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It's this class of language that talks about things that we ordinarily can't talk about without a degree of embarrassment or shame or dread.
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In the late nineteen-fifties, a new class of languages was developed to give computers the capacity for reflection.
We show that the class of languages arising from the so-called bounded HMSCs constitute a proper subclass of the class of regular MSC languages.
They then prove several results about that class of languages, results that involve the defined concept of logical constant.
Cook et al. (2014) showed that CC is also the class of languages decided by polynomial size comparator circuit families.
The difference is that it deals with a different class of languages, which contain concepts with bounded modal depth.
As indicated, a semantic theory for a class of languages defines a notion of an interpretation for those languages and, in particular, a definition of truth.
It seems safe to assume that the definition can be applied to a large class of languages in the classical hierarchy of quantificational languages.
Osherson and Weinstein (1984) even proved that under three fairly plausible assumptions about the conditions on learning, finiteness of the class of languages is necessary that is, a class must be finite if it is to be identifiable from text.
Here (mathsf {DP}) is a complexity class above (mathsf {NP}) (unless P = (mathsf {NP})), denoting the class of languages recognized by oracle machines that make a call to an (mathsf {NP}) oracle and a call to a (mathsf {coNP}) oracle.
Built on the S⊓〉{ 2 system, it includes a new intermediate representation for this class of languages that has simple semantics designed for easy implementation in hardware or software.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com