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@@ -6749,7 +6749,7 @@ elaboration for top-level function types.
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\begin{equations}
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\trval{-} &:& \ValTypeCat \to \ValTypeCat\\
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\trval{A \to B \eff E} &\defas& \pval{A}_{E'} \to \pval{B}_{E'} \eff E'\\
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\multicolumn{3}{l}{\quad\where~E' = (\xval{A} \blacktriangleright E) \blacktriangleright (\xval{B} \blacktriangleright E)}
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\multicolumn{3}{l}{\quad\where~E' = (\xval{A} \blacktriangleright E) \vartriangleright (\xval{B} \blacktriangleright E)}
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\end{equations}
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%
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The function $\trval{-}$ traverses the abstract syntax of its argument
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@@ -6757,6 +6757,9 @@ twice. The first traversal propagates effect information outwards to
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the ambient effect row $E$. The second traversal pushes the full
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ambient information $E'$ inwards.
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%
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The construction of $E'$ makes use of the fact that
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$E \vartriangleright E = E$.
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%
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As a remark, note that the function $\trval{-}$ do not have to
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consider handler types, because they cannot appear at the top-level in
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$\HCalc$. With this syntactic sugar in place we can program with
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