tests/test-sites.r
In perishky/ewaff: Efficient and Flexible EWAS
library(ewaff)
options(mc.cores=4)
source("simulation-functions.r")
###################################
## construct a random dataset
set.seed(20171031)
n <- 500 ## n samples
s <- 10 ## s features
## variable of interest and covariates
data <- data.frame(variable=c(rep("A",n/2), rep("B",n/2)), ## variable of interest (two groups)
continuous=rnorm(n), ## continuous covariate
categorical=factor(sample(0:3,n,replace=T))) ## categorical covariate
## correlation of each cpg site with the variable of interest
r <- runif(s, min=-1, max=1)
## methylation matrix (rows=cpg sites, cols=samples)
methylation <- t(sapply(r, function(r) rcor(as.numeric(as.factor(data$variable)), r)))
## batch variable, 3 batches
batch <- sample(0:2,size=nrow(data),replace=T)
## add a systematic effect for each batch
for (b in unique(batch)) {
idx <- which(batch == b)
methylation[,idx] <- methylation[,idx] + rnorm(nrow(methylation))
}
###################################
## perform EWAS
ret <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="glm")
## list summary statistics
ret$table
## estimate se t p.value n p.adjust
## 1 0.316122665 0.04848556 6.51993471 1.743581e-10 500 1.743581e-09
## 2 0.943354480 0.04403419 21.42322717 1.864826e-72 500 1.864826e-71
## 3 -0.003178783 0.06596018 -0.04819246 9.615824e-01 500 1.000000e+00
## 4 -0.570421539 0.04596814 -12.40906262 5.829200e-31 500 5.829200e-30
## 5 -0.355428046 0.04985035 -7.12990075 3.596122e-12 500 3.596122e-11
## 6 -0.426801680 0.03842641 -11.10698743 9.836881e-26 500 9.836881e-25
## 7 0.027996441 0.01710605 1.63664008 1.023439e-01 500 1.000000e+00
## 8 -0.966882957 0.01283460 -75.33408678 1.217838e-272 500 1.217838e-271
## 9 -0.085198308 0.04106466 -2.07473541 3.852928e-02 500 3.852928e-01
## 10 0.005233260 0.04818505 0.10860753 9.135580e-01 500 1.000000e+00
## check association statistics of the first cpg site manually
coef(summary(glm(methylation[1,] ~ ., data=as.data.frame(ret$design))))["variableB",]
## Estimate Std. Error t value Pr(>|t|)
## 3.161227e-01 4.848556e-02 6.519935e+00 1.743581e-10
ret2 <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="limma")
ret2$table
## estimate se t p.value n p.adjust
## 1 3.025911e-01 0.04804993 6.297429e+00 6.670168e-10 500 6.670168e-09
## 2 9.253519e-01 0.04132022 2.239465e+01 2.716168e-77 500 2.716168e-76
## 3 -7.479063e-03 0.06619187 -1.129907e-01 9.100836e-01 500 1.000000e+00
## 4 -5.655820e-01 0.04595159 -1.230821e+01 1.436577e-30 500 1.436577e-29
## 5 -3.581953e-01 0.04961421 -7.219612e+00 1.969358e-12 500 1.969358e-11
## 6 -4.275574e-01 0.03836230 -1.114525e+01 6.708131e-26 500 6.708131e-25
## 7 5.189992e-02 0.02759045 1.881083e+00 6.054579e-02 500 6.054579e-01
## 8 -9.672749e-01 0.01301092 -7.434333e+01 3.440480e-271 500 3.440480e-270
## 9 -6.922289e-02 0.03324151 -2.082423e+00 3.781534e-02 500 3.781534e-01
## 10 -3.605528e-05 0.04524844 -7.968291e-04 9.993645e-01 500 1.000000e+00
ret3 <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="rlm")
ret3$table
## estimate se z p.value n p.adjust
## 1 0.23484112 0.05444909 4.3130404 1.610247e-05 500 1.610247e-04
## 2 0.88196621 0.05409215 16.3048837 9.111219e-60 500 9.111219e-59
## 3 -0.01903942 0.06900372 -0.2759188 7.826104e-01 500 1.000000e+00
## 4 -0.57120497 0.04837506 -11.8078390 3.555833e-32 500 3.555833e-31
## 5 -0.36746076 0.05227654 -7.0291715 2.077634e-12 500 2.077634e-11
## 6 -0.42516487 0.03961289 -10.7329942 7.124941e-27 500 7.124941e-26
## 7 0.12457382 0.06722023 1.8532191 6.385096e-02 500 6.385096e-01
## 8 -0.96682115 0.01350887 -71.5693829 0.000000e+00 500 0.000000e+00
## 9 -0.01569902 0.02092514 -0.7502470 4.531059e-01 500 1.000000e+00
## 10 -0.02050618 0.04484952 -0.4572217 6.475117e-01 500 1.000000e+00
###############################################
## perform another EWAS with the variable of interest as dependent variable
## so use logistic regression
ret4 <- ewaff.sites(variable ~ methylation + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
family="binomial",
generate.confounders="sva",
random.subset=0.9,
method="glm")
## list summary statistics
ret4$table
## estimate se t p.value n p.adjust
## 1 1.076818e+00 1.834087e-01 5.871139e+00 4.328116e-09 500 4.328116e-08
## 2 4.540911e+00 4.104924e-01 1.106211e+01 1.915441e-28 500 1.915441e-27
## 3 -1.409149e-02 1.240645e-01 -1.135819e-01 9.095692e-01 500 1.000000e+00
## 4 -2.134386e+00 2.207007e-01 -9.670950e+00 4.006423e-22 500 4.006423e-21
## 5 -1.203186e+00 1.825627e-01 -6.590537e+00 4.382391e-11 500 4.382391e-10
## 6 -2.397286e+00 2.655627e-01 -9.027196e+00 1.761260e-19 500 1.761260e-18
## 7 5.662776e-01 3.004990e-01 1.884457e+00 5.950313e-02 500 5.950313e-01
## 8 -1.067435e+02 3.935895e+04 -2.712051e-03 9.978361e-01 500 1.000000e+00
## 9 -5.201814e-01 2.500793e-01 -2.080066e+00 3.751951e-02 500 3.751951e-01
## 10 -8.269307e-06 1.815050e-01 -4.555965e-05 9.999636e-01 500 1.000000e+00
## manually verify statistics for the first cpg site
coef(summary(glm(variable ~ methylation[1,] + ., data=as.data.frame(ret4$design), family="binomial")))["methylation[1, ]",]
## Estimate Std. Error z value Pr(>|z|)
## 1.076818e+00 1.834087e-01 5.871139e+00 4.328116e-09
############################
## dataset with multiple variables of interest
## here we are asking if adding two or more variables
## to the null model (without them) significantly
## improves the fit of the model.
data$variable1 <- data$variable
data$variable2 <- sample(c("X","Y","Z"), nrow(data), replace=T)
data$variable <- NULL
ret5 <- ewaff.sites(methylation ~ .,
variable.of.interest=c("variable1","variable2"),
methylation=methylation,
data=data,
family=gaussian,
generate.confounders="sva",
random.subset=0.9,
method="glm")
ret5$table
## f p.value variable1B.estimate variable1B.se variable1B.t
## 1 3.6672782 1.232638e-02 0.264651694 0.09424123 2.80823675
## 2 20.8025047 1.053210e-12 0.859356867 0.11747963 7.31494381
## 3 0.2786005 8.408527e-01 -0.010650354 0.06999358 -0.15216187
## 4 36.3309211 3.186729e-21 -0.551625446 0.05412765 -10.19119482
## 5 16.9086941 1.814526e-10 -0.367657487 0.05290070 -6.94995481
## 6 44.4668425 1.926539e-25 -0.419124244 0.03861021 -10.85526886
## 7 3.0396792 2.870219e-02 0.134786950 0.13792171 0.97727144
## 8 1810.5543660 2.488993e-265 -0.969651850 0.01320512 -73.43000217
## 9 2.6889428 4.581528e-02 -0.006664799 0.10896246 -0.06116601
## 10 1.6451558 1.780631e-01 -0.029797742 0.06202383 -0.48042410
## variable1B.p.value variable2Y.estimate variable2Y.se variable2Y.t
## 1 5.179367e-03 0.14986113 0.11449236 1.3089181
## 2 1.053045e-12 0.33742627 0.14272436 2.3641813
## 3 8.791216e-01 -0.03925514 0.08503423 -0.4616393
## 4 2.943524e-22 -0.08650937 0.06575893 -1.3155532
## 5 1.165145e-11 0.07713968 0.06426833 1.2002753
## 6 9.331653e-25 -0.13148624 0.04690701 -2.8031255
## 7 3.289151e-01 -0.47801472 0.16755917 -2.8528115
## 8 2.878655e-267 0.01627414 0.01604271 1.0144258
## 9 9.512518e-01 -0.36194879 0.13237697 -2.7342278
## 10 6.311394e-01 0.16071595 0.07535189 2.1328723
## variable2Y.p.value variable2Z.estimate variable2Z.se variable2Z.t
## 1 0.191173107 0.170232804 0.11325665 1.5030712
## 2 0.018457443 0.186469088 0.14118394 1.3207528
## 3 0.644544021 0.037363305 0.08411646 0.4441854
## 4 0.188936752 -0.109278939 0.06504919 -1.6799430
## 5 0.230610033 0.096108307 0.06357468 1.5117388
## 6 0.005260834 -0.030834002 0.04640074 -0.6645153
## 7 0.004515921 -0.314554593 0.16575070 -1.8977572
## 8 0.310878215 0.007046226 0.01586957 0.4440088
## 9 0.006478146 -0.254062915 0.13094823 -1.9401784
## 10 0.033429526 0.039183771 0.07453861 0.5256842
## variable2Z.p.value n p.adjust
## 1 0.13346226 500 1.232638e-01
## 2 0.18719778 500 1.053210e-11
## 3 0.65710382 500 1.000000e+00
## 4 0.09360320 500 3.186729e-20
## 5 0.13124234 500 1.814526e-09
## 6 0.50667191 500 1.926539e-24
## 7 0.05831316 500 2.870219e-01
## 8 0.65723145 500 2.488993e-264
## 9 0.05292903 500 4.581528e-01
## 10 0.59934449 500 1.000000e+00
ret6 <- ewaff.sites(methylation ~ .,
variable.of.interest=c("variable1","variable2"),
methylation=methylation,
data=data,
family=gaussian,
generate.confounders="sva",
random.subset=0.9,
method="limma")
ret6$table
## f p.value variable1B.estimate variable1B.se variable1B.t
## 1 3.6776608 1.215208e-02 0.264651694 0.09410811 2.81220919
## 2 20.8680671 9.606266e-13 0.859356867 0.11729494 7.32646185
## 3 0.2791858 8.404314e-01 -0.010650354 0.06992017 -0.15232163
## 4 36.3675636 2.996835e-21 -0.551625446 0.05410038 -10.19633283
## 5 16.9235941 1.771534e-10 -0.367657487 0.05287741 -6.95301629
## 6 44.3954622 2.045137e-25 -0.419124244 0.03864124 -10.84655266
## 7 3.0497422 2.831450e-02 0.134786950 0.13769398 0.97888775
## 8 1737.9018862 6.153800e-262 -0.969651850 0.01347831 -71.94164819
## 9 2.6971647 4.531366e-02 -0.006664799 0.10879625 -0.06125945
## 10 1.6478805 1.774451e-01 -0.029797742 0.06197253 -0.48082178
## variable1B.p.value variable2Y.estimate variable2Y.se variable2Y.t
## 1 5.116105e-03 0.14986113 0.11433063 1.3107697
## 2 9.698286e-13 0.33742627 0.14249998 2.3679039
## 3 8.789955e-01 -0.03925514 0.08494504 -0.4621240
## 4 2.772782e-22 -0.08650937 0.06572579 -1.3162165
## 5 1.137717e-11 0.07713968 0.06424003 1.2008041
## 6 9.878939e-25 -0.13148624 0.04694470 -2.8008747
## 7 3.281147e-01 -0.47801472 0.16728250 -2.8575298
## 8 7.116790e-264 0.01627414 0.01637461 0.9938644
## 9 9.511774e-01 -0.36194879 0.13217505 -2.7384048
## 10 6.308561e-01 0.16071595 0.07528956 2.1346378
## variable2Y.p.value variable2Z.estimate variable2Z.se variable2Z.t
## 1 0.190544812 0.170232804 0.11309666 1.5051974
## 2 0.018273467 0.186469088 0.14096198 1.3228325
## 3 0.644195893 0.037363305 0.08402823 0.4446518
## 4 0.188711994 -0.109278939 0.06501642 -1.6807900
## 5 0.230402865 0.096108307 0.06354669 1.5124047
## 6 0.005296323 -0.030834002 0.04643803 -0.6639817
## 7 0.004449740 -0.314554593 0.16547702 -1.9008959
## 8 0.320775616 0.007046226 0.01619788 0.4350092
## 9 0.006396830 -0.254062915 0.13074849 -1.9431423
## 10 0.033282314 0.039183771 0.07447696 0.5261193
## variable2Z.p.value n p.adjust
## 1 0.13291264 500 1.215208e-01
## 2 0.18650331 500 9.606266e-12
## 3 0.65676620 500 1.000000e+00
## 4 0.09343605 500 2.996835e-20
## 5 0.13107060 500 1.771534e-09
## 6 0.50701191 500 2.045137e-24
## 7 0.05789757 500 2.831450e-01
## 8 0.66374582 500 6.153800e-261
## 9 0.05256683 500 4.531366e-01
## 10 0.59904147 500 1.000000e+00
cbind(ret5$table$variable1B.t, ret6$table$variable1B.t)
## [,1] [,2]
## [1,] 2.80823675 2.81220919
## [2,] 7.31494381 7.32646185
## [3,] -0.15216187 -0.15232163
## [4,] -10.19119482 -10.19633283
## [5,] -6.94995481 -6.95301629
## [6,] -10.85526886 -10.84655266
## [7,] 0.97727144 0.97888775
## [8,] -73.43000217 -71.94164819
## [9,] -0.06116601 -0.06125945
## [10,] -0.48042410 -0.48082178
cbind(ret5$table$f, ret6$table$f)
## [,1] [,2]
## [1,] 3.6672782 3.6776608
## [2,] 20.8025047 20.8680671
## [3,] 0.2786005 0.2791858
## [4,] 36.3309211 36.3675636
## [5,] 16.9086941 16.9235941
## [6,] 44.4668425 44.3954622
## [7,] 3.0396792 3.0497422
## [8,] 1810.5543660 1737.9018862
## [9,] 2.6889428 2.6971647
## [10,] 1.6451558 1.6478805
ret.int1 <- ewaff.sites(
methylation ~ variable1 * continuous + categorical ,
variable.of.interest="variable1:continuous",
methylation=methylation,
data=data,
generate.confounders=NULL,
random.subset=0.9,
method="glm")
ret.int2 <- ewaff.sites(
methylation ~ variable1 * continuous + categorical ,
variable.of.interest="variable1*continuous",
methylation=methylation,
data=data,
generate.confounders=NULL,
random.subset=0.9,
method="glm")
all(abs(ret.int1$table$t - ret.int2$table$t) < 2e-16)
## [1] TRUE
fit <- lm(methylation[4,] ~ variable1 * continuous + categorical, data=data)
abs(coef(summary(fit))["variable1B:continuous","t value"] - ret.int1$table$t[4]) < 2e-16
## [1] TRUE
perishky/ewaff documentation built on Nov. 10, 2024, 4:53 p.m.
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library(ewaff)
options(mc.cores=4)
source("simulation-functions.r")
###################################
## construct a random dataset
set.seed(20171031)
n <- 500 ## n samples
s <- 10 ## s features
## variable of interest and covariates
data <- data.frame(variable=c(rep("A",n/2), rep("B",n/2)), ## variable of interest (two groups)
continuous=rnorm(n), ## continuous covariate
categorical=factor(sample(0:3,n,replace=T))) ## categorical covariate
## correlation of each cpg site with the variable of interest
r <- runif(s, min=-1, max=1)
## methylation matrix (rows=cpg sites, cols=samples)
methylation <- t(sapply(r, function(r) rcor(as.numeric(as.factor(data$variable)), r)))
## batch variable, 3 batches
batch <- sample(0:2,size=nrow(data),replace=T)
## add a systematic effect for each batch
for (b in unique(batch)) {
idx <- which(batch == b)
methylation[,idx] <- methylation[,idx] + rnorm(nrow(methylation))
}
###################################
## perform EWAS
ret <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="glm")
## list summary statistics
ret$table
## estimate se t p.value n p.adjust
## 1 0.316122665 0.04848556 6.51993471 1.743581e-10 500 1.743581e-09
## 2 0.943354480 0.04403419 21.42322717 1.864826e-72 500 1.864826e-71
## 3 -0.003178783 0.06596018 -0.04819246 9.615824e-01 500 1.000000e+00
## 4 -0.570421539 0.04596814 -12.40906262 5.829200e-31 500 5.829200e-30
## 5 -0.355428046 0.04985035 -7.12990075 3.596122e-12 500 3.596122e-11
## 6 -0.426801680 0.03842641 -11.10698743 9.836881e-26 500 9.836881e-25
## 7 0.027996441 0.01710605 1.63664008 1.023439e-01 500 1.000000e+00
## 8 -0.966882957 0.01283460 -75.33408678 1.217838e-272 500 1.217838e-271
## 9 -0.085198308 0.04106466 -2.07473541 3.852928e-02 500 3.852928e-01
## 10 0.005233260 0.04818505 0.10860753 9.135580e-01 500 1.000000e+00
## check association statistics of the first cpg site manually
coef(summary(glm(methylation[1,] ~ ., data=as.data.frame(ret$design))))["variableB",]
## Estimate Std. Error t value Pr(>|t|)
## 3.161227e-01 4.848556e-02 6.519935e+00 1.743581e-10
ret2 <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="limma")
ret2$table
## estimate se t p.value n p.adjust
## 1 3.025911e-01 0.04804993 6.297429e+00 6.670168e-10 500 6.670168e-09
## 2 9.253519e-01 0.04132022 2.239465e+01 2.716168e-77 500 2.716168e-76
## 3 -7.479063e-03 0.06619187 -1.129907e-01 9.100836e-01 500 1.000000e+00
## 4 -5.655820e-01 0.04595159 -1.230821e+01 1.436577e-30 500 1.436577e-29
## 5 -3.581953e-01 0.04961421 -7.219612e+00 1.969358e-12 500 1.969358e-11
## 6 -4.275574e-01 0.03836230 -1.114525e+01 6.708131e-26 500 6.708131e-25
## 7 5.189992e-02 0.02759045 1.881083e+00 6.054579e-02 500 6.054579e-01
## 8 -9.672749e-01 0.01301092 -7.434333e+01 3.440480e-271 500 3.440480e-270
## 9 -6.922289e-02 0.03324151 -2.082423e+00 3.781534e-02 500 3.781534e-01
## 10 -3.605528e-05 0.04524844 -7.968291e-04 9.993645e-01 500 1.000000e+00
ret3 <- ewaff.sites(methylation ~ variable + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
generate.confounders="sva",
random.subset=0.9,
method="rlm")
ret3$table
## estimate se z p.value n p.adjust
## 1 0.23484112 0.05444909 4.3130404 1.610247e-05 500 1.610247e-04
## 2 0.88196621 0.05409215 16.3048837 9.111219e-60 500 9.111219e-59
## 3 -0.01903942 0.06900372 -0.2759188 7.826104e-01 500 1.000000e+00
## 4 -0.57120497 0.04837506 -11.8078390 3.555833e-32 500 3.555833e-31
## 5 -0.36746076 0.05227654 -7.0291715 2.077634e-12 500 2.077634e-11
## 6 -0.42516487 0.03961289 -10.7329942 7.124941e-27 500 7.124941e-26
## 7 0.12457382 0.06722023 1.8532191 6.385096e-02 500 6.385096e-01
## 8 -0.96682115 0.01350887 -71.5693829 0.000000e+00 500 0.000000e+00
## 9 -0.01569902 0.02092514 -0.7502470 4.531059e-01 500 1.000000e+00
## 10 -0.02050618 0.04484952 -0.4572217 6.475117e-01 500 1.000000e+00
###############################################
## perform another EWAS with the variable of interest as dependent variable
## so use logistic regression
ret4 <- ewaff.sites(variable ~ methylation + .,
variable.of.interest="variable",
methylation=methylation,
data=data,
family="binomial",
generate.confounders="sva",
random.subset=0.9,
method="glm")
## list summary statistics
ret4$table
## estimate se t p.value n p.adjust
## 1 1.076818e+00 1.834087e-01 5.871139e+00 4.328116e-09 500 4.328116e-08
## 2 4.540911e+00 4.104924e-01 1.106211e+01 1.915441e-28 500 1.915441e-27
## 3 -1.409149e-02 1.240645e-01 -1.135819e-01 9.095692e-01 500 1.000000e+00
## 4 -2.134386e+00 2.207007e-01 -9.670950e+00 4.006423e-22 500 4.006423e-21
## 5 -1.203186e+00 1.825627e-01 -6.590537e+00 4.382391e-11 500 4.382391e-10
## 6 -2.397286e+00 2.655627e-01 -9.027196e+00 1.761260e-19 500 1.761260e-18
## 7 5.662776e-01 3.004990e-01 1.884457e+00 5.950313e-02 500 5.950313e-01
## 8 -1.067435e+02 3.935895e+04 -2.712051e-03 9.978361e-01 500 1.000000e+00
## 9 -5.201814e-01 2.500793e-01 -2.080066e+00 3.751951e-02 500 3.751951e-01
## 10 -8.269307e-06 1.815050e-01 -4.555965e-05 9.999636e-01 500 1.000000e+00
## manually verify statistics for the first cpg site
coef(summary(glm(variable ~ methylation[1,] + ., data=as.data.frame(ret4$design), family="binomial")))["methylation[1, ]",]
## Estimate Std. Error z value Pr(>|z|)
## 1.076818e+00 1.834087e-01 5.871139e+00 4.328116e-09
############################
## dataset with multiple variables of interest
## here we are asking if adding two or more variables
## to the null model (without them) significantly
## improves the fit of the model.
data$variable1 <- data$variable
data$variable2 <- sample(c("X","Y","Z"), nrow(data), replace=T)
data$variable <- NULL
ret5 <- ewaff.sites(methylation ~ .,
variable.of.interest=c("variable1","variable2"),
methylation=methylation,
data=data,
family=gaussian,
generate.confounders="sva",
random.subset=0.9,
method="glm")
ret5$table
## f p.value variable1B.estimate variable1B.se variable1B.t
## 1 3.6672782 1.232638e-02 0.264651694 0.09424123 2.80823675
## 2 20.8025047 1.053210e-12 0.859356867 0.11747963 7.31494381
## 3 0.2786005 8.408527e-01 -0.010650354 0.06999358 -0.15216187
## 4 36.3309211 3.186729e-21 -0.551625446 0.05412765 -10.19119482
## 5 16.9086941 1.814526e-10 -0.367657487 0.05290070 -6.94995481
## 6 44.4668425 1.926539e-25 -0.419124244 0.03861021 -10.85526886
## 7 3.0396792 2.870219e-02 0.134786950 0.13792171 0.97727144
## 8 1810.5543660 2.488993e-265 -0.969651850 0.01320512 -73.43000217
## 9 2.6889428 4.581528e-02 -0.006664799 0.10896246 -0.06116601
## 10 1.6451558 1.780631e-01 -0.029797742 0.06202383 -0.48042410
## variable1B.p.value variable2Y.estimate variable2Y.se variable2Y.t
## 1 5.179367e-03 0.14986113 0.11449236 1.3089181
## 2 1.053045e-12 0.33742627 0.14272436 2.3641813
## 3 8.791216e-01 -0.03925514 0.08503423 -0.4616393
## 4 2.943524e-22 -0.08650937 0.06575893 -1.3155532
## 5 1.165145e-11 0.07713968 0.06426833 1.2002753
## 6 9.331653e-25 -0.13148624 0.04690701 -2.8031255
## 7 3.289151e-01 -0.47801472 0.16755917 -2.8528115
## 8 2.878655e-267 0.01627414 0.01604271 1.0144258
## 9 9.512518e-01 -0.36194879 0.13237697 -2.7342278
## 10 6.311394e-01 0.16071595 0.07535189 2.1328723
## variable2Y.p.value variable2Z.estimate variable2Z.se variable2Z.t
## 1 0.191173107 0.170232804 0.11325665 1.5030712
## 2 0.018457443 0.186469088 0.14118394 1.3207528
## 3 0.644544021 0.037363305 0.08411646 0.4441854
## 4 0.188936752 -0.109278939 0.06504919 -1.6799430
## 5 0.230610033 0.096108307 0.06357468 1.5117388
## 6 0.005260834 -0.030834002 0.04640074 -0.6645153
## 7 0.004515921 -0.314554593 0.16575070 -1.8977572
## 8 0.310878215 0.007046226 0.01586957 0.4440088
## 9 0.006478146 -0.254062915 0.13094823 -1.9401784
## 10 0.033429526 0.039183771 0.07453861 0.5256842
## variable2Z.p.value n p.adjust
## 1 0.13346226 500 1.232638e-01
## 2 0.18719778 500 1.053210e-11
## 3 0.65710382 500 1.000000e+00
## 4 0.09360320 500 3.186729e-20
## 5 0.13124234 500 1.814526e-09
## 6 0.50667191 500 1.926539e-24
## 7 0.05831316 500 2.870219e-01
## 8 0.65723145 500 2.488993e-264
## 9 0.05292903 500 4.581528e-01
## 10 0.59934449 500 1.000000e+00
ret6 <- ewaff.sites(methylation ~ .,
variable.of.interest=c("variable1","variable2"),
methylation=methylation,
data=data,
family=gaussian,
generate.confounders="sva",
random.subset=0.9,
method="limma")
ret6$table
## f p.value variable1B.estimate variable1B.se variable1B.t
## 1 3.6776608 1.215208e-02 0.264651694 0.09410811 2.81220919
## 2 20.8680671 9.606266e-13 0.859356867 0.11729494 7.32646185
## 3 0.2791858 8.404314e-01 -0.010650354 0.06992017 -0.15232163
## 4 36.3675636 2.996835e-21 -0.551625446 0.05410038 -10.19633283
## 5 16.9235941 1.771534e-10 -0.367657487 0.05287741 -6.95301629
## 6 44.3954622 2.045137e-25 -0.419124244 0.03864124 -10.84655266
## 7 3.0497422 2.831450e-02 0.134786950 0.13769398 0.97888775
## 8 1737.9018862 6.153800e-262 -0.969651850 0.01347831 -71.94164819
## 9 2.6971647 4.531366e-02 -0.006664799 0.10879625 -0.06125945
## 10 1.6478805 1.774451e-01 -0.029797742 0.06197253 -0.48082178
## variable1B.p.value variable2Y.estimate variable2Y.se variable2Y.t
## 1 5.116105e-03 0.14986113 0.11433063 1.3107697
## 2 9.698286e-13 0.33742627 0.14249998 2.3679039
## 3 8.789955e-01 -0.03925514 0.08494504 -0.4621240
## 4 2.772782e-22 -0.08650937 0.06572579 -1.3162165
## 5 1.137717e-11 0.07713968 0.06424003 1.2008041
## 6 9.878939e-25 -0.13148624 0.04694470 -2.8008747
## 7 3.281147e-01 -0.47801472 0.16728250 -2.8575298
## 8 7.116790e-264 0.01627414 0.01637461 0.9938644
## 9 9.511774e-01 -0.36194879 0.13217505 -2.7384048
## 10 6.308561e-01 0.16071595 0.07528956 2.1346378
## variable2Y.p.value variable2Z.estimate variable2Z.se variable2Z.t
## 1 0.190544812 0.170232804 0.11309666 1.5051974
## 2 0.018273467 0.186469088 0.14096198 1.3228325
## 3 0.644195893 0.037363305 0.08402823 0.4446518
## 4 0.188711994 -0.109278939 0.06501642 -1.6807900
## 5 0.230402865 0.096108307 0.06354669 1.5124047
## 6 0.005296323 -0.030834002 0.04643803 -0.6639817
## 7 0.004449740 -0.314554593 0.16547702 -1.9008959
## 8 0.320775616 0.007046226 0.01619788 0.4350092
## 9 0.006396830 -0.254062915 0.13074849 -1.9431423
## 10 0.033282314 0.039183771 0.07447696 0.5261193
## variable2Z.p.value n p.adjust
## 1 0.13291264 500 1.215208e-01
## 2 0.18650331 500 9.606266e-12
## 3 0.65676620 500 1.000000e+00
## 4 0.09343605 500 2.996835e-20
## 5 0.13107060 500 1.771534e-09
## 6 0.50701191 500 2.045137e-24
## 7 0.05789757 500 2.831450e-01
## 8 0.66374582 500 6.153800e-261
## 9 0.05256683 500 4.531366e-01
## 10 0.59904147 500 1.000000e+00
cbind(ret5$table$variable1B.t, ret6$table$variable1B.t)
## [,1] [,2]
## [1,] 2.80823675 2.81220919
## [2,] 7.31494381 7.32646185
## [3,] -0.15216187 -0.15232163
## [4,] -10.19119482 -10.19633283
## [5,] -6.94995481 -6.95301629
## [6,] -10.85526886 -10.84655266
## [7,] 0.97727144 0.97888775
## [8,] -73.43000217 -71.94164819
## [9,] -0.06116601 -0.06125945
## [10,] -0.48042410 -0.48082178
cbind(ret5$table$f, ret6$table$f)
## [,1] [,2]
## [1,] 3.6672782 3.6776608
## [2,] 20.8025047 20.8680671
## [3,] 0.2786005 0.2791858
## [4,] 36.3309211 36.3675636
## [5,] 16.9086941 16.9235941
## [6,] 44.4668425 44.3954622
## [7,] 3.0396792 3.0497422
## [8,] 1810.5543660 1737.9018862
## [9,] 2.6889428 2.6971647
## [10,] 1.6451558 1.6478805
ret.int1 <- ewaff.sites(
methylation ~ variable1 * continuous + categorical ,
variable.of.interest="variable1:continuous",
methylation=methylation,
data=data,
generate.confounders=NULL,
random.subset=0.9,
method="glm")
ret.int2 <- ewaff.sites(
methylation ~ variable1 * continuous + categorical ,
variable.of.interest="variable1*continuous",
methylation=methylation,
data=data,
generate.confounders=NULL,
random.subset=0.9,
method="glm")
all(abs(ret.int1$table$t - ret.int2$table$t) < 2e-16)
## [1] TRUE
fit <- lm(methylation[4,] ~ variable1 * continuous + categorical, data=data)
abs(coef(summary(fit))["variable1B:continuous","t value"] - ret.int1$table$t[4]) < 2e-16
## [1] TRUE
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