View source: R/interval_score.R
quantile_score | R Documentation |
Proper Scoring Rule to score quantile predictions. Smaller values are better.
The quantile score is
closely related to the Interval score (see interval_score()
) and is
the quantile equivalent that works with single quantiles instead of
central prediction intervals.
quantile_score(true_values, predictions, quantiles, weigh = TRUE)
true_values |
A vector with the true observed values of size n |
predictions |
nxN matrix of predictive samples, n (number of rows) being the number of data points and N (number of columns) the number of Monte Carlo samples. Alternatively, predictions can just be a vector of size n. |
quantiles |
vector of size n with the quantile values of the corresponding predictions. |
weigh |
if TRUE, weigh the score by alpha / 2, so it can be averaged
into an interval score that, in the limit, corresponds to CRPS. Alpha is the
value that corresponds to the (alpha/2) or (1 - alpha/2) quantiles provided
and will be computed from the quantile. Alpha is the decimal value that
represents how much is outside a central prediction interval (E.g. for a
90 percent central prediction interval, alpha is 0.1). Default: |
vector with the scoring values
Strictly Proper Scoring Rules, Prediction,and Estimation, Tilmann Gneiting and Adrian E. Raftery, 2007, Journal of the American Statistical Association, Volume 102, 2007 - Issue 477
Evaluating epidemic forecasts in an interval format, Johannes Bracher, Evan L. Ray, Tilmann Gneiting and Nicholas G. Reich, https://journals.plos.org/ploscompbiol/article?id=10.1371/journal.pcbi.1008618
true_values <- rnorm(10, mean = 1:10) alpha <- 0.5 lower <- qnorm(alpha / 2, rnorm(10, mean = 1:10)) upper <- qnorm((1 - alpha / 2), rnorm(10, mean = 1:10)) qs_lower <- quantile_score(true_values, predictions = lower, quantiles = alpha / 2 ) qs_upper <- quantile_score(true_values, predictions = upper, quantiles = 1 - alpha / 2 ) interval_score <- (qs_lower + qs_upper) / 2
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