... | ... | @@ -139,7 +139,7 @@ $`I_p = \left[ \frac{\alpha}{R_9} + \frac{1-\alpha}{R_3} + \frac{(1-\alpha)(1- |
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days for an exposed person in the population. This would mean that an exposed person would cause new $`R_t`$
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infections in the population,
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```math
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R_t = R_1(t) \frac{S(t)}{N(t)} \left[ \frac{\alpha}{R_9} + \frac{1-\alpha}{R_3} + \frac{(1-\alpha)(1-\mu)}{R_4} + \frac{\beta (1-\alpha) (1-\rho) \mu}{R_4} + \frac{\beta (1-\alpha) \rho \mu}{R_6} \right]
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R_t = R_1(t) \frac{S(t)}{N(t)} \left( \frac{\alpha}{R_9} + \frac{1-\alpha}{R_3} + \frac{(1-\alpha)(1-\mu)}{R_4} + \frac{\beta (1-\alpha) (1-\rho) \mu}{R_4} + \frac{\beta (1-\alpha) \rho \mu}{R_6} \right)
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```
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and can be mathematically derived using the next generation matrix method from our model equations.
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