Conversion from log odds ratio to standardised mean difference
Conversion from log odds ratio to standardised mean difference using method by Hasselblad & Hedges (1995) or Cox (1970).
or2smd( lnOR, selnOR, studlab, data = NULL, subset = NULL, exclude = NULL, method = "HH", ... )
lnOR |
Log odds ratio(s) or meta-analysis object. |
selnOR |
Standard error(s) of log odds ratio(s) (ignored if
argument |
studlab |
An optional vector with study labels (ignored if
argument |
data |
An optional data frame containing the study information
(ignored if argument |
subset |
An optional vector specifying a subset of studies to
be used (ignored if argument |
exclude |
An optional vector specifying studies to exclude
from meta-analysis, however, to include in printouts and forest
plots (ignored if argument |
method |
A character string indicating which method is used to
convert log odds ratios to standardised mean differences. Either
|
... |
Additional arguments passed on to
|
This function implements the following methods for the conversion from log odds ratios to standardised mean difference:
Hasselblad & Hedges (1995) assuming logistic distributions
(method == "HH"
)
Cox (1970) and Cox & Snell (1989) assuming normal
distributions (method == "CS"
)
Internally, metagen
is used to conduct a
meta-analysis with the standardised mean difference as summary
measure.
Argument selnOR
is mandatory if argument lnOR
is a
vector and ignored otherwise. Additional arguments in ...
are only passed on to metagen
if argument lnOR
is a vector.
An object of class "meta"
and "metagen"
; see
metagen
.
Guido Schwarzer sc@imbi.uni-freiburg.de
Borenstein M, Hedges LV, Higgins JPT, Rothstein HR (2009): Introduction to Meta-Analysis. Chichester: Wiley
Cox DR (1970): Analysis of Binary Data. London: Chapman and Hall / CRC
Cox DR, Snell EJ (1989): Analysis of Binary Data (2nd edition). London: Chapman and Hall / CRC
Hasselblad V, Hedges LV (1995): Meta-analysis of screening and diagnostic tests. Psychological Bulletin, 117, 167–78
# Example from Borenstein et al. (2009), Chapter 7 # mb <- or2smd(0.9069, sqrt(0.0676)) # TE = standardised mean difference (SMD); seTE = standard error of SMD data.frame(SMD = round(mb$TE, 4), varSMD = round(mb$seTE^2, 4)) # Use dataset from Fleiss (1993) # data(Fleiss1993bin) m1 <- metabin(d.asp, n.asp, d.plac, n.plac, data = Fleiss1993bin, studlab = paste(study, year), sm = "OR", comb.random = FALSE) or2smd(m1)
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