We study logical systems for reasoning about equations involving recursive de#nitions. In particular, we are interested in #propositional# fragments of the functional language of recursion FLR [18, 17], i.e., without the value passing or abstraction allowed in FLR. The #pure,# propositional fragment FLR 0 turns out to coincide with the iteration theories of [1]. Our main focus here concerns the sharp contrast between the simple class of valid identities and the very complexconsequence relation over several natural classes of models
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...
If you are not part of the solution, you are part of the problem. Eldridge Cleaver, speech in San Fr...
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...
this paper are related to "program verification" very much like predicate logic and its co...
AbstractMoschovakis (1984, in “Computation and Proof Theory” (Y. Richter et al., Eds.), Lect. Notes ...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We study iteration and recursion operators in the multiset relational model of linear logic and prov...
AbstractThis paper establishes a method of constructing a recursion equation set computing a given l...
AbstractThis paper is concerned with the equational logic of corecursion, that is of definitions inv...
SETS, MODELS, AND PROOFS: TOPICS IN THE THEORY OF RECURSIVE FUNCTIONS David Roger Belanger, Ph.D. Co...
AbstractGelfond and Lifschitz (1988) proposed the notion of a stable model of a logic program. We es...
Summary. The text contains some schemes which allow elimination of defintions by recursion. MML Iden...
This article is a report on research in progress into the structure of finite diagrams of intuition...
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...
If you are not part of the solution, you are part of the problem. Eldridge Cleaver, speech in San Fr...
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...
this paper are related to "program verification" very much like predicate logic and its co...
AbstractMoschovakis (1984, in “Computation and Proof Theory” (Y. Richter et al., Eds.), Lect. Notes ...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We provide an algebraic description of subtypes and the way they propagate through recursive functio...
We study iteration and recursion operators in the multiset relational model of linear logic and prov...
AbstractThis paper establishes a method of constructing a recursion equation set computing a given l...
AbstractThis paper is concerned with the equational logic of corecursion, that is of definitions inv...
SETS, MODELS, AND PROOFS: TOPICS IN THE THEORY OF RECURSIVE FUNCTIONS David Roger Belanger, Ph.D. Co...
AbstractGelfond and Lifschitz (1988) proposed the notion of a stable model of a logic program. We es...
Summary. The text contains some schemes which allow elimination of defintions by recursion. MML Iden...
This article is a report on research in progress into the structure of finite diagrams of intuition...
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...
If you are not part of the solution, you are part of the problem. Eldridge Cleaver, speech in San Fr...
We introduce the notion of well-founded recursive order-sorted equational logic (OS) theories modu...