Examples of using Lambda calculus in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
execute computer programs is also a feature of the lambda calculus, developed by Alonzo Church in the 1930s.
The lambda calculus consists of a language of lambda terms,
As described above, all functions in the lambda calculus are anonymous functions,
The lambda calculus was introduced by mathematician Alonzo Church in the 1930s as part of an investigation into the foundations of mathematics.
Functional programming has its roots in lambda calculus, a formal system developed in the 1930s to investigate computability,
including Turing machines μ-recursive functions Lambda calculus Post machines(Post-Turing machines
Functional programming has its roots in lambda calculus, a formal system developed in the 1930s to investigate function definition, function application, and recursion.
Formal language(language recognizers) Lambda calculus Post-Turing machines Process calculus Most programming languages,
In lambda calculus, functions are taken to be'first class values',
Formal language(language recognizers) Lambda calculus Post- Turing machines Process calculus Most programming languages,
The most trivial example of this is the term Ω in the lambda calculus, shown below in Scheme.
Newman subsequently arranged for Turing to visit Princeton where Alonzo Church was working on the same problem but using his Lambda calculus.
In lambda calculus, functions are'first-class' citizens,
including Turing machines μ-recursive functions Lambda calculus Post machines(Post- Turing machines
There are several possible ways to define the natural numbers in lambda calculus, but by far the most common are the Church numerals,
In this article the author uses arguments based on lambda calculus to show why software cannot be patented.
FALSE make it convenient to write"if-then-else" expressions in lambda calculus.
Church and Turing then showed that the lambda calculus and the Turing machine used in Turing's halting problem were equivalent in capabilities,
whose work on lambda calculus intertwined with Turing's in a formal theory of computation known as the Church-Turing thesis.
The syntax of the lambda calculus defines some expressions as valid lambda calculus expression and some as invalid, just as some strings of characters are valid C programs