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View Code? Open in Web Editor NEW[WIP] Brzozowski's DFA minimization algorithm in Agda.
[WIP] Brzozowski's DFA minimization algorithm in Agda.
agda-brzozowski/CoalgebraicAutomata.agda
Line 81 in 772faa8
I think an extensional equality of languages is wanted here: (DA.o M) x₀ ≡ (DA.o M) x₀
agda-brzozowski/CoalgebraicAutomata.agda
Line 61 in 772faa8
While the paper works in a categorical setting where elements are represented by morphisms out of the terminal object, in Agda you are welcome just to use elements of sets.
(𝟙 → S)
should be replaceable by just S
everywhere.
agda-brzozowski/CoalgebraicAutomata.agda
Line 68 in 772faa8
You are using both (Lang i A) and (List i A → 𝟚); these are isomorphic. Is there a reason to have both?
Eg. lang
and DA.o
both compute languages generated by an automaton state, but one for (Lang i A) and the other for (List i A → 𝟚.)
agda-brzozowski/CoalgebraicAutomata.agda
Line 74 in 772faa8
Rather than x
and y
in ∀ y → ∃ λ x → (DA.r M) x ≡ y
, use as
(for word) and s
for state:
reachable M = ∀ s → ∃ λ as → (DA.r M) as ≡ s
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