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Stream: learning: reading & references

Topic: "A propos d'un théorème de Barr"


view this post on Zulip Nicola Gambino (May 03 2024 at 12:12):

Hello, Does anyone have a copy that they can share of the following paper?

F. Borceux, A propos d'un théorème de Barr, Séminaire de mathématique (nouvelle série) Rapport 28 - Mai 1983, Institute de Mathematique Pure et Appliqee, Univ. Cath. de Louvain.

Thank you.

view this post on Zulip Cole Comfort (May 03 2024 at 12:37):

I wanted to challenge myself to find this, and it appears to be published in volume 97, issue 2 of "Annales de la Société scientifique de Bruxelles. Série I: Sciences mathématiques, astronomiques et physiques" which appears to be archived in the national library of Australia.

https://catalogue.nla.gov.au/catalog/678354

Probably not the easiest way to get a hold of it.

view this post on Zulip Nathanael Arkor (May 03 2024 at 17:53):

I think it would be worth contacting Francis Borceux directly to see whether he still has a copy. (If so, I would also be interested in seeing the paper!)

view this post on Zulip Mike Shulman (May 03 2024 at 18:49):

Interlibrary loan?

view this post on Zulip Cole Comfort (May 03 2024 at 19:21):

It may even be possible have the librarian scan it if they aren't busy. Once I was curious about some non mathematical fact, and a museum curator transcribed 2 pages of a 200 year old instruction booklet because I asked nicely.

view this post on Zulip Mike Shulman (May 03 2024 at 19:24):

In my experience, nowadays most interlibrary loan is delivered electronically. Presumably this involves someone scanning it if it wasn't already done.

view this post on Zulip Mike Shulman (May 03 2024 at 19:25):

I mean, ILL of papers. When I request an entire book, usually I get to borrow a physical copy.

view this post on Zulip Nicola Gambino (May 03 2024 at 19:57):

Thanks, folks. I asked my library to find the article, as suggested by @Mike Shulman . In the Elephant, Peter Johnstone writes that the Borceux's proof is similar to the he uses to prove classical completeness for regular logic, so this will do for now.