Exemplos de uso de Computability theory em Inglês e suas traduções para o Português
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Barry Cooper(2004), Computability Theory, Chapman& Hall.
This allows for an analysis using the techniques of computability theory.
Research in computability theory and complexity theory have typically focused on decision problems.
Computable functions are the basic objects of study in computability theory.
In computability theory, undefinedness of an expression is denoted as expr↑, and definedness as expr↓.
Löb did research on proof theory, modal logic and computability theory.
In computability theory, a truth-table reduction is a reduction from one set of natural numbers to another.
This is closely related to the concept of a many-one reduction in computability theory.
In computability theory and computational complexity theory, a reduction is an algorithm for transforming one problem into another problem.
This interpretation of the Church-Turing thesis differs from the interpretation commonly accepted in computability theory, discussed above.
CA is a discrete model studied in computability theory, mathematics, physics, complexity science, theoretical biology and microstructure modeling.
History==The diagonal lemma is closely related to Kleene's recursion theorem in computability theory, and their respective proofs are similar.
Generalizations==In computability theory, the term"Gödel numbering" is used in settings more general than the one described above.
These hierarchies reveal many relationships between definability in this structure and computability theory, and are also of interest in descriptive set theory. .
In computability theory, a function is called limit computable if it is the limit of a uniformly computable sequence of functions.
With Claude Shannon he did seminal work on computability theory and built reliable circuits using less reliable relays.
In computability theory, one of the basic undecidable problems is that of deciding whether a deterministic Turing machine(DTM) halts.
The computability aspects of this theorem have been thoroughly investigated by researchers in mathematical logic,especially in computability theory.
In computability theory Post's theorem, named after Emil Post, describes the connection between the arithmetical hierarchy and the Turing degrees.
Some of the key areas of logic that are particularly significant are computability theory(formerly called recursion theory), modal logic and category theory. .
In fact, in computability theory it is shown that the μ-recursive functions are precisely the functions that can be computed by Turing machines.
In computability theory, one of the basic undecidable problems is the halting problem: deciding whether a deterministic Turing machine(DTM) halts.
Computability theory examines the limitations of various theoretical models of the computer, including the most well-known model- the Turing machine.
In computability theory, the theory of real computation deals with hypothetical computing machines using infinite-precision real numbers.
One goal of computability theory is to determine which problems, or classes of problems, can be solved in each model of computation.
In computability theory, productive sets and creative sets are types of sets of natural numbers that have important applications in mathematical logic.
In computability theory, a machine that always halts, also called a decider or a total Turing machine, is a Turing machine that eventually halts for every input.
In computability theory a numbering is the assignment of natural numbers to a set of objects such as functions, rational numbers, graphs, or words in some language.
In computability theory, super-recursive algorithms are a generalization of ordinary algorithms that are more powerful, that is, compute more than Turing machines.
In computability theory, Kleene's recursion theorems are a pair of fundamental results about the application of computable functions to their own descriptions.