Since the latter typically begins during the third year of life, the implication is that countering processes must be operational by then.
The issue of operational correctness is largely ignored in functional programs and remains an open problem.
In order to compare his results with ours, we present a brief account of an operational semantics for annotated terms.
If only computable domain-theoretic primitives are used, a simple operational semantics results as a by-product of the design process.
A refinement of operational equivalence is defined and shown to be the maximum comparison relation.
Our approach to the operational semantics follows the idea of semantics-based translation.
Narrowing as the operational semantics of functional languages.
All semantics are formalized as big-step operational semantics.
Rather than enter into the issues raised by those papers, we take an operational approach sufficient for the programs appearing in this paper.
Operational definitions of lexical knowledge might be represented on a single dimension, but lexical knowledge itself cannot be.
Their techniques are those of denotational semantics, completely different from the operational techniques of this paper.
The operational semantics is designed to permit a type erasure interpretation.
Operational semantics is biased towards the user of the language, hence is sufficient in the spirit of this work.
We use the reduction rules that reflect the difference between fields and methods as an introduction to our structured operational semantics.
The operational and denotational semantics of terms do not depend upon this definition.
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