Examples of using Turing-complete in English and their translations into Serbian
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Systems like this are called Turing-complete.
Who Will Pay for Turing-Complete Smart Contracts?
Most programming languages, conventional and unconventional,are Turing-complete.
This makes TeX a Turing-complete language even at the expansion level.
Typically, the term universality is tacitly used with respect to a Turing-complete class of systems.
Static type-checking for Turing-complete languages is inherently conservative.
However, there are exceptions, andfor some languages the phrase grammar is Type-0(Turing-complete).
The hope was to create a Turing-Complete language while keeping as much in the spirit of Malbolge.
Non-structured programming is the historically earliest programming paradigm capable of creating Turing-complete algorithms.
The untyped lambda calculus is Turing-complete, but many typed lambda calculi, including System F, are not.
Unstructured Programming is historically the earliest type of programming that was capable of creating Turing-complete algorithms.
(All known Turing-complete systems are Turing equivalent, which adds support to the Church-Turing thesis.).
Charles Babbage's analytical engine(1830s) would have been the first Turing-complete machine if it had been built at the time it was designed.
A Turing-complete system is called Turing equivalent if every function it can compute is also Turing computable; i.e.
The terminal of the first working programmable,fully automatic digital Turing-complete computer, the Z3, had a keyboard and a row of lamps to show results.
However, Rule 110, a Turing-complete cellular automaton, has been successfully implemented in CSS 3, thus proving, to some extent, its Turing completeness.
Adding unbounded loops(WHILE, GOTO)makes the language partially recursive, or Turing-complete; Floop is such, as are almost all real-world computer languages.
TMP is generally Turing-complete, meaning that any computation expressible by a computer program can be computed, in some form, by a template metaprogram.
The first result of computability theory is that there exist problems for which it is impossible to predict what a(Turing-complete) system will do over an arbitrarily long time.
Some data-driven languages are Turing-complete, such as AWK and even sed, while others are intentionally very limited, notably for filtering.
Output of an IP system is a program in some arbitrary programming language containing conditionals and loop or recursive control structures, orany other kind of Turing-complete representation language.
Turing equivalence A Turing-complete system is called Turing equivalent if every function it can compute is also Turing computable; i.e., it computes precisely the same class of functions as do Turing machines.
The Church-Turing thesis is a mathematical statement of this versatility:any computer with a minimum capability(being Turing-complete) is, in principle, capable of performing the same tasks that any other computer can perform.
A more powerful but still not Turing-complete extension of finite automata is the category of pushdown automata and context-free grammars, which are commonly used to generate parse trees in an initial stage of program compiling.
Here are a few: Automata theory Formal grammar(language generators) Formal language(language recognizers) Lambda calculus Post-Turing machines Process calculus Most programming languages, conventional and unconventional,are Turing-complete.
Another curious theorem from computability theory is that there are problems solvable by Turing-complete languages that cannot be solved by languages with finite looping capabilities(i.e. languages that guarantee any program will halt).
TeX82 also uses fixed-point arithmetic instead of floating-point, to ensure reproducibility of the results across different computer hardware, andincludes a real, Turing-complete, programming language, following intense lobbying by Guy Steele.
Another theorem shows that there are problems solvable by Turing-complete languages that cannot be solved by any language with only finite looping abilities(i.e., any language that guarantees every program will eventually finish to a halt).
In computability theory, several closely related terms are used to describe the computational power of a computational system(such as an abstract machine orprogramming language): Turing completeness A computational system that can compute every Turing-computable function is called Turing-complete(or Turing-powerful).