Megan A Greischar1, Sarah E Reece2, Nicole Mideo1. 1. Department of Ecology and Evolutionary Biology, University of Toronto, Toronto, ON M5S 3B2, Canada. 2. Institutes of Evolutionary Biology, and Immunology and Infection Research, University of Edinburgh, Edinburgh EH9 3FL, Scotland, UK.
Abstract
Mathematical modelling provides an effective way to challenge conventional wisdom about parasite evolution and investigate why parasites 'do what they do' within the host. Models can reveal when intuition cannot explain observed patterns, when more complicated biology must be considered, and when experimental and statistical methods are likely to mislead. We describe how models of within-host infection dynamics can refine experimental design, and focus on the case study of malaria to highlight how integration between models and data can guide understanding of parasite fitness in three areas: (1) the adaptive significance of chronic infections; (2) the potential for tradeoffs between virulence and transmission; and (3) the implications of within-vector dynamics. We emphasize that models are often useful when they highlight unexpected patterns in parasite evolution, revealing instead why intuition yields the wrong answer and what combination of theory and data are needed to advance understanding.
Mathematical modelling provides an effective way to challenge conventional wisdom about parasite evolution and investigate why parasites 'do what they do' within the host. Models can reveal when intuition cannot explain observed patterns, when more complicated biology must be considered, and when experimental and statistical methods are likely to mislead. We describe how models of within-host infection dynamics can refine experimental design, and focus on the case study of malaria to highlight how integration between models and data can guide understanding of parasite fitness in three areas: (1) the adaptive significance of chronic infections; (2) the potential for tradeoffs between virulence and transmission; and (3) the implications of within-vector dynamics. We emphasize that models are often useful when they highlight unexpected patterns in parasite evolution, revealing instead why intuition yields the wrong answer and what combination of theory and data are needed to advance understanding.
Within-host infection dynamics are thought to matter critically for evolutionary outcomes
of interest, for example, whether drug resistance will emerge in a parasite population (e.g.
Day et al.
2015), or whether parasites will evolve higher
virulence (reviewed in Chao et al.
2000). Intuition is a tempting tool for discerning
the selective benefit of parasite traits, and for predicting how within-host processes will
scale up to influence patterns in parasite evolution. But intuition is frequently misguided,
and theoretical models offer great utility at every stage: formalizing intuition so that it
can be tested, identifying what experiments and statistical methods are needed to evaluate
those expectations and synthesizing experimental findings into a coherent narrative that can
be applied broadly. Here we review recent examples of how models have been used with varying
degrees of success to link parasite traits to within-host dynamics and parasite evolution,
suggesting best practices for moving forward and identifying key open questions.
REFINING STUDY DESIGN FOR WITHIN-HOST ECOLOGY
Predicting parasite evolution often requires understanding within-host processes that are
difficult or impossible to observe directly, and the optimal study design for illuminating
key aspects of within-host ecology is by no means intuitive. Many factors change
simultaneously over the course of infection, including parasite numbers and the availability
of host resources, obscuring the effect of experimental perturbations and making it
difficult to distinguish interesting biology from noise. Models can greatly extend the
utility of experimental work by highlighting the treatments, response variables and
statistical approaches most likely to inform understanding. For example, models can help
ensure that experiments have enough statistical power to test theoretical expectations by
trimming the number of treatments down to those likely to be the most essential, fruitful,
or interesting. Models have been used to select the anti-malarial drug regimens most likely
to reduce parasite burdens in mice while limiting selection for drug resistant parasites so
that a manageable number of treatment protocols could be investigated experimentally
(Huijben et al.
2013, further examples reviewed in Lessler
et al.
2015).Beyond issues of statistical power and experimenter effort, models can be used to identify
the appropriate null expectation for comparison, a prerequisite for detecting complicated
interactions within the host. In the context of malaria infections, parasites proliferate
within red blood cells, so a null hypothesis might be that infection dynamics are driven
solely by the availability of host resources, i.e. red blood cells. From experimental
infections in mice, detailed data are available for red blood cell numbers and parasite
abundance over the course of infection. In the absence of equally detailed data on immune
responses, inferring the role of immunity requires specialized statistical methods. Metcalf
et al. (2011) describe one such
approach, which relies on careful accounting of red blood cells and parasites to identify
cases when the number of new infected cells generated cannot plausibly be explained by
resource availability alone and immunity is likely to be involved (Fig. 1). This work has led to some important inferences by quantifying
deviations from the null hypothesis. First, parasite proliferation increases with initial
abundance, presumably because innate immune responses are more easily overwhelmed by larger
numbers of parasites (Metcalf et al.
2011). Second, adaptive immunity plays an important
role later in infection, where it appears to be upregulated more quickly in response to
larger doses of parasites (see Fig. 3 in Metcalf et al.
2011). Extending this approach allows anaemia
during infection to be partitioned into losses from parasite exploitation and losses from
host responses. The model that best fits the data predicts that hosts reduce red blood cell
availability in response to infection by more virulent strains; counterintuitively, anaemia
may therefore represent adaptation by the host to reduce parasite replication (Metcalf
et al.
2012), in line with theory (Cromer et al.
2009). These approaches provide a powerful way to
distinguish between the potential drivers of infection dynamics – for example, resource
limitation vs immune clearance or host- vs
parasite-mediated destruction of red blood cells – by leveraging time series data.
Critically, none of these insights about host–parasite interactions would have been apparent
from examining parasitemia alone (Fig. 1),
underscoring the need for experiments that quantify how parasite numbers and the in-host
environment change over the course of infection.
Fig. 1.
The effective propagation number offers a way to decouple parasite proliferation from
resource availability. In (A) and (B), the different outcomes observed at time
t + 1 can be entirely explained by differences in the starting
number of uninfected red blood cells, S, and infected red blood cells, I, with no need to
invoke immune clearance; thus, the effective propagation numbers (P) are the same in both scenarios. In (C), resources were sufficiently abundant,
but the outcome was a smaller number of infected red blood cells than expected,
reflected in a smaller effective propagation number. Importantly, the greatest
fold-change in parasitemia and parasite density occurs in (A), and, without knowledge
of red blood cell densities, one might incorrectly infer that immunity is having a
greater impact in both (B) and (C). While P would typically be estimated by regression (Metcalf et al.
2011), we calculate it here assuming that
P = I/(I
S).
The effective propagation number offers a way to decouple parasite proliferation from
resource availability. In (A) and (B), the different outcomes observed at time
t + 1 can be entirely explained by differences in the starting
number of uninfected red blood cells, S, and infected red blood cells, I, with no need to
invoke immune clearance; thus, the effective propagation numbers (P) are the same in both scenarios. In (C), resources were sufficiently abundant,
but the outcome was a smaller number of infected red blood cells than expected,
reflected in a smaller effective propagation number. Importantly, the greatest
fold-change in parasitemia and parasite density occurs in (A), and, without knowledge
of red blood cell densities, one might incorrectly infer that immunity is having a
greater impact in both (B) and (C). While P would typically be estimated by regression (Metcalf et al.
2011), we calculate it here assuming that
P = I/(I
S).Models can also generate understanding of how within-host dynamics manifest as population
level patterns, an area where the null hypothesis is often unclear. For example, intuition
might suggest that if there is facilitation between parasite species, whereby infection by
one species increases the odds of infection by the other, then they would occur together in
hosts more often than is expected by chance. Yet parasite species might also occur more
often than expected by chance if some hosts are especially prone to infection, or if there
are seasonal changes in exposure risk (Poulin, 2001). In both cases, hosts would tend to be either uninfected or infected with
multiple parasite species, making it appear as though parasites benefit from the presence of
coinfecting species even when interactions are neutral or mildly negative. Experimentally
perturbing coinfections in wild hosts can uncover the chain of causality (or lack thereof),
but such field studies are logistically challenging (e.g. Fenton et al.
2014), and observational data are often gathered
instead (reviewed in Poulin, 2001). Models suggest
several challenges in detecting interspecies interactions: for example, even if infection
with one parasite species facilitates establishment by another, there may be a maximum
number of parasites that can inhabit the same host. Assuming both facilitation and a maximum
parasite burden, models have been used to synthesize data on parasite prevalence within the
host population (Bottomley et al.
2005). These simulations reveal that, as hosts age
they may become saturated with parasites and show no evidence of facilitation that might
have been apparent in younger hosts, underscoring the need to sample hosts of different
ages. Instead of facilitation, parasite species may antagonize one another, but these
interactions can be especially challenging to detect when host exposure increases with age,
generating a positive association in infection by the two species (Fenton et al.
2010). Correlation-based approaches are therefore
unlikely to be reliable in the absence of other data on the nature of the interaction
between two parasite species (a finding further supported by field experiments, Fenton
et al.
2014), and more sophisticated approaches may be
required (Fenton et al.
2010). Thus, a growing number of studies show that
using models to synthesize within-host data, where the true answer is known, represents a
powerful way to improve study design and statistical methods so that the strength and nature
of parasite interactions can be tested.
INTERROGATING INTUITION
The main goal of many models of within-host infection dynamics is to predict parasite
evolution given a set of assumptions about how hosts and parasites interact. Selection is
generally expected to increase R0 (defined as the number of
secondary infections, e.g. May and Anderson, 1983),
but intuition is rarely sufficient to predict the evolution of parasite traits underlying
transmission because their consequences accumulate over the parasite's entire life cycle. We
focus on malaria infections, where complex ecology – within the host and the vector – often
serves to befuddle intuition regarding the evolutionary consequences of parasite traits. One
major challenge is that malaria parasites employ specialized transmission forms
(gametocytes) that cannot contribute to within-host proliferation (reviewed in Bousema and
Drakeley, 2011). This type of specialization erodes
any simple expected relationship between transmission and total parasite abundance within
the host and is present in diverse parasites. In addition to the malaria genus
Plasmodium, all other Apicomplexans utilize special forms for
transmission (e.g. Eimeria spp., Babesia spp.,
Toxoplasma spp., reviewed in Smith et al.
2002), as do some trypanosomes (reviewed in
MacGregor et al.
2012), and certain viruses, bacteria and fungi
(reviewed in Anderson and May, 1981). The connection
between within-host abundance and between-host spread can be further complicated when
transmission investment (allocation to transmission stage production) varies across strains
and in-host environments as it does in malaria (e.g. Pollitt et al.
2011; Cameron et al.
2012, reviewed in Carter et al.
2013). Below, we discuss several examples of how
intuition about parasite fitness can be overturned by integrating data and models, an
approach that serves to illustrate not just when intuition fails, but why.
Malaria infections can persist for hundreds of days (Miller et al.
1994) and these chronic infections may be
necessary to sustain malaria transmission where mosquitoes are only present for part of
the year (reviewed in Bousema and Drakeley, 2011).
Many studies assert that a longer period of infectiousness (i.e. of harbouring
gametocytes) will increase transmission to mosquitoes (Snounou et al.
2000; Recker et al.
2011; Eksi et al.
2012; Klein et al.
2012; Coleman et al.
2014; Morahan and Garcia-Bustos, 2014). As a corollary, any trait that increases the
period of infectiousness is thus expected to enhance parasite fitness (e.g. schematic
shown in Fig. 2A). But data and theory both reveal
severe flaws in this logic. Most pressingly, transmission rates are not binary: the
presence of gametocytes does not ensure transmission, and data show that over a
considerable range, greater numbers of gametocytes improve the odds of infecting
mosquitoes (Paul et al.
2007; Huijben et al.
2010; Bell et al.
2012, reviewed in Bousema and Drakeley 2011). Therefore, fitness will not necessarily be
enhanced by simply increasing the length of infections, particularly if greater cumulative
transmission can be achieved by truncating infection early (e.g. Fig. 2B). Instead, selection will act on the transmission rate
integrated over the lifespan of an infection. Given the complexity of within-host
dynamics, the idea that a parasite strain could persist longer inside a host with no other
alteration to its dynamics and transmission success (Fig.
2A) is likely to be a gross oversimplification and extremely misleading.
Fig. 2.
Selection need not maximize the duration of infection. Two hypothetical strains
differ in their transmission rates over the course of infection, and selection would
be expected to maximize the lifetime transmission success. In panel A, both strains
maintain identical transmission rates through time, except that Strain 2 can
maintain infection (and transmission) longer and would hence be favoured by
selection. In contrast, panel B assumes that shorter infections allow substantially
higher rates of transmission. Strain 2 has the greatest cumulative transmission
success, despite causing a shorter infection (e.g. by killing the host more
quickly), and should thus be favoured over Strain 1.
Selection need not maximize the duration of infection. Two hypothetical strains
differ in their transmission rates over the course of infection, and selection would
be expected to maximize the lifetime transmission success. In panel A, both strains
maintain identical transmission rates through time, except that Strain 2 can
maintain infection (and transmission) longer and would hence be favoured by
selection. In contrast, panel B assumes that shorter infections allow substantially
higher rates of transmission. Strain 2 has the greatest cumulative transmission
success, despite causing a shorter infection (e.g. by killing the host more
quickly), and should thus be favoured over Strain 1.Understanding how infection duration and transmission rates are related is further
complicated in malaria infections since the traits underlying these processes may be
mechanistically linked. For malaria parasites, survival within the host depends in part on
antigenic switching (reviewed in Scherf et al.
2008). In the humanmalaria parasite
Plasmodium falciparum, proliferative forms express proteins encoded by
the var gene family which over time leads to a protective adaptive immune
response (reviewed in Miller et al.
2002). Each replicating parasite expresses a
single var gene (Chen et al.
1998), and clonal populations of P.
falciparum parasites tend to express one var gene at a time
within the host (Kaestli et al.
2004). Recent in vitro assays
suggest antigenic switching and gametocyte production share some common molecular
machinery (Brancucci et al.
2014; Coleman et al.
2014), raising the question of whether parasites
are able to regulate gametocyte production independently from antigenic switching. Models
predict that complex antigen switching behaviour could generate chronic infections (e.g.
switching order determined by a structured network, Recker et al.
2011). Further, models suggest that initially
high rates of proliferation could generate a robust immune response against a particular
antigen, simultaneously preventing a specific immune response against distinct but
structurally-similar antigens; when the initial antibody response wanes, parasites
expressing those related antigens will be free to proliferate, prolonging the infection
(Klein et al.
2014). If gametocyte development functions as an
additional ‘antigen’, the switching pattern could profoundly alter transmission potential.
For example, in a simple scenario, antigenic switching and gametocyte production could be
constrained to proceed at the same rate. In this case, a low rate of antigenic
switching/gametocyte production might be strongly favoured early in infection, since
theory predicts that rapid initial proliferation greatly enhances future opportunities for
gametocyte production (Koella and Antia, 1995)
and allows better modulation of the adaptive immune response to permit longer infections
(Klein et al.
2014). However, later in infection, selection
pressures might conflict: in the face of an upregulated adaptive immune response,
parasites might do best to restrain gametocyte production so as to proliferate enough to
persist within the host (as predicted by Pollitt et al.
2011), but a faster rate of
antigenic switching might be beneficial to escape the same immune response. More complex
scenarios are plausible. Some selective conflicts would be avoided if parasites could
regulate antigenic switching independently from gametocyte production. Thus, the
mechanistic links between infection duration and transmission potential demand further
study. Combining empirical and theoretical approaches could uncover important constraints
on malaria parasite evolution that would be difficult to discern from experiments alone.In the meantime, the fitness consequences of changing transmission investment cannot be
adequately assessed by assuming efficient transmission over a threshold number of
gametocytes (as in Coleman et al.
2014). Modifying allocation to transmission is
likely to alter transmission rates, but with potentially different consequences in the
short- vs long-term (Fig. 3). The
implications for parasite fitness should be examined by integrating transmission success
over the lifespan of infection. For example, curves relating gametocyte abundance to
infectivity have already been experimentally-derived (from rodent infections, Bell
et al.
2012) or statistically-inferred from clinical data
(from human infections, Paul et al.
2007; Huijben et al.
2010). Those curves have been used to estimate
the probability of transmission from gametocyte abundance and predict the fitness
consequences of different parasite traits (e.g. drug resistance, Huijben et al.
2013, developmental synchrony, Greischar
et al.
2014). The key point is that selection is
unlikely to be able to maximize transmission rates and infection length independently, and
considering the cumulative transmission success will provide more realistic predictions.
Fig. 3.
Transmission investment changes within-host dynamics. We assume each life stage
(asexual, early gametocyte development, late gametocyte development, gametocyte
maturity) lasts only one day (as has been reported for Plasmodium
chabaudi infections of mice, Landau and Boulard, 1978; Reece et al.
2003). For visual clarity, we have
deliberately oversimplified the malaria biology: we assume that at first observation
infections consist of two asexual parasites and two developing gametocytes, that
each asexual produces two progeny, and that each of those progeny can develop as
either an asexual parasite or a gametocyte. In (A), investing 50% of progeny into
gametocyte production exactly balances the 2-fold replicative capacity of the
asexual parasites, leading to constant parasite biomass and gametocyte abundance. In
(B), transmission investment is increased on day 4 only, resulting in more
developing gametocytes on day 5 (boxed) and a transient increase in mature
gametocytes on day 7, followed by a reduction in parasite biomass and gametocyte
numbers. Finally, if transmission investment is decreased on day 4 only (C), it
leads to fewer developing gametocytes on day 5 (boxed), a transient reduction in
mature gametocytes on day 7, and, subsequently, a sustained increase in gametocyte
numbers and total parasite biomass.
Transmission investment changes within-host dynamics. We assume each life stage
(asexual, early gametocyte development, late gametocyte development, gametocyte
maturity) lasts only one day (as has been reported for Plasmodium
chabaudi infections of mice, Landau and Boulard, 1978; Reece et al.
2003). For visual clarity, we have
deliberately oversimplified the malaria biology: we assume that at first observation
infections consist of two asexual parasites and two developing gametocytes, that
each asexual produces two progeny, and that each of those progeny can develop as
either an asexual parasite or a gametocyte. In (A), investing 50% of progeny into
gametocyte production exactly balances the 2-fold replicative capacity of the
asexual parasites, leading to constant parasite biomass and gametocyte abundance. In
(B), transmission investment is increased on day 4 only, resulting in more
developing gametocytes on day 5 (boxed) and a transient increase in mature
gametocytes on day 7, followed by a reduction in parasite biomass and gametocyte
numbers. Finally, if transmission investment is decreased on day 4 only (C), it
leads to fewer developing gametocytes on day 5 (boxed), a transient reduction in
mature gametocytes on day 7, and, subsequently, a sustained increase in gametocyte
numbers and total parasite biomass.
Intuition: there is a tradeoff between virulence and transmission
This intuition forms the basis for classical theory on virulence evolution (reviewed in
Alizon et al.
2009), which assumes that within-host
proliferation enhances transmission rates but reduces infection length due to host
mortality (e.g. Frank 1996; pattern in Fig. 2B). These assumptions hold for some parasites,
e.g. HIV, for which higher viral loads correlate with both greater transmission rates and
shorter time until the onset of AIDS and death (Fraser et al.
2014). Humanmalaria infections show a more
nuanced pattern of host mortality. Severe outcomes are the product of immunity and
parasite factors: the likelihood of severe outcomes scales with parasite numbers, but only
when parasites exceed a certain threshold biomass (Cunnington et al.
2013). Infections are frequently asymptomatic
(e.g. Färnert et al.
1997; Jafari-Guemouri et al.
2006) and terminated by host immunity rather than
mortality (e.g. Bruce et al.
2000). These asymptomatic hosts can harbour
considerable numbers of gametocytes and infect mosquitoes (reviewed in Bousema and
Drakeley, 2011). Thus, there is no straightforward
association between transmission and the risk of host mortality.The link between parasite biomass and transmission rate is also less clear in malaria
infections, due to the presence of specialized transmission stages. We use a simple model
to illustrate how changing transmission investment could alter proliferation in malaria
infections (Fig. 3). Constant transmission
investment can (with the right parameter values) offset the proliferation of the parasite
population so that parasite numbers remain constant (Fig.
3A), and the transient effects of changing transmission investment follow
intuition: increasing transmission investment causes a short-term increase in the number
of gametocytes (Fig. 3B), while decreasing
investment reduces the numbers of gametocytes, at least initially (Fig. 3C). The long-term impact is more complicated, with increased
transmission investment actually reducing both proliferative and transmission stage
abundance, and decreased transmission investment ultimately resulting in higher parasite
biomass and numbers of gametocytes. Rapid initial proliferation – even at the expense of
gametocyte production – is predicted to enhance transmission success, since it provides a
larger pool of parasites that can subsequently develop into gametocytes (Koella and Antia,
1995). Accordingly, using a quantitative
genetics approach we found no evidence of tradeoffs between virulence and transmission in
rodent malaria infections, but did uncover tradeoffs between early and late transmission
(Mideo et al.
2011). When the tradeoff
emerges within a trait rather than as a consequence of correlated traits, the optimal
transmission rate profile depends on host population dynamics. The size of the host
population is predicted to constrain the range of strategies available to parasites
(Cressler et al.
2015). If hosts are abundant enough, parasites
may be able to invade rapidly and persist indefinitely by producing acute infections, from
which transmission is highly efficient for only a brief period; when host populations are
smaller, parasites producing acute infections are likely to go extinct after depleting the
susceptible population, and parasites causing chronic infections should tend to persist
(invasion-persistence tradeoff, King et al.
2009). Similarly, early transmission is predicted
to carry greater benefits when an epidemic is expanding (Day et al.
2011; Mideo et al.
2011). Since each infection
that is ending is replaced by more than one new infection, most infections are in the
early stages and the early part of infection has a greater impact on parasite fitness. In
contrast, late transmission contributes more to parasite fitness when the infection
prevalence attains an endemic equilibrium in the host population (Day et al.
2011; Mideo et al.
2011). While malaria biology
dictates a tradeoff between replication and transmission in the short-term (e.g. Fig. 3), a different pattern may emerge when
transmission rates are integrated over the lifespan of an infection. Theory developed to
characterize malaria infections supports the idea that common parasite life history
traits, including specialized transmission stages, can dissolve the expected tradeoff
between virulence and transmission.
Intuition: within-vector dynamics are unlikely to make a qualitative difference
Many parasites exhibit indirect transmission, so that infecting new hosts requires
colonization of one (or more) vectors. To simplify calculations, models commonly use
constants to represent transmission to and from the vector, including efforts to estimate
disease risk (e.g. Smith et al.
2007; Gething et al.
2010, 2011) and to characterize the evolutionary consequences of repeated transmission
bottlenecks (Chang et al.
2013; Chang and Hartl, 2015). Other models instead assume that transmission success scales
with total gametocyte production (e.g. to identify optimal transmission investment
strategies, Koella and Antia, 1995; Mideo and
Day, 2008), but malaria parasites may also defy
that logic because not all gametocytes are equally valuable. Their potential contribution
to parasite fitness depends on the size and composition of the gametocyte population.
Gametocytes develop as male or female and, once they are ingested by a vector, successful
fertilization is required for onward transmission (reviewed in Bousema and Drakeley, 2011). Mate finding is likely to be a particular
problem when gametocytes (or gametes) are rare, and as a consequence the probability of
infecting mosquitoes is observed to accelerate when gametocytes increase from low numbers
(e.g. Huijben et al.
2010; Bell et al.
2012). While greater numbers of gametocytes can
improve the odds of transmission, the sex ratio – the proportion of gametocytes that are
male – also plays a role. Malaria parasites exhibit female-biased sex ratios (Robert
et al.
1996; Paul et al.
2003; Talman et al.
2004), which are predicted to be favourable in
inbred populations (local mate competition theory, Hamilton, 1967). When inbreeding occurs it leads to competition for mates
between related males which reduces the fitness returns from males relative to females so
that female-biased sex ratios will be favoured by selection (Dye and Godfray, 1993; West et al.
2000; Nee et al.
2002). Female-biased sex ratios occur in
infections with low genetic diversity (Read et al.
1992, 1995; Paul et al.
1995; West et al.
2001, 2002; Sowunmi et al.
2009), and experimental rodent infections match
closely with quantitative theoretical predictions (Reece et al.
2008). Yet some malaria parasite species
consistently show sex ratios that are far more variable during infection and less
female-biased than would be expected from the inbreeding rate (e.g. Shutler and Read,
1998; West et al.
2001; Paul et al.
2003; Neal and Schall, 2010). The mismatch may be related to the problem of maximizing
transmission success when gametocytes are rare. Parasites with a strongly female-biased
sex ratio would risk too few males being taken up to fertilize all of the females, a
problem that could be exacerbated by transmission-blocking immune defences (such as
antibodies that agglutinate male gametes, Carter et al.
1979). Accounting for the possibility of too few
male gametes when gametocytes are rare, models instead predict sex ratios that are less
female-biased than would be predicted from simple theory (Gardner et al.
2003, and others), consistent with empirically
observed patterns (e.g. Mitri et al.
2009; Ramiro et al.
2011).When success is limited by gametocyte numbers, maximizing colonization of the mosquito
would seem to be an appropriate target for selection (e.g. Reece et al.
2008), but that may not be the case when
gametocytes are abundant. Experiments suggest that there is an upper limit on the number
of parasites that can successfully develop within the vector (Sinden et al.
2007) as well as the number a mosquito can
harbour and still survive long enough to transmit (Dawes et al.
2009). Because of these limitations, strains that
export more gametocytes can actually experience reduced onward transmission (Pollitt
et al.
2013). A remaining challenge is to determine how
often such crowding is likely to constrain parasite fitness, and to what extent parasites
can side-step the problem by modifying their gametocyte production, adjusting their sex
ratios, or by using apoptosis to correct for over-crowding (reviewed in Pollitt et
al.
2010; Reece et al.
2011). Transmission-blocking interventions will
not be effective if parasites are able to compensate for their effects, but even worse
would be an intervention that eases crowding within the mosquito and thereby allows more
efficient onward transmission. Thus, models and data together suggest that the
within-vector dynamics have the potential to make a qualitative difference to parasite
evolution, especially in the face of intervention efforts.
THE ROLE OF MODELS IN DISCERNING THE SELECTIVE LANDSCAPE
Models are uniquely suited to explore the fitness consequences of parasite strategies and
to determine whether shifting selection pressures are likely to unearth novel parasite
traits. In that vein, models have been used to understand what factors have constrained the
evolution of HIV so that vector-transmission is essentially non-existent, despite the
potential advantage (Day et al.
2008). Similarly, a model of parasites with
specialized transmission stages predicted that parasites should divert all resources to
transmission investment when infection is ending (terminal investment, Koella and Antia,
1995). Such terminal investment has not been
observed (at least, in malaria parasites), even in extremely crowded in
vitro conditions (Bruce et al.
1990). Since the quantitative prediction has not
been supported, the model opens up an interesting avenue of questioning. Are there any
biases in our experimental or statistical approaches that would obscure terminal investment?
Is the predicted strategy not really optimal, and if not, what other factors need to be
accounted for in models? If the predicted optimal strategy is correct, what prevents
parasites from attaining that evolutionary optimum in reality? By exploring the strategies
that have (so far) failed to evolve, models help make sense of the diverse life histories
that do exist and the feedbacks that constrain their evolution.Characterizing the fitness landscape and the constraints on parasite adaptation is a
particularly urgent concern, since human interventions are currently remodelling that
landscape, easing some constraints and imposing new ones. For example, recent models suggest
that sustainable disease control might be achieved by less aggressive vector-control methods
(Koella et al.
2009; Read and Thomas, 2009). The logic is that malaria parasites, like many other
mosquito-borne pathogens, require a long time to incubate within a mosquito in order to be
transmitted, so targeting control towards only older mosquitoes (for example through lower
doses of insecticides, Glunt et al.
2011, or biopesticides with delayed action, Lynch
et al.
2012) could simultaneously reduce malaria risk
while imposing less selection for insecticide resistance in the vector. Thus, mosquitoes
would still be present and feeding, but few if any would be capable of transmitting malaria.
However, recent experiments suggest that mosquito bites, even from uninfected mosquitoes,
can alter within-host dynamics: malaria-infected birds fed upon by uninfected mosquitoes
subsequently harboured greater numbers of parasites than birds not receiving mosquito bites,
and birds became more infectious in the days following this exposure (Cornet et al.
2014). Transient increases in blood-borne parasite
abundance are often observed in chronic avian malaria infections and usually attributed to a
lapse in host immunity (Valkiunas, 2005), but the
experimental results reported by Cornet et al. (2014) suggest that such a lapse could be triggered by exposure to
mosquito bites. One interpretation of this data is that parasites are able to facultatively
alter their dynamics to enhance infectiousness in the presence of mosquitoes, raising the
question of how. Do parasites alter transmission investment (e.g. Fig. 3C), or burst sizes (another apparently plastic trait in
P. chabaudi, Mideo et al.
2011), or by switching antigens?
Equally important, if any of these strategies could increase infectiousness, why would
parasites not always employ them? Cornet et al. (2014) use models to show that, if proliferation increases the risk of
host mortality, it would select for parasites that only upregulate their numbers when
transmission is possible (i.e. when mosquitoes are present), but increasing proliferation
late in infection could render parasites more vulnerable to clearance by adaptive immunity,
especially if the antigenic repertoire is close to being exhausted.Distinguishing between these possibilities is essential to predicting the consequences of
selectively removing older mosquitoes vs conventional approaches aimed at
killing all mosquitoes. If parasite expansion is merely the result of removing an immune
constraint, then leaving uninfected mosquitoes around could have the unintended consequence
of causing infected hosts to relapse, at least in the short-term. Alternatively, if the
expansion of parasite numbers represents adaptation on the part of the parasites, killing
mosquitoes before they are infectious would remove the benefit of increased proliferation
within the host but leave the cost. If increasing parasite numbers late in infection also
increases the risk of immune clearance, then less aggressive interventions could be even
more efficient at reducing malaria prevalence than the conventional approach of
indiscriminately removing all mosquitoes. At the core of the issue is what parasites stand
to gain (or lose) from relapses; transient increases in parasite biomass appear advantageous
in the short-term, since they coincide with enhanced transmission rates (Cornet et
al.
2014), but further theory and experiments are
needed to project the long-term consequences over the entire parasite life cycle.
CONCLUSIONS
Models have been immensely useful for refining intuition and improving methods for
inferring what cannot be observed directly. Recent work – theoretical and experimental – has
highlighted the rich detail of within-host ecology, necessary for placing parasite life
cycles into a robust evolutionary framework. These details are likely to matter as disease
intervention efforts become more sophisticated, and integration between models and data can
locate the critical gaps in knowledge and augment efforts to unravel the complex patterns of
parasite evolution.
Authors: Mario Recker; Caroline O Buckee; Andrew Serazin; Sue Kyes; Robert Pinches; Zóe Christodoulou; Amy L Springer; Sunetra Gupta; Chris I Newbold Journal: PLoS Pathog Date: 2011-03-03 Impact factor: 6.823
Authors: Andrew S Bell; Silvie Huijben; Krijn P Paaijmans; Derek G Sim; Brian H K Chan; William A Nelson; Andrew F Read Journal: PLoS One Date: 2012-06-06 Impact factor: 3.240