mc.paba.LargeData.RdThis function represents an interface to a fast C-implementation of an adaption of the Passing-Bablok algorithm for large datasets. Instead of building the complete matrix of pair-wise slope values, a pre-defined binning of slope-values is used (Default NBins=1e06). This reduces the required memory dramatically and speeds up the computation.
mc.paba.LargeData(
X,
Y,
NBins = 1e+06,
alpha = 0.05,
posCor = TRUE,
calcCI = TRUE,
slope.measure = c("radian", "tangent")
)(numeric) vector containing measurement values of reference method
(numeric) vector containing measurement values of test method
(integer) value specifying the number of bins used to classify slope-values
(numeric) value specifying the 100(1-alpha)% confidence level for confidence intervals
(logical) should algorithm assume positive correlation, i.e. symmetry around slope 1?
(logical) should confidence intervals be computed?
angular measure of pairwise slopes (see mcreg for details)."radian" - for data sets with even sample numbers median slope is calculated as average of two central slope angles."tangent" - for data sets with even sample numbers median slope is calculated as average of two central slopes (tan(angle)).
Matrix of estimates and confidence intervals for intercept and slope. No standard errors provided by this algorithm.
library("mcr")
data(creatinine,package="mcr")
# remove any NAs
crea <- na.omit(creatinine)
# call the approximative Passing-Bablok algorithm (Default NBins=1e06)
res1 <- mcreg(x=crea[,1], y=crea[,2], method.reg="PaBaLarge", method.ci="analytical")
getCoefficients(res1)
#> EST SE LCI UCI
#> Intercept -0.1171756 NA -0.2001147 -0.020000
#> Slope 1.0880108 NA 1.0000000 1.173004
# now increase the number of bins and see whether this makes a difference
res2 <- mcreg(x=crea[,1], y=crea[,2], method.reg="PaBaLarge", method.ci="analytical", NBins=1e07)
getCoefficients(res2)
#> EST SE LCI UCI
#> Intercept -0.1171726 NA -0.2001147 -0.020000
#> Slope 1.0880087 NA 1.0000000 1.173004
getCoefficients(res1)-getCoefficients(res2)
#> EST SE LCI UCI
#> Intercept -2.974027e-06 NA 6.661338e-16 0.000000e+00
#> Slope 2.058150e-06 NA 0.000000e+00 -6.661338e-16