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The edecob package can detect sustained change in digital biomarker data. We account for noise using an autoregressive model and use confidence bounds to detect the change.
library(edecob)
# Let us examine the example_data dataset
head(example_data, 3)
#> subject study_day jump_height detect_lower detect_upper
#> 1 Subject 1 1 55.60844 -Inf 54.41227
#> 2 Subject 1 4 57.77688 -Inf 54.41227
#> 3 Subject 1 7 57.59584 -Inf 54.41227
# We apply the main fuction of the package onto our example_data
example_event <- edecob(example_data, med_win = c(-21,21), bt_tot_rep = 50,
min_change_dur = 50)
#> Warning in edecob(example_data, med_win = c(-21, 21), bt_tot_rep = 50,
#> min_change_dur = 50) :
#> Removing rows where value is NA
names(example_event)
#> [1] "Subject 1" "Subject 2" "Subject 3" "event_info"
# example_event contains the event data for each source
plot(example_event$`Subject 1`)
plot(example_event$`Subject 2`)
plot(example_event$`Subject 3`)
# example_event also contains a data frame containing the event information for all patients
example_event$event_info
#> event_detected event_onset event_duration event_stop
#> Subject 1 TRUE 169 87 TRUE
#> Subject 2 TRUE 205 51 TRUE
#> Subject 3 FALSE 306 38 FALSE
# Using this data frame, we can draw a survival plot
library("survival")
plot(survfit(Surv(time = event_onset, event = event_detected) ~ 1,
data = example_event$event_info),
conf.int = FALSE, xlim = c(0,350), ylim = c(0,1), mark.time = TRUE,
xlab = "Study Day", ylab = "Survival Probability", main = "Survival plot")
Methodology based on Bühlmann, P. (1998). Sieve Bootstrap for Smoothing in Nonstationary Time Series. The Annals of Statistics, 26(1), 48-83.
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