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Bol quasifields

Tim Penttila ; School of Mathematical Sciences, The University of Adelaide, Adelaide, South Australia
Alessandro Siciliano ; Dipartimento di Matematica, Informatica ed Economia, Universit´a degli Studi della Basilicata, Via dell’ateneo Lucano, Potenza, Italy

Puni tekst: engleski, pdf (123 KB) str. 1-12 preuzimanja: 64* citiraj
APA 6th Edition
Penttila, T. i Siciliano, A. (2020). Bol quasifields. Mathematical Communications, 25 (1), 1-12. Preuzeto s
MLA 8th Edition
Penttila, Tim i Alessandro Siciliano. "Bol quasifields." Mathematical Communications, vol. 25, br. 1, 2020, str. 1-12. Citirano 21.04.2021.
Chicago 17th Edition
Penttila, Tim i Alessandro Siciliano. "Bol quasifields." Mathematical Communications 25, br. 1 (2020): 1-12.
Penttila, T., i Siciliano, A. (2020). 'Bol quasifields', Mathematical Communications, 25(1), str. 1-12. Preuzeto s: (Datum pristupa: 21.04.2021.)
Penttila T, Siciliano A. Bol quasifields. Mathematical Communications [Internet]. 2020 [pristupljeno 21.04.2021.];25(1):1-12. Dostupno na:
T. Penttila i A. Siciliano, "Bol quasifields", Mathematical Communications, vol.25, br. 1, str. 1-12, 2020. [Online]. Dostupno na: [Citirano: 21.04.2021.]

In the context of configurational characterisations of symmetric projective
planes, a new proof of a theorem of Kallaher and Ostrom characterising planes of even order of Lenz-Barlotti type IV.a.2 via Bol conditions is given. In contrast to their proof,we need neither the Feit-Thompson theorem on solvability of groups of odd order, nor Bender’s strongly embedded subgroup theorem, depending rather on Glauberman’s Z*-theorem.

Ključne riječi
quasifield; nearfield; projective plane

Hrčak ID: 235528


Posjeta: 141 *