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- Full_employment_theorem abstract "In computer science and mathematics, the full employment theorem is a theorem which states that no algorithm can optimally perform a particular task done by some class of professionals. The name arises because such a theorem ensures that there is endless scope to keep discovering new techniques to improve the way at least some specific task is done.For example, the full employment theorem for compiler writers states that there is no such thing as a provably perfect size-optimizing compiler, as such a proof for the compiler would have to detect non-terminating computations and reduce them to a one-instruction infinite loop. Thus, the existence of a provably perfect size-optimizing compiler would imply a solution to the halting problem, which cannot exist, making the proof itself an undecidable problem. This also implies that there may always be a better compiler since the proof that one has the best compiler cannot exist. Therefore, compiler writers will always be able to speculate that they have something to improve. Similarly, Gödel's incompleteness theorems have been called full employment theorems for mathematicians. In theoretical computer science this field of study is known as Kolmogorov complexity, or the smallest program which outputs a given string.Tasks such as virus writing and detection, and spam filtering and filter-breaking are also subject to Rice's theorem.".
- Full_employment_theorem wikiPageExternalLink z138.pdf.
- Full_employment_theorem wikiPageExternalLink lecture01.pdf.
- Full_employment_theorem wikiPageID "5723289".
- Full_employment_theorem wikiPageLength "2462".
- Full_employment_theorem wikiPageOutDegree "15".
- Full_employment_theorem wikiPageRevisionID "676903455".
- Full_employment_theorem wikiPageWikiLink Category:Mathematical_theorems.
- Full_employment_theorem wikiPageWikiLink Category:Theoretical_computer_science.
- Full_employment_theorem wikiPageWikiLink Computer_science.
- Full_employment_theorem wikiPageWikiLink Computer_virus.
- Full_employment_theorem wikiPageWikiLink Gxc3xb6dels_incompleteness_theorems.
- Full_employment_theorem wikiPageWikiLink Halting_problem.
- Full_employment_theorem wikiPageWikiLink Infinite_loop.
- Full_employment_theorem wikiPageWikiLink Kolmogorov_complexity.
- Full_employment_theorem wikiPageWikiLink Mathematics.
- Full_employment_theorem wikiPageWikiLink No_free_lunch_in_search_and_optimization.
- Full_employment_theorem wikiPageWikiLink Rices_theorem.
- Full_employment_theorem wikiPageWikiLink Spam_(electronic).
- Full_employment_theorem wikiPageWikiLink Spamming.
- Full_employment_theorem wikiPageWikiLink Theoretical_computer_science.
- Full_employment_theorem wikiPageWikiLink Undecidable_problem.
- Full_employment_theorem wikiPageWikiLinkText "Full employment theorem".
- Full_employment_theorem wikiPageWikiLinkText "full employment theorem".
- Full_employment_theorem hasPhotoCollection Full_employment_theorem.
- Full_employment_theorem subject Category:Mathematical_theorems.
- Full_employment_theorem subject Category:Theoretical_computer_science.
- Full_employment_theorem hypernym Theorem.
- Full_employment_theorem type Area.
- Full_employment_theorem type Area.
- Full_employment_theorem type Theorem.
- Full_employment_theorem comment "In computer science and mathematics, the full employment theorem is a theorem which states that no algorithm can optimally perform a particular task done by some class of professionals.".
- Full_employment_theorem label "Full employment theorem".
- Full_employment_theorem sameAs m.0f173l.
- Full_employment_theorem sameAs Q5508180.
- Full_employment_theorem sameAs Q5508180.
- Full_employment_theorem wasDerivedFrom Full_employment_theorem?oldid=676903455.
- Full_employment_theorem isPrimaryTopicOf Full_employment_theorem.