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charset=UTF-8 Content-Transfer-Encoding: quoted-printable Thanks for that "ungated" link to B=C3=A9nabou's 1985 JSL paper, Wes. As it turned out, I'd downloaded all 28 pages back in 2011, I can't remember why. Moreover it arrived 26 years earlier in my mailbox in 1985, but who reads every article, especially if you're more on the universal algebra side than the category theory side in 1985. Now that it's 2024, what I'm wondering is, is there 28 pages of useful information there? I appreciate the idea of a fibration as a functor C =E2=86=92 B where B is = a "base category" looking enough like *Set* (aka *Ens*). In recent years I've been writing about the Yoneda embedding as a way of viewing Chu spaces over *Set= *, namely as Set-valued functors representing structured objects. This sort of thing is closer to toposes than abelian categories, both of which I like a lot given that the Big Bang seems to have evolved from a topos to (at least in our neighborhood) an abelian category. What I'm having difficulty with is why Jean took 28 pages to make his point. It seemed better suited to the Journal of Philosophical Logic than to JSL. I'm a great fan of Einstein's "make everything as simple as possible but no simpler". However that implies that there's a boundary, and in the case of fibrations and definability, I'm not at all clear as to where that boundary should be drawn. Vaughan Pratt https://protect-au.mimecast.com/s/3wnSC81Vq2CRLlpYinMtKz?domain=3Dclim8.sta= nford.edu On Mon, Jan 22, 2024 at 4:03=E2=80=AFPM Wesley Phoa w= rote: > Ungated link to the 1985 JSL paper (see p35 for definition of > definability): > https://protect-au.mimecast.com/s/dV7XC91W8rCB9vE2CEg1qQ?domain=3Dartscim= edia.case.edu > > > > Sent > > On Jan 22, 2024, at 12:00=E2=80=AFPM, Francis Borceux < > francis.borceux@uclouvain.be> wrote: > > =EF=BB=BF > Sorry, and thanks to Jon for noticing the slip of terminology in my mail. > > Indeed, B=C3=A9nabou was insisting on the importance of his notion of > definability. > > Francis > > *********************************** > Francis Borceux > 6 rue Fran=C3=A7ois > 1490 Court-Saint-=C3=89tienne > Belgique > Fixe: +32(0)10614205 > Mobile: +32(0)478390328 > > > ---------- > > You're receiving this message because you're a member of the Categories > mailing list group from Macquarie University. > > Leave group: > > https://protect-au.mimecast.com/s/tWvzC0YKgRs3ZKwmh2TvYJ?domain=3Doutlook= .office365.com > > > --000000000000979a98060fac94f6 Content-Type: text/html; charset=UTF-8 Content-Transfer-Encoding: quoted-printable
Tha= nks for that "ungated" link to B=C3=A9nabou's 1985 JSL paper,= Wes.

As it turned out, I= 'd downloaded all 28 pages back in 2011, I can't remember why.=C2= =A0 Moreover it arrived 26 years earlier in my mailbox in 1985, but who rea= ds every article, especially if you're more on the universal algebra si= de than the category theory side in 1985.

Now that it's 2024, what I'm wondering is, is = there 28 pages of useful information there?

I appreciate the idea of a fibration as a functor C = =E2=86=92 B where B is a "base category" looking enough like S= et (aka Ens).=C2=A0 In recent years I've been writing about = the Yoneda embedding as a way of viewing Chu spaces over Set, namely= as Set-valued functors representing structured objects.=C2=A0 This sort of= thing is closer to toposes than abelian categories, both of which I like a= lot given that the Big Bang seems to have evolved from a topos to (at leas= t in our neighborhood) an abelian category.

What I'm having difficulty with is why Jean took= 28 pages to make his point.=C2=A0 It seemed better suited to the Journal o= f Philosophical Logic than to JSL.

I'm a great fan of Einstein's "make everything as s= imple as possible but no simpler".=C2=A0 However that implies that the= re's a boundary, and in the case of fibrations and definability, I'= m not at all clear as to where that boundary should be drawn.

Vaughan Pratt