.. _method-surrogate_based_uq-distribution: """""""""""" distribution """""""""""" Selection of cumulative or complementary cumulative functions .. toctree:: :hidden: :maxdepth: 1 method-surrogate_based_uq-distribution-cumulative method-surrogate_based_uq-distribution-complementary **Specification** - *Alias:* None - *Arguments:* None - *Default:* cumulative (CDF) **Child Keywords:** +-------------------------+--------------------+--------------------+---------------------------------------------+ | Required/Optional | Description of | Dakota Keyword | Dakota Keyword Description | | | Group | | | +=========================+====================+====================+=============================================+ | Required (Choose One) | Distribution Type | `cumulative`__ | Computes statistics according to cumulative | | | (CDF/CCDF) | | functions | | | +--------------------+---------------------------------------------+ | | | `complementary`__ | Computes statistics according to | | | | | complementary cumulative functions | +-------------------------+--------------------+--------------------+---------------------------------------------+ .. __: method-surrogate_based_uq-distribution-cumulative.html __ method-surrogate_based_uq-distribution-complementary.html **Description** The ``distribution`` keyword allows the user to select between a cumulative distribution/belief/plausibility function and a complementary cumulative distribution/belief/plausibility function. This choice affects how probabilities and reliability indices are reported. *Default Behavior* If the ``distribution`` keyword is present, it must be accompanied by either ``cumulative`` or ``complementary``. Otherwise, a cumulative distribution will be used by default. *Expected Outputs* Output will be a set of model response-probability pairs determined according to the choice of distribution. The choice of distribution also defines the sign of the reliability or generalized reliability indices. **Examples** .. code-block:: method sampling sample_type lhs samples = 10 distribution cumulative