José Burillo, Marc Felipe
Published 2024-09-13Version 1
In this paper it is proved that the group $F\left(\frac32\right)$, a Thompson-style group with breaks in $\mathbb{Z}\left[\frac16\right]$ but whose slopes are restricted only to powers of $\frac32$, is finitely generated, with a generating set of two elements.
Fillings, finite generation and direct limits of relatively hyperbolic groups
Diameter of a direct power of alternating groups
The minimal size of a generating set for primitive $\frac{3}{2}$-transitive groups
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