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Let (R_{0}) be the basic reproductive rate such that (R_{0}<1).
We let r0 be the basic reproductive number for an unvaccinated, infectious, symptomatic individual.
Let R0 be the basic reproductive number when the population does not gather.
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We shall show in the next section that (R_{0}) is the basic reproductive number of the model.
We next claim that (mathcal{R}_{0}) is the basic reproductive number for the model (2.2) which will determine the existence of an endemic equilibrium.
When there is no vertical transmission, (epsilon_{1}=epsilon_{2}=0), then (R_{0}) is the basic reproductive number for the model with only horizontal transmission.
Perhaps the most important quantity in any infectious disease outbreak is the basic reproductive ratio, (R_{0}), which is defined verbally as the expected number of secondary cases generated by an average primary case early in the epidemic.
It is obvious that any solutions of model (1.2) are nonnegative for all t ≥ 0. Let R 0 = K β c, which is the basic reproductive rate of model (1.2).
One important component of Pc is the basic reproductive number (Ro) (Figure 1b).
One measure of epidemic speed is the basic reproductive number: R0.
R0 is the basic reproductive number (infectivity) of a pathogen, i.e. the average number of secondary infections caused by each primary infected individual.
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