Inductory notes on Richard's Thompson's groups - J.W. Cannon, W.J. Floyd, W.R. Parry, Chapters 1-4.

Inductory notes on Richard's Thompson's groups - J.W. Cannon, W.J. Floyd, W.R. Parry, Chapter 5-7.

A short account of why Thompson’s group $F$ is of type $F_\infty$ - M. Zaremsky.

Finiteness properties of groups - K.S. Brown, Section 1-3,5.

Finiteness properties of groups - K.S. Brown, Section 4.

Understanding Theorem 4.21 from: Finiteness properties of groups - K. Brown. Supplemental reading about Cantor algebras: The homology of the Higman–Thompson groups - M. Szymik, N. Wahl, section 1.

Discussion of remaining questions about universal algebras and Thompson groups for systems of groups and their finiteness properties - Stefan Witzel, Matthew C.B. Zaremsky, Section 1 and 2.

Discussion of remaining questions about universal algebras and Thompson groups for systems of groups and their finiteness properties - Stefan Witzel, Matthew C.B. Zaremsky, Section 3,4 and 5.

Discuss remaining questions from last time and continue with Thompson groups for systems of groups and their finiteness properties - Stefan Witzel, Matthew C.B. Zaremsky, Section 6-10.

We discuss Higher dimensional Thompson groups - M. G. Brin.

The Brin-Thompson groups $sV$ are of type $F_\infty$ - M. Fluch, M. Marschler, S. Witzel, M. Zaremsky.

Twisted Brin-Thompson groups - James Belk, Matthew C. B. Zaremsky, Section 1-4.

Twisted Brin-Thompson groups - James Belk, Matthew C. B. Zaremsky, Section 5-7.

Asymptotically rigid mapping class groups I: Finiteness properties of braided Thompson’s and Houghton’s groups - Anthony Genevois, Anne Lonjou, and Christian Urech, Section 1-3.

Asymptotically rigid mapping class groups I: Finiteness properties of braided Thompson’s and Houghton’s groups - Anthony Genevois, Anne Lonjou, and Christian Urech, Section 4 and 5.1.