Dreamy Hawaii
A beautiful curve and its deadly misinterpretation

Handling partial data on graphics

Last week, I posted on the book blog a piece about excess deaths and accelerated deaths (link). That whole piece is about how certain types of analysis have to be executed at certain moments of time.  The same analysis done at the wrong time yields the wrong conclusions.

Here is a good example of what I'm talking about. This is a graph of U.S. monthly deaths from Covid-19 during the entire pandemic. The chart is from the COVID Tracking Project, although I pulled it down from my Twitter feed.

Covidtracking_monthlydeaths

There is nothing majorly wrong with this column chart (I'd remove the axis labels). But there is a big problem. Are we seeing a boomerang of deaths from November to December to January?

Junkcharts_covidtrackingproject_monthlydeaths_1

Not really. This trend is there only because the chart is generated on January 12. The last column contains 12 days while the prior two columns contain 30-31 days.

Junkcharts_covidtrackingproject_monthlydeaths_2

The Trifecta Checkup picks up this problem. What the visual is showing isn't what the data are saying. I'd call this a Type D chart.

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What to fix this?

One solution is to present partial data for all the other columns, so that the readers can compare the January column to the others.

Junkcharts_covidtrackingmonthydeaths_first12days

One critique of this is the potential seasonality. The first 38% (12 out of 31) of a month may not be comparable across months. A further seasonal adjustment makes this better - if we decide the benefits outweight the complexity.

Another solution is to project the full-month tally.

Junkcharts_covidtrackingmonthydeaths_projected

The critique here is the accuracy of the projection.

But the point is that not making the adjustment would be worse.

 

 

Comments

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Ken

There also may be some complications due to the delay in deaths being notified. All deaths for December will be recorded by 12 January, but probably not all the deaths from 1-12 January. This can be complex to model.

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