
doi: 10.1007/bf03322525
The authors use unitary geometries to show the existence of reflection geometries to which correspond \(K\)-loops with an incidence fibration \(F\) [\textit{E. Zizioli}, J. Geom. 30, 144-156 (1987; Zbl 0632.51019)] where \(F\) consists of proper subloops (other than groups). This is in sharp contrast to ordinary hyperbolic spaces, where those subloops are even commutative subgroups.
Loops, quasigroups, loops, Reflection groups, reflection geometries, reflection structures
Loops, quasigroups, loops, Reflection groups, reflection geometries, reflection structures
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