  
  
  [1XReferences[101X
  
  [[20XBag98[120X]  [16XBagnera,  G.[116X,  [17XLa  composizione dei gruppi finiti il cui grado è la
  quinta potenza di un numero primo[117X, [18XAnnali di Matematica Pura ed Applicata[118X, [19X1[119X
  (1898), 137–228 (https://doi.org/10.1007/BF02419192).
  
  [[20XBE99a[120X]  [16XBesche,  H.  U.  and  Eick,  B.[116X,  [17XConstruction of finite groups[117X, [18XJ.
  Symbolic Comput.[118X, [19X27[119X, 4 (1999), 387–404.
  
  [[20XBE99b[120X]  [16XBesche, H. U. and Eick, B.[116X, [17XThe groups of order at most 1000 except
  512 and 768[117X, [18XJ. Symbolic Comput.[118X, [19X27[119X, 4 (1999), 405–413.
  
  [[20XBE01[120X]  [16XBesche,  H.  U.  and  Eick,  B.[116X,  [17XThe groups of order q^n ⋅ p[117X, [18XComm.
  Algebra[118X, [19X29[119X, 4 (2001), 1759–1772.
  
  [[20XBEO01[120X]  [16XBesche,  H. U., Eick, B. and O'Brien, E. A.[116X, [17XThe groups of order at
  most  2000[117X,  [18XElectron.  Res.  Announc.  Amer.  Math.  Soc.[118X,  [19X7[119X  (2001),  1–4
  (electronic).
  
  [[20XBEO02[120X]  [16XBesche,  H.  U., Eick, B. and O'Brien, E. A.[116X, [17XA millennium project:
  constructing  small  groups[117X,  [18XInternat.  J.  Algebra  Comput.[118X, [19X12[119X, 5 (2002),
  623–644.
  
  [[20XBur21[120X]  [16XBurrell,  D.[116X, [17XOn the number of groups of order 1024[117X, [18XCommunications
  in Algebra[118X (2021), 1–3 (https://doi.org/10.1080/00927872.2021.2006680).
  
  [[20XDE05[120X]  [16XDietrich,  H.  and  Eick,  B.[116X,  [17XOn the groups of cube-free order[117X, [18XJ.
  Algebra[118X, [19X292[119X, 1 (2005), 122–137.
  
  [[20XEO99a[120X] [16XEick, B. and O'Brien, E. A.[116X, [17XEnumerating p-groups[117X, [18XJ. Austral. Math.
  Soc. Ser. A[118X, [19X67[119X, 2 (1999), 191–205, (Group theory).
  
  [[20XEO99b[120X]  [16XEick, B. and O'Brien, E. A.[116X ([1m[31mMatzat, B. H., Greuel, G.-M. and Hiss,
  G.[15X, Eds.), [17XThe groups of order 512[117X, in Algorithmic algebra and number theory
  (Heidelberg,  1997),  Springer,  Berlin  (1999),  379–380,  (Proceedings  of
  Abschlusstagung   des   DFG   Schwerpunktes   Algorithmische   Algebra   und
  Zahlentheorie in Heidelberg).
  
  [[20XGir03[120X]  [16XGirnat,  B.[116X,  [17XKlassifikation  der  Gruppen  bis  zur  Ordnung  p^5[117X,
  Staatsexamensarbeit, TU Braunschweig, Braunschweig, Germany (2003).
  
  [[20XHöl93[120X]  [16XHölder,  O.[116X,  [17XDie  Gruppen  der  Ordnungen  p^3,  pq^2,  pqr,  p^4[117X,
  [18XMathematische          Annalen[118X,          [19X43[119X          (1893),         301–412
  (https://doi.org/10.1007/BF01443651).
  
  [[20XHöl95[120X]  [16XHölder, O.[116X, [17XDie Gruppen mit quadratfreier Ordnungszahl[117X, [18XNachrichten
  von     der     Gesellschaft     der     Wissenschaften     zu    Göttingen,
  Mathematisch-Physikalische Klasse[118X (1895), 211–229.
  
  [[20XJNO90[120X]  [16XJames,  R.,  Newman,  M. F. and O'Brien, E. A.[116X, [17XThe groups of order
  128[117X,      [18XJournal     of     Algebra[118X,     [19X129[119X,     1     (1990),     136–158
  (https://doi.org/10.1016/0021-8693(90)90244-I).
  
  [[20XNew77[120X]  [16XNewman,  M.  F.[116X ([1m[31mBryce, R. A., Cossey, J. and Newman, M. F.[15X, Eds.),
  [17XDetermination  of  groups  of  prime-power  order[117X,  in  Group  theory (Proc.
  Miniconf.,  Australian  Nat. Univ., Canberra, 1975), Springer, Lecture Notes
  in  Math.,  [19X573[119X,  Berlin  (1977),  73–84.  Lecture Notes in Math., Vol. 573,
  (Lecture Notes in Mathematics, Vol. 573).
  
  [[20XNOV04[120X]  [16XNewman,  M.  F.,  O'Brien, E. A. and Vaughan-Lee, M. R.[116X, [17XGroups and
  nilpotent  Lie  rings whose order is the sixth power of a prime[117X, [18XJ. Algebra[118X,
  [19X278[119X, 1 (2004), 383–401.
  
  [[20XO'B90[120X]  [16XO'Brien,  E.  A.[116X,  [17XThe  p-group  generation  algorithm[117X, [18XJ. Symbolic
  Comput.[118X, [19X9[119X, 5-6 (1990), 677–698, (Computational group theory, Part 1).
  
  [[20XO'B91[120X]  [16XO'Brien, E. A.[116X, [17XThe groups of order 256[117X, [18XJ. Algebra[118X, [19X143[119X, 1 (1991),
  219–235.
  
  [[20XOV05[120X]  [16XO'Brien, E. A. and Vaughan-Lee, M. R.[116X, [17XThe groups with order p^7 for
  odd prime p[117X, [18XJ. Algebra[118X, [19X292[119X, 1 (2005), 243–258.
  
  
  
  [32X
