Equal pathogen and host concentrations were used. Each blue dot represents one individual with a certain investment into the number of binding sites produced (x-axis location) and a certain fitness (y-axis location, determined by the attack probability solely). The red line represents the goodness of thresholding, which is the relative fitness of a host with attack threshold t, compared to the fitness of a host using the optimal attack threshold t*. Host investment into number of binding sites is arbitrarily fixed to 40% (left) and 60% (right). In the right subfigure, pathogens are restricted to produce a maximum of 90% of host binding sites.</p
<p>Each line graphs the change in attack rate as a function of the number of hotspots, for a differe...
<p>Here the competitive disadvantage (α) is fixed to 0.05 and the number of competitor species (<i>n...
<p>The basic reproductive ratio <i>R<sub>0</sub></i> (a) and the total number if infected cells <i>y...
<p>The graphs show the number of escape mutations (purple, top), the number of deleterious mutations...
a) Mean probabilities of being attacked by phagocytes for pathogen and host cells. b) Payoff. c) Opt...
<p>(A) The average number of escape (solid) and deleterious (dashed) mutations at the end of the acu...
The average CV fitness is normalized for the number of pathogen species and the number of pathogen g...
<p>(A) Pathogen longevity (1/<i>d<sub>V</sub></i>) – Mutation probability (<i>x</i>) and (B) Yield s...
<p>The contours show the mean set-point virus load in the population-level equilibrium. The heavy bl...
Illustration of fitness landscapes for Different ω: A. Functional dependence growth rate vs number o...
<p>Contour plots of influenza virus basic reproductive number R<sub>0</sub> (color scales) are drawn...
(A) Probability of pathogen emergence without (u0,n = 0, dashed curve) or with (u0,n = 5 * 10−3, ful...
<p>(a) A flow chart illustrating how the competition assay was performed. For each competition cultu...
<p>Ti, the time spent in fighting and chasing an intruder, = 200 s. On the x-axis the parasitoid de...
(A) Probability of pathogen emergence with (full curve, u0,1 = 0.01) or without mutations (dashed cu...
<p>Each line graphs the change in attack rate as a function of the number of hotspots, for a differe...
<p>Here the competitive disadvantage (α) is fixed to 0.05 and the number of competitor species (<i>n...
<p>The basic reproductive ratio <i>R<sub>0</sub></i> (a) and the total number if infected cells <i>y...
<p>The graphs show the number of escape mutations (purple, top), the number of deleterious mutations...
a) Mean probabilities of being attacked by phagocytes for pathogen and host cells. b) Payoff. c) Opt...
<p>(A) The average number of escape (solid) and deleterious (dashed) mutations at the end of the acu...
The average CV fitness is normalized for the number of pathogen species and the number of pathogen g...
<p>(A) Pathogen longevity (1/<i>d<sub>V</sub></i>) – Mutation probability (<i>x</i>) and (B) Yield s...
<p>The contours show the mean set-point virus load in the population-level equilibrium. The heavy bl...
Illustration of fitness landscapes for Different ω: A. Functional dependence growth rate vs number o...
<p>Contour plots of influenza virus basic reproductive number R<sub>0</sub> (color scales) are drawn...
(A) Probability of pathogen emergence without (u0,n = 0, dashed curve) or with (u0,n = 5 * 10−3, ful...
<p>(a) A flow chart illustrating how the competition assay was performed. For each competition cultu...
<p>Ti, the time spent in fighting and chasing an intruder, = 200 s. On the x-axis the parasitoid de...
(A) Probability of pathogen emergence with (full curve, u0,1 = 0.01) or without mutations (dashed cu...
<p>Each line graphs the change in attack rate as a function of the number of hotspots, for a differe...
<p>Here the competitive disadvantage (α) is fixed to 0.05 and the number of competitor species (<i>n...
<p>The basic reproductive ratio <i>R<sub>0</sub></i> (a) and the total number if infected cells <i>y...