Why I believe the masking option should be kept open
I don't believe we can rule out another wave of SARS2-CoV-19A due to a new variant.
Should that occur, I believe the importance of keeping schools open safely dictates that we consider all mitigations that have been shown to be effective.
While common sense suggests that masking should reduce the spread of a pathogen whose transmission is primarily by airborne droplets, it's a difficult study to perform because there are so many factors. That said, solid evidence that masks can slow the spread of COVID is emerging.
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When I found a paper that applied the Susceptible-Infected-Removed (SIR) model to the SARS2-CoV-19 pandemic
1 and a second paper that quantified the relative odd ratios for masking, I thought of combining the results in a model for a hypothetical future COVID wave by:
- Setting the parameters of the SIR model to mimic the Omicron wave
- Using the adjusted odds ratios from the masking study to reduce the infection rate coefficient
According to this model, different masking options produced very different results in terms of the peak number infected and proportion of susceptibles eventually infected.
The objective here is not to produce a model that replicates any real situation exactly, but to illustrate that the level of reduction claimed for different masking options is enough to make a difference in some circumstances according to a model that has been used for COVID.
In other words, it is within the realm of possibility that masking could make a difference as far as keeping schools open in a future COVID wave.
The Susceptible-Infected-Removed (SIR) model is one of the simplest models for an epidemic.
Despite its simplicity, the SIR model has been used to model the spread of SARS-CoV-2.1
The model partitions the population into three compartments or states, and uses a coupled system of Ordinary Differential Equations to model transitions between compartments.
Despite its simplicity, the SIR model can produce complicated dynamics.