Description Usage Arguments Details Value Author(s) References See Also
This function demonstrates the advantage of ratio estimation when further information (ratio) about x and y is available.
1 2 3 4 5 6 7 8 9 10 11 12 |
X |
the X variable (ancillary) |
R |
the population ratio Y/X |
Y |
the Y variable (whose mean we what to estimate) |
size |
sample size |
p.col, p.cex, p.pch |
point colors, magnification and symbols for the population and sample respectively |
m.col |
color for the horizontal line to denote the sample mean of Y |
legend.loc |
legend location: topleft, topright, bottomleft,
bottomright, ... (see |
... |
other arguments passed to |
From this demonstration we can clearly see that the ratio estimation is generally better than the simple sample average when the ratio R really exists, otherwise ratio estimation may not help.
A list containing
X |
X population |
Y |
Y population |
R |
population ratio |
r |
ratio calculated from samples |
Ybar |
population mean of Y |
ybar.simple |
simple sample mean of Y |
ybar.ratio |
sample mean of Y via ratio estimation |
Yihui Xie
Examples at https://yihui.org/animation/example/sample-ratio/
sample
, sample.simple
,
sample.cluster
, sample.strat
,
sample.system
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