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From |
Ernest Berkhout <[email protected]> |

To |
[email protected] |

Subject |
st: Graphing RAREA with two crossing functions |

Date |
Fri, 17 Oct 2003 16:21:39 +0200 |

The idea seems simple, the implementation that I tried so far appears to be not... Therefor I firstly report what I have managed to tackle myself, but finally there are still some open ends. Anyone out there who might have a clue?

The problem is as follows: imagine a twoway (overlayed) graph with two lines that cross eachother (maybe more than once), for example Y = sin(x) and Y2 = 0.2.

Now I want to shade the closed areas between these two lines. If possible, I also want different colors for the two possibilities Y>Y2 and Y<Y2. My first approach was to copy minimum and maximum values and then use the -twoway rarea- approach.

***********************************

The example can be reproduced with:

set obs 100

gen x = _n/10

gen y = sin(x)

gen y2=.2

*** create low/high-series for the areas where Y>Y2:

gen low1 = y2 if y > y2

gen high1 = y if y > y2

*** create low/high-series for the areas where Y<Y2:

gen low2 = y if y < y2

gen high2 = y2 if y < y2

twoway (line y x) (line y2 x ) (rarea low1 high1 x ) (rarea low2 high2 x )

********************************

This yields two problems:

1. The shaded area of this graph does not extend until the exact points of intersection, especially when there are relatively few datapoints. The 'edges' of the area are left blank.

2. Follows from problem 1: although the variables low1 and high1 are set to missing when the values of Y are below Y2 (low1>high1), there is still an area to plot for Stata, namely from the last non-missing observations to the first non-missing observations from the next area where Y>Y2 again.

I managed to work around most of the second problem, by setting low1 & high1 equal to either Y or Y2 instead of missing. Then the code reads:

gen low1 = y2 if y > y2

gen high1 = y if y > y2

replace low1 = y2 if low1==.

replace high1= y2 if high1==.

But when datapoints aren't many (or when functions aren't that smooth as in my example), problem 1 still leaves behind its marks. What is really needed is a way to adress the graph to fill the area up untill the intersection points (and not any further).

Does anyone have a clue? Is it possible to adress the intersection in a continuous way, or does one manually has to compute these points and add them (temporarily) to the data? Any opinions are welcome!

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**Follow-Ups**:**st: Re: Graphing RAREA with two crossing functions***From:*Friedrich Huebler <[email protected]>

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