A short account of why Thompson's group $F$ is of type $\textrm{F}_\infty$

zbMath1477.20077arXiv1912.11502MaRDI QIDQ3299470

Matthew C. B. Zaremsky

Publication date: 22 July 2020

Full work available at URL: https://arxiv.org/abs/1912.11502

zbMATH Keywords

classifying spacefiniteness propertiesThompson's group

Mathematics Subject Classification ID

Geometric group theory (20F65) Topological methods in group theory (57M07)

Related Items (1)

Forest-skein groups II: Construction from homogeneously presented monoids

Cites Work

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• The braided Thompson's groups are of type \(F_\infty\)
• Splitting homotopy idempotents. II
• An infinite-dimensional torsion-free \(\text{FP}_{\infty}\) group
• Homotopy properties of the poset of nontrivial p-subgroups of a group
• Introductory notes on Richard Thompson's groups
• Morse theory and finiteness properties of groups
• Finiteness and CAT(0) properties of diagram groups.
• Simple groups separated by finiteness properties
• Classifying spaces from Ore categories with Garside families
• Groups of Piecewise Linear Homeomorphisms
• Combinatorial algebraic topology
• Finiteness properties of groups

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