Stream: Archive Mirror: Isabelle Users Mailing List

Topic: [isabelle] No type arity nat :: equal


view this post on Zulip Email Gateway (Aug 19 2022 at 12:03):

From: Florian Haftmann <florian.haftmann@informatik.tu-muenchen.de>

I get this error

Wellsortedness error:
Type nat not of sort {equal,order}
No type arity nat :: equal

What do I need to do?

In a bit more detail: I have generalised the Regular-Sets AFP entry by replacing
nat by 'a::order. This results in the above error when executing the proof
method regexp. The latter intentionally still uses nat, but I expected the class
system to take care of that.

A rough guess: when

definition
check_eqv :: "nat rexp \<Rightarrow> nat rexp \<Rightarrow> bool" …

is generalized to

definition
check_eqv :: "'a::order rexp \<Rightarrow> 'a::order rexp
\<Rightarrow> bool" …

the instance nat :: equal is not present in the transitive closure of
code equations specified in

val regexp_conv = Code_Runtime.static_holds_conv thy
[@{const_name Zero}, @{const_name One}, @{const_name Atom}, @{const_name Plus},
@{const_name Times}, @{const_name Star},
@{const_name check_eqv}, @{const_name Trueprop}]

This is easiest resolve by defining a separate

definition check_eqv :: "nat rexp \<Rightarrow> nat rexp \<Rightarrow>
bool" …
where
"check_eqv = Equivalence_Checking.check_eqv"

in Regexp_Method.thy and using this in the the definition of regexp_conv
(which in this case means not to change the text of this definition).

Hope this helps,
Florian
signature.asc

view this post on Zulip Email Gateway (Aug 19 2022 at 12:20):

From: Tobias Nipkow <nipkow@in.tum.de>
Dear Code generation experts,

I get this error

Wellsortedness error:
Type nat not of sort {equal,order}
No type arity nat :: equal

What do I need to do?

In a bit more detail: I have generalised the Regular-Sets AFP entry by replacing
nat by 'a::order. This results in the above error when executing the proof
method regexp. The latter intentionally still uses nat, but I expected the class
system to take care of that.

Thanks in advance!
Tobias


Last updated: Apr 20 2024 at 04:19 UTC