vectorial arithmetic for data sets with rplus class
The positive quadrant forms a manifold of the real vector space. The induced operations +,-,*,/ give results valued in this real vector space (not necessarily inside the manifold).
mul.rplus(x,r) ## Methods for class rplus ## x+y ## x-y ## -x ## x*r ## r*x ## x/r
x |
an rplus composition or dataset of compositions |
y |
an rplus composition or dataset of compositions |
r |
a numeric vector of size 1 or nrow(x) |
The functions behave quite like +.rmult
.
rmult
-objects containing the given operations on the rcomp
manifold as subset of the R^D. Only the addition and
multiplication with positive numbers are internal
operation and results in an rplus
-object again.
For *
the arguments x and y can be exchanged.
K.Gerald v.d. Boogaart http://www.stat.boogaart.de
rplus(1:5)* -1 + rplus(1:5) data(SimulatedAmounts) cdata <- rplus(sa.lognormals) plot( tmp <- (cdata-mean(cdata))/msd(cdata) ) class(tmp) mean(tmp) msd(tmp) var(tmp)
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