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RE: st: how to graph pie 3d-solid?


From   Grace Jessie <gracejessie@hotmail.com>
To   <statalist@hsphsun2.harvard.edu>
Subject   RE: st: how to graph pie 3d-solid?
Date   Tue, 19 Oct 2010 11:17:23 +0000

Maarten,Nick,Kieran,
thank you very much for your further explanation, and I know it now.

Best regards
Grace

> Subject: RE: st: how to graph pie 3d-solid?
> Date: Mon, 18 Oct 2010 06:07:42 +0800
> From: Kieran.McCaul@uwa.edu.au
> To: statalist@hsphsun2.harvard.edu
> 
> ....
> 
> 
> For those of you who are interested, the book cited by Nick is freely available as a PDF from:
> http://www.archive.org/details/graphicmethodsfo00brinrich
> 
> 
> 
> 
> -----Original Message-----
> From: owner-statalist@hsphsun2.harvard.edu [mailto:owner-statalist@hsphsun2.harvard.edu] On Behalf Of Nick Cox
> Sent: Monday, 18 October 2010 1:02 AM
> To: statalist@hsphsun2.harvard.edu
> Subject: RE: st: how to graph pie 3d-solid?
> 
> Maarten's answers are on two levels, briefly that you can't do it in Stata and at greater length that it's a very bad idea any way. 
> 
> To add to both a little, and freely adding personal opinions: 
> 
> 1. In principle this is programmable, but it does not look trivial. 
> 
> 2. Pie charts are usually greatly inferior to bar charts or dot charts, although their familiarity and the ease with which fractions close to 1/2 or 1/4 can easily be decoded make them not quite worthless. But pie charts with a false third dimension are much worse. At the most generous, the third dimension is just irrelevant decoration. More commonly, it is, as Maarten clearly explains, unjustifiable distortion. 
> 
> Even those broadly familiar with fairly recent critiques of pie charts and their 3D cousins may not know that such critiques go back a long way. 
> 
> Here are some quotations from Willard C[ope] Brinton. 1914. Graphic methods for presenting facts. New York: Engineering Magazine Company. (Note that the term "pie chart" lay a little in the future when he wrote.) 
> 
> "The circle with sectors is not a desirable form of presentation" (p.6)
> -- as not so flexible as divided horizontal bar 
> 
> "The more easy reading of the wedge or sector chart is ... largely due
> to habit" (p.6) 
> 
> example criticism of dimensional ambiguity: 
> 
> "it is impossible for the reader to tell whether the diagram is drawn on
> the basis of one dimension, two dimensions, or three dimensions ....
> Methods like this cannot be too severely condemned." (p.21) 
> 
> "Graphic comparisons, wherever possible, should be made in one dimension
> only." (p.22) (e.g. the use of bars of different lengths) 
> 
> another criticism of dimensional ambiguity: 
> 
> "it would be impossible for the average reader to tell whether this
> chart was drawn on the basis of height or on the basis of area .... This
> chart is a typical example of thousands of illustrations used by the
> popular magazines and even by some of the more pretentious reference
> books." (p.27) 
> 
> seasonal variation clearer with rectangular than circular plots (p.80):
> "This type of chart should be banished to the scrap heap. Charts on
> rectangular ruling are easier to draw and easier to understand" 
> 
> "Avoid using areas or volumes when representing quantities.
> Presentations read from one dimension only are the least likely to be
> misinterpreted." (p.361) 
> 
> Nick 
> n.j.cox@durham.ac.uk 
> 
> Maarten Buis and Grace Jessie (2)
> =================================
> 
> Grace 
> 
> > thank you for your explanation, though I do not quite
> > understand, especially "...distort the angles...".
> > The graph is very common, isn't it?
> 
> Maarten 
> 
> Yes, it is common (in certain areas) and it is also very wrong.
> 
> Look at a pie chart: how does it convey information? Large proportions
> get slices with large angles at the point at the center of the pie, and
> small proportions get slices with small angles at the point at the center
> of the pie. Now think about what happens when we create the 
> illusion of 3D. We do that by distorting angles. Think of how we display 
> a cube, we know all the angles are 90 degrees, but when we draw a cube, 
> they certainly are not 90 degrees when creating the illusion of 3D. This 
> distortion of angles is necessary when we want to create the illusion of
> 3D, and that is why a 3D pie chart is such a bad graph: it distorts the
> very information we are trying to convey.
> 
> > By the way, whether Stata can only draw plane graphs?
> 
> There some possibilities of doing things in 3D in Stata, but not many.
> 
> Maarten Buis and Grace Jessie (1)
> =================================
> 
> Grace
> 
> > Could anyone tell me how to graph pie 3d-solid in Stata, as the website 
> > http://jcharts.sourceforge.net/samples/pie3d.html?
> 
> Maarten
> 
> The information contained in this graph is encoded in the angles between the slices. By giving the illusion of 3D you need to distort the angles, thus distorting the very information you are trying to display. So it is a very good thing that it is not possible to create such a graph in Stata.
> 
> 
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