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Track HLevels of Sets and Theories #40
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e8e9ded
Initial hlevels work
mvr 4dc7f06
Sort -> MLevel
mvr 615e9d0
Properly promote HLevel of equality type
mvr 722b1a9
Add HUnit and HTop to HLevel
mvr 30b2214
Add `showlevel` debug command
mvr c2d978f
maxLevel should be componentwise
mvr fd9a33c
Give FunctionVariant an HLevel instead of a separate constructor
mvr 28e6913
formatting
olynch 09fef4a
Punt on `layout` for `Prop`, for now
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| Original file line number | Diff line number | Diff line change |
|---|---|---|
| @@ -0,0 +1,52 @@ | ||
| theory Family := sig | ||
| person : Set | ||
| is-parent : person -> person -> Prop | ||
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| happy : Prop | ||
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| showtype happy | ||
| showlevel happy | ||
| showtype is-parent | ||
| showtype happy -> person | ||
| showtype person -> happy | ||
| end | ||
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| theory Q (F : Family) := sig | ||
| son : F.person | ||
| father : F.person | ||
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| showtype F.is-parent | ||
| showtype F.is-parent father son | ||
| end | ||
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| # Family analogies getting a bit risky | ||
| theory HP := sig | ||
| person : Set | ||
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| voldemort : person | ||
| tomriddle : person | ||
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| showlevel voldemort = tomriddle | ||
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| reveal : voldemort = tomriddle | ||
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| showtype reveal | ||
| showlevel (reveal = reveal) | ||
| end | ||
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| def Unit : Prop := sig | ||
| end | ||
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| theory P := sig | ||
| showtype Unit | ||
| showlevel Unit | ||
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| u : Unit | ||
| showtype u = u | ||
| showlevel u = u | ||
| end | ||
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| def LevelJoinRecordIsNotSet (A : Set) (P : Prop) : Set := sig | ||
| f : A -> P | ||
| a : A | ||
| end |
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We could call this
LawU, but also I can't think of a case where we would ever use this universe, so we don't need to put it in for now. A propositional theory can be encoded intoTheoryU, and when it is decoded we still can know that it is propositional, becausedecode . codeis the identity.