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How to tackle uncertainty due to range of year_of_introduction variable #18
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Several options are envisaged to tackle uncertainty associated with time periods or uncertainty around the date of first untroduction of a species:
Here, we chose to simply show uncertainty around time periods using the miminum and maximum year with time intervals. |
How? |
The point is that the columns |
Indeed, the dates are: Plotting first observedI played a bit with the Alien plant data (only), and this is what we would get if you just plot The line is cumulative and will never drop. As you can see, there are some arbitrary peaks in the data, which I don't consider a problem. Plotting first/last observedI think it would be worth taking an approach where for each year, you check for each species if its date range includes that year: It has the advantage that it makes use of Note: I couldn't find a smart algorithm to generate this chart: it was created in a spreadsheet. |
using |
It would be cool if we could switch between the two charts, but might be best to shelf that for later. |
If we want a line chart as proposed in #20, then the error margin could be the line in plot 2. Not sure how to explain this without a visual example, but the trend line = cumul first year of introduction and the error line = cumul first year minus last year. The error area will always be below the chart and could be shown as a shaded area. It expresses the lack of recent assessments. |
@stijnvanhoey @SanderDevisscher can you make a version of #20 (comment) as described in the comment above? The line you currently have would be the error line |
@peterdesmet as a first test: The data to create the plot, with
and plotting provides following result: |
Should we include this into the As a reference, the figure above is created with this code
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after some discussion with Wolfgang Rabitsch and @damianooldoni we conclude it does not make sense to put a cumulative and a non-cumulative graph on the same plot. |
Thanks @timadriaens ! I think we can close this issue. |
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