valesta | R Documentation |
Computes three prediction statistics as a way to compare
observed versus predicted values of a response variable
of interest. The statistics are: the root mean square
differences (RMSD
), the aggregated difference
(AD
), and the absolute aggregated differences (AAD
).
All of them are based on
r_i = y_i - \widehat{y}_i
where y_i
and \widehat{y}_i
are the observed and the
predicted value of the response variable y
for
the i
-th observation, respectively. Both the observed
and predicted values must be expressed in the same units.
valesta(y.obs = y.obs, y.pred = y.pred, want.percent = TRUE)
y.obs |
observed values of the variable of interest |
y.pred |
predicted values of the variable of interest |
want.percent |
A logic option for requesting to also
computed the prediction statistics as a percentage of the sample
mean of |
The function computes the three aforementioned statistics expressed in both (a) the units of the response variable and (b) the percentage. Notice that to represent each statistic in percentual terms, we divided them by the mean observed value of the response variable.
The main output depends on the want.percent
; if TRUE
,
then it has the following six prediction statistics as a vector:
(rmsd
, rmsd.p
,ad
, ad.p
, aad
, aad.p
); where
rmsd.p
stands for RMSD
expressed as a percentage, and the
same applies to AD.p
and AAD.p
. Meanwhile,
if want.percent=FALSE
, then it has the following three
prediction statistics as a vector: (rmsd
,ad
,aad
)
Christian Salas-Eljatib.
Salas C, Ene L, Gregoire TG, Nasset E, Gobakken T. 2010. Modelling tree diameter from airborne laser scanning derived variables: a comparison of spatial statistical models. Remote Sensing of Environment 114(6):1277-1285. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1016/j.rse.2010.01.020")}
Salas C. 2002. Ajuste y validación de ecuaciones de volumen para un relicto del bosque de roble-laurel-lingue. Bosque 23(2):81–92. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.4067/S0717-92002002000200009")}.
#Creates a fake dataframe
set.seed(1234)
df <- as.data.frame(cbind(Y=rnorm(30, 30,9), X=rnorm(30, 450,133)))
#fitting a candidate model
mod1 <- lm(Y~X, data=df)
#Using the valesta function
valesta(y.obs=df$Y,y.pred=fitted(mod1))
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