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Changed missed inherent occurrences to intrinsic
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beta.md

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- [Lambda]({{ site.baseurl }}/Lambda/): Introduction to Lambda Calculus
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- [Properties]({{ site.baseurl }}/Properties/): Progress and Preservation
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- [DeBruijn]({{ site.baseurl }}/DeBruijn/): Inherently typed de Bruijn representation
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- [DeBruijn]({{ site.baseurl }}/DeBruijn/): Intrinsically-typed de Bruijn representation
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- [More]({{ site.baseurl }}/More/): Additional constructs of simply-typed lambda calculus
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- [Bisimulation]({{ site.baseurl }}/Bisimulation/): Relating reductions systems
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- [Inference]({{ site.baseurl }}/Inference/): Bidirectional type inference

index.md

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- [Lambda]({{ site.baseurl }}/Lambda/): Introduction to Lambda Calculus
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- [Properties]({{ site.baseurl }}/Properties/): Progress and Preservation
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- [DeBruijn]({{ site.baseurl }}/DeBruijn/): Inherently typed de Bruijn representation
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- [DeBruijn]({{ site.baseurl }}/DeBruijn/): Intrinsically-typed de Bruijn representation
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- [More]({{ site.baseurl }}/More/): Additional constructs of simply-typed lambda calculus
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- [Bisimulation]({{ site.baseurl }}/Bisimulation/): Relating reductions systems
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- [Inference]({{ site.baseurl }}/Inference/): Bidirectional type inference

src/plfa/part3/Soundness.lagda.md

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The proof of preservation in this section mixes techniques from
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previous chapters. Like the proof of preservation for the STLC, we are
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preserving a relation defined separately from the syntax, in contrast
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to the inherently typed terms. On the other hand, we are using de
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to the intrinsically-typed terms. On the other hand, we are using de
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Bruijn indices for variables.
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The outline of the proof remains the same in that we must prove lemmas

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