We present a type system with subtyping for first-class delimited continuations that
generalizes Danvy and Filinski's type system for shift and reset by maintaining explicit …

The CPS hierarchy of control operators shift i/reset i of Danvy and Filinski is a natural
generalization of the shift and reset static control operators that allow for abstracting …

The salient feature of delimited-control operators is their ability to modify answer types
during computation. The feature, answer-type modification (ATM for short), allows one to …

A coercion semantics of a programming language with subtyping is typically defined on
typing derivations rather than on typing judgments. To avoid semantic ambiguity, such a …

We develop a behavioral theory for the untyped call-by-value λ-calculus extended with the
delimited-control operators shift and reset. For this calculus, we discuss the possible …

The CPS hierarchy of Danvy and Filinski is a hierarchy of continuations that allows for
expressing nested control effects characteristic of, eg, non-deterministic programming or …

We present a comprehensive study of the behavioral theory of an untyped λ-calculus
extended with the delimited-control operators shift and reset. To that end, we define a …

Control operators for delimited continuations are useful in various fields such as partial
evaluation, CPS translation, and representation of monadic effects. While many works in the …

Abstract The Continuation-Passing-Style (CPS) translation gives semantics to control
operators such as exception and first-class continuations. By iterating this translation, Danvy …

A Functional Abstraction of Typed Trails Page 1 A Functional Abstraction of Typed Trails
Kenichi Asai 1 Youyou Cong 2 Chiaki Ishio 1 1Ochanomizu University 2Tokyo Institute of …