From: Jelena Markovic <jelena.markovic.10.11@gmail.com>
Is there some way to use quotient_type inside locale? Currently we use
quotient_type with axiomatization, but it's not what we wanted to do. Can
we connect these two somehow?
From: Florian Haftmann <florian.haftmann@informatik.tu-muenchen.de>
Hi Jelena,
Am 29.12.22 um 11:38 schrieb Jelena Markovic:
Is there some way to use quotient_type inside locale? Currently we use
quotient_type with axiomatization, but it's not what we wanted to do.
Can we connect these two somehow?
your question is very implicit.
Can you show an example which illustrates your issue?
In principle, quotient_type can be used within locales
locale foo =
fixes bar :: ‹'a itself ⇒ nat›
assumes ‹even (bar TYPE('a))›
beginquotient_type int = ‹nat × nat› / intrel
morphisms Rep_Integ Abs_Integ
proof (rule equivpI)
show ‹reflp intrel›
by (auto simp: reflp_def)
show ‹symp intrel›
by (auto simp: symp_def)
show ‹transp intrel›
by (auto simp: transp_def)
qedend
as long as it does not depend on context parameters.
Cheers,
Florian
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