Not beautiful. More "interesting data set." Source: https://wonder.cdc.gov/ucd-icd10-expanded.html

edited to correct off-by-one error in 5-14 year old column

Upper graph showing percentage of deaths in 10-year age brackets. Motor vehicle and firearm accidents peak at 14-25 year-old and decline exponentially. Poisoning death proportion peaks with 25-34 year olds. Cancer death percentage rises continuously to 65-74 year olds. Heart disease death proportion peaks among 85+ year olds. Lower graph show the rate of deaths per 100,000 people in the same age groups on a logarithmic scale. Motor vehicle and firearm accidents look consistently around 15/100,000 regardless of age. Poisoning deaths  have a broad peak around 45/100,000 from age 25-65. Cancer and heart disease rise continuously to peak around 2000/100,000 among 85+.
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[+] 6 points 1 year ago (2 children)
  • [–] 10 points 1 year ago*

    Think of the bottom graph as the absolute, the basis.

    Now, think of the top chart as a pie chart of proportional %'s of that basis, for each age group... but its not a bunch of pie charts, its a line plot, where the height of each point = the size of each pie slice.

    So if every line is at 10 on the bottom chart, then every line is at 20% on the top chart, because... 5 categories, each is 10, thus each is 20% of the total.

    ...

    The other reason they may seem not to match to you is that the bottom chart is log scale, not linear scale.

    It is

    0 1 10 100 1000 10000

    Not

    0 10 20 30 40

    OP likely went with log scale for the bottom chart because if you did this linear scale...

    It would basically just be a smushed together rainbow of lines at the bottom that then sudden blows out into green and brown as cancer and heart failure start killing everyone in their 50s/60s onward.

    (EDIT: yep, they actually did a linear scale version, and its as I said lol)

    ....

    The top chart though, is %'s.

    %'s of all total deaths in that age bracket.

    It thus... must be percentages, as... displaying %'s ... on a log scale... would be very weird.

    Like... you could do it... I guess?

    But I've been doing data analysis and making reports and charts and shit, and reading them, for a decade+, and I don't think I have ever seen anyone plot a proportional % on a log scale.

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