Plotting random effects for a binomial GLMER in ggplot












0














I've been using ggplot2 to plot binomial fits for survival data (1,0) with a continuous predictor using geom_smooth(method="glm"), but I don't know if it's possible to incorporate a random effect using geom_smooth(method="glmer"). When I try I get the following a warning message:




Warning message:
Computation failed in stat_smooth():
No random effects terms specified in formula




Is it possible to specific random effects in stat_smooth(), and if so, how is this done?



ggplot GLM



Example code and dummy data below:



library(ggplot2)
library(lme4)

# simulate dummy dataframe

x <- data.frame(time = c(1, 1, 1, 1, 1, 1,1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2,3, 3, 3, 3, 3, 3, 3, 3, 3,4, 4, 4, 4, 4, 4, 4, 4, 4),
type = c('a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c'), randef=c('aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc'),
surv = sample(x = 1:200, size = 36, replace = TRUE),
nonsurv= sample(x = 1:200, size = 36, replace = TRUE))


# convert to survival and non survival into individuals following
https://stackoverflow.com/questions/51519690/convert-cbind-format-for- binomial-glm-in-r-to-a-dataframe-with-individual-rows

x_long <- x %>%
gather(code, count, surv, nonsurv)

# function to repeat a data.frame
x_df <- function(x, n){
do.call('rbind', replicate(n, x, simplify = FALSE))
}

# loop through each row and then rbind together
x_full <- do.call('rbind',
lapply(1:nrow(x_long),
FUN = function(i)
x_df(x_long[i,], x_long[i,]$count)))

# create binary_code
x_full$binary <- as.numeric(x_full$code == 'surv')


### binomial glm with interaction between time and type:
summary(fm2<-glm(binary ~ time*type, data = x_full, family = "binomial"))

### plot glm in ggplot2
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glm", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))

### add randef to glmer
summary(fm3<-glmer(binary ~ time*type+(1|randef), data = x_full, family = "binomial"))

### incorporate glmer in ggplot?
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glmer", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))


Alternatively, how can I approach this using predict and incorporate the fit/error into ggplot?



Any help greatly appreciated!



UPDATE



Daniel provided an incredibly useful solution here using sjPlot and ggeffects here. I've attached a more lengthy solution using predict below that i've been meaning to update this weekend. Hopefully this comes in useful for someone else in the same predicament!



newdata <- with(fm3, expand.grid(type=levels(x$type),
time = seq(min(x$time),
max(x$time), len=100)))

Xmat <- model.matrix(~time * type, newdata)
fixest <- fixef(fm3)
fit <- as.vector(fixest %*% t(Xmat))
SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
q <- qt(0.975, df=df.residual(fm3))

linkinv <- binomial()$linkinv
newdata <- cbind(newdata, fit=linkinv(fit),
lower=linkinv(fit-q*SE),
upper=linkinv(fit+q*SE))

ggplot(newdata, aes(y=fit, x=time , col=type)) +


geom_line() +
geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)










share|improve this question
























  • I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
    – Ben Bolker
    Nov 12 '18 at 2:25










  • Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
    – Thomas Moore
    Nov 12 '18 at 2:29












  • OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
    – Ben Bolker
    Nov 12 '18 at 2:51










  • Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
    – Thomas Moore
    Nov 12 '18 at 2:55










  • Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
    – Thomas Moore
    Nov 13 '18 at 1:16


















0














I've been using ggplot2 to plot binomial fits for survival data (1,0) with a continuous predictor using geom_smooth(method="glm"), but I don't know if it's possible to incorporate a random effect using geom_smooth(method="glmer"). When I try I get the following a warning message:




Warning message:
Computation failed in stat_smooth():
No random effects terms specified in formula




Is it possible to specific random effects in stat_smooth(), and if so, how is this done?



ggplot GLM



Example code and dummy data below:



library(ggplot2)
library(lme4)

# simulate dummy dataframe

x <- data.frame(time = c(1, 1, 1, 1, 1, 1,1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2,3, 3, 3, 3, 3, 3, 3, 3, 3,4, 4, 4, 4, 4, 4, 4, 4, 4),
type = c('a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c'), randef=c('aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc'),
surv = sample(x = 1:200, size = 36, replace = TRUE),
nonsurv= sample(x = 1:200, size = 36, replace = TRUE))


# convert to survival and non survival into individuals following
https://stackoverflow.com/questions/51519690/convert-cbind-format-for- binomial-glm-in-r-to-a-dataframe-with-individual-rows

x_long <- x %>%
gather(code, count, surv, nonsurv)

# function to repeat a data.frame
x_df <- function(x, n){
do.call('rbind', replicate(n, x, simplify = FALSE))
}

# loop through each row and then rbind together
x_full <- do.call('rbind',
lapply(1:nrow(x_long),
FUN = function(i)
x_df(x_long[i,], x_long[i,]$count)))

# create binary_code
x_full$binary <- as.numeric(x_full$code == 'surv')


### binomial glm with interaction between time and type:
summary(fm2<-glm(binary ~ time*type, data = x_full, family = "binomial"))

### plot glm in ggplot2
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glm", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))

### add randef to glmer
summary(fm3<-glmer(binary ~ time*type+(1|randef), data = x_full, family = "binomial"))

### incorporate glmer in ggplot?
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glmer", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))


Alternatively, how can I approach this using predict and incorporate the fit/error into ggplot?



Any help greatly appreciated!



UPDATE



Daniel provided an incredibly useful solution here using sjPlot and ggeffects here. I've attached a more lengthy solution using predict below that i've been meaning to update this weekend. Hopefully this comes in useful for someone else in the same predicament!



newdata <- with(fm3, expand.grid(type=levels(x$type),
time = seq(min(x$time),
max(x$time), len=100)))

Xmat <- model.matrix(~time * type, newdata)
fixest <- fixef(fm3)
fit <- as.vector(fixest %*% t(Xmat))
SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
q <- qt(0.975, df=df.residual(fm3))

linkinv <- binomial()$linkinv
newdata <- cbind(newdata, fit=linkinv(fit),
lower=linkinv(fit-q*SE),
upper=linkinv(fit+q*SE))

ggplot(newdata, aes(y=fit, x=time , col=type)) +


geom_line() +
geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)










share|improve this question
























  • I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
    – Ben Bolker
    Nov 12 '18 at 2:25










  • Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
    – Thomas Moore
    Nov 12 '18 at 2:29












  • OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
    – Ben Bolker
    Nov 12 '18 at 2:51










  • Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
    – Thomas Moore
    Nov 12 '18 at 2:55










  • Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
    – Thomas Moore
    Nov 13 '18 at 1:16
















0












0








0







I've been using ggplot2 to plot binomial fits for survival data (1,0) with a continuous predictor using geom_smooth(method="glm"), but I don't know if it's possible to incorporate a random effect using geom_smooth(method="glmer"). When I try I get the following a warning message:




Warning message:
Computation failed in stat_smooth():
No random effects terms specified in formula




Is it possible to specific random effects in stat_smooth(), and if so, how is this done?



ggplot GLM



Example code and dummy data below:



library(ggplot2)
library(lme4)

# simulate dummy dataframe

x <- data.frame(time = c(1, 1, 1, 1, 1, 1,1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2,3, 3, 3, 3, 3, 3, 3, 3, 3,4, 4, 4, 4, 4, 4, 4, 4, 4),
type = c('a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c'), randef=c('aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc'),
surv = sample(x = 1:200, size = 36, replace = TRUE),
nonsurv= sample(x = 1:200, size = 36, replace = TRUE))


# convert to survival and non survival into individuals following
https://stackoverflow.com/questions/51519690/convert-cbind-format-for- binomial-glm-in-r-to-a-dataframe-with-individual-rows

x_long <- x %>%
gather(code, count, surv, nonsurv)

# function to repeat a data.frame
x_df <- function(x, n){
do.call('rbind', replicate(n, x, simplify = FALSE))
}

# loop through each row and then rbind together
x_full <- do.call('rbind',
lapply(1:nrow(x_long),
FUN = function(i)
x_df(x_long[i,], x_long[i,]$count)))

# create binary_code
x_full$binary <- as.numeric(x_full$code == 'surv')


### binomial glm with interaction between time and type:
summary(fm2<-glm(binary ~ time*type, data = x_full, family = "binomial"))

### plot glm in ggplot2
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glm", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))

### add randef to glmer
summary(fm3<-glmer(binary ~ time*type+(1|randef), data = x_full, family = "binomial"))

### incorporate glmer in ggplot?
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glmer", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))


Alternatively, how can I approach this using predict and incorporate the fit/error into ggplot?



Any help greatly appreciated!



UPDATE



Daniel provided an incredibly useful solution here using sjPlot and ggeffects here. I've attached a more lengthy solution using predict below that i've been meaning to update this weekend. Hopefully this comes in useful for someone else in the same predicament!



newdata <- with(fm3, expand.grid(type=levels(x$type),
time = seq(min(x$time),
max(x$time), len=100)))

Xmat <- model.matrix(~time * type, newdata)
fixest <- fixef(fm3)
fit <- as.vector(fixest %*% t(Xmat))
SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
q <- qt(0.975, df=df.residual(fm3))

linkinv <- binomial()$linkinv
newdata <- cbind(newdata, fit=linkinv(fit),
lower=linkinv(fit-q*SE),
upper=linkinv(fit+q*SE))

ggplot(newdata, aes(y=fit, x=time , col=type)) +


geom_line() +
geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)










share|improve this question















I've been using ggplot2 to plot binomial fits for survival data (1,0) with a continuous predictor using geom_smooth(method="glm"), but I don't know if it's possible to incorporate a random effect using geom_smooth(method="glmer"). When I try I get the following a warning message:




Warning message:
Computation failed in stat_smooth():
No random effects terms specified in formula




Is it possible to specific random effects in stat_smooth(), and if so, how is this done?



ggplot GLM



Example code and dummy data below:



library(ggplot2)
library(lme4)

# simulate dummy dataframe

x <- data.frame(time = c(1, 1, 1, 1, 1, 1,1, 1, 1, 2, 2, 2, 2, 2, 2, 2, 2, 2,3, 3, 3, 3, 3, 3, 3, 3, 3,4, 4, 4, 4, 4, 4, 4, 4, 4),
type = c('a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c','a', 'a', 'a', 'b', 'b', 'b','c','c','c'), randef=c('aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc','aa','ab','ac','ba','bb','bc','ca','cb','cc'),
surv = sample(x = 1:200, size = 36, replace = TRUE),
nonsurv= sample(x = 1:200, size = 36, replace = TRUE))


# convert to survival and non survival into individuals following
https://stackoverflow.com/questions/51519690/convert-cbind-format-for- binomial-glm-in-r-to-a-dataframe-with-individual-rows

x_long <- x %>%
gather(code, count, surv, nonsurv)

# function to repeat a data.frame
x_df <- function(x, n){
do.call('rbind', replicate(n, x, simplify = FALSE))
}

# loop through each row and then rbind together
x_full <- do.call('rbind',
lapply(1:nrow(x_long),
FUN = function(i)
x_df(x_long[i,], x_long[i,]$count)))

# create binary_code
x_full$binary <- as.numeric(x_full$code == 'surv')


### binomial glm with interaction between time and type:
summary(fm2<-glm(binary ~ time*type, data = x_full, family = "binomial"))

### plot glm in ggplot2
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glm", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))

### add randef to glmer
summary(fm3<-glmer(binary ~ time*type+(1|randef), data = x_full, family = "binomial"))

### incorporate glmer in ggplot?
ggplot(x_full, aes(x = time, y = as.numeric(x_full$binary), fill= x_full$type)) +
geom_smooth(method="glmer", aes(color = factor(x_full$type)), method.args = list(family = "binomial"))


Alternatively, how can I approach this using predict and incorporate the fit/error into ggplot?



Any help greatly appreciated!



UPDATE



Daniel provided an incredibly useful solution here using sjPlot and ggeffects here. I've attached a more lengthy solution using predict below that i've been meaning to update this weekend. Hopefully this comes in useful for someone else in the same predicament!



newdata <- with(fm3, expand.grid(type=levels(x$type),
time = seq(min(x$time),
max(x$time), len=100)))

Xmat <- model.matrix(~time * type, newdata)
fixest <- fixef(fm3)
fit <- as.vector(fixest %*% t(Xmat))
SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
q <- qt(0.975, df=df.residual(fm3))

linkinv <- binomial()$linkinv
newdata <- cbind(newdata, fit=linkinv(fit),
lower=linkinv(fit-q*SE),
upper=linkinv(fit+q*SE))

ggplot(newdata, aes(y=fit, x=time , col=type)) +


geom_line() +
geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)







r ggplot2 glm lme4






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edited Nov 25 '18 at 13:22

























asked Nov 12 '18 at 2:14









Thomas Moore

34




34












  • I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
    – Ben Bolker
    Nov 12 '18 at 2:25










  • Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
    – Thomas Moore
    Nov 12 '18 at 2:29












  • OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
    – Ben Bolker
    Nov 12 '18 at 2:51










  • Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
    – Thomas Moore
    Nov 12 '18 at 2:55










  • Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
    – Thomas Moore
    Nov 13 '18 at 1:16




















  • I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
    – Ben Bolker
    Nov 12 '18 at 2:25










  • Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
    – Thomas Moore
    Nov 12 '18 at 2:29












  • OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
    – Ben Bolker
    Nov 12 '18 at 2:51










  • Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
    – Thomas Moore
    Nov 12 '18 at 2:55










  • Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
    – Thomas Moore
    Nov 13 '18 at 1:16


















I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
– Ben Bolker
Nov 12 '18 at 2:25




I don't think you can do it in stat_smooth(), because the smoothing function in stat_smooth() only has access to the x and y variables, not to any aux variables (such as grouping variables). Try sjPlot::plot_model() ?
– Ben Bolker
Nov 12 '18 at 2:25












Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
– Thomas Moore
Nov 12 '18 at 2:29






Hi Ben, starstruck that you'd answer my post (let alone such a rapid response!). sjPlot gives me the oddsratios but not the binomial fit along the continuous predictor.
– Thomas Moore
Nov 12 '18 at 2:29














OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
– Ben Bolker
Nov 12 '18 at 2:51




OK. You can do it with predict + the stuff in the GLMM FAQ that shows how to get (approximate) confint on predictions (it ignores uncertainty in the random effects parameters). May post something tomorrow AM if no-one else gets to it first.
– Ben Bolker
Nov 12 '18 at 2:51












Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
– Thomas Moore
Nov 12 '18 at 2:55




Legend Ben, thank you! I'll give it a crack meanwhile and update if I get an answer
– Thomas Moore
Nov 12 '18 at 2:55












Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
– Thomas Moore
Nov 13 '18 at 1:16






Hey Ben, I've updated the above with code that I think is correct. Any chance you could take a look and let me know if i've done this correctly?
– Thomas Moore
Nov 13 '18 at 1:16














2 Answers
2






active

oldest

votes


















0














I'm not sure if your update produces the correct plot, because the "regression line" is almost a straight line, while the related CI's are not symmetrical to the line.



However, I think you can produce the plot you want with either sjPlot or ggeffects.



plot_model(fm3, type = "pred", terms = c("time", "type"), pred.type = "re")

pr <- ggpredict(fm3, c("time", "type"), type = "re")
plot(pr)


enter image description here



If you don't want to condition your predictions on random effects, simply leave out the pred.type resp. type argument:



plot_model(fm3, type = "pred", terms = c("time", "type"))

pr <- ggpredict(fm3, c("time", "type"))
plot(pr)


enter image description here



You can also plot your predictions conditioned on the different levels of the random effects, simply by adding the random effect term to the terms-argument:



pr <- ggpredict(fm3, c("time", "type", "randef"))
plot(pr)


enter image description here



... or the other way round:



# NOTE! predictions are almost identical for each random
# effect group, so lines are overlapping!
pr <- ggpredict(fm3, c("time", "randef", "type"))
plot(pr)


enter image description here



You can find more details in this package-vignette.






share|improve this answer





















  • Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
    – Thomas Moore
    Nov 25 '18 at 13:17





















0














Many thanks to Daniel for providing a great solution above. Hopefully this helps the next person looking for suggestion, the code below also works to incorporate random effects and confidence intervals:



newdata <- with(fm3, expand.grid(type=levels(x_full$type),
time = seq(min(x_full$time), max(x_full$time), len=100)))


Xmat <- model.matrix(~time * type, newdata)
fixest <- fixef(fm3)
fit <- as.vector(fixest %*% t(Xmat))
SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
q <- qt(0.975, df=df.residual(fm3))

linkinv <- binomial()$linkinv
newdata <- cbind(newdata, fit=linkinv(fit),
lower=linkinv(fit-q*SE),
upper=linkinv(fit+q*SE))

ggplot(newdata, aes(y=fit, x=time , col=type)) +
geom_line() +
geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)


and because I forgot to set.seed in the original post, here's an example without random effects:



without RE



and with random effects using the above code:



and with RE






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    0














    I'm not sure if your update produces the correct plot, because the "regression line" is almost a straight line, while the related CI's are not symmetrical to the line.



    However, I think you can produce the plot you want with either sjPlot or ggeffects.



    plot_model(fm3, type = "pred", terms = c("time", "type"), pred.type = "re")

    pr <- ggpredict(fm3, c("time", "type"), type = "re")
    plot(pr)


    enter image description here



    If you don't want to condition your predictions on random effects, simply leave out the pred.type resp. type argument:



    plot_model(fm3, type = "pred", terms = c("time", "type"))

    pr <- ggpredict(fm3, c("time", "type"))
    plot(pr)


    enter image description here



    You can also plot your predictions conditioned on the different levels of the random effects, simply by adding the random effect term to the terms-argument:



    pr <- ggpredict(fm3, c("time", "type", "randef"))
    plot(pr)


    enter image description here



    ... or the other way round:



    # NOTE! predictions are almost identical for each random
    # effect group, so lines are overlapping!
    pr <- ggpredict(fm3, c("time", "randef", "type"))
    plot(pr)


    enter image description here



    You can find more details in this package-vignette.






    share|improve this answer





















    • Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
      – Thomas Moore
      Nov 25 '18 at 13:17


















    0














    I'm not sure if your update produces the correct plot, because the "regression line" is almost a straight line, while the related CI's are not symmetrical to the line.



    However, I think you can produce the plot you want with either sjPlot or ggeffects.



    plot_model(fm3, type = "pred", terms = c("time", "type"), pred.type = "re")

    pr <- ggpredict(fm3, c("time", "type"), type = "re")
    plot(pr)


    enter image description here



    If you don't want to condition your predictions on random effects, simply leave out the pred.type resp. type argument:



    plot_model(fm3, type = "pred", terms = c("time", "type"))

    pr <- ggpredict(fm3, c("time", "type"))
    plot(pr)


    enter image description here



    You can also plot your predictions conditioned on the different levels of the random effects, simply by adding the random effect term to the terms-argument:



    pr <- ggpredict(fm3, c("time", "type", "randef"))
    plot(pr)


    enter image description here



    ... or the other way round:



    # NOTE! predictions are almost identical for each random
    # effect group, so lines are overlapping!
    pr <- ggpredict(fm3, c("time", "randef", "type"))
    plot(pr)


    enter image description here



    You can find more details in this package-vignette.






    share|improve this answer





















    • Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
      – Thomas Moore
      Nov 25 '18 at 13:17
















    0












    0








    0






    I'm not sure if your update produces the correct plot, because the "regression line" is almost a straight line, while the related CI's are not symmetrical to the line.



    However, I think you can produce the plot you want with either sjPlot or ggeffects.



    plot_model(fm3, type = "pred", terms = c("time", "type"), pred.type = "re")

    pr <- ggpredict(fm3, c("time", "type"), type = "re")
    plot(pr)


    enter image description here



    If you don't want to condition your predictions on random effects, simply leave out the pred.type resp. type argument:



    plot_model(fm3, type = "pred", terms = c("time", "type"))

    pr <- ggpredict(fm3, c("time", "type"))
    plot(pr)


    enter image description here



    You can also plot your predictions conditioned on the different levels of the random effects, simply by adding the random effect term to the terms-argument:



    pr <- ggpredict(fm3, c("time", "type", "randef"))
    plot(pr)


    enter image description here



    ... or the other way round:



    # NOTE! predictions are almost identical for each random
    # effect group, so lines are overlapping!
    pr <- ggpredict(fm3, c("time", "randef", "type"))
    plot(pr)


    enter image description here



    You can find more details in this package-vignette.






    share|improve this answer












    I'm not sure if your update produces the correct plot, because the "regression line" is almost a straight line, while the related CI's are not symmetrical to the line.



    However, I think you can produce the plot you want with either sjPlot or ggeffects.



    plot_model(fm3, type = "pred", terms = c("time", "type"), pred.type = "re")

    pr <- ggpredict(fm3, c("time", "type"), type = "re")
    plot(pr)


    enter image description here



    If you don't want to condition your predictions on random effects, simply leave out the pred.type resp. type argument:



    plot_model(fm3, type = "pred", terms = c("time", "type"))

    pr <- ggpredict(fm3, c("time", "type"))
    plot(pr)


    enter image description here



    You can also plot your predictions conditioned on the different levels of the random effects, simply by adding the random effect term to the terms-argument:



    pr <- ggpredict(fm3, c("time", "type", "randef"))
    plot(pr)


    enter image description here



    ... or the other way round:



    # NOTE! predictions are almost identical for each random
    # effect group, so lines are overlapping!
    pr <- ggpredict(fm3, c("time", "randef", "type"))
    plot(pr)


    enter image description here



    You can find more details in this package-vignette.







    share|improve this answer












    share|improve this answer



    share|improve this answer










    answered Nov 23 '18 at 13:06









    Daniel

    3,73441630




    3,73441630












    • Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
      – Thomas Moore
      Nov 25 '18 at 13:17




















    • Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
      – Thomas Moore
      Nov 25 '18 at 13:17


















    Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
    – Thomas Moore
    Nov 25 '18 at 13:17






    Daniel, that's phenomenal, thank you! I've been meaning to update over the weekend with a different solution, but this is incredibly helpful, especially the predictions conditioned on different levels of random effects. Again, many thanks.
    – Thomas Moore
    Nov 25 '18 at 13:17















    0














    Many thanks to Daniel for providing a great solution above. Hopefully this helps the next person looking for suggestion, the code below also works to incorporate random effects and confidence intervals:



    newdata <- with(fm3, expand.grid(type=levels(x_full$type),
    time = seq(min(x_full$time), max(x_full$time), len=100)))


    Xmat <- model.matrix(~time * type, newdata)
    fixest <- fixef(fm3)
    fit <- as.vector(fixest %*% t(Xmat))
    SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
    q <- qt(0.975, df=df.residual(fm3))

    linkinv <- binomial()$linkinv
    newdata <- cbind(newdata, fit=linkinv(fit),
    lower=linkinv(fit-q*SE),
    upper=linkinv(fit+q*SE))

    ggplot(newdata, aes(y=fit, x=time , col=type)) +
    geom_line() +
    geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)


    and because I forgot to set.seed in the original post, here's an example without random effects:



    without RE



    and with random effects using the above code:



    and with RE






    share|improve this answer


























      0














      Many thanks to Daniel for providing a great solution above. Hopefully this helps the next person looking for suggestion, the code below also works to incorporate random effects and confidence intervals:



      newdata <- with(fm3, expand.grid(type=levels(x_full$type),
      time = seq(min(x_full$time), max(x_full$time), len=100)))


      Xmat <- model.matrix(~time * type, newdata)
      fixest <- fixef(fm3)
      fit <- as.vector(fixest %*% t(Xmat))
      SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
      q <- qt(0.975, df=df.residual(fm3))

      linkinv <- binomial()$linkinv
      newdata <- cbind(newdata, fit=linkinv(fit),
      lower=linkinv(fit-q*SE),
      upper=linkinv(fit+q*SE))

      ggplot(newdata, aes(y=fit, x=time , col=type)) +
      geom_line() +
      geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)


      and because I forgot to set.seed in the original post, here's an example without random effects:



      without RE



      and with random effects using the above code:



      and with RE






      share|improve this answer
























        0












        0








        0






        Many thanks to Daniel for providing a great solution above. Hopefully this helps the next person looking for suggestion, the code below also works to incorporate random effects and confidence intervals:



        newdata <- with(fm3, expand.grid(type=levels(x_full$type),
        time = seq(min(x_full$time), max(x_full$time), len=100)))


        Xmat <- model.matrix(~time * type, newdata)
        fixest <- fixef(fm3)
        fit <- as.vector(fixest %*% t(Xmat))
        SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
        q <- qt(0.975, df=df.residual(fm3))

        linkinv <- binomial()$linkinv
        newdata <- cbind(newdata, fit=linkinv(fit),
        lower=linkinv(fit-q*SE),
        upper=linkinv(fit+q*SE))

        ggplot(newdata, aes(y=fit, x=time , col=type)) +
        geom_line() +
        geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)


        and because I forgot to set.seed in the original post, here's an example without random effects:



        without RE



        and with random effects using the above code:



        and with RE






        share|improve this answer












        Many thanks to Daniel for providing a great solution above. Hopefully this helps the next person looking for suggestion, the code below also works to incorporate random effects and confidence intervals:



        newdata <- with(fm3, expand.grid(type=levels(x_full$type),
        time = seq(min(x_full$time), max(x_full$time), len=100)))


        Xmat <- model.matrix(~time * type, newdata)
        fixest <- fixef(fm3)
        fit <- as.vector(fixest %*% t(Xmat))
        SE <- sqrt(diag(Xmat %*% vcov(fm3) %*% t(Xmat)))
        q <- qt(0.975, df=df.residual(fm3))

        linkinv <- binomial()$linkinv
        newdata <- cbind(newdata, fit=linkinv(fit),
        lower=linkinv(fit-q*SE),
        upper=linkinv(fit+q*SE))

        ggplot(newdata, aes(y=fit, x=time , col=type)) +
        geom_line() +
        geom_ribbon(aes(ymin=lower, ymax=upper, fill=type), color=NA, alpha=0.4)


        and because I forgot to set.seed in the original post, here's an example without random effects:



        without RE



        and with random effects using the above code:



        and with RE







        share|improve this answer












        share|improve this answer



        share|improve this answer










        answered Nov 25 '18 at 13:27









        Thomas Moore

        34




        34






























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