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: http://www.sai.msu.su/~megera/oddmuse/index.cgi/Gin
Дата изменения: Unknown Дата индексирования: Mon Apr 11 01:44:22 2016 Кодировка: Поисковые слова: orion nebula |
This is an original documentation and may be outdated. Actual version of documentation is available from http://www.postgresql.org/docs/current/static/gin-extensibility.html
Gin stands for Generalized Inverted Index and should be considered as a genie, not a drink.
Generalized means that the index does not know which operation it accelerates. It instead works with custom strategies, defined for specific data types (read "Index Method Strategies" in the PostgreSQL documentation). In that sense, Gin is similar to GiST and differs from btree indices, which have predefined, comparison-based operations.
An inverted index is an index structure storing a set of (key, posting list) pairs, where 'posting list' is a set of documents in which the key occurs. (A text document would usually contain many keys.) The primary goal of Gin indices is support for highly scalable, full-text search in PostgreSQL.
Gin consists of a B-tree index constructed over entries (ET, entries tree), where each entry is an element of the indexed value (element of array, lexeme for tsvector) and where each tuple in a leaf page is either a pointer to a B-tree over item pointers (PT, posting tree), or a list of item pointers (PL, posting list) if the tuple is small enough.
Note: There is no delete operation for ET. The reason for this is that from our experience, a set of unique words over a large collection change very rarely. This greatly simplifies the code and concurrency algorithms.
Gin comes with built-in support for one-dimensional arrays (eg. integer[], text[]), but no support for NULL elements. The following operations are available:
=# create index txt_idx on aa using gin(a);
There are often situations when a full-text search returns a very large set of results. Since reading tuples from the disk and sorting them could take a lot of time, this is unacceptable for production. (Note that the search itself is very fast.)
Such queries usually contain very frequent lexemes, so the results are not very helpful. To facilitate execution of such queries Gin has a configurable soft upper limit of the size of the returned set, determined by the 'gin_fuzzy_search_limit' GUC variable. This is set to 0 by default (no limit).
If a non-zero search limit is set, then the returned set is a subset of the whole result set, chosen at random.
"Soft" means that the actual number of returned results could slightly differ from the specified limit, depending on the query and the quality of the system's random number generator.
From experience, a value of 'gin_fuzzy_search_limit' in the thousands (eg. 5000-20000) works well. This means that 'gin_fuzzy_search_limit' will have no effect for queries returning a result set with less tuples than this number.
Opclass interface pseudocode. An example for a Gin opclass can be found in ginarayproc.c.
Datum* extractValue(Datum inputValue, uint32* nentries) Returns an array of Datum of entries of the value to be indexed. nentries should contain the number of returned entries. int compareEntry(Datum a, Datum b) Compares two entries (not the indexing values) Datum* extractQuery(Datum query, uint32* nentries, StrategyNumber n) Returns an array of Datum of entries of the query to be executed. n contains the strategy number of the operation. bool consistent(bool[] check, StrategyNumber n, Datum query) The size of the check array is the same as sizeof of the array returned by extractQuery. Each element of the check array is true if the indexed value has a corresponding entry in the query. i.e. if (check[i] == TRUE) then the i-th entry of the query is present in the indexed value. The Function should return true if the indexed value matches by StrategyNumber and the query.
We appreciate any comments, help and suggestions.
WARNING: index "idx" contains 88395 row versions, but table contains 51812 row versions HINT: Rebuild the index with REINDEX.
Nearest future:
Distant future:
All work was done by Teodor Sigaev (teodor@sigaev.ru) and Oleg Bartunov (oleg@sai.msu.su).