bs
: JD formulation σ = ab/(a+b)bt
: Standard formulation θ = a + b- Conceptually speaking, if bs and bt look about the same for p ~ 1/2, then we expect bs to have relatively larger "information" (thus narrower distributions) when p is far from 1/2. It would be good to do the calculation
- sgtf_ref
- bsfake (simulated using sigma formulation)
- btfake (simulated using theta formulation)
sr/sg for the data differentiated/not by reinfection
- · ll/agg/ts for linelist/aggregated/aggregated-with-proportions(time series)
- chop2 (take the last two days off of the data series)
- bsfit or bsfit
- ssfix – fix logain and lodrop
- ssfitspec – fix logain
- ssfitboth – fix neither
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main.sx.ts.rds is an alias for sgtf_ref.chop2.sx.ts.rds (our current main data set)
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bsfake and btfake (above) are also special names