Taichi Yasuda (安田 泰智)
Me when start playing chess
About me
I am a Ph.D. student in mathematics at University of Münster, Germany. I am from Japan. I am interested in mathematical logic, especially set theory, in particular, descriptive set theory and inner model theory.
Email: tyasuda at uni-muenster dot de
(with the "at" replaced by "@" and the "dot" replaced by a dot)
Published papers and preprints
- \({\bf\mathrm{MM}^{*, ++}_{\mathfrak{c}}}\) in \({\bf\mathbb{P}_{\max}}\) extensions of strong models of determinacy (with Ralf Schindler), submitted. arxiv
Upcoming schedule
- June 17, 2025: Waseda Set Theory Seminar, Tokyo Japan. Title: The cofinality of universally Baire sets problem
- June 20, 2025: Tokyo University Logic Seminar, Tokyo Japan. Title: Forcing axioms and Descriptive Set theory
- (Invited)June 23-July 4, 2025: Third Berkeley Conference on Inner Model Theory: Martin’s Maximum and the cofinality of universally Baire sets
Conference talks
- (Invited) June 28 2024: \({\bf\mathrm{MM}^{*, ++}_{\mathfrak{c}}}\) in \({\bf\mathbb{P}_{\max}}\) extensions of strong models of determinacy, "Determinacy, Inner Models and Forcing Axioms" at Erwin Schrödinger Institute, Vienna.
- (Invited) January 12-17, 2025: The density of iterable \({\bf\mathbb{P}_{\max}}\)-conditions for a set of sets of reals (15 min talk), Set Theory Meeting at Oberwolfach.
- (Invited) February 16-22, 2025: The cofinality of universally Baire sets problem, Arctic Set Theory Workshop 7. (Slides)
Seminar talks
- Winter Semester 2023-2024: Towards Martin's Maximum in \(\mathbb{P}_{\max}\) extensions, University of Münster.
- Summer Semester 2024: Sealing for the theory of universally Baire sets, University of Münster.
- Winter Semester 2024-2025: The Density of iterable \({\bf\mathbb{P}_{\max}}\)-conditions for a set of sets of reals, University of Münster.
- Summer Semester 2025: The cofinality of universally Baire sets problem, University of Münster.
Notes
- Personal note for Moschovakis Coding Lemma (Handwritten note): The proof of Moschovakis Coding Lemma and some facts related to it, which might be useful.
- Towards \( \mathrm{MM}^{*, ++}\) in \(\mathbb{P}_{\max}\) extensions (Master Thesis): my master thesis.
My talk at Vienna Inner Model Theory 2024