Early in his career, in the 1970s, he worked on denotational semantics with Christopher Strachey in the Programming Research Group at the Oxford University Computing Laboratory ( now the Oxford University Department of Computer Science ).
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In the first section, I take one article ( denotational semantics ) and give an account of most of the events relating to this article; this has the advantage that the reader can see the context.
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The criterion of continuity for the graphs of functions that Scott used to initially develop the denotational semantics of functions can be derived as a consequence of the Actor laws for computation as shown in the next section.
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Parameter modes are a form of denotational semantics, stating the programmer's intent and allowing compilers to catch errors and apply optimizations they do not necessarily imply operational semantics ( how the parameter passing actually occurs ).
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In computer science, "'unbounded nondeterminism "'or "'unbounded indeterminacy "'is a property of denotational semantics of concurrency, and later became part of research into the theoretical concept of hypercomputation.
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Description : Joe Stoy's Denotational Semantics is the first ( postgraduate level ) book-length exposition of the mathematical ( or functional ) approach to the formal semantics of programming languages ( in contrast to the operational and algebraic approaches ).
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In Actor model, programs are Actors that are sent Eval messages with the address of an environment ( explained below ) so that programs inherit their denotational semantics from the denotational semantics of the Actor model ( an idea published in Hewitt [ 2006 ] ).
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In Actor model, programs are Actors that are sent Eval messages with the address of an environment ( explained below ) so that programs inherit their denotational semantics from the denotational semantics of the Actor model ( an idea published in Hewitt [ 2006 ] ).
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Christopher Strachey, Christopher P . Wadsworth and John C . Reynolds brought the term " continuation " into prominence in their work in the field of denotational semantics that makes extensive use of continuations to allow sequential programs to be analysed in terms of functional programming semantics.
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Examples of mathematical objects often used to model systems are : finite state machines, labelled transition systems, Petri nets, vector addition systems, timed automata, hybrid automata, process algebra, formal semantics of programming languages such as operational semantics, denotational semantics, axiomatic semantics and Hoare logic.
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