smd_lgrr.Rd
The function smd_lgrr
computes covariance between standardized mean difference and log risk ratio. See mix.vcov
for effect sizes of the same or different types.
smd_lgrr(d, r, n1c, n2c, n1t, n2t, n12c = min(n1c, n2c), n12t = min(n1t, n2t), s2c, s2t, f2c, f2t, sd1c, sd1t)
d | Standardized mean difference for outcome 1. |
---|---|
r | Correlation coefficient of the two outcomes. |
n1c | Number of participants reporting outcome 1 in the control group. |
n2c | Number of participants reporting outcome 2 in the control group. |
n1t | Number of participants reporting outcome 1 in the treatment group. |
n2t | Number of participants reporting outcome 2 in the treatment group. |
n12c | Number of participants reporting both outcome 1 and outcome 2 in the control group. By default, it is equal to the smaller number between |
n12t | Number defined in a similar way as |
s2c | Number of participants with event for outcome 2 (dichotomous) in the control group. |
s2t | Defined in a similar way as |
f2c | Number of participants without event for outcome 2 (dichotomous) in the control group. |
f2t | Defined in a similar way as |
sd1c | Sample standard deviation of outcome 1 for the control group. |
sd1t | Defined in a similar way as |
Min Lu
g | Computed Hedge's g from the input argument d for outcome 1. |
lgrr | Computed log risk ratio for outcome 2. |
v | Computed covariance. |
Ahn, S., Lu, M., Lefevor, G.T., Fedewa, A. & Celimli, S. (2016). Application of meta-analysis in sport and exercise science. In N. Ntoumanis, & N. Myers (Eds.), An Introduction to Intermediate and Advanced Statistical Analyses for Sport and Exercise Scientists (pp.233-253). Hoboken, NJ: John Wiley and Sons, Ltd.
Wei, Y., & Higgins, J. (2013). Estimating within study covariances in multivariate meta-analysis with multiple outcomes. Statistics in Medicine, 32(7), 119-1205.
## simple example smd_lgrr(d = 1, r = 0.3, n1c = 34, n2c = 35, n1t = 25, n2t = 32, s2c = 5, s2t = 8, f2c = 30, f2t = 24, sd1t = 0.4, sd1c = 8)#> $g #> [1] 1.013393 #> #> $lgrr #> [1] 0.5596158 #> #> $v #> [1] 0.02825625 #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>#>#> #> #> #>SBP_DD <- unlist(lapply(1:nrow(Geeganage2010), function(i){smd_lgrr(d = SMD_SBP, r = 0.3, n1c = nc_SBP[i], n2c = nc_DD[i], n1t = nt_SBP[i], n2t = nt_DD[i], sd1t = sdt_SBP[i], s2t = st_DD[i], sd1c = sdc_SBP[i], s2c = sc_DD[i], f2c = nc_DD[i] - sc_DD[i], f2t = nt_DD[i] - st_DD[i])$v})) SBP_DD#> [1] 0.044506834 0.037148270 0.009914587 0.009646656 0.006430774 0.061281831 #> [7] 0.007204461 0.006662164 0.011014689 0.009283508 0.004427790 0.025347226 #> [13] 0.027171225 0.039443796 0.001586129 0.007667011 0.080059790## the function mix.vcov() should be used for dataset