Spread of Infectious Organisms & Basic Reproduction Number (R_0 of “R-naught”) & Outbreaks and Vaccinations

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6 Terms

1
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How infections spread

  • The first basic condition for an infectious organism to be able to spread → Pass the infection on to at least one other person (on average)


2
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Growth of Infectious Spread

  • If infection is passed on to more than one person → exponential growth of epidemic


3
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Basic reproduction number

  • R_0 or “R-naught”

  • R_0 = expected number of secondary cases produced by a single infected individual in a completely susceptible population

  • Depends on:

    • L ~ Length of Infection

    • S ~ Number of Susceptible Hosts

    • Beta (letter)

      • Probability that potentially transmissible contacts take place

        • Contact probability

      • Likelihood a contact results in successful transmission

        • Probability of successful transmission upon contact

  • R_0 = S*L*beta

    • basic reproductive number = Number of susceptible hosts*time length infectious*transmission probability

  • Reducing R_0

    • R_0 < 1 → transmission stops (this is a threshold)

    • Reduce R_0 parameters to reduce/stop transmission

    • Reducing L

      • Provide medical treatment

    • Reducing beta

      • Sanitary measures

      • Confirms

      • Isolation wards

    • Reducing S

      • Resistance by immunity

        • Recovered from the disease (R)

        • Vaccinated against the infection (V)

      • Population size host

        • N = S+R+V+I

          • Where I= number of infected hosts

            • → population density for real world





4
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Transmission Probability (beta)

  1. What is the probability that potentially transmissible contacts take place?

    1. Meaning, what proportion of the population do people actually physically touch?

  1. How likely is a contact to result in successful transmission (aka transmissibility)?

    1. Dependent on pathogen → some infections more contagious than others (e.g., airborne versus direct contact)



5
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SIR Models

Epidemics should Naturally die out

  • S = susceptible → decreases over time

  • I = infected → increases then decreases over time

  • R = recovered → increases over time


6
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Herd immunity against infection

  • When enough people are vaccinated, S becomes so small that the infection cannot spread or even invade a host population (e.g., R_0 < 1)

  • “Herd immunity”: The small population that are not vaccinated (e.g., infants) are protected by herd immunity