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Deterministic time, in computational complexity theory
In computational complexity theory, DTIME (or TIME) is the computational resource of computation time for a deterministic Turing machine. It represents
DTIME
Estimate of time taken for running an algorithm
defined in terms of DTIME as follows. QP = ⋃ c ∈ N DTIME ( 2 log c n ) {\displaystyle {\mbox{QP}}=\bigcup _{c\in \mathbb {N} }{\mbox{DTIME}}\left(2^{\log
Time_complexity
Inherent difficulty of computational problems
a bigger set of problems. In particular, although DTIME( n {\displaystyle n} ) is contained in DTIME( n 2 {\displaystyle n^{2}} ), it would be interesting
Computational complexity theory
Computational_complexity_theory
Given more time, a Turing machine can solve more problems
{\displaystyle {\mathsf {DTIME}}\left(o\left(f(n)\right)\right)\subsetneq {\mathsf {DTIME}}(f(n){\log f(n)}),} where DTIME(f(n)) denotes the complexity
Time_hierarchy_theorem
Computational problem with high complexity
{\displaystyle {\mathsf {ELEMENTARY}}={\mathsf {DTIME}}(n)\cup {\mathsf {DTIME}}(2^{n})\cup {\mathsf {DTIME}}(2^{2^{n}})\cup \cdots } . TOWER: f ( n ) =
Nonelementary_problem
{{\mbox{-}}EXP}}\\&={\mathsf {DTIME}}\left(2^{n}\right)\cup {\mathsf {DTIME}}\left(2^{2^{n}}\right)\cup {\mathsf {DTIME}}\left(2^{2^{2^{n}}}\right)\cup
ELEMENTARY
Computer memory needed by an algorithm
input influencing space complexity. Analogously to time complexity classes DTIME(f(n)) and NTIME(f(n)), the complexity classes DSPACE(f(n)) and NSPACE(f(n))
Space_complexity
Class of problems solvable in polynomial time
In computational complexity theory, P, also known as PTIME or DTIME(nO(1)), is a fundamental complexity class. It contains all decision problems that
P_(complexity)
Complexity class
DTIME, 2 - E X P T I M E = ⋃ k ∈ N D T I M E ( 2 2 n k ) . {\displaystyle {\mathsf {2{\mbox{-}}EXPTIME}}=\bigcup _{k\in \mathbb {N} }{\mathsf {DTIME
2-EXPTIME
Computational complexity class
Turing machine in time 2O(n) and is therefore equal to the complexity class DTIME(2O(n)). E, unlike the similar class EXPTIME, is not closed under polynomial-time
E_(complexity)
Set of problems in computational complexity theory
in exponential space. By definition of DTIME, it follows that D T I M E ( n k 1 ) {\displaystyle {\mathsf {DTIME}}(n^{k_{1}})} is contained in D T I M
Complexity_class
Journaling file system for Linux
(mtime), data or attribute modification (ctime), access (atime), deletion (dtime), creation (crtime) Date range 14 December 1901 – 10 May 2446 Date resolution
Ext4
Algorithmic complexity class
terms of DTIME, E X P T I M E = ⋃ k ∈ N D T I M E ( 2 n k ) . {\displaystyle {\mathsf {EXPTIME}}=\bigcup _{k\in \mathbb {N} }{\mathsf {DTIME}}\left(2^{n^{k}}\right)
EXPTIME
Optimization problem in computer science
^{1-\epsilon }(n)}} unless NP ⊆ DTIME ( 2 poly ( log n ) ) {\displaystyle \operatorname {NP} \subseteq \operatorname {DTIME} (2^{\operatorname {poly}
Lattice_problem
Concept in computability theory
E N T A R Y = ⋃ k ∈ N DTIME ( exp k ( n c ) ) {\displaystyle {\mathsf {ELEMENTARY}}=\bigcup _{k\in \mathbb {N} }{\text{DTIME}}(\exp ^{k}(n^{c}))} where
Elementary_recursive_function
Concept in computer science
-SUBEXP = ⋂ ε > 0 i.o.-DTIME ( 2 n ε ) . {\displaystyle {\textsf {i.o.-SUBEXP}}=\bigcap \nolimits _{\varepsilon >0}{\textsf {i.o.-DTIME}}\left(2^{n^{\varepsilon
BPP_(complexity)
Model parameters in mathematical finance
{\partial ^{2}V}{\partial \tau \,\partial S}}} Charm has also been called DdeltaDtime. Charm can be an important Greek to measure/monitor when delta-hedging a
Greeks_(finance)
Inverse function to a tower of powers
computational complexity theory, Santhanam shows that the computational resources DTIME — computation time for a deterministic Turing machine — and NTIME — computation
Iterated_logarithm
Memory space for a deterministic Turing machine
n ) ) ⊆ D S P A C E ( t ( n ) log t ( n ) ) {\displaystyle {\mathsf {DTIME}}(t(n))\subseteq {\mathsf {DSPACE}}\left({\sqrt {t(n)\log t(n)}}\right)}
DSPACE
2025 Thai television series
project. TrueID highlighted its warm atmosphere and second-chance theme. Dtime News announced the broadcast schedule. "เริ่มใหม่หัวใจเดิม Reloved
Reloved
There are arbitrarily large computable gaps in the hierarchy of complexity classes
( n ) ) ) = D T I M E ( T ( n ) ) {\displaystyle {\mathsf {DTIME}}(g(T(n)))={\mathsf {DTIME}}(T(n))} . Similarly for the special case of space complexity
Gap_theorem
Parallel distributed file system
modification (mtime), attribute modification (ctime), access (atime), delete (dtime), create (crtime) Date range 2^34 bits (ext4), 2^64 bits (ZFS) Date resolution
Lustre_(file_system)
that is closed under complement. Every deterministic complexity class (DTIME(f(n)), DSPACE(f(n)), for any f(n)) is closed under complement, because one
Complement_(complexity)
Abstract computation model
{\displaystyle {\mathsf {ASPACE}}(f(n))=\bigcup _{c>0}{\mathsf {DTIME}}(2^{cf(n)})={\mathsf {DTIME}}(2^{O(f(n))})} A T I M E ( g ( n ) ) ⊆ D S P A C E ( g (
Alternating_Turing_machine
Computational complexity class
terms of DTIME as follows. Q P = ⋃ c ∈ N D T I M E ( 2 ( log n ) c ) {\displaystyle {\mathsf {QP}}=\bigcup _{c\in \mathbb {N} }{\mathsf {DTIME}}\left(2^{(\log
Quasi-polynomial_time
Computational input that relies on the length but not content of the input
including the halting problem. Because of that, it is not contained in DTIME (f(n)) or NTIME (f(n)) for any f. Advice classes can be defined for other
Advice_(complexity)
Japanese actor, voice actor and singer
"中尾 隆聖". 81produce. Retrieved April 24, 2020. "中尾隆聖さん＆古川登志夫さんにインタビュー！". Dtimes. July 3, 2019. Retrieved June 11, 2020. "ムーラン2". The Cinema. Retrieved February
Ryūsei_Nakao
Mathematical game
constant depends on the maximum in-degree. This enabled them to prove that DTIME(f(n)) is contained in DSPACE(f(n)/log f(n)) for all time-constructible f
Pebble_game
Japanese illustrator and graphic designer known for creating "Sumikko Gurashi."
Retrieved 2022-03-07. "すみっコのデザイナー・よこみぞゆりさんにインタビュー！『映画 すみっコぐらし とびだす絵本とひみつのコ』". Dtimes (in Japanese). 22 October 2019. Retrieved 2022-03-07. "Zoo Themed Sumikko
Yuri_Yokomizo
O(n). DSPACE(f(n)) Solvable by a deterministic machine with space O(f(n)). DTIME(f(n)) Solvable by a deterministic machine in time O(f(n)). E Solvable in
List_of_complexity_classes
Both deterministic and nondeterministic machines can solve more problems given more space
k ) {\displaystyle {\mathsf {P}}:=\bigcup _{k\in \mathbb {N} }{\mathsf {DTIME}}(n^{k})} , thus P is closed under such a change of bound, that is ⋃ k ∈
Space_hierarchy_theorem
Japanese actor
original on June 9, 2020. Retrieved June 9, 2020. "中尾隆聖さん＆古川登志夫さんにインタビュー！". Dtimes. July 3, 2019. Retrieved June 11, 2020. "発売中【ロボッツ】＜ハーブ＞【DVD】". topio.jp
Toshio_Furukawa
Problem in computer science
unless N P ⊆ D T I M E ( n O ( log log n ) ) {\displaystyle NP\subseteq DTIME(n^{O(\log \log n)})} . In the generalized maximum coverage version every
Maximum_coverage_problem
PSPACE, EXPSPACE,…; as well as the classes of the hierarchy DTIME(O(n)), DSPACE(O(n)), DTIME( O ( 2 n ) {\displaystyle O(2^{n})} ), DSPACE( O ( 2 n ) {\displaystyle
Implicit computational complexity
Implicit_computational_complexity
Japanese singer, dancer, model (born 2004)
2026. Retrieved April 7, 2026. "モップのお友だちマシュとあじまるが登場！サンリオ「まるもふびより」第2弾". Dtimes (in Japanese). January 21, 2018. Archived from the original on February
Tsugumi_Aritomo
San-X characters
Retrieved 2020-02-05. "すみっコのデザイナー・よこみぞゆりさんにインタビュー！『映画 すみっコぐらし とびだす絵本とひみつのコ』 - Dtimes" (in Japanese). 22 October 2019. Retrieved 2021-10-10. すみっコぐらし Fan Book
Sumikko_Gurashi
Themed port in Tokyo DisneySea
restaurants. "アナと雪の女王・塔の上のラプンツェル・ピーターパン！東京ディズニーシー｢ファンタジー・スプリングス｣大規模拡張プロジェクト". dtimes.jp (in Japanese). 21 May 2019. Littaye, Alain (14 June 2018). "Breaking
Fantasy_Springs
Set of problems solved by small circuits
advice, denoted D T I M E ( T ( n ) ) / a ( n ) {\displaystyle {\mathsf {DTIME}}(T(n))/a(n)} , contains every language L such that there exists a sequence
P/poly
Snack food from Crayon Shin-chan
original on 2022-09-04. "レアパッケージ「金歯のワニ山さん」が登場！バンダイ『クレヨンしんちゃん』チョコビ チョコレート味". dtimes.jp. 2022-01-05. "チョコビ15周年記念！チョコビのパッケージでおなじみ「ワニ山さん」&クレヨンしんちゃん登場。8/2「ワニ山さ
Chocobi
Computer science theorem
stated for general Blum complexity classes, but it is most relevant for DTIME, NTIME, DSPACE or NSPACE as stated in ch. 12.6 of first edition from 1979
Union_theorem
for any ε > 0 {\displaystyle \varepsilon >0} , unless NP is contained in DTIME( n polylog ( n ) {\displaystyle n^{\operatorname {polylog} (n)}} ). In
Minimum relevant variables in linear system
Minimum_relevant_variables_in_linear_system
Japanese video game and light novel publisher
"コラボアイテムも登場！ReDucate「えいぽんたん！あなたのレベルで学べる英単語 リラックマコラボイベント」" (in Japanese). dtimes. 2017-02-18. Retrieved 2022-12-25. "iOS/Android「ファンタジスタドール
Drecom
DTIME
DTIME
DTIME
DTIME
Surname or Lastname
English, Scottish, German, Dutch, etc.
English, Scottish, German, Dutch, etc. : from the personal name Peter (Greek Petros, from petra ‘rock’, ‘stone’). The name was popular throughout Christian Europe in the Middle Ages, having been bestowed by Christ as a byname on the apostle Simon bar Jonah, the brother of Andrew. The name was chosen by Christ for its symbolic significance (John 1:42, Matt. 16:18); St. Peter is regarded as the founding head of the Christian Church in view of Christ’s saying, ‘Thou art Peter and upon this rock I will build my Church’. In Christian Germany in the early Middle Ages this was the most frequent personal name of non-Germanic origin until the 14th century. This surname has also absorbed many cognates in other languages, for example Czech Petr, Hungarian Péter. It has also been adopted as a surname by Ashkenazic Jews.
Girl/Female
Arabic
Rose
Boy/Male
Arabic
Blessings; Abundance; Prosperity
Girl/Female
American, Australian, Chinese, Danish, French, German, Latin, Polish, Portuguese, Swiss
Bean Grower; Bean; One who Grow Beans; Grower of Beans
Boy/Male
Australian, Hindu, Indian, Marathi
Pride; Glory; Brave; Winner
Boy/Male
British, English
Mortal
Boy/Male
Arabic, Muslim
Another Name for the Quran; Lofty; Respected
Girl/Female
English American
keeper of the keys; pure.
Female
Irish
Irish name derived from the word blath "flower" with added diminutive suffix, BLÃITHÃN means "little flower."
Girl/Female
Tamil
Pragyawati | பà¯à®°à®•à¯à®¯à®¾à®µà®¤à¯€
A wise woman
DTIME
DTIME
DTIME
DTIME
DTIME