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| Section 1 | contribution: a map of languages ||[src/Vatras/Translation/LanguageMap.lagda.md](src/Vatras/Translation/LanguageMap.lagda.md)||
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| Section 2 | running example ||[src/Vatras/Test/Experiments/RoundTrip.agda](src/Vatras/Test/Experiments/RoundTrip.agda)||
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| Table 1 |||[src/Vatras/Lang/All.agda](src/Vatras/Lang/All.agda)| This file only reexports the language definitions. Use the go-to-definition functionality of your editor for easy exploration. |
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|| Equivalence ≅ |`_≅_`, `_≅[_][_]`_|[src/Vatras/Data/IndexedSet.lagda.md](src/Vatras/Data/IndexedSet.lagda.md)| The difference between `_≅_` and `_≅[_][_]_` is the same as between `_⊆_` and `_⊆[_]_`. |
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| Corollary 4.5 | ⊑ is a partial order |`⊆-IsIndexedPartialOrder`, `⊆[]-refl`, `⊆[]-antisym`, `⊆[]-trans`|[src/Vatras/Data/IndexedSet.lagda.md](src/Vatras/Data/IndexedSet.lagda.md)||
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|| ≅ is an equivalence relation |`≅-IsIndexedEquivalence`, `≅[]-refl`, `≅[]-sym`, `≅[]-trans`|[src/Vatras/Data/IndexedSet.lagda.md](src/Vatras/Data/IndexedSet.lagda.md)||
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| Definition 4.6 | Finite Indexed Set ||| We actually only need finite and non-empty indexed sets and do not define finite indexed sets separately. |
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| Definition 4.6 | Finite Indexed Set ||| We actually only need finite and non-empty indexed sets and do not define finite indexed sets separately. |
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| Definition 4.8 | Non-empty Indexed Set |`empty`|[src/Vatras/Data/IndexedSet.lagda.md](src/Vatras/Data/IndexedSet.lagda.md)| The library definition is a predicate that ensures an indexed set to be non-empty. |
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| Definition 4.9 | Variant Generator |`VariantGenerator`|[src/Vatras/Framework/VariantGenerator.agda](src/Vatras/Framework/VariantGenerator.agda)| This is the finite and non-empty indexed set definition mentioned above. |
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| Definition 4.9 | Variant Generator |`VariantGenerator`|[src/Vatras/Framework/VariantGenerator.agda](src/Vatras/Framework/VariantGenerator.agda)| This is the finite and non-empty indexed set definition mentioned above. |
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| Definition 4.10 | Semantic Domain |`VariantGenerator`|[src/Vatras/Framework/VariantGenerator.agda](src/Vatras/Framework/VariantGenerator.agda)| In contrast to a variant generator, the semantic domain is the type of variant generators instead of its elements. |
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| Definition 4.11 | configuration language 𝐶 |`ℂ`|[src/Vatras/Framework/Definitions.agda](src/Vatras/Framework/Definitions.agda)||
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| Definition 4.12 | variability language 𝐿 |`𝔼`|[src/Vatras/Framework/Definitions.agda](src/Vatras/Framework/Definitions.agda)||
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| Corollary 4.18 | ⪰ is a partial order |`≽-IsPartialOrder`|[src/Vatras/Framework/Relation/Expressiveness.lagda.md](src/Vatras/Framework/Relation/Expressiveness.lagda.md)||
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|| ≡ is an equivalence relation |`≋-IsEquivalence`|[src/Vatras/Framework/Relation/Expressiveness.lagda.md](src/Vatras/Framework/Relation/Expressiveness.lagda.md)||
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| Definition 4.19 | 𝑀 ⇾ 𝐿 ||| We only model correct compilers. |
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| Definition 4.19 | 𝑀 ⇾ 𝐿 ||| We only model correct compilers. |
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