Galbraith plot
From Wikipedia, the free encyclopedia
| This article is orphaned as few or no other articles link to it. Please help introduce links in articles on related topics. (September 2006) |
Image:1471-2288-2-9-2-l.jpg
Galbraith Plot
In statistics, a Galbraith plot (also known as Galbraith's radial plot or just radial plot), is one way of displaying several estimates of the same quantity that have different standard errors.[1] It can be used to examine heterogeneity in a meta-analysis, as an alternative or supplement to a forest plot. To produce a Galbraith plot, first calculate the standardized estimates or z -statistics by dividing each estimate by its standard error (SE). The Galbraith plot is then a scatter plot of each z -statistic (vertical axis) against 1/SE (horizontal axis). Larger studies (with small SE and larger 1/SE) aggregate away from the origin.[1]
[edit] References
- ^ Galbraith, Rex (1988). "Graphical display of estimates having differing standard errors". Technometrics 30 (3): 271--281. doi:.
[edit] See also
| Please help improve this article or section by expanding it. Further information might be found on the talk page or at requests for expansion. (January 2007) |

