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There's a fair few lemmas and definitions within the codebase which are axiomised, and would be good to fill in:
Species
Some decision procedure for species equivalence.
Prime decomposition of species. Here we mostly need to be able to show things like is_prime nil.
Transitions
transition.rename_from - Effectively undoes a transition - if we have (rename A) —[a]→ E, then there is some a', E' such that rename a' = a, and likewise for E'.
Show that transition.equivalent_of is a bijection.
Provide some way of enumerating over every transition. Ideally as a fintype, but as a multiset/finset otherwise.
Decision procedure for transition equality.
Semantics
Show appropriate equalities for dP/dt and ∂P under ≡⁺.
Show process spaces are embedded in processes.
Non-cπ related
fin_fn.bind_distrib (fin_fn.bind distributes over +)
fin_fn.bind₂_swap (fin_fn.bind₂ can be swapped).
The text was updated successfully, but these errors were encountered:
There's a fair few lemmas and definitions within the codebase which are axiomised, and would be good to fill in:
Species
is_prime nil
.Transitions
transition.rename_from
- Effectively undoes a transition - if we have(rename A) —[a]→ E
, then there is some a', E' such thatrename a' = a
, and likewise for E'.transition.equivalent_of
is a bijection.Semantics
Non-cπ related
fin_fn.bind_distrib
(fin_fn.bind
distributes over+
)fin_fn.bind₂_swap
(fin_fn.bind₂
can be swapped).The text was updated successfully, but these errors were encountered: