Synonyms for variate or Related words with variate
variates bivariate hypergeometric quantile multinomial lognormal quantiles logit kriging variogram unnormalized hyperparameters covariant trivariate cauchy heteroscedastic variograms integrand binomial hotelling gaussianity biometrika cumulants supervector regressors multivariate normed procrustes functionals regressor logits regularizers psychometrika cumulant binominal marginals hyperparameter reml priors copula cokriging hypersphere enkf kld loglogistic guassian univariate componentwise lipschitz hosvdExamples of "variate" |
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where formula_39 is standard normal random variate. The exponential random variate is : |
Given a random variate "U" drawn from the uniform distribution in the interval |
Given a random variate "U" drawn from the uniform distribution in the interval |
If X is a random variate drawn from an asymmetric Laplace distribution (ALD), then formula_16 will be a circular variate drawn from the wrapped ALD, and, formula_17 will be an angular variate drawn from the wrapped ALD with formula_18. |
where R(0,1) is the uniform random variate in the interval [0,1]. Using these two, we can derive the random variate for the MLP distribution to be: |
the variate formula_26 has a Gumbel distribution with parameters formula_27 and formula_28 when the random variate formula_29 is drawn from the uniform distribution on the interval formula_30. |
The estimated total of the "y" variate ( "τ" ) is |
or, alternatively, for a random variate formula_27 for which |
If "X" is a random variate drawn from a linear probability distribution "P", then formula_53 will be a circular variate distributed according to the wrapped "P" distribution, and formula_54 will be the angular variate distributed according to the wrapped "P" distribution, with formula_55. |
Random samples from the Lévy distribution can be generated using inverse transform sampling. Given a random variate "U" drawn from the uniform distribution on the unit interval (0, 1], the variate "X" given by |
So one algorithm for generating beta variates is to generate "X"/("X" + "Y"), where "X" is a gamma variate with parameters (α, 1) and "Y" is an independent gamma variate with parameters (β, 1). |
A conceptually very simple method for generating exponential variates is based on inverse transform sampling: Given a random variate "U" drawn from the uniform distribution on the unit interval (0, 1), the variate |
Multi-variate information and conditional multi-variate information can be decomposed into a sum of entropies, by Jakulin & Bratko (2003). The general expression for interaction information on variable set formula_9 in terms of the marginal entropies: |
Random samples can be generated using inverse transform sampling. Given a random variate "U" drawn from the uniform distribution on the unit interval (0, 1], the variate "T" given by |
Let formula_4 denote a "p"-variate normal distribution with location formula_5 and known covariance formula_6. Let |
The mode of a variate "X" distributed as formula_12 is formula_13. |
Generate another random variate, this time sampled from a uniform distribution between 0 and 1 |
The Cauchy distribution is the maximum entropy probability distribution for a random variate formula_27 for which |
With the variate "L" we define a probability formula_8 that satisfies |
The ratio estimate of a value of the "y" variate ("θ") is |