Statements (60)
Predicate | Object |
---|---|
gptkbp:instance_of |
gptkb:concept
|
gptkbp:can_be_extended_by |
quantum Turing machines
multi-tape machines oracle machines |
gptkbp:can_be_used_to |
prove undecidability
|
gptkbp:consists_of |
gptkb:cassette
gptkb:Headcrab state register |
gptkbp:emulation |
any algorithm
|
gptkbp:has_applications_in |
gptkb:computer_science
gptkb:Mathematics linguistics |
gptkbp:has_limitations |
practical computation
|
https://www.w3.org/2000/01/rdf-schema#label |
Turing Machines
|
gptkbp:invention |
gptkb:Alan_Turing
|
gptkbp:is_a |
gptkb:Model
gptkb:machinery |
gptkbp:is_described_as |
set of states
initial state input alphabet transition function accepting states output alphabet |
gptkbp:is_fundamental_to |
complexity theory
automata theory |
gptkbp:is_related_to |
gptkb:P_vs_NP_problem
decidability lambda calculus formal systems halting problem recursion theory |
gptkbp:is_represented_in |
gptkb:Logic
|
gptkbp:is_used_in |
gptkb:crypt
gptkb:Artificial_Intelligence gptkb:Software_Development formal verification algorithm analysis theoretical computer science distributed computing information theory parallel computing computational theory network theory compiler design model checking automated theorem proving program analysis complexity classes algorithmic information theory |
gptkbp:is_used_to |
study algorithms
analyze computational problems explore limits of computation |
gptkbp:related_to |
gptkb:Church-Turing_thesis
|
gptkbp:scientific_classification |
deterministic
non-deterministic |
gptkbp:used_for |
defining computability
|
gptkbp:bfsParent |
gptkb:Classical_Computing
gptkb:Neural_Turing_Machines gptkb:Computable_Numbers |
gptkbp:bfsLayer |
4
|