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Configure Renovate

Open Tine Wittler requested to merge renovate/configure into master
+ 6
6
@@ -21,7 +21,7 @@ def order_model_dependencies(
order: Optional[list[Model]] = None,
seen: Optional[set[Model]] = None,
) -> list[Model]:
"""Order a list of models by their dependenceis on wach other.
"""Order a list of models by their dependencies on wach other.
As input, a model graph as a dictionary with origin models as keys and sets of
target models as values is expected, along with an optional list of models
@@ -69,10 +69,10 @@ def build_model_graph(
) -> dict[Model, set[Model]]:
"""Determines a graph of model dependencies by looking at foreign keys.
As input, a list of models to determien the graph for is expected. The other arguments
As input, a list of models to determine the graph for is expected. The other arguments
control the mode of operation:
closed - Only include dependenceis in the input list; ignore all other models found
closed - Only include dependencies in the input list; ignore all other models found
ignore_m2m - Do not consider many-to-many fields
ignore_allow_null - Do not consider nullable foreign keys
@@ -111,21 +111,21 @@ def resolve_model_dependencies(
graph, then resolves it into a strict order. The other arguments control
the mode of operation:
closed - Only include dependenceis in the input list; ignore all other models found
closed - Only include dependencies in the input list; ignore all other models found
perfect - The order must be perfect, including all models
If perfect is set to True, a strict order without any circular dependencies
must be determined on first try.
If perfect is set to False, a best effort is made to construct an order, by
trying several strategies, getting mroe relaxed every time:
trying several strategies, getting more relaxed every time:
1. Perfect order
2. Ignore many-to-many relationships (these can always be NULL)
3. Ignore all nullable fields
Returns an ordered list of models if perfect is True, or a tuple with an ordered
list of models and a set of iperfectly ordered models.
list of models and a set of imperfectly ordered models.
(If imperfect resolution was done and the set of imperfectly ordered models is
non-empty, any action involving these models can be gracefully retried.)
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