context("Test implementation of kulczynski_d distance ...")
P <- 1:10 / sum(1:10)
Q <- 20:29 / sum(20:29)
V <- -10:10
W <- -20:0
# function to test distance matrix functionality
# for different distance measures
test_dist_matrix <- function(x, FUN) {
dist.fun <- match.fun(FUN)
res.dist.matrix <- matrix(NA_real_, nrow(x), nrow(x))
for (i in 1:nrow(x)) {
for (j in 1:nrow(x)) {
res.dist.matrix[i, j] <- dist.fun(x[i,], x[j,])
}
}
return(res.dist.matrix[lower.tri(res.dist.matrix, diag = FALSE)])
}
test_kd_dist <- function(P, Q) {
#sum(abs((P) - (Q))) / sum(apply(rbind(P, Q), 2, min))
diff = 0.0;
dist1 = 0.0;
dist2 = 0.0;
min_point = 0.0;
for (i in seq_len(length(P))) {
diff = abs(P[i] - Q[i]);
if (P[i] <= Q[i]){
min_point = P[i];
} else {
min_point = Q[i];
}
dist1 = diff + dist1;
if (min_point == 0.0){
dist2 = dist2 + 0.00001;
} else {
dist2 = dist2 + min_point;
}
}
if (dist2 == 0.0) {
return (NaN);
} else {
return (dist1/dist2);
}
}
test_that("distance(method = 'kulczynski_d') computes the correct distance value.",
{
expect_equal(as.vector(philentropy::distance(rbind(P, Q), method = "kulczynski_d")),
test_kd_dist(P, Q))
# test correct computation of distance matrix
distMat <-
rbind(rep(0.2, 5), rep(0.1, 5), c(5, 1, 7, 9, 5))
dist.vals <-
distance(distMat, method = "kulczynski_d")
expect_equal(dist.vals[lower.tri(dist.vals, diag = FALSE)],
test_dist_matrix(distMat, FUN = test_kd_dist))
})
test_that("Correct kulczynski_d distance is computed when vectors contain 0 values ...",
{
P1 <- c(1, 0)
P2 <- c(0.5, 0.5)
Q1 <- c(0.5, 0.5)
Q2 <- c(1, 0)
distMat <-
rbind(P1, Q1, P2, Q2)
dist.vals <-
distance(distMat, method = "kulczynski_d")
expect_equal(dist.vals[lower.tri(dist.vals, diag = FALSE)],
test_dist_matrix(distMat, FUN = test_kd_dist))
})
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