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cbpv.mng
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cbpv.mng
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@ -505,7 +505,7 @@ and it doesn't describe reducing anywhere other than in the head position.
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The solution we take from POPLMark Reloaded is to prove that $\kw{SN}$ is sound
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with respect to a traditional presentation of strongly normal terms
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based on full small-step reduction $[[v ⇝ w]]$, $[[m ⇝ n]]$ of values and computations.
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based on full small-step reduction \fbox{$[[v ⇝ w]]$}, \fbox{$[[m ⇝ n]]$} of values and computations.
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I omit here the definitions of these reductions,
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but they encompass all $\beta$-reduction rules and are congruent over all subterms,
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including under binders.
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cbpv.tex
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cbpv.tex
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@ -505,7 +505,7 @@ and it doesn't describe reducing anywhere other than in the head position.
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The solution we take from POPLMark Reloaded is to prove that $\kw{SN}$ is sound
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with respect to a traditional presentation of strongly normal terms
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based on full small-step reduction $ \ottnt{v} \rightsquigarrow \ottnt{w} $, $ \ottnt{m} \rightsquigarrow \ottnt{n} $ of values and computations.
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based on full small-step reduction \fbox{$ \ottnt{v} \rightsquigarrow \ottnt{w} $}, \fbox{$ \ottnt{m} \rightsquigarrow \ottnt{n} $} of values and computations.
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I omit here the definitions of these reductions,
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but they encompass all $\beta$-reduction rules and are congruent over all subterms,
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including under binders.
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