n = 6) PCSA from a previous study,73 who reported a standard deviation of 1.28 cm2, resulting in Fmax =66N.
Paradigm 2: chimpanzee PCSA: APCSA,chimp=1.55 cm2 (mean; n = 4) PCSA from previous research,37 who reported a standard
deviation of 0.39 cm2, resulting in Fmax =39N.
Paradigm 3: normalized PCSA such that Fmax =1.
Paradigm 4: normalized PCSA scaled by the ratio between human and chimpanzee PCSA such that Fmax =0.59.
As all other parameters of the muscle model are kept constant for the analysis, the four different PCSA paradigms basically result in
four different values for the muscle force FM, which then determine the magnitude of the force vector (Equation 2) and influence the
joint torque (Equation 1). The values are summarized in Table S2. Please note that there is a small deviation between Fmax and FM
due to the internal contraction of the muscle model (see section below).
Hence, there are two sources for the differences in joint torque: a) the geometric difference in origin, insertion and joint landmarks
and b) difference in PCSA (human versus chimpanzee).
The above-outlined process for the calculation of biomechanical efficiency (torque) was performed in MATLAB/Simulink (release
2019a), making use of the Simscape Multibody environment for the rigid body calculations (landmark positions, joint positions, and
joint torque calculation). The muscle model was implemented in Simulink and is open-source available here (https://github.com/
daniel-haeufle/macroscopic-muscle-model). The differential equation for muscle contraction was solved with the ODE15s variable
time-step solver, with absolute and relative tolerance set to 1 3 106. More technical details on the muscle model are provided in the
section directly below.
Hill-Type muscle model to predict force
As described above, the calculation of biomechanical efficiency (torque) requires the calculation of the muscle force FM. In this study,
we used a previously published Hill-type muscle model to calculate FM.42
This model consists of four distinct structural elements (see inset of Figure 1B). At the core of the model is the so-called contractile
element (CE), which considers the dependency of muscle fiber force FCElCE(t),lCE(t),a(t) on fiber length lCE(t), contraction velocity
lCE(t), and muscular activity a(t). The other three elements represent the passive tissue: the elasticity of connective tissue around the
muscle fibers (parallel elastic element PEE), the elasticity of the tendon (series elastic element SEE) and the tendon’s viscous damping properties (serial damping element SDE).
With the assumption of force equilibrium between those elements
FCE ðlCE ; l_CE ; aÞ + FPEE ðlCE Þ = FSEE ðlCE ; lM Þ + FSDE ðlCE ; l_CE ; l_M ; aÞ
it is possible to derive a first order ordinary differential equation describing the internal state of the muscle lCE in dependence of the
muscle tendon units length, contraction velocity and the muscular activity: l_CE ðlM ; l_M ; lCE ; aÞ. By solving this differential equation, the
muscle force FM = FCE + FPEE is predicted.
We calculated biomechanical efficiency (torque) in a static hand posture. Therefore, each simulation considers an isometric
contraction i.e., at constant muscle length lM, determined by the chosen origin and insertion landmarks (Equation 1; see Table
S4). Furthermore, we assumed full muscular activity a = 1 to assess the maximal biomechanical efficiency. The initial condition of
the model lCE(t=0) was chosen such that force equilibrium (Equation 2) was fulfilled.68
The model requires a set of parameters, most of which are generic.42 The main muscle specific parameter which determines the
muscle force in this study is the maximum isometric muscle force Fmax, as described in detail in the main text.
The other muscle-specific parameters are the reference lengths of the contractile element lCE,opt and the tendon lSEE,0. These
parameters were adapted to the size of the muscle-tendon length to always result in the same ratio g between muscle contractile
element (CE) and tendon (SEE):
lCE;opt = lM$g
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lSEE;0 = lM lCE;opt
The ratio was determined from human cadaveric data with fiber length of lCE,opt=2.29 cm (mean value from previous research,73
n = 6, reported standard deviation of 0.62 cm) and the muscle length in our modern human geometry (i.e., a recent modern human
individual of our sample) of lM= 4.14 cm, resulting in a ratio of g=0.55. The torque !
t m;n was calculated separately for all possible
combinations of origin landmarks m˛(13,18,19) and insertion landmarks n˛(1,2,3). Each combination resulted in different vector
!
!
!
!
of application of the force r m;n = o m j n rm,n=om-jn and different force vector F M m;n .
This approach has the advantage that, for the static analysis performed here, every landmark pair results in the same muscle force
FM for each pair of landmarks.
Quantifying 3D bone projection
The developed models focused on the calculation of joint torque based on three landmark locations on the elevated bone area of the
metacarpal muscle attachment (Figure 1C; Table S4). In order to further address variability in bone projection across the entire entheseal surface, we analyzed this area using the highly repeatable 3D geometric morphometric approach introduced in previous
research62,63 The entire process was carried out using the Geomorph package (version 3.3.1) of the R software.53 That previous study
focused on a sample from the same recent modern human collection (Basel-Spitalfriedhof collection), identifying a primary principal
component associated with proportional elevation across the 3D entheseal surface (also see Karakostis et al.63). Here, in addition to
the original 45 adult males from the documented Basel-Spitalfriedhof collection,30,55,63 we included the metacarpal muscle attachments from our fossil sample (Table 1) as well as an additional well-preserved Neanderthal (Chapelle-aux-Saints) and five early modern humans from the Upper Paleolithic (Abri Pataud 1 and 2, Dolni Vestonice 3 and 16, and Arene Candide 2). Detailed information on
these fossils’ characteristics is presented in past research on the hand bones.18,63
For defining the bone region of attachment for this muscle, we followed previous research placing the insertion site of m. opponens
pollicis along the metacarpal’s distalo-lateral ridge.33,39–41,63 It should be noted, however, that some anatomical literature sources
report that this insertion site in humans is longer than that, expanding across most of the lateral metacarpal shaft (e.g., Drake
et al.74). This broader area encompasses both the distalo-lateral roughened area as well as a large amount of surface that does
not typically present distinctive alterations on dry bone.62,75 Moreover, this might not consistently be the case for the insertions of
chimpanzees (e.g., see Jacofsky et al.76), despite the fact that their m. opponens pollicis also broadly attaches in the lateral metacarpal shaft.33,34 Nevertheless, based on hand dissections conducted by some of us41 (also see Acknowledgments), the extent of
this muscle’s attachment site in humans shows extensive variability, sometimes occupying an extremely limited portion of the lateral
metacarpal shaft. In fact, the high variability of the extent of muscle attachment sites on human bone surfaces has been frequently
reported in the anatomical literature (e.g., see Ha1adaj et al.77 and examples of references therein). On this basis, and considering that
soft tissue morphology is unknown in extinct fossil species, the comparative analyses of the present study were restricted to the entheseal structure that was consistently identifiable in dry bone across species (i.e., the distalo-lateral surface roughening in the first
metacarpal; Figure 1 and Video S1).
We employed the same landmarking strategy as in our previous geometric morphometric study,62 involving six geometrically
defined fixed 3D landmarks on the entheseal outline on the bone (see description for landmark points L2, L3, L7, L8, L9, and L10
in Table S4 and Figure 1). These were placed at the attachment’s four most extreme borders (proximal, distal, medial, and lateral)
as well as at the two outline angles separating the proximal portion of the enthesis from its distal elongated part (see side images
of Figure S1A). The fixed points were used as a basis for calculating a set of 30 equidistant semilandmarks, which were allowed
to slide following a minimum Procrustes distance criterion. In agreement with our standard protocols for analyzing entheses,18,62,75
we made sure that the analyzed entheseal shapes were likely not affected by distinctive pathological or taphonomic effects (i.e., the
digitized landmarks were not located on damaged or missing areas). Subsequently, after using Procrustes superimposition to transform the raw 3D landmark coordinates into shape variables (i.e., Procrustes landmark coordinates), we performed a shape principal
component analysis (shape PCA). The resulting shape PC1 explained 48.15% of total shape variance and reflected variation in the
distribution and degree of bone surface projection across the entheseal area (Figure S1A). Individuals with positive values (recent
Homo and Swartkrans) showed a relatively higher bone projection than those with negative values (chimpanzees and Australopithecus). In Homo, the degree of this projection was even relatively higher at the distal portion of the enthesis, near the metacarpal head
(see shape changes in Figure S1A).
To further confirm that the degree and distribution of muscle attachment bone projection is in principle associated with biomechanical efficiency (torque) in our models, we performed a series of four multivariate regression analyses (one for each of the four model
paradigms). In these analyses, we used proportional bone projection in muscle attachment sites (shape PC1; see Figure 1C and Figure S1A) as a predictor and three of the torque calculations as dependent variables. All of them identified a significant (p < 0.01) and
positive correlation between the three torque calculations and a prediction model based on entheseal shape PC1 (explaining 26%–
53% of total torque variance in the sample, based on the R2 values; see results in Table S6). These results offer the first biomechanical validation of the traditional concept that the degree of entheseal projection affects biomechanical efficiency (torque)40,62,78 (see
also results in Karakostis et al.63). All variables met the necessary statistical assumptions for these tests,79 including linearity (based
on bivariate plots), no multicollinearity (based on variance inflation factors), residual normal distribution and no outliers (based on
z-score distributions), homoscedasticity (based on bivariate plots), and sample size requirements (20 specimens per predictor).
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Model precision and validation
The precision of our analyses was verified through the application of double-blind analytical procedures involving researchers from
three distinct research groups, followed by a double-blind inter-observer repeatability analysis (Figure S1C). Specifically, the 3D surface scans of bones were provided by FAK (University of Tübingen, Germany), virtual positioning of the 3D reconstructions was carried out by IA (Medical School of the National and Kapodistrian University of Athens, Greece), landmark digitization and geometric
morphometric analysis was performed by FAK, model development and torque calculations were carried out by DH (Center for Integrative Neuroscience, Germany), and all statistical analyses were conducted by FAK. Prior to this procedure, specimens were assigned a random numeric label before their analysis by DH and IA. For the repeatability analysis, five randomly selected models
were used, including A. afarensis (composite model), the Neanderthal specimen Shanidar 4 (mirrored bones), the fossil modern human Ohalo 2 (mirrored bones), Swartkrans specimen SK84 (combined with a modern human trapezium), and a recent modern human
individual from the Basel-Spitalfriedhof collection. For all these models, FAK performed virtual positioning (instead of IA), whereas IA
digitized the landmarks points used in the model and geometric morphometrics (instead of FAK). Subsequently, a new numeric label
was assigned to each of the five repetitions and DH ran the models treating them as separate individuals. Finally, FAK calculated the
PC scores of these specimens and projected them in the PCAs (Figures 2 and 3), showing that the difference between the repetitions
of each model was small and does not affect the patterns observed in this study.
Our study’s resulting difference (%) in mean torque between recent modern humans and chimpanzees closely agrees with that
found by previous experimental research for the same joint and muscle.34 In the latter study, the average chimpanzee torque was
39.15% of the mean modern human one, while the same proportional difference in our study’s dataset was 43.57%. For that calculation, we computed the average torque of each species by calculating the grand mean of all its nine mean torque calculations (Table
S3). This very slight relative difference in the values obtained by the two studies (i.e., by approximately 4.4%) is well within the standard deviations of our mean calculations (Table S3), even though they were based on different samples, methodologies, and
formulae for calculating torque.
Methodological limitations
Our analysis has limitations which should guide future investigation on this topic. First, the distinctive patterns observed here involve
a single muscle, joint, and direction of movement. Even though m. opponens pollicis and its contribution to flexion at the TMC joint
comprise a vital component of thumb opposition in humans and chimpanzees, other hand muscles, not considered here, also play an
important role.33 For instance, thumb opposition also involves the coordination of the other thenar muscles: m. adductor pollicis, m.
flexor pollicis brevis, and m. abductor pollicis brevis.27 In fact, in bonobos, the latter two muscles are reported to be often fused
together with m. opponens pollicis.80 The same two muscles also present relatively large moment arms at the TMC joint34 that allows
them to be recruited for forceful thumb motion, whereas m. opponens pollicis may be considered as more of a dynamic ligament, due
to its close proximity to the thumb metacarpal and its oblique orientation.
Our biomechanical models focused on a static hand grip, without incorporating a dynamic approach (e.g., Delp et al.81). A future
application of the latter would enable an observation of how torque values may vary among different thumb postures throughout the
TMC joint’s range of motion, while the range of motion in fossil hominins could be assessed based on ROM predictions (e.g., see
study and code provided in Manafzadeh and Gatesy82). In such a study design, to account for potential bone interferences within
the muscle’s assumed line of action, wrapping surfaces and/or via points could be employed.83 Importantly, future research would
greatly benefit from defining the exact anatomical position of bones in each model based on anatomical or joint coordinate systems
(e.g., see Kambic et al.;84 also see Bishop et al.85 and associated open-access code at https://doi.org/10.5061/dryad.73n5tb2v9).
Despite the verified inter-observer repeatability of the present study’s analytical procedure (Figure S1C), the application of such coordinate systems would likely allow for an easier replicability of the models by other researchers, offering a more semi-automatic
definition of joint centers and bone orientation (based on the shape of their adjoining articular surfaces; e.g., see section ‘‘Grip selection and model preparation’’).
Another limitation stems from the use of mean human or chimpanzee PCSA values as proxies of muscle force.34 This compromise
was made because soft tissue is not preserved in the fossil record. Nevertheless, given this variable’s high intraspecies variability,34
future research would benefit from a systematic study on how different potential PCSA values within each extant species may influence interspecies comparisons of biomechanical efficiency (torque calculations). It must also be emphasized that, since the actual
PCSA of each fossil hominin cannot be assessed, it is possible that the PCSA combinations among the species of our early hominin
sample were different to those examined here. Given that this is impossible to investigate empirically, we followed the most parsimonious strategy, which was to compare early hominins either under the assumption of a human- or a chimpanzee-like PCSA
(i.e., two extremely different mean PCSAs). Evidently, in case that the actual PCSA differences among earlier hominins were extensive, the differences among them in torque would be affected.
Similarly, as also discussed in the main text, one could reasonably hypothesize that muscle PCSA may vary across fossil hominin
species by skeletal (body) size. In this study’s early hominin sample, which is mostly composed of unassociated and/or even entirely
isolated hand skeletal remains, the only bone element that could be used as a basis for scaling muscle parameters would be the first
metacarpal, whose lateropalmar surface also accommodates most of the m. opponens pollicis’ length in life.33 However, an association between that muscle’s PCSA and first metacarpal size cannot be validated based on the two extant species of our sample
(chimpanzees and modern humans), which are known to exhibit remarkably similar mean bone lengths50,51 but excessively different
average PCSAs for that muscle.34,37,73 This is also the case for the samples of this study, as we found no significant difference in first
e7 Current Biology 31, 1–9.e1–e8, March 22, 2021
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metacarpal length between modern humans and chimpanzees (Mann-Whitney U test’s p value: 0.19). Future research may be able to
effectively address this limitation by identifying potential correlations between bone size and the m. opponens pollicis’ PCSA as well
as by relying on the discovery of more complete fossil hominin postcranial skeletons.
Furthermore, the slight degree of flexion selected for our grip models partly relied on the chimpanzee ranges of motion provided in a
previous study.86 However, the ranges of motion in that past research may have been affected by the fact that the effects of soft
tissue morphology were not taken into account. Therefore, future work employing dynamic modeling approaches would greatly
benefit from relying on assessments of range of motion that considered the influence of soft tissue (e.g., van Leeuwen et al.25).
Finally, regarding the implications of our results for stone tool use, it should be highlighted that a complete reconstruction of biomechanical efficiency in fossil taxa would also require a consideration of the object’s form as well as position within the hand. The latter
would involve calculating the force encountered by joint torque at the point(s) where the thumb presses against the object’s surface.
Incorporating the variable effects of tool form and position on hominin grasping efficiency reliably will depend on the development of
novel modeling approaches, as well as the discovery of adequately preserved fossil hominin hand skeletons.
QUANTIFICATION AND STATISTICAL ANALYSIS
To reveal differences in biomechanical efficiency (torque) and associated bone morphology across species, we performed four principal component analyses (PCAs) based on the four above described model paradigms (i.e., human versus chimpanzee muscle
PCSA and raw versus size-adjusted models). For all analyses, considering the fact that torque calculations involving the same metacarpal landmark (L1, L2, or L3; see Figure 1A) were highly intercorrelated (all r values over 0.80; Table S5), we used only three of the
nine torque variables, so as to reduce the total number of variables used in the PCAs and strengthen the power of the analysis.79
These were the three torque calculations based on each of the three first metacarpal landmark points (i.e., landmarks L1, L2, and
L3; see Figure 1a; Table S4) and the highest point of the trapezium’s enthesis (i.e., L4; Figure 1A), which was represented in all specimens of the study (on the incomplete trapezium of A. afarensis, see information in previous section ‘‘Calculation of biomechanical
efficiency (torque).’’ The strong correlation among torques involving the same metacarpal insertion landmark but different trapezium
origin landmarks (L4 to L6) suggests that morphological variation in the origin enthesis of the muscle on the trapezium (i.e., the more
‘‘steady’’ element during opposition) is less influential on efficiency than that of its metacarpal insertion enthesis (i.e., the more
‘‘moving’’ element during opposition).
Our PCAs relied on a total of four variables, combining the three above-mentioned joint torque calculations with the scores of
shape PC1 from the 3D geometric morphometric analysis of the m. opponens pollicis’ metacarpal enthesis (Figure 1; Figure S1A;
also see above section of Method Details). Incorporating this variable to our PCAs is crucial because it enables our multivariate
approach to consider how bone projection varies across the entire muscle attachment area, in addition to the three specific landmark
points sampled for our biomechanical model calculations (see Figures 1C and 2 and 3). Consequently, the distinct interspecies differences identified in our four PCAs arise from a strong shared correlation between the joint torque values calculated in our models
(which rely on three points of the elevated enthesis; Figure 1B) and relative bone surface projection over 36 digitized landmark locations of the muscle attachment site (Figure 1C). Prior to the analysis, we verified that the 3D shape variable (shape PC1; Figure S1A)
met all basic assumptions for inclusion in the PCAs (see below).
For all four PCAs, a correlation matrix was used due to varying scales among the four variables.79 Before performing each analysis,
we verified that the datasets presented multivariate normality (based on Doornik and Hansen tests whose p values ranged from 0.20
to 0.77), absence of significant outliers (based on the z-scores approach), and linearity (based on bivariate plots). For our PCAs, a
scree-plot approach79 recommended a focus only on the first component (PC1), which represented more than 90% of total sample
variance (Table S1). Both before and after size-adjustment, all four factor loadings of PC1 (accounting for > 90% of the variance in
both cases) were positive and very high for both the torque and the shape PC1 variables (0.86 or above; Table S1), demonstrating the
great strength of the observed multivariate pattern despite the relatively small sample size 79. To ensure that the calculation of the
components was not affected by the values of species represented by single individuals (and their combinations), our PCAs were
calculated from the samples of chimpanzees, modern humans, and Neanderthals. Subsequently, the remaining fossil individuals
were projected into the PCA plot (e.g., see Reich et al.,87 Mori and Harvati,88 Heaton et al.89). All statistical analyses were carried
out in SPSS (IBM Inc., New York) and PAST.54
Additionally, for providing a basic estimate of fingertip force, we calculated the ‘‘torque to thumb length ratio’’ (TTL; see Table S3).
This was computed by dividing all torque values by thumb length, which was defined as the summed maximum lengths of the first
metacarpal and the two phalanges (in mm). Given that the resulting values presented multiple decimals, for the purpose of clarity, the
resulting values were multiplied by 100. In fossil species with unassociated hand bone remains (i.e., A. afarensis and A. africanus)
thumb elements from different individuals were combined.4 For A. afarensis, the length of the distal phalanx (A.L. 333-159) was taken
from the literature.90 The only specimens excluded from this procedure were the two Swartkrans first metacarpals (SK84 an
SKX5020), which were found in isolation and their genus/species affiliation remains unknown and debated.4,12,13
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