Note: This FAQ is relevant for users of releases prior to Stata 8.
How do I join paired points on a graph?
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Title
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Joining paired points on a graph
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Author
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Nicholas J. Cox, Durham University, UK
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Date
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November 1997
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Note: This FAQ concerns some
special graphs of paired observations. If you have multiple
measurements per observation and want to generate more standard
high-low type charts, these can be created with the connect(||)
and connect(II) graph options; see [G] connect.
Suppose you have data reflecting paired measurements, taken before and after
an intervention, and you want to draw a graph that joins before and after
values, observation by observation.
This can be read in two ways:
Specifically: you have data before and after and want a
scatter plot in which before and after are responses on the
y-axis and the variable on the x-axis is set to a low or a high constant for
before and after, respectively. before should be
joined to after for each observation.
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+-------------
before after
More generally: suppose that we have data as variables x1 y1 (=
before) x2 y2 (= after). We want to join pairs of
points (x1, y1) and (x2, y2). I will show how to
do this more general case first.
- Save the data if important, because the stack command will
overwrite it.
- Generate an identifier if it does not exist:
. gen id = _n
- Stata does not support graphs with more than one variable on the x-axis,
so we must stack the data so that two x variables are put in one
longer X variable:
. stack x1 y1 id x2 y2 id, into(X Y ID) clear
- We have to make sure that the data are in the right order so that
only the right pairs of points are joined:
. egen Xmin = min(X), by(ID)
. gsort -Xmin ID X
. gen Y1 = Y if _stack == 1
. gen Y2 = Y if _stack == 2
. graph Y Y1 Y2 X, c(L..) sy(iop)
- The last command ensures that you get distinguishing symbols for
y1 and y2. The crucial option is connect(L), which
joins points for Y if and only if X is increasing. The
gsort command previously put data points in the correct order.
Here is an example of this type of graph. In this case, we are assuming
that both X and Y receive some stochastic effect from the
regime change.
The more specific case is, not surprisingly, easier.
- Save the data if important.
- Generate an identifier if it does not exist.
. gen id = _n
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. stack y1 id y2 id, into(Y ID) clear
. sort ID _stack
. graph Y _stack, c(L)
In this second type of graph, we are not considering the x variable
at all. Using the same Y-data from the prior graph, we obtain the
following:
This kind of scatterplot and other plots for this problem are discussed in
McNeil (1992).
Reference
- McNeil, D. 1992.
- On graphing paired data. American Statistician 46: 307–311.
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