Matches in DBpedia 2014 for { ?s <http://dbpedia.org/property/variance> ?o. }
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- Beta_rectangular_distribution variance "where".
- Binomial_distribution variance "np".
- Cantor_distribution variance "1".
- Cauchy_distribution variance Indeterminate_form.
- Chi-squared_distribution variance "2".
- Dirichlet_distribution variance "where".
- Exponential_distribution variance "λ−2".
- F-distribution variance "for d2 > 4".
- Fisher's_noncentral_hypergeometric_distribution variance ", where Pk is given above.".
- Generalized_extreme_value_distribution variance "where gk = Γ.".
- Geometric_stable_distribution variance "2".
- Holtsmark_distribution variance "infinite".
- Inverse-Wishart_distribution variance "see below".
- Inverse-chi-squared_distribution variance "for".
- Inverse-gamma_distribution variance "for".
- Laplace_distribution variance "2".
- Log-Cauchy_distribution variance "infinite".
- Log-logistic_distribution variance "[[#Moments".
- Logit-normal_distribution variance "no analytical solution".
- Lomax_distribution variance "Otherwise undefined".
- Matrix_normal_distribution variance "and".
- Matrix_t-distribution variance "if , else undefined".
- Multivariate_normal_distribution variance "Σ".
- Multivariate_stable_distribution variance "Infinite when".
- Multivariate_t-distribution variance "if ; else undefined".
- Noncentral_beta_distribution variance "where is the mean.".
- Noncentral_t-distribution variance "see text".
- Normal-exponential-gamma_distribution variance "for".
- Scaled_inverse_chi-squared_distribution variance "for".
- Shifted_Gompertz_distribution variance "where and".
- Shifted_log-logistic_distribution variance "where".
- Slash_distribution variance "Does not exist".
- Stable_distribution variance "2".
- Student's_t-distribution variance "for ν > 2, ∞ for 1 < ν ≤ 2, otherwise undefined".
- Wallenius'_noncentral_hypergeometric_distribution variance ", where".
- Wallenius'_noncentral_hypergeometric_distribution variance "Approximated by variance of Fisher's noncentral hypergeometric distribution with same mean.".
- Yule–Simon_distribution variance "for".