How do you use Denotational in a sentence? See 10+ example sentences showing how this word appears in different contexts, plus the exact meaning.
Denotational in a sentence
Denotational meaning
Of or pertaining to denotation.
Using Denotational
- The main meaning on this page is: Of or pertaining to denotation.
- In the example corpus, denotational often appears in combinations such as: denotational semantics, the denotational, and denotational.
Context around Denotational
- Average sentence length in these examples: 20.4 words
- Position in the sentence: 7 start, 6 middle, 3 end
- Sentence types: 16 statements, 0 questions, 0 exclamations
Corpus analysis for Denotational
- In this selection, "denotational" usually appears near the start of the sentence. The average example has 20.4 words, and this corpus slice is mostly made up of statements.
- Around the word, basic, scott, speaking, semantics, level and equality stand out and add context to how "denotational" is used.
- Recognizable usage signals include a basic denotational semantics in and and scott denotational semantics provided. That gives this page its own corpus information beyond isolated example sentences.
- By corpus frequency, "denotational" sits close to words such as aaon, abbv and abdalla, which helps place it inside the broader word index.
Example types with denotational
The same corpus examples are grouped by length and sentence type, making it easier to see the contexts in which the word appears:
This work also formed the basis for the denotational semantics of programming languages. (13 words)
We now give a denotational semantics to program fragments, using the following scheme. (13 words)
Also the mathematical structure of operational semantics and denotational semantics can become very close. (14 words)
Denotations of recursive programs Denotational semantics are given to a program phrase as a function from an environment (that has the values of its free variables) to its denotation. (29 words)
Double brackets Double brackets (or white square brackets), ⟦ ⟧, are used to indicate the semantic evaluation function in formal semantics for natural language and denotational semantics for programming languages. (28 words)
This is especially important when the denotational semantics is rather mathematical and abstract, and the operational semantics is more concrete or closer to the computational intuitions. (26 words)
Example sentences (16)
Denotational semantics of state State (such as a heap) and simple imperative features can be straightforwardly modeled in the denotational semantics described above.
A basic denotational semantics in domain theory is compositional because it is given as follows.
Also the mathematical structure of operational semantics and denotational semantics can become very close.
As originally developed by Strachey and Scott, denotational semantics provided the denotation (meaning) of a computer program as a function that mapped input into output.
At the denotational level, the term refers to situations where a single entity can be seen to mean more than one mathematical object.
Broadly speaking, denotational semantics is concerned with finding mathematical objects called domains that represent what programs do.
Defining a computer language is usually done in relation to an abstract machine (so-called operational semantics ) or as a mathematical function ( denotational semantics ).
Denotational semantics as source-to-source translation It is often useful to translate one programming language into another.
Denotations of recursive programs Denotational semantics are given to a program phrase as a function from an environment (that has the values of its free variables) to its denotation.
Double brackets Double brackets (or white square brackets), ⟦ ⟧, are used to indicate the semantic evaluation function in formal semantics for natural language and denotational semantics for programming languages.
For semantics in the traditional style, full abstraction may be understood roughly as the requirement that "operational equivalence coincides with denotational equality".
It is for this reason that the approach using domains, as introduced above, yields a denotational semantics that is not fully abstract.
The technical difference is in the denotational semantics of expressions containing failing or divergent computations.
This is especially important when the denotational semantics is rather mathematical and abstract, and the operational semantics is more concrete or closer to the computational intuitions.
This work also formed the basis for the denotational semantics of programming languages.
We now give a denotational semantics to program fragments, using the following scheme.
Common combinations with denotational
These word pairs occur most frequently in English texts: