AbstractRecursion is one of the main tools in denotational semantics. This paper deals with the problem of establishing induction principles for domains defined by simultaneous recursion. We are particularly interested in induction principles supporting verification of properties of elements from (any) one of the domains defined by the simultaneous recursion. We offer two such principles, with the second principle being especially well-suited for implementation in a machine system such as LCF [5]
Where mutually recursive data types are used in programming languages, etc., mutually recursive func...
AbstractMoschovakis (1984, in “Computation and Proof Theory” (Y. Richter et al., Eds.), Lect. Notes ...
Classical recursion theory asserts that all conventional programming languages are equally expressiv...
AbstractRecursion is one of the main tools in denotational semantics. This paper deals with the prob...
AbstractNew tools are presented for reasoning about properties of recursively defined domains. We wo...
New tools are presented for reasoning about properties of recursively de ned domains. We work within...
This paper describes a mixed induction/co-induction property of relations on recursively defined dom...
AbstractThis paper establishes a new property of predomains recursively defined using the cartesian ...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
Guarded recursion is a form of recursion where recursive calls are guarded by delay modalities. Prev...
Abstract. A theory of recursive definitions has been mechanized in Isabelle’s Zermelo-Fraenkel (ZF) ...
Solving recursive domain equations is one of the main concerns in the denotational semantics of prog...
AbstractBove and Capretta have presented a method to deal with partial and general recursive functio...
Abstract. In a series of articles, we developed a method to translate general recursive functions wr...
The recursive construction of a function f: A → Θ consists, paradigmatically, of finding a functor T...
Where mutually recursive data types are used in programming languages, etc., mutually recursive func...
AbstractMoschovakis (1984, in “Computation and Proof Theory” (Y. Richter et al., Eds.), Lect. Notes ...
Classical recursion theory asserts that all conventional programming languages are equally expressiv...
AbstractRecursion is one of the main tools in denotational semantics. This paper deals with the prob...
AbstractNew tools are presented for reasoning about properties of recursively defined domains. We wo...
New tools are presented for reasoning about properties of recursively de ned domains. We work within...
This paper describes a mixed induction/co-induction property of relations on recursively defined dom...
AbstractThis paper establishes a new property of predomains recursively defined using the cartesian ...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
Guarded recursion is a form of recursion where recursive calls are guarded by delay modalities. Prev...
Abstract. A theory of recursive definitions has been mechanized in Isabelle’s Zermelo-Fraenkel (ZF) ...
Solving recursive domain equations is one of the main concerns in the denotational semantics of prog...
AbstractBove and Capretta have presented a method to deal with partial and general recursive functio...
Abstract. In a series of articles, we developed a method to translate general recursive functions wr...
The recursive construction of a function f: A → Θ consists, paradigmatically, of finding a functor T...
Where mutually recursive data types are used in programming languages, etc., mutually recursive func...
AbstractMoschovakis (1984, in “Computation and Proof Theory” (Y. Richter et al., Eds.), Lect. Notes ...
Classical recursion theory asserts that all conventional programming languages are equally expressiv...