Set Theory in the United Kingdom 12

University College London
Thursday 15 February 2024

Set Theory in the United Kingdom is a research network in set theory that was formed in 2018 and has been funded by two Scheme 3 grants of the London Mathematical Society and an INI Network Support grant by the Isaac Newton Institute for Mathematical Sciences.

The members of the network are the Universities of Bristol, Cambridge, East Anglia, Leeds, Oxford, Warwick and University College London. The current coordinators are Andrew Brooke-Taylor (Leeds) and Benedikt Löwe (Cambridge).

STUK 12 is the twelfth installment of the series and will take place in Maths Room 707 at the Mathematics Department of University College London (25 Gordon Street; directions). The Mathematics Department is is a five minute walk from Euston Station and a 15 minute walk from King's Cross-St Pancras, situated on the corner of Gordon Street and Gower Place above the Students' Union. To get to the Department you should go through the main entrance to the Students' Union at 25 Gordon Street. Turn right along the reception counter and then turn left, going through three sets of swing doors until you reach the second set of lifts—the Mathematics Department lifts. Take a lift to the seventh floor, turn right and go through two sets of doors, and Room 707 is straight ahead of you.

Invited speakers:
Shaun Allison (Toronto ON) Raiean Banerjee (Hamburg) Martina Iannella (Vienna).
11:00–11:30 Welcome
11:30–12:30 Martina Iannella (Vienna): Piecewise convex embeddability on linear orders.
12:30–13:45 Lunch
13:45–14:45 Raiean Banerjee (Hamburg): Amoeba forcing and inaccessible cardinals. Slides.
14:45–15:00 Coffee break
15:00–16:00 Shaun Allison (Toronto ON): Treeable CBERs are classifiable by an abelian Polish group.
16:00–16:15 Coffee break
16:15–17:45 Informal presentations
16:15–16:20. Tianyiwa Xie (Cambridge).
16:20–16:35. Clara List (Hamburg). Slides.
16:35–16:55. Adam Epstein (Warwick).
16:55–17:45. Calliope Ryan-Smith (Leeds).

Sponsors.

EPSRC EP/V521929/1