AbstractStreams are acyclic directed subgraphs of the logical flow graph of a proof representing bundles of paths with the same origin and the same end. The notion of stream is used to describe the evolution of proofs during cut-elimination in purely algebraic terms. The algebraic and combinatorial properties of flow graphs emerging from our analysis serve to elucidate logical phenomena. However, the full logical significance of the combinatorics, e.g. the absence of certain patterns within flow graphs, remains unclear
This report describes research about flow graphs - labeled, directed, acyclic graphs which abstrac...
We introduce a graphical syntax for signal flow diagrams based on the language of symmetric monoidal...
We introduce , double-struck Iâ a sound and complete graphical theory of vector subspaces over the f...
AbstractStreams are acyclic directed subgraphs of the logical flow graph of a proof representing bun...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
AbstractWe analyse the structure of propositional proofs in the sequent calculus focusing on the wel...
Abstract. We present a light formalism for proofs that encodes their inferential structure, along wi...
International audienceWe introduce combinatorial flows as a graphical representation of proofs. They...
AbstractData flow networks are a model of concurrent computation. They consist of a collection of co...
This paper introduces the notion of combinatorial flows as a generalization of combinatorial proofs ...
A stream is an ever expanding and contracting list of objects. Stream functions consume objects from...
We introduce operators and laws of an algebra of formal languages, a subalgebra of which corresponds...
AbstractCombinatorial proofs are abstract invariants for sequent calculus proofs, similarly to homot...
International audienceThis paper introduces combinatorial flows that generalize combinatorial proofs...
A flow network N is a capacited finite directed graph, with multiple input ports/arcs and multiple o...
This report describes research about flow graphs - labeled, directed, acyclic graphs which abstrac...
We introduce a graphical syntax for signal flow diagrams based on the language of symmetric monoidal...
We introduce , double-struck Iâ a sound and complete graphical theory of vector subspaces over the f...
AbstractStreams are acyclic directed subgraphs of the logical flow graph of a proof representing bun...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
AbstractWe analyse the structure of propositional proofs in the sequent calculus focusing on the wel...
Abstract. We present a light formalism for proofs that encodes their inferential structure, along wi...
International audienceWe introduce combinatorial flows as a graphical representation of proofs. They...
AbstractData flow networks are a model of concurrent computation. They consist of a collection of co...
This paper introduces the notion of combinatorial flows as a generalization of combinatorial proofs ...
A stream is an ever expanding and contracting list of objects. Stream functions consume objects from...
We introduce operators and laws of an algebra of formal languages, a subalgebra of which corresponds...
AbstractCombinatorial proofs are abstract invariants for sequent calculus proofs, similarly to homot...
International audienceThis paper introduces combinatorial flows that generalize combinatorial proofs...
A flow network N is a capacited finite directed graph, with multiple input ports/arcs and multiple o...
This report describes research about flow graphs - labeled, directed, acyclic graphs which abstrac...
We introduce a graphical syntax for signal flow diagrams based on the language of symmetric monoidal...
We introduce , double-struck Iâ a sound and complete graphical theory of vector subspaces over the f...