#' Test the pairwise computering
library(devtools)
load_all(".")
d<-2
x <- matrix(runif(10*d), ncol=d)
t0 <- system.time( p <- pairwise_vectors(x, asMatrix=T) )
#' C
t1 <- system.time( pd <- as.matrix(dist(cbind(x))) )
print(all.equal(pd, p$dist, check.attributes = F))
#' the from-to formulation
t2 <- system.time( p3 <- pairwise_vectors(x, from=1:nrow(x)) )
#' check by plotting the arrows
# plot(x, asp=1)
# i <- 2
# for(j in setdiff(1:nrow(x),i)){
# a <- p$angle[i,j]
# aa <- p$angle[j,i]
# d <- p$d[i,j]
# dd <- p$d[j,i]
# uf <- function(a,d)d*c(cos(a), sin(a))
# u <- uf(a,d)
# uu <- uf(aa,dd)
# arrows(x[i,1],x[i,2],x[i,1]+u[1], x[i,2]+u[2], col="green", length = .2)
# arrows(x[j,1],x[j,2],x[j,1]+uu[1], x[j,2]+uu[2], col="red", lty=4, length=.2)
# }
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