@@ -21846,15 +21846,15 @@ \subsubsection{Meta-Variables}
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}
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\LMHash{}%
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- In this section we use the following meta-variables:
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+ In this section (\ref{subtypes}) we use the following meta-variables,
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+ possibly with an index like $X_1$ or $S_j$:
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\begin{itemize}
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\item $X$ ranges over type variables.
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\item $C$ ranges over classes,
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\item $F$ ranges over type aliases.
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- \item $T$ and $S$ range over types, possibly with an index like $T_1$ or $S_j$.
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- \item $B$ ranges over types, again possibly with an index;
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- it is only used as a type variable bound.
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+ \item $T$ and $S$ range over types.
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+ \item $B$ ranges over types; it is only used as a type variable bound.
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\item $r$ and $r'$ range over \REQUIRED{} or empty;
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it is used to enable the specification of a named parameter
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which may or may not have the modifier \REQUIRED.
@@ -22077,8 +22077,8 @@ \subsubsection{Informal Subtype Rule Descriptions}
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For example, rule~\SrnRightFutureOrA{} says that
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``The type $S$ is a \ldots{} of \code{FutureOr<$T$>} \ldots'',
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and this is taken to mean that for any arbitrary types $S$ and $T$,
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- showing that $S$ is a subtype of $T$ is sufficient to show that $S$ is
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- a subtype of \code{FutureOr< $T$>} .
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+ in order to show that $S$ is a subtype of \code{FutureOr< $T$>}
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+ it is sufficient to show that $S$ is a subtype of $T$.
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Another example is the wording in rule~\SrnReflexivity{}:
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``\ldots{} in any environment $\Delta$'',
@@ -22105,7 +22105,7 @@ \subsubsection{Informal Subtype Rule Descriptions}
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Note that this implies that these types are equivalent
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according to the subtype relation.
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We denote these types,
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- and others with the same property (such as \code{FutureOr<Object>}),
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+ and others with the same property (such as \code{FutureOr<Object>? }),
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as top types
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(\ref{superBoundedTypes}).
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\Item{\SrnLeftTop}{Left Top}
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