- In com****tional
complexity theory, the
complexity class EXPTIME (sometimes
called EXP or DEXPTIME) is the set of all
decision problems that are solvable...
-
complexity classes relate to each
other in the
following way: L⊆NL⊆P⊆NP⊆PSPACE⊆
EXPTIME⊆NEXPTIME⊆EXPSPACE (where ⊆
denotes the
subset relation). However, many...
- In com****tional
complexity theory, the
complexity class 2-
EXPTIME (sometimes
called 2-EXP,
sometimes also
written 2EXPTIME) is the set of all decision...
-
algorithms belong to the
complexity class 2-
EXPTIME. 2-
EXPTIME = ⋃ c ∈ N
DTIME ( 2 2 n c ) {\displaystyle {\mbox{2-
EXPTIME}}=\bigcup _{c\in \mathbb {N}...
-
polynomial function of n. A
decision problem is
EXPTIME-complete if it is in
EXPTIME, and
every problem in
EXPTIME has a polynomial-time many-one
reduction to...
-
original (PDF) on 2016-04-03. J. M.
Robson (1984). "N by N
checkers is
Exptime complete". SIAM
Journal on Computing. 13 (2): 252–267. doi:10.1137/0213018...
- We know P ⊆ NP ⊆
EXPTIME ⊆
NEXPTIME and also, by the time
hierarchy theorem, that NP ⊊
NEXPTIME If P = NP, then
NEXPTIME =
EXPTIME (padding argument);...
-
player in a
given position is
EXPTIME-complete.
Generalized chess, go (with ****anese ko rules), Quixo, and
checkers are
EXPTIME-complete. Game complexity...
- PSPACE}}\\{\mathsf {PSPACE\subseteq
EXPTIME\subseteq EXPSPACE}}\\{\mathsf {NL\subset PSPACE\subset EXPSPACE}}\\{\mathsf {P\subset
EXPTIME}}\end{array}}} From the...
- rule.
Though Go with ****anese ko rule is
EXPTIME-complete, both the
lower and the
upper bounds of Robson’s
EXPTIME-completeness
proof break when the superko...
