The (2,4,5) triangle Coxeter group is not systolic
Adam Wilks

TL;DR
This paper proves that the (2,4,5) triangle Coxeter group does not possess the systolic property, contributing to the understanding of geometric group theory.
Contribution
It establishes that the (2,4,5) triangle Coxeter group is not systolic, providing a specific counterexample in the study of systolic groups.
Findings
The (2,4,5) triangle Coxeter group is not systolic.
Counterexample to systolic property in Coxeter groups.
Advances understanding of geometric properties of Coxeter groups.
Abstract
We show that the (2,4,5) triangle Coxeter group is not systolic.
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Taxonomy
TopicsAdvanced Combinatorial Mathematics · graph theory and CDMA systems · semigroups and automata theory
