Missing Data
# example data
data("jacobs2000")
# fully populated
plotSPC(jacobs2000, name.style = 'center-center',
cex.names = 0.8, color = 'time_saturated')
![](data:image/png;base64,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)
# missing some data
plotSPC(jacobs2000, name.style = 'center-center',
cex.names = 0.8, color = 'concentration_color')
![](data:image/png;base64,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)
# very nearly complete
plotSPC(jacobs2000, name.style = 'center-center',
cex.names = 0.8, color = 'matrix_color')
![](data:image/png;base64,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)
# variables to consider
v <- c('time_saturated', 'concentration_color', 'matrix_color')
# compute data completeness by profile
# ignore 2C horizons
jacobs2000$data.complete <- evalMissingData(
jacobs2000,
vars = v,
method = 'relative',
p = '2C'
)
jacobs2000$data.complete.abs <- evalMissingData(
jacobs2000,
vars = v,
method = 'absolute',
p = '2C'
)
# compute data completeness by horizon
# ignore 2C horizons
jacobs2000$hz.data.complete <- evalMissingData(
jacobs2000,
vars = v,
method = 'horizon',
p = '2C'
)
# "fraction complete" by horizon
plotSPC(
jacobs2000, name.style = 'center-center',
cex.names = 0.8, color = 'hz.data.complete'
)
![](data:image/png;base64,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)
# rank on profile completeness
new.order <- order(jacobs2000$data.complete)
# plot along data completeness ranking
plotSPC(
jacobs2000, name.style = 'center-center',
cex.names = 0.8, color = 'hz.data.complete',
plot.order = new.order
)
# add relative completeness axis
# note re-ordering of axis labels
axis(
side = 1, at = 1:length(jacobs2000),
labels = round(jacobs2000$data.complete[new.order], 2),
line = 0, cex.axis = 0.75
)
# add absolute completeness (cm)
axis(
side = 1, at = 1:length(jacobs2000),
labels = jacobs2000$data.complete.abs[new.order],
line = 2.5, cex.axis=0.75
)
# label axes
mtext('Relative\nCompleteness', side = 1, at = 0.25, line = 0.25, cex = 0.8)
mtext('Absolute\nCompleteness (cm)', side = 1, at = 0.25, line = 2.75, cex = 0.8)
![](data:image/png;base64,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)
library(soilDB)
x <- fetchKSSL(series = 'pierre')
par(mar = c(0, 0, 3, 2))
plotSPC(x, color = 'clay', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
![](data:image/png;base64,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)
plotSPC(x, color = 'cec7', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
![](data:image/png;base64,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)
plotSPC(x, color = 'estimated_oc', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
![](data:image/png;base64,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)
plotSPC(x, color = 'ph_h2o', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
![](data:image/png;base64,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)
plotSPC(x, color = 'db_13b', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
![](data:image/png;base64,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)
par(mar = c(1, 0, 3, 2))
plotSPC(x, color = 'ph_h2o', width = 0.3, name.style = 'center-center', label = 'pedon_completeness_index')
.b <- x[, , .LAST, .BOTTOM]
text(x = 1:length(x), y = .b, labels = x$pi, cex = 0.85, pos = 1)
mtext('Profile Information Index (bytes)', side = 1, line = -0.5)
![](data:image/png;base64,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)
v <- c('clay', 'db_13b', 'cec7', 'ph_h2o')
x$rel.not.missing <- evalMissingData(x, vars = v, method = 'relative')
x$abs.not.missing <- evalMissingData(x, vars = v, method = 'absolute')
x$hz.not.missing <- evalMissingData(x, vars = v, method = 'horizon')
o <- order(x$rel.not.missing)
plotSPC(x, color = 'hz.not.missing', width = 0.33, name.style = 'center-center', label = 'pedon_completeness_index', plot.order = o)
text(x = 1:length(x), y = .b[o], labels = round(x$rel.not.missing[o], 2), cex = 0.85, pos = 1)
mtext('Relative Non-Missing Fraction', side = 1, line = -0.5)
![](data:image/png;base64,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)
o <- order(x$abs.not.missing)
plotSPC(x, color = 'hz.not.missing', width = 0.33, name.style = 'center-center', label = 'pedon_completeness_index', plot.order = o)
text(x = 1:length(x), y = .b[o], labels = x$abs.not.missing[o], cex = 0.85, pos = 1)
mtext('Absolute Non-Missing (cm)', side = 1, line = -0.5)
![](data:image/png;base64,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)