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gradual-typing
sgdt
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24572411
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24572411
authored
1 year ago
by
Eric Giovannini
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add some prose in terms.tex
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@@ -2,7 +2,10 @@
In this section, we introduce the term syntax for the gradually-typed
lambda calculus (GTLC) and give a set-theoretic denotational semantics
using tools from SGDT.
using tools from SGDT. This serves two purposes: First, it is a simple setting
in which to employ the tools of SGDT.
Second, constructing this semantic model establishes the validity of the
beta and eta principles for the gradually-typed lambda calculus.
In Section
\ref
{
sec:gtlc-precision
}
, we will discuss how to extend the denotational
semantics to accommodate the type and term precision orderings.
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@@ -334,7 +337,7 @@ We model such computations using an extension of the so-called guarded lift mona
\cite
{
mogelberg-paviotti2016
}
which we describe in the next section.
We will then use this to give the correct definition of the semantics of the dynamic type.
\subsubsection
{
The Lift + Error Monad
}
\subsubsection
{
The Lift + Error Monad
}
\label
{
sec:lift-monad
}
% TODO ensure the previous section flows into this one
When thinking about how to model gradually-typed programs where we track the steps they take,
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