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| Domain | Definition |
Computing | Set associative cache A compromise between a direct mapped cache and a fully associative cache where each address is mapped to a certain set of cache locations. The address space is divided into blocks of 2^m bytes (the cache line size), discarding the bottom m address bits. An "n-way set associative" cache with S sets has n cache locations in each set. Block b is mapped to set "b mod S" and may be stored in any of the n locations in that set with its upper address bits as a tag. To determine whether block b is in the cache, set "b mod S" is searched associatively for the tag. A direct mapped cache could be described as "one-way set associative", i.e. one location in each set whereas a fully associative cache is N-way associative (where N is the total number of blocks in the cache). Performance studies have shown that it is generally more effective to increase the number of entries rathethe r than associativity and that 2- to 16-way set associative caches perform almost as well as fully associative caches at little extra cost over direct mapping. (2002-02-09). Source: The Free On-line Dictionary of Computing. |
Source: compiled by the editor from various references; see credits. | |
Crosswords: SET ASSOCIATIVE CACHE |
| Specialty definitions using "SET ASSOCIATIVE CACHE": direct mapped cache ♦ fully associative cache. (references) |
Hexadecimal (or equivalents, 770AD-1900s) (references)53 45 54      41 53 53 4F 43 49 41 54 49 56 45      43 41 43 48 45 |
| Leonardo da Vinci (1452-1519; backwards) (references)
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Binary Code (1918-1938, probably earlier) (references)01010011 01000101 01010100 00100000 01000001 01010011 01010011 01001111 01000011 01001001 01000001 01010100 01001001 01010110 01000101 00100000 01000011 01000001 01000011 01001000 01000101 |
HTML Code (1990) (references)S E T   A S S O C I A T I V E   C A C H E |
ISO 10646 (1991-1993) (references)0053 0045 0054      0041 0053 0053 004F 0043 0049 0041 0054 0049 0056 0045      0043 0041 0043 0048 0045 |
Encryption (beginner's substitution cypher): (references)5339542355353493743355443563923735374239 |
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Copyright © Philip M. Parker, INSEAD. Terms of Use.