Motivation example
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@ -42,6 +42,23 @@ void test(){
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<A> void receive(List<A> l, List<A> l2){}
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<A> void receive(List<A> l, List<A> l2){}
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\end{verbatim}
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\end{verbatim}
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Error:
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\begin{verbatim}
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rrr(this.emptyBox().set(this.<Integer>emptyBox()).set(this.<String>emptyBox()));
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\end{verbatim}
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Correct:
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\begin{verbatim}
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rrr(this.<Box<?>>emptyBox().set(this.<Integer>emptyBox()).set(this.<String>emptyBox()));
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\end{verbatim}
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incorrect:
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\begin{verbatim}
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emptyList().add(emptyList()).head().head()
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\end{verbatim}
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In this example the return type of \texttt{emptyList} needs to consider that it should contain a list of a list.
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This is a limitation of local type inference as presented here \cite{javaTIisBroken}.
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The big difference to local type inference is the ability to have constraints where both sides contain type placeholders.
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The big difference to local type inference is the ability to have constraints where both sides contain type placeholders.
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As described in \cite{javaTIisBroken} local type inference is able to determine an unifier $\sigma$
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As described in \cite{javaTIisBroken} local type inference is able to determine an unifier $\sigma$
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which satisfies $\set{\overline{A <: \sigma(F)}, \sigma(R) <: E }$.
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which satisfies $\set{\overline{A <: \sigma(F)}, \sigma(R) <: E }$.
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@ -52,7 +69,6 @@ $A$ are method arguments and $E$ is the expected return type.
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% with global type inference this is easy to produce
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% with global type inference this is easy to produce
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% an example where this is the case for local type inference?
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% an example where this is the case for local type inference?
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% - the val example
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% - the val example
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% -
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\section{Type Inference for Java}
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\section{Type Inference for Java}
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%The goal is to find a correct typing for a given Java program.
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%The goal is to find a correct typing for a given Java program.
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