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First published online February 13, 2009
Journal of Experimental Biology 212, 713-721 (2009)
Published by The Company of Biologists 2009
doi: 10.1242/jeb.019885
Walking, running and the evolution of short toes in humans

1 Department of Anthropology, Harvard University, Cambridge, MA 02138, USA
2 Department of Kinesiology, University of Massachusetts, Amherst, MA 01003,
USA
3 School of Medicine, Vanderbilt University, Nashville, TN 37232, USA
Author for correspondence (e-mail:
cprolian{at}ucalgary.ca)
Accepted 25 November 2008
| Summary |
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Key words: phalanges, gait, foot biomechanics, bipedalism, Australopithecus
| INTRODUCTION |
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This unique phalangeal morphology has long been assumed to be functionally
adaptive for terrestrial bipedal locomotion, yet there have been few studies
of toe function in human walking and running, and none has tested the extent
to which shorter toes might benefit bipedal locomotion
(Weidenreich, 1923
;
Morton, 1935
;
Elftman and Manter, 1935
;
Mann and Hagy, 1979
;
Hughes et al., 1990
). In this
study, we propose a simple biomechanical model of toe function in bipedal
locomotion that suggests that shorter phalanges provide performance benefits
during the stance phase of walking and, especially, during running.
Specifically, we use forefoot kinematic and kinetic data collected from a
sample of modern humans representing the normal variation in toe length to
test the hypothesis that shorter phalanges improve locomotor performance by
reducing the mechanical force and work output of the digital flexors required
to maintain joint stability during stance.
Toe function during stance in bipedal locomotion
Stance in walking is divided into three periods: `contact' (0–25%
stance), when the plantar surface of the foot contacts the ground; `midstance'
(25–65% stance), when the body's center of mass (COM) vaults over the
stance foot; and `propulsion' (65–100% stance), in which the heel is
first lifted off the ground, followed by the metatarsal heads and phalanges.
During propulsion, the contralateral foot contacts the ground and initiates a
phase of double support (Root et al.,
1977
). In running, stance is also divided into three periods:
contact (0–20% stance), midstance (20–45% stance) and propulsion
(45–100% stance), but there is no period when both feet are in contact
with the ground (De Cock et al.,
2005
). During stance, variable ground reaction forces (GRFs)
resulting from gravity and body segment accelerations are applied to the
plantar surface of the foot and toes. The toes do not bear significant loads
during contact and midstance; however, during propulsion, the metatarsal heads
and distal phalanges are the only points of contact with the ground and hence
become load bearing. In walking, the toes support between 30 and 40% of body
mass, mostly under the first, second and third distal phalanges. In running,
these loads range from 50 to 75% of body mass
(Mann and Hagy, 1979
;
Hayafune et al., 1999
;
Wearing et al., 2001
;
Eils et al., 2004
).
In addition to supporting the body and providing traction, the toes,
specifically the digital flexors, help control the forward motion of the COM
during propulsion. As propulsion begins, the ankle plantarflexes and the
metatarsophalangeal (MTP) joints are passively dorsiflexed as the COM moves
anterior to them. During this phase, the body has a tendency to pitch forward
in the sagittal plane, such that propulsion can be viewed as a form of
`forward falling' (Mochon and McMahon,
1980
). At the MTP joints, the combined effect of forward falling
and GRF loads applied to the distal phalanges causes a tendency of these
joints to collapse into dorsiflexion (hyperextension). However,
electromyographic (EMG) studies indicate that the extrinsic and intrinsic
digital flexors are active during propulsion, balancing the GRF dorsiflexion
moments at the MTP joints and contributing to the control of the forward
falling motion of the body (Mann and
Inman, 1964
; Reeser et al.,
1983
). Presumably, the digital flexors, contracting eccentrically,
act as `brakes' that control MTP dorsiflexion. At the end of stance, the
digital flexors might also assist the more powerful ankle plantarflexors in
generating lift, particularly in running and sprinting
(Stefanyshyn and Nigg,
1997
).
The effects of longer toes on propulsion in bipedal locomotion
The phalangeal musculoskeletal complex in humans serves two important
functions during propulsion: the metatarsal heads and distal phalanges are
load bearing and provide traction, whereas the digital flexors stabilize the
MTP joints and control the forward motion of the COM. Given these functions,
one expects toe length to affect locomotor performance. Consider two
individuals identical in all respects but with differing toe lengths
(Fig. 1). The two individuals
will have similar GRF profiles during propulsion. The individual with longer
toes might not actually benefit from a greater load-bearing area because, in
the normal position of the foot on the ground, phalangeal GRF loads are
applied only to the distal phalanges. At the same time, however, these loads
will be applied further from the MTP joints in this individual, causing higher
MTP dorsiflexion moments.
|
The model in Fig. 1 thus
predicts that the long-toed individual will produce larger digital flexor
forces and do more mechanical work to prevent the MTP joints from collapsing
into hyperextension during propulsion. All else being equal, greater force
production and mechanical work will also probably increase the metabolic cost
of generating digital flexor force in the long-toed individual, even though
these muscles are contracting eccentrically (e.g.
Ryschon et al., 1997
). In
other words, the model predicts that short toes improve locomotor performance
proximately by reducing the mechanical cost of stabilizing the MTP joints and,
ultimately, by reducing the metabolic cost of digital flexor force
production.
Walking versus running
Differences in digital flexor output suggest that long-toed individuals are
at a disadvantage during bipedal locomotion, in terms of increased mechanical
output, and probably also with respect to the metabolic cost associated with
this mechanical output. This disadvantage might increase markedly in running,
for two reasons. First, peak GRFs during propulsion are two to four times
larger than walking at endurance running speeds
(Keller et al., 1996
).
Accordingly, balancing digital flexor forces should also be substantially
larger in running, with commensurate effects on muscular effort. Second,
whereas in walking some of the load is transferred to the contralateral foot,
the stance forefoot in running is the only contact point with the substrate
during propulsion. Accordingly, digital flexor muscle output must be
maintained throughout propulsion in running, and these muscles might even
assist the ankle plantarflexors in overcoming the larger GRFs and generating
the lift necessary to initiate the aerial phase of running.
Hypothesis to be tested
We used kinematic, force and plantar pressure data from a sample of human
subjects representing the normal variation in toe length to test the general
hypothesis that short phalanges in humans reduce digital flexor mechanical
output during stance in bipedal locomotion. Two specific predictions are
tested based on this hypothesis.
Prediction 1. Phalangeal length will be significantly correlated with digital flexor output during stance. Specifically, peak flexor forces, digital flexor impulses and the total mechanical work delivered are predicted to be greater in magnitude in individuals with relatively longer toes, both in walking and running.
Prediction 2. As a corollary to Prediction 1, if the disadvantages of longer toes are greatest in running, then the effect of phalangeal length on mechanical output is predicted to be greater in running than walking.
| MATERIALS AND METHODS |
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Experimental protocol
The subjects completed two sets of trials in which they walked and ran
barefoot at their self-selected preferred speeds. In one set, subjects walked
and ran across a plantar pressure plate sampling at 100 Hz (walking) and 400
Hz (running) (RSScan International, Olen, Belgium, 2 mx0.4 mx0.02
m, 4 sensors cm–2) flush and centered in a trackway of length
25 m. In the second set, subjects walked and ran across a force plate sampling
at 1000 Hz (AMTI, 1.2 mx0.6 m) flush with the ground. The order in which
pressure and force plate trials were performed was randomized. A minimum of
three stance events in each gait were averaged and used for analysis in the
force and pressure plate sets.
Kinematic data were collected during both sets using a high-speed infrared camera system (Qualisys Motion Capture Systems, Gothenburg, Sweden) sampling at a frequency of 200 Hz. Kinematic and force/pressure data were collected synchronously using a software-based voltage trigger. The kinematic system was re-calibrated between force and pressure trials, so that the origin of the coordinate system was located either on the posterior left corner of the force plate or on the left-most pressure cell in the posterior-most row of sensors on the pressure plate. Reflective markers were adhered to the skin overlying the following landmarks of the left limb: greater trochanter, fibular head, medial and lateral malleoli, superior calcaneal tuberosity, medial aspect of the first MTP joint, supero-lateral aspect of the fifth MTP joint and the free margin of the nail plate on the first and third toes.
Data analysis
Raw force, pressure and kinematic data were processed and analyzed using
semi-automated routines in MatLab (v7.1, the MathWorks, Natick, MA, USA).
Force and kinematic data were filtered using a low-pass fourth-order
Butterworth filter with cutoff frequencies of 100 Hz and 10 Hz, respectively.
Kinematic data were used to estimate hallux length, segment and joint angles
and joint angular velocities at the first MTP joint during stance. Hallux
lengths derived from kinematic data were in agreement with length data
collected directly using digital calipers (R=0.84). In this study, we
used hallux length as a global length measurement for all toes, under the
assumption that lateral toe length scales isometrically with hallux length
(hereafter referred to as `toe length'). In the force plate trials, stance was
derived by finding data points where the value of the vertical component of
the GRF exceeded 5 N. In the pressure plate trials, stance included all frames
where at least one pressure sensor was activated. Force/pressure and kinematic
data were then combined to obtain external forces and moments acting on the
toes and MTP joints, using a simplified inverse dynamics approach
(Winter, 1990
).
Calculation of MTP joint moments
In our analyses, we assumed that the net angular and linear accelerations
of the toe segments during stance were negligible. In other words, the GRF
dorsiflexion moment was assumed to be entirely balanced by a plantarflexion
moment resulting from contractions of the digital flexor muscles. Similarly,
the net force resulting from external forces acting on the toe segments (e.g.
GRF, flexor tendon forces) was assumed to be dissipated as internal phalangeal
force and stress (Fig. 1;
Fres). The GRF dorsiflexion moment acting at the MTP joints
was calculated using slightly different methods in the force and pressure
plates.
Force plate data
Force plates provide a three-dimensional GRF over stance, but it is a
resultant force with a single point of application known as the center of
pressure (COP). Accordingly, in these trials, the phalanges were modeled as a
single anatomical unit (the `forefoot') comprising a polygon delimited by the
kinematic markers on the first and fifth MTP joints and on the distal
phalanges of the first and third toes (Fig.
2A). The transverse axis running between the first and fifth MTP
markers was treated as a single, hinge-like MTP axis. The COP was translated
into the kinematics coordinate system, and the perpendicular line from the
transverse MTP axis to the COP was used to estimate the moment arms and moment
acting at the MTP axis. This method takes into account inter-subject
variability in toe-out angle, defined as the angle between the long axis of
the foot at midstance and the line of progression of the body
(Chang et al., 2007
).
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The GRF moment was obtained by summing the products of the horizontal component of the GRF and vertical component of the load arm (elevation of the transverse MTP axis at the point where it intersects the COP load arm), and the vertical component of the GRF and horizontal component of the load arm. We excluded external moments when the COP is proximal to the transverse MTP axis. Such moments technically `plantarflex' the MTP joints, but there is no real plantarflexion motion at that joint because the plantar surface of the foot and toes is supported against the ground.
Plantar pressure data
Pressure plates provide only the vertical component of the GRF, but this
force can be divided into multiple anatomical regions, allowing a more precise
measurement of load distribution and moments acting on individual zones of the
foot. Here, the phalangeal portion of the forefoot was divided into two zones,
based on the maximal plantar pressure profile provided by the custom MatLab
routine (Fig. 2B): the first
includes only the hallux and the second encompasses the four lateral toes. The
lateral toes were grouped because of the greater variability in load
distribution under toes two through five
(Hayafune et al., 1999
;
Wearing et al., 2001
). The
total pressure plate force profile was calibrated using the average vertical
component of the GRF from the force plate trials. The resultant force in each
forefoot zone was then obtained by summing the calibrated force output per
unit time from each activated pressure sensor within a zone.
The COP in each zone was obtained as follows: based on the known location of each pressure sensor, the force output can be used to calculate two moments for each sensor, acting at a known distance from the left [moment around the anteroposterior (AP) axis] and bottom borders of the pressure plate [moment around the mediolateral (ML) axis]. Both moments for each sensor in a given zone are added, producing total AP and ML moments for that zone. The total AP and ML moments are then divided by the total force of the zone to find an ML and AP coordinate, respectively, for the COP in that zone. The load arms of the GRF components acting at the MTP joints in the hallux and lateral toe zones were calculated as the perpendicular distance between the COPs and the transverse MTP axis. GRF dorsiflexion moments were calculated as above, based only on the vertical GRF.
Flexor force and work output
The digital flexor force required to balance the observed dorsiflexion
moment at the MTP joints was obtained using the following equation:
![]() | (1) |
![]() | (2) |
Instantaneous joint power delivered by the digital flexors
(Pmusc), in watts, was obtained using the following
equation:
![]() | (3) |
is the angular velocity of the joint. The net work done by the digital
flexors (Wmusc), in joules, is the integral of
instantaneous power over stance time:
![]() | (4) |
Negative and positive work delivered at the MTP joints was obtained by integrating the negative and positive portions of the power curve separately. Finally, all data were made comparable between individuals and across gaits by standardizing the stance event from 0% to 100% contact time.
Statistical design
In locomotor biomechanics, mechanical output variables are often influenced
by factors unique to each individual, including morphological variables such
as body mass, leg length or foot length, and variables related to gait, such
as preferred running speed or running style [e.g. midfoot vs forefoot
strikers (Kerr et al., 1983
)].
These factors can confound the effects of toe length on selected mechanical
performance criteria. In this study, we used partial correlations to measure
the strength of the linear association between forefoot length and the flexor
output variables, controlling for the potential effects of morphological and
gait confounders.
Prediction 1 was tested separately in walking and running by calculating
partial correlations between toe length and the biomechanical variables, while
controlling for the effects of four covariates: body mass, contact time, toe
contact time and toe-out angle. Body mass is included because it is strongly
correlated with GRFs (Valiant,
1990
), thus influencing phalangeal loading. We used contact time
as a proxy for travelling speed, which also influences GRF magnitude. Contact
time is highly correlated with travelling speed (in this sample,
R2=0.67 in walking, 0.74 in running). More importantly,
however, it might be better correlated with variables that are integrated over
time, such as impulse and work, unlike other measures of speed such as Froude
number or duty factor. Toe contact time measures the time that the whole-body
COP is anterior to the MTP joints, accounting for individual differences in
footstrike patterns: if two individuals have similar contact times, but one is
a toe striker, then he/she will spend virtually 100% of stance loading the
phalanges. Finally, toe-out angle measured at midstance is included because it
can influence the trajectory of the COP, placing loads more medially with
increasing rotation (Chang et al.,
2007
). Prediction 2 was assessed qualitatively by comparing the
strength of the partial correlations between forefoot length and the
mechanical variables in walking and in running.
Predicting the effects of toe length on flexor output
As a complement to partial correlations, we used multiple regression
analysis to predict the effect of varying a single independent variable on a
dependent variable. Specifically, we regressed the flexor output variables
against the five independent variables and then used the regression equations
to predict the effect of different toe lengths on flexor mechanical output,
while holding the other four covariates (body mass, etc.) constant. Put
differently, we created hypothetical individuals with sample average values
for body mass, contact times and toe-out angles, and toe lengths ranging from
one end of the sample to the other (Table
2), to predict the effect of varying only toe length on digital
flexor force production and work. This analysis was performed separately for
walking and running in the force and pressure plate trials. All statistical
analyses were performed in Statistica v. 6.1 (Statsoft).
|
| RESULTS |
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Dependent variables
Sample means, standard deviations and ranges for the dependent variables in
force and pressure plate trials are reported in
Table 4. Standard deviations
and ranges suggest that the flexor mechanical variables are highly variable in
this sample. As expected, negative work is significantly larger than positive
work in all trials and gaits, reflecting the braking role of the digital
flexors during propulsion.
|
There is a significant increase in the magnitude of peak flexor forces and negative work between walking and running in the force plate trials but not in flexor impulse and positive work. Digital flexor impulses actually decreased in the walk–run transition, probably because the flexor force is integrated over a much shorter contact time despite being significantly larger in runs. In the pressure trials, walk–run differences in the dependent variables parallel those reported for the force plate trials. However, in the hallux, only the increase in positive work between walks and runs was significant, probably because of a greater variability in hallucial flexor output during walks (Table 4). Variability in mechanical output for the lateral toes was also high in both walks and runs, but, for these toes, all increases in the magnitude of the mechanical variables associated with the walk–run transition were significant.
Relationship between toe length and the dependent variables
Our predictions state that toe length will account for a significant
portion of the observed variation in mechanical output variables across
individuals (Table 4), after
controlling for the effect of body mass, contact times and toe-out angle.
Results from the partial correlations analysis are presented in
Table 5. At preferred walking
speeds, partial correlations data show that increasing relative toe length has
no effect on any of the mechanical output variables. In running, however, the
partial correlations between toe length and mechanical output based on force
plate data are all highly significant. In other words, in running, flexor
force, impulse and mechanical work increase in magnitude as toe length
increases, even after removing the effects of body mass, contact times and
toe-out angles. These data show that toe length has a direct effect on the
magnitude of digital flexor mechanical output in running. Moreover, as partial
correlations between toe length and mechanical output are only significant in
running, the data indirectly support our prediction that the effect of long
toes on flexor mechanical output would be greater in running than in
walking.
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The pressure plate data are consistent with the force plate data. In the hallux, the partial correlations between toe length and flexor impulse, negative and positive work are significant in running, indicating that hallucial flexor output increases as toe length increases. In the lateral toes, there is no significant relationship between toe length and any dependent variable in walking. In running, however, statistically non-significant trends are present between toe length and mechanical output variables for the lateral toe group, with several leaning towards significance (e.g. impulses, peak forces and negative work; see Table 5). The absence of statistically significant correlations with toe length might be due to the much higher variance in flexor output and internal forces in both gaits.
Predicting the effects of toe length on flexor output
The partial correlation data support the prediction that longer toes
increase flexor mechanical output (Table
5). However, the actual increase in mechanical cost cannot be
predicted directly using partial correlations because the latter are
correlations of residuals after removing the effects of the covariates.
Instead, the effect of toe length on flexor mechanical output was further
quantified using multiple regression analysis, as described in the Materials
and Methods. Only running data are reported, as none of the biomechanical
variables was significantly correlated in walking
(Table 5). Predicted values for
the dependent variables derived from force plate data are presented in
Table 6. The estimates show
that, all else being equal, the hypothetical long-toed individual – in
which relative toe length is approximately 40% longer than the shortest toes
in the sample – has flexor impulses that are 2.5 times greater than the
short-toed individual, while also doing nearly twice as much mechanical work
to stabilize the MTP joints during stance. Estimates for the pressure plate
trials divided into hallux and lateral toes are presented in
Table 7. Note that the
confidence limits are much greater in these trials, particularly in the
lateral toes, owing to lower correlation magnitudes
(Table 5). Nonetheless, the
estimates indicate that, in the hypothetical long-toed individual, hallux
flexor output variables are 2–3 times greater than those of the
short-toed individual. In the lateral toes, the difference in predicted flexor
output between short- and long-toed individuals is even greater, being
4–6 times larger in magnitude in the long-toed individual
(Table 7).
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| DISCUSSION |
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The results from the running trials support Prediction 1. In the force plate trials – in which the toes were grouped as a single `forefoot' unit – flexor output variables were significantly correlated with phalangeal length, suggesting that long-toed individuals do more mechanical work to stabilize the MTP joints and control the forward motion of the COM. The pressure plate running data are consistent with the force plate data and also provide support for Prediction 1. In the hallux, toe length was significantly correlated with flexor impulse and mechanical work. In the lateral toes, flexor output variables showed similar trends to the hallux, but were generally lower and less strongly correlated with toe length in running. A post hoc power analysis suggests that the lack of significant correlations in the lateral toes is due in part to the small sample size: based on the observed correlations (Table 5), sample sizes ranging from 35 to 55 would have provided adequate power (0.8). Prediction 2 was indirectly supported, as the effects of toe length on flexor output were only significant in running, both in the force and pressure plate trials.
Although most partial correlations data were significant in running, the effects of phalangeal length on flexor mechanics are still modest. The overall variance in flexor output accounted for by variation in toe length, holding the effects of the other covariates fixed, is given by the squared semi-partial correlation between forefoot length and the residuals of the dependent variables. In the force plate trials, these values range from 13.5% (flexor impulse) to 17% (negative work), leaving a significant portion of the variance in flexor output to be explained by other factors, such as body mass or forefoot contact time, measurement error and additional factors that were not measured in this study, including variations in gait kinematics that influence load distribution under the foot.
Gait variability is a significant issue for this study. The flexor output data from the pressure plate trials were highly variable, with minimum values of zero for both hallux and lateral toes in walking, and for the lateral toes in running (Table 4). In other words, several individuals, both short- and long-toed, did not load their lateral phalanges during stance in either gait. This variability in phalangeal loading could relate to kinematic differences between subjects. For example, running with a more extended limb or a more vertical trunk might align the COM closer to the MTP joints, placing relatively more weight on the metatarsal heads and relieving loads on the lateral toes. More data on whole-body kinematics will be necessary to clarify the relationship between gait and phalangeal loading. The variability in flexor output could also be related to the use of only habitually shod subjects who are accustomed to walking and running on hard, level surfaces. Future studies on phalangeal biomechanics should use larger samples drawn from traditionally unshod populations who might load their toes more uniformly.
These limitations notwithstanding, the data suggest that shorter toes
reduce digital flexor force production and mechanical work during running. In
our model of toe function (Fig.
1), we further suggested that this proximate benefit of short toes
would ultimately reduce the metabolic cost of generating digital flexor force
during bipedal locomotion. The relationship between mechanical work and the
metabolic cost of force generation in muscles is complex and depends on
factors such as muscle/tendon architecture as well as the type and velocity of
contraction (e.g. Cavagna et al.,
1977
; Taylor et al.,
1980
). As such, we cannot rule out the possibility that a likely
increase in metabolic cost associated with increases in flexor output in the
long-toed individuals of the sample is to some extent offset by differences in
muscle/tendon architecture, in the capacity for elastic energy storage or in
the velocity of contraction between individuals.
Even so, the multiple regression data show that, when factors such as body
mass and contact times are held constant, individuals with relatively long
toes require two to four times greater digital flexor force and mechanical
work than short-toed individuals (Tables
6 and
7). Under these conditions, it
is unlikely that such an increase in flexor output would not lead to at least
a small increase in the metabolic cost of digital flexor force generation. It
is important to remember also that we estimated the effect of toe length on
flexor output over a single stance event. Accordingly, long toes might have an
even greater impact on mechanical work and metabolic expenditure – even
if the increase in the latter is relatively small – when considered over
an individual's running range. For example, at a speed of 3.8 m
s–1, the average stride length of trained runners is
1.3
meters, or approximately 385 steps per foot per kilometer
(Cavanagh and Williams, 1982
).
At this step frequency, the effects of phalangeal length on the metabolic cost
of flexor force production are probably compounded by the distance travelled,
potentially contributing to reducing the total metabolic cost of
locomotion.
Finally, our analyses suggest that reduced mechanical and metabolic costs
might not be the only benefits of shorter toes. Specifically, the flexor force
and work data suggest that short toes might also contribute to reducing the
risk of trauma and injury – especially overuse injuries – to the
feet and digital flexors during running. For example, in situations where the
toes are cyclically loaded for long periods of time (e.g. during marathons),
two to four times greater musculotendinous forces associated with longer toes
might accelerate the onset of muscle fatigue. Digital flexor fatigue in
particular has been associated with a load-bearing shift under the metatarsal
heads, which is a known risk factor for metatarsal stress fractures
(Donahue and Sharkey, 1999
;
Arndt et al., 2002
;
Nagel et al., 2008
).
Larger flexor forces and impulses in long-toed individuals might also
increase wear and tear damage to the digital flexor tendons. Although peak
stresses in the digital flexor tendons during stance are probably below the
ultimate tensile stress that causes tendon failure, in vitro
experiments have shown that microtrauma from repetitive loading ultimately
causes tendons to fail and that the fatigue life of tendons (the number of
loading cycles until failure) decreases as a function of the magnitude of the
stress applied (Schechtman and Bader,
1997
; Schechtman and Bader,
2002
; Ker, 2007
).
The larger flexor tendon forces observed in long-toed individuals might be
associated with larger tendon stresses. At best, such stresses will require
more frequent repair. At worst, the hypothesized increase in tendon stress
could shorten flexor fatigue life and increase the risk of failure,
particularly if the frequency and duration of loading exceeds the capacity of
these tendons to repair in vivo. In this context, it is interesting
to note that most reported cases of flexor avulsion fracture and/or tendon
failure in humans were sustained during prolonged walking and running, such as
military marches and marathons (e.g.
Coghlan and Clarke, 1993
;
Romash, 1994
).
Implications for human evolution
The data suggest that having longer pedal phalanges, in the hallux and to
some extent in the lateral toes, increases digital flexor force and work and
might contribute to an increased risk of overuse injury during running.
Although these effects presumably have negligible fitness consequences for
habitually shod recent-modern humans who do not run long distances daily, they
might have been significant enough to impose the kind of selective pressures
that led to the observed changes in phalangeal size and shape during human
evolution. For example, partial foot remains recovered at Hadar, Ethiopia,
suggest that, by 3.6 million years ago, the lateral phalanges of A.
afarensis were shorter than in the African great apes, but approximately
40% longer and more curved than in modern humans
(Latimer et al., 1982
;
Susman et al., 1984
)
(Table 1). This intermediate
phalangeal morphology is thought to reflect a mixed behavioral repertoire
comprising substantial arboreality and facultative terrestrial bipedalism
(Stern and Susman, 1983
;
Stern, 2000
). It has been
suggested that this pedal morphology would have compromised efficient bipedal
walking in Australopithecus, requiring an energetically costly
`high-stepping' gait to clear the toes from the ground at the end of stance
(Jungers and Stern, 1983
;
Stern and Susman, 1983
).
|
40%
longer requires lateral digital flexor force, impulse and work outputs that
are almost three times larger than average and comparable to the hallucial
output of average modern humans (Fig.
3).
Even though A. afarensis was smaller in stature and might not have
run like modern humans, the multiple regression data suggest that the long
lateral toes of A. afarensis required significantly greater flexor
force production during stance in running. The increased metabolic cost likely
associated with producing greater forces could have had an impact on the
fitness of australopithecines, particularly in the context of increasingly
fragmented Pliocene habitats that might have required these hominins to be
more terrestrial, and potentially to run, in order to cover larger distances
between food patches (Trauth et al.,
2005
). Individuals with shorter lateral toes might have been
better able to reduce metabolic cost or delay pedal muscle fatigue, allowing
them to forage farther and longer, with obvious positive fitness consequences.
Thus, natural selection might already have favored reduced lateral toe length
in Pliocene australopithecines.
Unfortunately, as there are no fossil pedal phalanges for early
Homo, it is unclear when toe morphology changed from the longer,
curved phalanges of australopithecines to the uniquely short lateral phalanges
of modern humans. However, many other postcranial skeletal adaptations that
first appear in Homo around 2 million years ago were recently
suggested to have evolved in the context of an evolutionary transition from a
semi-arboreal, ape-like species to a fully committed terrestrial biped that
regularly engaged in endurance running
(Bramble and Lieberman, 2004
;
Lieberman et al., 2006
). The
results of this study are consistent with this hypothesis, suggesting that
short toes might be part of a suite of morphological and behavioral
adaptations for endurance running that evolved in the genus Homo
around 2 million years ago.
LIST OF ABBREVIATIONS
| Footnotes |
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* Present address: Department of Cell Biology and Anatomy, University of
Calgary, G503, 3330 Hospital Drive, NW Calgary, Alberta, T2N 4N1 Canada ![]()
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|
|---|
Aiello, L. and Dean, C. (1990). An Introduction to Human Evolutionary Anatomy. San Diego: Academic Press.
Arndt, A., Ekenman, I., Westblad, P. and Lundberg, A. (2002). Effects of fatigue and load variation on metatarsal deformation measured in vivo during barefoot walking. J. Biomech. 35,621 -628.[CrossRef][Medline]
Bojsen-Møller, F. and Lamoreux, L. (1979). Significance of free dorsiflexion of the toes in walking. Acta Orthop. Scand. 50,471 -479.[Medline]
Bramble, D. M. and Lieberman, D. E. (2004). Endurance running and the evolution of Homo. Nature 432,345 -352.[CrossRef][Medline]
Cavagna, G. A., Heglund, N. C. and Taylor, C. R. (1977). Mechanical work in terrestrial locomotion-two basic mechanisms for minimizing energy-expenditure. Am. J. Physiol. 233,R243 -R261.[Medline]
Cavanagh, P. R. and Williams, K. R. (1982). The effect of stride length variation on oxygen-uptake during distance running. Med. Sci. Sports Exerc. 14, 30-35.[Medline]
Chang, A., Hurwitz, D., Dunlop, D., Song, J., Cahue, S., Hayes,
K. and Sharma, L. (2007). The relationship between toe-out
angle during gait and progression of medial tibiofemoral osteoarthritis.
Ann. Rheum. Dis. 66,1271
-1275.
Coghlan, B. A. and Clarke, N. M. P. (1993).
Traumatic rupture of the flexor hallucis longus tendon in a marathon runner.
Am. J. Sports Med. 21,617
-618.
De Cock, A., De Clercq, D., Willems, T. and Witvrouw, E. (2005). Temporal characteristics of foot roll-over during barefoot jogging: reference data for young adults. Gait Posture 21,432 -439.[CrossRef][Medline]
Donahue, S. W. and Sharkey, N. A. (1999).
Strains in the metatarsals during the stance phase of gait: implications for
stress fractures. J. Bone Joint Surg. Am.
81A,1236
-1244.
Eils, E., Streyl, M., Linnenbecker, S., Thorwesten, L., Volker,
K. and Rosenbaum, D. (2004). Characteristic plantar pressure
distribution patterns during soccer-specific movements. Am. J.
Sports Med. 32,140
-145.
Elftman, H. and Manter, J. (1935). Chimpanzee and human feet in bipedal walking. Am. J. Phys. Anthropol. 20,69 -79.[CrossRef]
Harcourt-Smith, W. E. and Aiello, L. C. (2004). Fossils, feet and the evolution of human bipedal locomotion. J. Anat. 204,403 -416.[CrossRef][Medline]
Hayafune, N., Hayafune, Y. and Jacob, H. A. C. (1999). Pressure and force distribution characteristics under the normal foot during the push-off phase of gait. The Foot 9,88 -92.[CrossRef]
Hughes, J., Clark, P. and Klenerman, L. (1990).
The importance of the toes in walking. J. Bone Joint
Surg. 72,245
-251.
Jungers, W. L. and Stern, J. T. (1983). Body proportions, skeletal allometry and locomotion in the Hadar hominids-a Reply. J. Hum. Evol. 12,673 -684.[CrossRef]
Keller, T. S., Weisberger, A. M., Ray, J. L., Hasan, S. S., Shiavi, R. G. and Spengler, D. M. (1996). Relationship between vertical ground reaction force and speed during walking, slow jogging, and running. Clin. Biomech. 11,253 -259.[CrossRef][Medline]
Ker, R. F. (2007). Mechanics of tendon, from an engineering perspective. Int. J. Fatigue 29,1001 -1009.[CrossRef]
Kerr, B. A., Beauchamp, L., Fisher, V. and Neil, R. (1983). Footstrike patterns in distance running. In Biomechanical Aspects of Sports Shoes and Playing Surfaces (ed. B. M. Nigg and B. A. Kerr), pp.135 -142. Calgary: University Printing Calgary.
Latimer, B. M., Lovejoy, C. O., Johanson, D. C. and Coppens, Y. (1982). Hominid tarsal, metatarsal, and phalangeal bones recovered from the hadar formation-1974-1977 collections. Am. J. Phys. Anthropol. 57,701 -719.[CrossRef]
Lessertisseur, J. and Jouffroy, F. K. (1978). Length proportions of the human foot, as compared with those of other primates. Bull. Mem. Soc. Anthropol. Paris 5, 201-215.[CrossRef]
Lewis, O. J. (1989). Functional Morphology of the Evolving Hand and Foot. Oxford: Clarendon Press.
Lieberman, D. E., Raichlen, D. A., Pontzer, H., Bramble, D. M.
and Cutright-Smith, E. (2006). The human gluteus maximus and
its role in running. J. Exp. Biol.
209,2143
-2155.
Mann, R. A. and Hagy, J. L. (1979). Function of the toes in walking, jogging and running. Clin. Orthop. Relat. Res. 142,24 -29.[Medline]
Mann, R. A. and Inman, V. T. (1964). Phasic
activity of intrinsic muscles of the foot. J. Bone Joint Surg.
Am. 46,469
-481.
McHenry, H. (1992). Body size and proportions in early hominids. Am. J. Phys. Anthropol. 87,407 -431.[CrossRef][Medline]
Mochon, S. and McMahon, T. A. (1980). Ballistic walking. J. Biomech. 13,49 -57.[CrossRef][Medline]
Morton, D. J. (1935). The Human Foot: Its Evolution, Physiology and Functional Disorders. New York: Columbia University Press.
Nagel, A., Fernholz, F., Kibele, C. and Rosenbaum, D. (2008). Long distance running increases plantar pressures beneath the metatarsal heads-A barefoot walking investigation of 200 marathon runners. Gait Posture 27,152 -155.[CrossRef][Medline]
Reeser, L. A., Susman, R. L. and Stern, J. T. (1983). Electromyographic studies of the human foot: experimental approaches to hominid evolution. Foot Ankle 3, 391-407.[Medline]
Romash, M. M. (1994). Closed rupture of the flexor hallucis longus tendon in a long-distance runner: report of a case and review of the literature. Foot Ankle Int. 15,433 -436.[Medline]
Root, M. L., Orien, W. P. and Weed, J. H. (1977). Normal and Abnormal Function of the Foot. Los Angeles: Clinical Biomechanics.
Ryschon, T. W., Fowler, M. D., Wysong, R. E., Anthony, A. and
Balaban, R. S. (1997). Efficiency of human skeletal muscle in
vivo: comparison of isometric, concentric, and eccentric muscle action.
J. Appl. Physiol. 83,867
-874.
Schechtman, H. and Bader, D. L. (1997). In vitro fatigue of human tendons. J. Biomech. 30,829 -835.[CrossRef][Medline]
Schechtman, H. and Bader, D. L. (2002). Fatigue damage of human tendons. J. Biomech. 35,347 -353.[CrossRef][Medline]
Schultz, A. (1963). Relations between the lengths of the main parts of the foot skeleton in primates. Folia Primatol. 1,150 -171.[CrossRef]
Smith, R. J. and Jungers, W. L. (1997). Body mass in comparative primatology. J. Hum. Evol. 32,523 -559.[CrossRef][Medline]
Stefanyshyn, D. J. and Nigg, B. M. (1997). Mechanical energy contribution of the metatarsophalangeal joint to running and sprinting. J. Biomech. 30,1081 -1085.[CrossRef][Medline]
Stern, J. T. (2000). Climbing to the top: a personal memoir of Australopithecus afarensis. Evol. Anthropol. 9,113 -133.[CrossRef]
Stern, J. T., Jr and Susman, R. L. (1983). The locomotor anatomy of Australopithecus afarensis. Am. J. Phys. Anthropol. 60,279 -317.[CrossRef][Medline]
Susman, R. L. (1983). Evolution of the human foot: evidence from Plio-Pleistocene hominids. Foot Ankle 3,365 -376.[Medline]
Susman, R. L., Stern, J. T., Jr and Jungers, W. L. (1984). Arboreality and bipedality in the Hadar hominids. Folia Primatol. 43,113 -156.[CrossRef][Medline]
Taylor, C. R., Heglund, N. C., McMahon, T. A. and Looney, T.
R. (1980). Energetic cost of generating muscular force during
running: a comparison of large and small animals. J. Exp.
Biol. 86,9
-18.
Trauth, M. H., Maslin, M. A., Deino, A. and Strecker, M. R.
(2005). Late Cenozoic moisture history of East Africa.
Science 309,2051
-2053.
Valiant, G. A. (1990). Transmission and attenuation of heel strike accelerations. In Biomechanics of Distance Running (ed. P. R. Cavanagh), pp.225 -248. Champaign, IL: Human Kinetics Books.
Wearing, S. C., Urry, S. R. and Smeathers, J. E. (2001). Ground reaction forces at discrete sites of the foot derived from pressure plate measurements. Foot Ankle Int. 22,653 -661.[Medline]
Weidenreich, F. (1923). Evolution of the human foot. Am. J. Phys. Anthropol. 6, 1-10.[CrossRef]
Winter, D. A. (1990). Biomechanics and Motor Control of Human Movement. New York: Wiley.
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