@@ -15768,7 +15768,7 @@ \subsubsection{Instance Method Closurization}
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\LMHash{}%
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Otherwise $T$ is a generic instantiation of a generic class $G$.
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Let $X''_1, \ldots, X''_{s''}$ be the formal type parameters of $G$,
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- and $t''_1, \ldots, t''_{s''}$ be the actual type arguments of $o$ at $T $.
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+ and $t''_1, \ldots, t''_{s''}$ be the actual type arguments of $o$ at $G $.
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Then $T_j$ is a type annotation that denotes
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$[t''_1/X''_1, \ldots, t''_{s''}/X''_{s''}]S_j$,
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where $S_j$ is the type annotation of the corresponding parameter in $D$.
@@ -15934,7 +15934,7 @@ \subsubsection{Super Closurization}
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\LMHash{}%
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Otherwise $S$ is a generic instantiation of a generic class $G$.
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Let $X''_1, \ldots, X''_{s''}$ be the formal type parameters of $G$,
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- and $t''_1, \ldots, t''_{s''}$ be the actual type arguments of $o$ at $S $.
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+ and $t''_1, \ldots, t''_{s''}$ be the actual type arguments of $o$ at $G $.
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Then $T_j$ is a type annotation that denotes
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$[t''_1/X''_1, \ldots, t''_{s''}/X''_{s''}]S_j$,
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where $S_j$ is the type annotation of the corresponding parameter in $D$.
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