Control Flow Semantics presents a unified, formal treatment of the
semantics of a wide spectrum of control flow notions as found in
sequential, concurrent, logic, object-oriented, and functional
programming languages.Control Flow Semantics presents a unified,
formal treatment of the semantics of a wide spectrum of control
flow notions as found in sequential, concurrent, logic,
object-oriented, and functional programming languages. Whereas in
more traditional approaches one focuses on input/output behavior,
in this work equal attention is devoted to finite and infinite
computations, the latter motivated by the growing importance of
reactive systems. Knowledge of the comparative semantics of control
structures is critical for the designers of programming languages,
and it is difficult to choose from today's bewildering variety of
control flow concepts (the ways in which a program specifies the
successive steps to be taken during execution). Encyclopedic in
scope, Control Flow Semantics provides comprehensive coverage of
these concepts, developing operational and denotational models for
control flow in 27 languages. In all cases, precise statements are
given relating these models. A rich body of semantic definitional
techniques is presented, including (labeled) transition systems,
higher-order definitions, resumptions and continuations, linear or
sequence-based models, and models specified by domain equations.
Moreover, both symbol-based or schematic languages-prevalent in the
study of concurrency-and state-based or interpreted languages are
considered. The book is founded on a unifying mathematical basis of
metric structures, allowing the full modeling of infinite behavior,
as well as the exploitation of some classical results, such as
Banach's fixed point theorem. Perspectives on further topics, such
as full abstractness, noninterleaving semantics for parallelism,
and second-order programming are also included. Foundations of
Computing series
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