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SELECT * FROM (SELECT ROW_NUMBER OVER (ORDER BY sort_key ASC) AS row_number, columns FROM tablename) AS foo WHERE row_number <= 10 ROW_NUMBER can be non-deterministic : if sort_key is not unique, each time you run the query it is possible to get different row numbers assigned to any rows where sort_key is the same.
Horizontal partitioning splits one or more tables by row, usually within a single instance of a schema and a database server. It may offer an advantage by reducing index size (and thus search effort) provided that there is some obvious, robust, implicit way to identify in which partition a particular row will be found, without first needing to search the index, e.g., the classic example of the ...
Their numbers can be arranged into a triangle, the triangle of partition numbers, in which the th row gives the partition numbers (), (), …, (): [1] k n
In any partitioning scheme, data is typically arranged so that each piece of data (record, row, or document) belongs to exactly one partition. [1] While some databases support operations that span multiple partitions, this single-partition association is fundamental to the partitioning concept.
Hire_Date > '2012-01-31' < Less than Bonus < 50000. 00 >= Greater than or equal ... The OFFSET clause specifies the number of rows to skip before starting to return data.
By turning the rows into columns, we obtain the partition 4 + 3 + 3 + 2 + 1 + 1 of the number 14. Such partitions are said to be conjugate of one another. [ 6 ] In the case of the number 4, partitions 4 and 1 + 1 + 1 + 1 are conjugate pairs, and partitions 3 + 1 and 2 + 1 + 1 are conjugate of each other.
This template will become obsolete if and when MediaWiki supports automatically adding row numbers via WikiTable syntax. See Phab: T42618 - "jquery.tablesorter: Add support for a 'fixed' column of row numbers." And see Help:Sortable tables, and the sections on row numbering and auto-ranking.
The numbers within the triangle count partitions in which a given element is the largest singleton. The number of partitions of an n-element set into exactly k (non-empty) parts is the Stirling number of the second kind S(n, k). The number of noncrossing partitions of an n-element set is the Catalan number