Packages

library(tidyverse)
── Attaching packages ───────────────────────────────────────────────────────────────────────────────────────────────────────────────────── tidyverse 1.2.1 ──
✔ ggplot2 3.2.0     ✔ purrr   0.3.2
✔ tibble  2.1.3     ✔ dplyr   0.8.3
✔ tidyr   1.0.0     ✔ stringr 1.4.0
✔ readr   1.3.1     ✔ forcats 0.4.0
── Conflicts ──────────────────────────────────────────────────────────────────────────────────────────────────────────────────────── tidyverse_conflicts() ──
✖ dplyr::filter() masks stats::filter()
✖ dplyr::lag()    masks stats::lag()

First try

(
  mtprop <-
    meta::metaprop(
      event = num,
      n = denom,
      studlab = study,
      byvar = droplevels(tgroup),
      data = df
    )
)
                  proportion           95%-CI %W(fixed) %W(random) byvar
Manos, 1999           0.3947 [0.3638; 0.4262]        --         --     1
Bergeron, 2000        0.4324 [0.3387; 0.5298]        --         --     1
Lytwyn, 2000          0.4035 [0.2756; 0.5418]        --         --     1
Shlay, 2000           0.3128 [0.2485; 0.3830]        --         --     1
Morin, 2001           0.2917 [0.2452; 0.3416]        --         --     1
Rebello, 2001         0.4133 [0.3008; 0.5330]        --         --     3
Solomon, 2001         0.5676 [0.5470; 0.5879]        --         --     1
Zielinski, 2001       0.3474 [0.2837; 0.4155]        --         --     3
Kulasingam, 2002      0.5111 [0.4498; 0.5722]        --         --     1
Pretorius, 2002       0.3224 [0.2928; 0.3532]        --         --     1
Cuzick, 2003          0.2602 [0.1852; 0.3470]        --         --     3
Guyot, 2003           0.5217 [0.3059; 0.7318]        --         --     3
Lonky, 2003           0.4604 [0.4007; 0.5210]        --         --     1
Wensveen, 2003        0.4527 [0.3708; 0.5365]        --         --     1
Bruner, 2004          0.2688 [0.1821; 0.3708]        --         --     2
Rowe, 2004            0.4400 [0.3804; 0.5009]        --         --     1
Andersson, 2005       0.4423 [0.3047; 0.5867]        --         --     1
Dalla Palma, 2005     0.6987 [0.6202; 0.7695]        --         --     1
Giovannelli, 2005     0.2283 [0.1472; 0.3275]        --         --     1
Kendall, 2005         0.3410 [0.3302; 0.3520]        --         --     1
Nieh, 2005            0.7424 [0.6199; 0.8422]        --         --     1
Bergeron, 2006        0.4441 [0.4215; 0.4669]        --         --     1
Kelly, 2006           0.7255 [0.5826; 0.8411]        --         --     2
Kiatpongsan, 2006     0.3889 [0.2879; 0.4974]        --         --     1
Ko, 2006              0.4010 [0.3810; 0.4213]        --         --     2
Monsonego, 2006       0.4789 [0.3588; 0.6008]        --         --     1
Moss, 2006            0.4564 [0.4402; 0.4727]        --         --     3
Selvaggi, 2006        0.3958 [0.3586; 0.4339]        --         --     2
Wright, 2006          0.3409 [0.3149; 0.3675]        --         --     2
Cuschieri, 2007       0.6053 [0.5319; 0.6753]        --         --     3
Ronco, 2007           0.3144 [0.2814; 0.3488]        --         --     1
You, 2007             0.4629 [0.4340; 0.4919]        --         --     2

Number of studies combined: k = 32

                     proportion           95%-CI  z p-value
Fixed effect model       0.4072 [0.4013; 0.4132] --      --
Random effects model     0.4269 [0.3842; 0.4706] --      --

Quantifying heterogeneity:
tau^2 = 0.2318; H = 6.44; I^2 = 97.6%

Quantifying residual heterogeneity:
H = 4.81 [4.33; 5.35]; I^2 = 95.7% [94.7%; 96.5%]

Test of heterogeneity:
      Q d.f.  p-value             Test
 740.38   31 < 0.0001 Likelihood-Ratio

Results for subgroups (fixed effect model):
                                 k proportion           95%-CI      Q  tau^2   I^2
byvar = ASCUS                   20     0.3979 [0.3905; 0.4054] 562.93 0.2371 97.3%
byvar = ASC-US                   6     0.4003 [0.3875; 0.4132]  63.59 0.2535 98.0%
byvar = BORDERLINE DYSKARYOSIS   6     0.4516 [0.4367; 0.4665]  45.10 0.1961 91.0%

Test for subgroup differences (fixed effect model):
                    Q d.f.  p-value
Between groups  41.96    2 < 0.0001
Within groups  671.62   29 < 0.0001

Results for subgroups (random effects model):
                                 k proportion           95%-CI      Q  tau^2   I^2
byvar = ASCUS                   20     0.4285 [0.3745; 0.4843] 562.93 0.2371 97.3%
byvar = ASC-US                   6     0.4223 [0.3241; 0.5272]  63.59 0.2535 98.0%
byvar = BORDERLINE DYSKARYOSIS   6     0.4265 [0.3347; 0.5236]  45.10 0.1961 91.0%

Test for subgroup differences (random effects model):
                    Q d.f. p-value
Between groups   0.01    2  0.9946

Details on meta-analytical method:
- Random intercept logistic regression model
- Maximum-likelihood estimator for tau^2
- Logit transformation
- Clopper-Pearson confidence interval for individual studies

Second try

(meta <- meta::metaprop(event = event.e,
             n = n.e, studlab = paste(author, year),
             byvar = cut(year, 3),
             data = Olkin95[1:20,]))
                  proportion           95%-CI %W(fixed) %W(random) byvar
Fletcher 1959         0.0833 [0.0021; 0.3848]        --         --     1
Dewar 1963            0.1905 [0.0545; 0.4191]        --         --     1
Lippschutz 1965       0.1395 [0.0530; 0.2793]        --         --     1
European 1 1969       0.2410 [0.1538; 0.3473]        --         --     2
European 2 1971       0.1850 [0.1469; 0.2282]        --         --     2
Heikinheimo 1971      0.1005 [0.0640; 0.1481]        --         --     2
Italian 1971          0.1159 [0.0712; 0.1750]        --         --     2
Australian 1 1973     0.0985 [0.0653; 0.1410]        --         --     3
Frankfurt 2 1973      0.1275 [0.0696; 0.2081]        --         --     3
Gormsen 1973          0.1429 [0.0178; 0.4281]        --         --     3
NHLBI SMIT 1974       0.1321 [0.0548; 0.2534]        --         --     3
Brochier 1975         0.0333 [0.0041; 0.1153]        --         --     3
Euro Collab 1975      0.1686 [0.1159; 0.2331]        --         --     3
Frank 1975            0.1091 [0.0411; 0.2225]        --         --     3
Valere 1975           0.2245 [0.1177; 0.3662]        --         --     3
Klein 1976            0.2857 [0.0839; 0.5810]        --         --     3
UK-Collab 1976        0.1258 [0.0906; 0.1686]        --         --     3
Austrian 1977         0.1051 [0.0751; 0.1420]        --         --     3
Australian 2 1977     0.2033 [0.1361; 0.2852]        --         --     3
Lasierra 1977         0.0769 [0.0019; 0.3603]        --         --     3

Number of studies combined: k = 20

                     proportion           95%-CI  z p-value
Fixed effect model       0.1375 [0.1245; 0.1516] --      --
Random effects model     0.1371 [0.1160; 0.1614] --      --

Quantifying heterogeneity:
tau^2 = 0.0835; H = 1.47; I^2 = 53.5%

Quantifying residual heterogeneity:
H = 1.49 [1.14; 1.94]; I^2 = 54.8% [23.1%; 73.4%]

Test of heterogeneity:
     Q d.f. p-value             Test
 43.12   19  0.0012 Likelihood-Ratio

Results for subgroups (fixed effect model):
                      k proportion           95%-CI     Q  tau^2   I^2
byvar = (1959,1965]   3     0.1447 [0.0820; 0.2428]  0.71      0  0.0%
byvar = (1965,1971]   4     0.1549 [0.1320; 0.1810] 13.68 0.1137 72.7%
byvar = (1971,1977]  13     0.1278 [0.1122; 0.1452] 23.25 0.0669 45.4%

Test for subgroup differences (fixed effect model):
                   Q d.f. p-value
Between groups  3.43    2  0.1799
Within groups  37.63   17  0.0028

Results for subgroups (random effects model):
                      k proportion           95%-CI     Q  tau^2   I^2
byvar = (1959,1965]   3     0.1447 [0.0820; 0.2428]  0.71      0  0.0%
byvar = (1965,1971]   4     0.1514 [0.1076; 0.2088] 13.68 0.1137 72.7%
byvar = (1971,1977]  13     0.1304 [0.1069; 0.1583] 23.25 0.0669 45.4%

Test for subgroup differences (random effects model):
                    Q d.f. p-value
Between groups   0.61    2  0.7358

Details on meta-analytical method:
- Random intercept logistic regression model
- Maximum-likelihood estimator for tau^2
- Logit transformation
- Clopper-Pearson confidence interval for individual studies

---
title: "Prevalence Ratio Meta-analysis"
output: html_notebook
---

# Packages
```{r}
library(tidyverse)
library(meta)
```

# First try
```{r}
df <- structure(list(study = c("Manos, 1999", "Bergeron, 2000", "Lytwyn, 2000", 
"Shlay, 2000", "Morin, 2001", "Rebello, 2001", "Solomon, 2001", 
"Zielinski, 2001", "Kulasingam, 2002", "Pretorius, 2002", "Cuzick, 2003", 
"Guyot, 2003", "Lonky, 2003", "Wensveen, 2003", "Bruner, 2004", 
"Rowe, 2004", "Andersson, 2005", "Dalla Palma, 2005", "Giovannelli, 2005", 
"Kendall, 2005", "Nieh, 2005", "Bergeron, 2006", "Kelly, 2006", 
"Kiatpongsan, 2006", "Ko, 2006", "Monsonego, 2006", "Moss, 2006", 
"Selvaggi, 2006", "Wright, 2006", "Cuschieri, 2007", "Ronco, 2007", 
"You, 2007"), author = c("Manos", "Bergeron", "Lytwyn", "Shlay", 
"Morin", "Rebello", "Solomon", "Zielinski", "Kulasingam", "Pretorius", 
"Cuzick", "Guyot", "Lonky", "Wensveen", "Bruner", "Rowe", "Andersson", 
"Palma", "Giovannelli", "Kendall", "Nieh", "Bergeron", "Kelly", 
"Kiatpongsan", "Ko", "Monsonego", "Moss", "Selvaggi", "Wright", 
"Cuschieri", "Ronco", "You"), year = c(1999L, 2000L, 2000L, 2000L, 
2001L, 2001L, 2001L, 2001L, 2002L, 2002L, 2003L, 2003L, 2003L, 
2003L, 2004L, 2004L, 2005L, 2005L, 2005L, 2005L, 2005L, 2006L, 
2006L, 2006L, 2006L, 2006L, 2006L, 2006L, 2006L, 2007L, 2007L, 
2007L), tgroup = structure(c(1L, 1L, 1L, 1L, 1L, 9L, 1L, 9L, 
1L, 1L, 9L, 9L, 1L, 1L, 6L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 6L, 1L, 
6L, 1L, 9L, 6L, 6L, 9L, 1L, 6L), .Label = c("ASCUS", "LSIL", 
"ASCUS or SIL", "ASC-R", "ASC-R/US", "ASC-US", "ASC-H", "AGC/AGUS", 
"BORDERLINE DYSKARYOSIS"), class = "factor"), num = c(384, 48, 
23, 61, 105, 31, 1306, 74, 138, 306, 32, 12, 128, 67, 25, 121, 
23, 109, 21, 2501, 49, 835, 37, 35, 930, 34, 1680, 266, 438, 
115, 238, 542), denom = c(973, 111, 57, 195, 360, 75, 2301, 213, 
270, 949, 123, 23, 278, 148, 93, 275, 52, 156, 92, 7334, 66, 
1880, 51, 90, 2319, 71, 3681, 672, 1285, 190, 757, 1171), frac = c(0.394699990749359, 
0.432399988174438, 0.403499990701675, 0.312799990177155, 0.291700005531311, 
0.413300007581711, 0.567600011825562, 0.347400009632111, 0.511099994182587, 
0.322400003671646, 0.260199993848801, 0.521700024604797, 0.460399985313416, 
0.452699989080429, 0.268799990415573, 0.439999997615814, 0.442299991846085, 
0.69870001077652, 0.228300005197525, 0.340999990701675, 0.742399990558624, 
0.444099992513657, 0.725499987602234, 0.388900011777878, 0.400999993085861, 
0.478899985551834, 0.456400007009506, 0.395799994468689, 0.340856045484543, 
0.605300009250641, 0.314399987459183, 0.462900012731552), se = c(0.0156999994069338, 
0.0469999983906746, 0.0649999976158142, 0.0331999994814396, 0.0240000002086163, 
0.0568999983370304, 0.0103000001981854, 0.032600000500679, 0.0304000005125999, 
0.0152000002563, 0.0395999997854233, 0.10419999808073, 0.029899999499321, 
0.0408999994397163, 0.046000000089407, 0.029899999499321, 0.0688999965786934, 
0.0366999991238117, 0.0438000001013279, 0.00549999997019768, 
0.0538000017404556, 0.0115000000223517, 0.0625, 0.0513999983668327, 
0.0102000003680587, 0.0593000017106533, 0.00820000004023314, 
0.0188999995589256, 0.0132228191941977, 0.0355000011622906, 0.0168999992311001, 
0.0146000003442168), up = c(0.42616218328476, 0.529843688011169, 
0.54178661108017, 0.382952570915222, 0.341589659452438, 0.532972872257233, 
0.587941765785217, 0.415492951869965, 0.572178602218628, 0.353226482868195, 
0.346979528665543, 0.731803834438324, 0.520975351333618, 0.536525011062622, 
0.370758354663849, 0.500865280628204, 0.586724460124969, 0.769499897956848, 
0.327510416507721, 0.351993471384048, 0.842233598232269, 0.46694752573967, 
0.841072738170624, 0.497442901134491, 0.421312838792801, 0.600784838199615, 
0.47265362739563, 0.433942914009094, 0.367502719163895, 0.675257563591003, 
0.348808646202087, 0.491900950670242), lo = c(0.363788783550262, 
0.338717311620712, 0.275612711906433, 0.248484954237938, 0.245208755135536, 
0.300753623247147, 0.547044515609741, 0.283657312393188, 0.449797093868256, 
0.292769432067871, 0.185249075293541, 0.305878013372421, 0.40074035525322, 
0.370811879634857, 0.182117596268654, 0.380441725254059, 0.304695636034012, 
0.62021142244339, 0.147192806005478, 0.330161929130554, 0.619938731193542, 
0.421524852514267, 0.582552492618561, 0.287862300872803, 0.381007432937622, 
0.358779191970825, 0.440211117267609, 0.358642756938934, 0.314939588308334, 
0.531930029392242, 0.281442880630493, 0.433990597724915)), datalabel = "", time.stamp = "15 Jan 2014 14:08", .Names = c("study", 
"author", "year", "tgroup", "num", "denom", "frac", "se", "up", 
"lo"), formats = c("%20s", "%14s", "%8.0g", "%22.0g", "%9.0g", 
"%9.0g", "%9.0g", "%9.0g", "%9.0g", "%9.0g"), types = c(20L, 
14L, 252L, 251L, 254L, 254L, 254L, 254L, 254L, 254L), val.labels = c("", 
"", "", "tgroup", "", "", "", "", "", ""), var.labels = c("", 
"", "", "", "", "", "", "", "Upper limit", "Lower limit"), row.names = c("1", 
"2", "3", "4", "5", "6", "7", "8", "9", "10", "11", "12", "13", 
"14", "15", "16", "17", "18", "19", "20", "21", "22", "23", "24", 
"25", "26", "27", "28", "29", "30", "31", "32"), version = 12L, label.table = structure(list(
    tgroup = structure(c(1L, 2L, 3L, 11L, 12L, 13L, 14L, 15L, 
    16L), .Names = c("ASCUS", "LSIL", "ASCUS or SIL", "ASC-R", 
    "ASC-R/US", "ASC-US", "ASC-H", "AGC/AGUS", "BORDERLINE DYSKARYOSIS"
    ))), .Names = "tgroup"), class = "data.frame")
```

```{r}
head(df)
```

```{r}
df <- df %>% 
  select(study:denom)
```


```{r}
(
  mtprop <-
    meta::metaprop(
      event = num,
      n = denom,
      studlab = study,
      byvar = droplevels(tgroup),
      data = df
    )
)
```
```{r}
meta::forest(mtprop)
```


# Second try
```{r}
data(Olkin95)
Olkin95 %>% 
  select(author:n.e)

```

```{r}
(meta <- meta::metaprop(event = event.e,
             n = n.e, studlab = paste(author, year),
             byvar = cut(year, 3),
             data = Olkin95[1:20,]))

```

```{r}
forest(meta, comb.fixed = FALSE, 
   bylab = "Years subgroup", 
   hetlab = "", print.tau2 = FALSE,
   layout = "RevMan",
   col.square = "black",
   col.square.lines = "black")
```

