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martinescardo committed Aug 23, 2023
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Expand Up @@ -6,9 +6,9 @@ We already know that if excluded middle holds then all pointed types
are algebraicly injective, and that the converse also holds.

So we can't really give an example of any type which is not
algebraicly injective. The best we can hope is to derive a
constructive taboo, rather than a contradiction, from the assumption
that a type of interest would be injective.
algebraicly injective, other than the empty type. The best we can hope
is to derive a constructive taboo, rather than a contradiction, from
the assumption that a type of interest would be injective.

Most types one encounters in practice are "not" injective in the above
sense.
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