| meta <- metacont(N.MCI_St, Mean.MCI_St, SD.MCI_St, N.MCI_AD, Mean.MCI_AD, SD.MCI_AD, |
| sm=“SMD”, data=data, studlab=paste(Author, Year)) |
| ## Warning in metacont(N.MCI_St, |
| Mean.MCI_St, SD.MCI_St, N.MCI_AD, Mean.MCI_AD, : |
| ## Note, studies with non-positive values for n.e and / or n.c get no weight in |
| ## meta-analysis. |
| meta$label.e <- “MCI_St” |
| meta$label.c <- “MCI_AD” |
| print(meta, digits=2) |
| ## SMD 95%-CI %W(fixed) %W(random) ## Bjerke 2009 -0.74 [-1.27; -0.21] 2.8 4.8 |
| ## Mattsson 2009 -0.95 [-1.11; -0.79] 30.3 6.6 |
| ## Hertze 2010 -1.09 [-1.46; -0.72] 5.7 5.6 |
| ## Palmqvist 2012 -1.08 [-1.48; -0.69] 5.0 5.5 |
| ## Spencer 2019 -0.32 [-0.62; -0.03] 9.0 6.0 |
| ## Hansson 2006 -1.40 [-1.81; -0.99] 4.6 5.4 |
| ## Hansson 2007 NA 0.0 0.0 |
| ## Hampel 2004 -0.29 [-0.84; 0.26] 2.6 4.7 |
| ## Herukka 2007 -1.19 [-1.67; -0.70] 3.3 5.0 |
| ## Lanari 2009 -0.62 [-1.21; -0.02] 2.2 4.4 |
| ## Papaliagkas 2009 NA 0.0 0.0 |
| ## Eckerstrom 2010 -1.14 [-1.89; -0.39] 1.4 3.7 |
| ## Kester 2011 -1.12 [-1.54; -0.69] 4.3 5.3 |
| ## Seppala 2011 -1.19 [-1.82; -0.56] 2.0 4.2 |
| ## Buchhave 2012 -1.22 [-1.64; -0.81] 4.5 5.4 |
| ## Parnetti 2012 -2.99 [-3.61; -2.37] 2.0 4.3 |
| ## Prestia 2013 NA 0.0 0.0 |
| ## Leuzy 2015 -0.40 [-1.12; 0.31] 1.5 3.8 |
| ## Baldeiras 2018 -1.07 [-1.42; -0.72] 6.4 5.8 |
| ## Khoonsari 2019 -1.85 [-2.44; -1.26] 2.2 4.4 |
| ## Santangelo 2020 -0.64 [-1.10; -0.18] 3.7 5.2 |
| ## Eckerstrom 2020 -0.64 [-1.10; -0.18] 3.7 5.2 |
| ## Brys 2009 -1.00 [-1.55; -0.46] 2.7 4.7 |
| ## |
| ## Number of studies combined: k = 20 |
| ## Number of observations: o = 2344 |
| ## |
| ## SMD 95%-CI z p-value |
| ## Fixed effect model -0.97 [-1.06; -0.89] -21.56 < 0.0001 |
| ## Random effects model -1.03 [-1.24; -0.82] -9.66 < 0.0001 |
| ## |
| ## Quantifying heterogeneity: |
| ## tau^2 = 0.1665; tau = 0.4081; I^2 = 79.0% [68.2%; 86.1%]; H = 2.18 [1.77; 2.69] |
| ## |
| ## Test of heterogeneity: |
| ## Q d.f. p-value |
| ## 90.45 19 < 0.0001 |
| ## |
| ## Details on meta-analytical method: |
| ## - Inverse variance method |
| ## - DerSimonian-Laird estimator for tau^2 |
| ## - Hedges’ g (bias corrected standardised mean difference) |