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static int | AddFunctionalDependencyFromCondition (THD *thd, Item *condition, bool always_active, LogicalOrderings *orderings) |
| Helper for CollectFunctionalDependenciesFromPredicates(); also used for non-equijoin predicates in CollectFunctionalDependenciesFromJoins(). More...
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static void | CollectFunctionalDependenciesFromJoins (THD *thd, JoinHypergraph *graph, LogicalOrderings *orderings) |
| Collect functional dependencies from joins. More...
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static void | CollectFunctionalDependenciesFromPredicates (THD *thd, JoinHypergraph *graph, LogicalOrderings *orderings) |
| Collect functional dependencies from non-join predicates. More...
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static void | CollectFunctionalDependenciesFromUniqueIndexes (THD *thd, JoinHypergraph *graph, LogicalOrderings *orderings) |
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static Ordering::Elements | CollectInterestingOrder (THD *thd, ORDER *order, int order_len, bool unwrap_rollup, LogicalOrderings *orderings) |
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static Ordering::Elements | CollectInterestingOrder (THD *thd, const SQL_I_List< ORDER > &order_list, bool unwrap_rollup, LogicalOrderings *orderings) |
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ORDER * | BuildSortAheadOrdering (THD *thd, const LogicalOrderings *orderings, Ordering ordering) |
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static int | AddOrdering (THD *thd, Ordering ordering, bool used_at_end, table_map homogenize_tables, LogicalOrderings *orderings) |
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static void | CanonicalizeGrouping (Ordering::Elements *elements) |
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static ORDER * | FindOrderElementInORDER (OrderElement element, ORDER *order, const LogicalOrderings &orderings) |
| Find the ORDER objects pointing corresponding to a given OrderElement. More...
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static ORDER * | RemoveRedundantOrderElements (ORDER *order, Ordering reduced_ordering, const LogicalOrderings &orderings) |
| Remove all redundant elements from a chain of ORDERs by modifying the next pointers in the intrusive list. More...
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Ordering | ReduceFinalOrdering (THD *thd, const LogicalOrderings &orderings, int ordering_idx) |
| Creates a reduced ordering for the ordering or grouping specified by "ordering_idx". More...
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void | BuildInterestingOrders (THD *thd, JoinHypergraph *graph, Query_block *query_block, LogicalOrderings *orderings, Mem_root_array< SortAheadOrdering > *sort_ahead_orderings, int *order_by_ordering_idx, int *group_by_ordering_idx, int *distinct_ordering_idx, Mem_root_array< ActiveIndexInfo > *active_indexes, Mem_root_array< FullTextIndexInfo > *fulltext_searches, string *trace) |
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Collect functional dependencies from joins.
Currently, we apply item = item only, and only on inner joins and semijoins. Outer joins do not enforce their equivalences unconditionally (e.g. with an outer join on t1.a = t2.b, t1.a = t2.b does not hold afterwards; t2.b could be NULL). Semijoins do, and even though the attributes from the inner side are inaccessible afterwards, there could still be interesting constant FDs that are applicable to the outer side after equivalences.
It is possible to generate a weaker form of FDs for outer joins, as described in sql/aggregate_check.h (and done for GROUP BY); e.g. from the join condition t1.x=t2.x AND t1.y=t2.y, one can infer a functional dependency {t1.x,t1.y} → t2.x and similar for t2.y. However, do note the comment about FD propagation in the calling function.
Collect functional dependencies from non-join predicates.
Again, we only do item = item, and more interesting; we only take the raw items, where we could have been much more sophisticated. Imagine a predicate like a = b + c; we will add a FD saying exactly that (which may or may not be useful, if b + c shows up in ORDER BY), but we should probably also have added {b,c} → a, if b and c could be generated somehow.
However, we do special-case item = const, since they are so useful; they become {} → item instead.
Creates a reduced ordering for the ordering or grouping specified by "ordering_idx".
It is assumed that the ordering happens after all joins and filters, so that all functional dependencies are active. All parts of the ordering that are made redundant by functional dependencies, are removed.
The returned ordering may be empty if all elements are redundant. This happens if all elements are constants, or have predicates that ensure they are constant.