We introduce binary representations of both lambda calculus and combinatory logic terms, and demonstrate their simplicity by providing very compact parser-interpreters for these binary languages. We demonstrate their application to Algorithmic Information Theory with several concrete upper bounds on program-size complexity, including an elegant self-delimiting code for binary strings
Lambda calculus is the basis of functional programming and higher order proof assistants. However, l...
The combined universal probability m(D) of strings x in sets D is close to max \m(x) over x in D: th...
We propose to measure the efficiency of any implementation of the lambda-calculus as a function of a...
In the first part, we introduce binary representations of both lambda calculus and combinatory logic...
In the first part, we introduce binary representations of both lambda calculus and combinatory logic...
In a paper entitled Binary lambda calculus and combinatory logic, John Tromp presents a simple way o...
International audienceIn a paper entitled Binary lambda calculus and combinatory logic, John Tromp p...
Abstract. In a paper entitled Binary lambda calculus and combinatory logic, John Tromp presents a si...
Lambda-calculus is a language introduced by Church in 1930 aiming to build a logical basis for mathe...
AbstractThe work in Bunder (Theoret. Comput. Sci. 169 (1996) 3–21) shows that for each one of many i...
John Tromp introduced the so-called \u27binary lambda calculus\u27 as a way to encode lambda terms i...
v, 96 leaves ; 29 cmEven though lambda calculus (λ-calculus) and combinatory logic (CL) appear to be...
© 2016 The Author(s) Lambda-SF-calculus can represent programs as closed normal forms. In turn, all ...
AbstractIt is proved that there exist encoding schemes which are arbitrarily as efficient as the bin...
Church's lambda-calculus underlies the syntax (i.e., the form) and the semantics (i.e., the meaning)...
Lambda calculus is the basis of functional programming and higher order proof assistants. However, l...
The combined universal probability m(D) of strings x in sets D is close to max \m(x) over x in D: th...
We propose to measure the efficiency of any implementation of the lambda-calculus as a function of a...
In the first part, we introduce binary representations of both lambda calculus and combinatory logic...
In the first part, we introduce binary representations of both lambda calculus and combinatory logic...
In a paper entitled Binary lambda calculus and combinatory logic, John Tromp presents a simple way o...
International audienceIn a paper entitled Binary lambda calculus and combinatory logic, John Tromp p...
Abstract. In a paper entitled Binary lambda calculus and combinatory logic, John Tromp presents a si...
Lambda-calculus is a language introduced by Church in 1930 aiming to build a logical basis for mathe...
AbstractThe work in Bunder (Theoret. Comput. Sci. 169 (1996) 3–21) shows that for each one of many i...
John Tromp introduced the so-called \u27binary lambda calculus\u27 as a way to encode lambda terms i...
v, 96 leaves ; 29 cmEven though lambda calculus (λ-calculus) and combinatory logic (CL) appear to be...
© 2016 The Author(s) Lambda-SF-calculus can represent programs as closed normal forms. In turn, all ...
AbstractIt is proved that there exist encoding schemes which are arbitrarily as efficient as the bin...
Church's lambda-calculus underlies the syntax (i.e., the form) and the semantics (i.e., the meaning)...
Lambda calculus is the basis of functional programming and higher order proof assistants. However, l...
The combined universal probability m(D) of strings x in sets D is close to max \m(x) over x in D: th...
We propose to measure the efficiency of any implementation of the lambda-calculus as a function of a...