Daniel Soukup recieved his MSc in 2011 at the Eötvös Loránd University in Hungary, and his PhD in 2015 at the University of Toronto, under the supervision of William Weiss.

He is mainly focusing on applications of set theory to topology.

Personal website

# Recent and upcoming talks by Daniel Soukup

## MFO workshop in Set Theory, Oberwolfach, February 2017

Set Theory (Workshop ID: 1707) 12 Feb – 18 Feb 2017 Organisers Ilijas Farah, Toronto Sy-David Friedman, Wien Ralf Schindler, Münster Hugh Woodin, Cambridge MA continue reading…

## 6th European Set Theory Conference, Budapest, July 3–7, 2017

The 6th European Set Theory Conference (6ESTC) of the European Set Theory Society will be organized in Budapest, at the Alfréd Rényi Institute of Mathematics of the Hungarian Academy of Sciences, next year, July 3 – 7, 2017. continue reading…

## BEST 2016 slides

The 23rd BEST conference was held June 15–16 in San Diego, CA. Shehzad Ahmed – Jonsson cardinals and pcf theory Liljana Babinkostova – A weakening of the closure operator Kyle Beserra – On the conjugacy problem for automorphisms of countable regular trees Erin Carmody – Killing them softly William Chan – Every analytic equivalence relation with all Borel classes is Borel somewhere John Clemens – Relative primeness of equivalence relations Paul Corazza – The axiom of infinity, quantum field theory, and large cardinals Cody Dance – Indiscernibles for $L[T_2,x]$ Natasha Dobrinen – Ramsey spaces coding universal triangle-free graphs and applications to Ramsey degrees Paul Ellis – A Borel amalgamation property Monroe Eskew – Rigid ideals Daniel Hathaway – Disjoint Borel functions Jared Holshouser – Partition properties for non-ordinal sets under the axiom of determinacy Paul McKenney – Automorphisms of \$\mathcal P(\lambda)/\mathcal I_\kappa Kaethe Minden – Subcomplete forcing and trees Daniel Soukup – Orientations of graphs with uncountable chromatic number Simon Thomas – The isomorphism and bi-embeddability relations for finitely generated groups Douglas Ulrich – A new notion of cardinality for countable first order theories Kameryn Williams – Minimal models of Kelley-Morse set theory Martin Zeman – Master conditions from huge embeddings continue reading…

## Independence Results in Mathematics and Challenges in Iterated Forcing, Norwich, November 2-6 2015

Satellite Workshop 2nd November 2015 to 6th November 2015 Held at the University of East Anglia Norwich, UK Organisers: David Aspero (University of East Anglia), Joan Bagaria (Universitat de Barcelona), Mirna Dzamonja (University of East Anglia), Benedikt Loewe (Universität Hamburg) Workshop Theme Independence Results in Mathematics and Challenges in Iterated Forcing Forcing, and especially iterated forcing, is an extremely fruitful technique for proving that certain statements in mathematics are independent from ZFC, or some other base set theory. continue reading…

## Daniel Soukup: Trees, ladders and graphs

Friday 19 September Fields Institute, Room 210, 13:30-15:00 Speaker: Daniel Soukup Title:  Trees, ladders and graphs continue reading…

## Daniel Soukup: Davies-trees in infinite combinatorics

28 February 2014, 13:30–15:00 Fields institute, Room 210 Speaker:  Daniel Soukup Title:  Davies-trees in infinite combinatorics Abstract: The aim of this talk is to introduce Davies-trees and present new applications to combinatorics. continue reading…

## Daniel Soukup: Monochromatic partitions of edge-colored infinite graphs

13/September/2013, 13:30–15:00 Fields institute,Room 210 Speaker: Daniel Soukup Title:  Monochromatic partitions of edge-colored infinite graphs Abstract: Our goal is to find well behaved partitions of edge-colored infinite graphs following a long standing trend in finite combinatorics started by several authors including P. continue reading…

## Daniel Soukup: Partitioning bases of topological spaces

12/April/2013, 13:30–15:00 Fields institute,Room 210 Speaker: Daniel Soukup Title: Partitioning bases of topological spaces Abstract: The purpose of this talk is to investigate whether an arbitrary base for a dense in itself topological space can be partitioned into two bases; these spaces will be called base resolvable. continue reading…

## Erdős Centennial, July 1-5, 2013

The Hungarian Academy of Sciences, the Alfréd Rényi Mathematical Institute of the Hungarian Academy of Sciences, the Eötvös Loránd University and the János Bolyai Mathematical Society announce that a conference dedicated to the 100th anniversary of Paul Erdős will be held in Budapest, Hungary, July 1-5, 2013. continue reading…

## Daniel Soukup: Variations on separability

Friday, October 14, from 1:30 to 3pm Fields Institute, Room 210 Speaker: Daniel Soukup (Toronto) Title: Variations on separability Abstract: The aim of this talk is to review some recent results on variations of separability; we investigate spaces having sigma-discrete and meager dense sets and selective versions of these properties. continue reading…