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<h3>References</h3>

<a id="biBBEW15" name="biBBEW15"></a>

[BEW15] Banks, C., Elder, M. and Willis, G.,
Simple groups of automorphisms of trees determined by their actions
 on finite subtrees,
Journal of Group Theory,
18 (2)
(2015),
235--261.


<a id="biBBM00a" name="biBBM00a"></a>

[BM00] Burger, M. and Mozes, S.,
Groups acting on trees: from local to global structure,
Publications Math{\'e}matiques de l'IH{\'E}S,
Springer,
92 (1)
(2000),
113--150.


<a id="biBKM08" name="biBKM08"></a>

[KM08] Kr{\"o}n, B. and M{\"o}ller, R.,
Analogues of Cayley graphs for topological groups,
Mathematische Zeitschrift,
Springer,
258 (3)
(2008),
637.


<a id="biBSer80" name="biBSer80"></a>

[Ser80] Serre, J. P.,
Trees,
Springer
(1980).


<a id="biBTit70" name="biBTit70"></a>

[Tit70] Tits, J.,
Sur le groupe des automorphismes d'un arbre,
 in Essays on topology and related topics,
Springer
(1970),
188--211.


<a id="biBTor20" name="biBTor20"></a>

[Tor20] Tornier, S.,
Groups acting on trees with prescribed local action,
arxiv preprint: 2002.09876
(2020).


<a id="biBTut47" name="biBTut47"></a>

[Tut47] Tutte, W. T.,
A family of cubical graphs,
 in Mathematical Proceedings of the Cambridge Philosophical
 Society,
Cambridge University Press,
43
(1947),
459--474.


<a id="biBTut59" name="biBTut59"></a>

[Tut59] Tutte, W. T.,
On the symmetry of cubic graphs,
Canadian Journal of Mathematics,
11
(1959),
621--624.


<a id="biBWei78" name="biBWei78"></a>

[Wei78] Weiss, R.,
s-Transitive graphs,
Algebraic methods in graph theory,
Colloquia Mathematica Societatis J{\'a}nos
 Bolyai,
25
(1978),
827--847.


 

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