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The entire US performed an exponentially-increasing number of tests throughout all of March.
This means every state will appear to show nearly exponential growth if you track the number of positives, even if the probability of any given person in that state having the virus stays constant.
I plotted this for the US-level data for March 3-27, and found that the number of tests done per day explained ~98% of the variance in the number of positives found on each day. The two curves (columns 'positive' and 'totalTestResultsIncrease', each over days) are visually identical except for the Y-axis labels.
I recommend dividing the number of new positives on each day by the number of new tests on each day. You will, however, not get such pretty graphs, because many states failed to report negative tests on many days; on these days that fraction spikes up to 1.
The text was updated successfully, but these errors were encountered:
philgoetz
changed the title
You should factor out the exponential increase in number of tests given
You should probably factor out the exponential increase in number of tests given
Apr 4, 2020
philgoetz
changed the title
You should probably factor out the exponential increase in number of tests given
Should account for the exponential increase in number of tests given
Apr 4, 2020
Re. the code in visualizing_growth_rates:
The entire US performed an exponentially-increasing number of tests throughout all of March.
This means every state will appear to show nearly exponential growth if you track the number of positives, even if the probability of any given person in that state having the virus stays constant.
I plotted this for the US-level data for March 3-27, and found that the number of tests done per day explained ~98% of the variance in the number of positives found on each day. The two curves (columns 'positive' and 'totalTestResultsIncrease', each over days) are visually identical except for the Y-axis labels.
I recommend dividing the number of new positives on each day by the number of new tests on each day. You will, however, not get such pretty graphs, because many states failed to report negative tests on many days; on these days that fraction spikes up to 1.
The text was updated successfully, but these errors were encountered: