If the governor is assuming exponential growth, what's the doubling time? From the formula: N(t) = N0*2exp(t/Td) where: - N(t) is the final count (25.5M)

If the governor is assuming exponential growth, what's the doubling time? From the formula: N(t) = N0*2exp(t/Td) where: - N(t) is the final count (25.5M) - N0 is the initial count (1040 according to Johns Hopkins) - t is the time (8 weeks) - Td is the doubling time (TBD) https://en.wikipedia.org/wiki/Doubling_time https://en.wikipedia.org/wiki/Doubling_time Solving for Td: Td = t/(ln(N(t)/N0) Plugging in the numbers, I get Td = 0.8 weeks, or 5.6 days.