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Not sure if this is a good idea. Sometimes I'm defining a cube and for whatever reason it's more convenient if I flip it along some diagonal first. I could define a flip : (dim -> dim -> A) -> (dim -> dim -> A), but then when I write flip ? I won't have any boundary information in the hole. So maybe it would be useful to be able to write something like this:
def cool : {
(A : univ)
(p : dim -> dim -> A)
-> sub {dim -> dim -> A} #t {\i j => p j i}
} = {
\A p * j => p j
}
where * means "skip over binding this variable". It should be possible for a tactic like that to propagate boundary info, right?
The text was updated successfully, but these errors were encountered:
Not sure if this is a good idea. Sometimes I'm defining a cube and for whatever reason it's more convenient if I flip it along some diagonal first. I could define a
flip : (dim -> dim -> A) -> (dim -> dim -> A)
, but then when I writeflip ?
I won't have any boundary information in the hole. So maybe it would be useful to be able to write something like this:where
*
means "skip over binding this variable". It should be possible for a tactic like that to propagate boundary info, right?The text was updated successfully, but these errors were encountered: