  
  
  [1XReferences[101X
  
  [[20XABMN10[120X] [16XAra{\'u}jo, J., B{\"u}nau, P. V., Mitchell, J. D. and Neunh{\"o}ffer,
  M.[116X,  [17XComputing automorphisms of semigroups[117X, [18XJ. Symbolic Comput.[118X, [19X45[119X, 3 (2010),
  373--392.
  
  [[20XABMS14[120X]  [16XAra{{\'u}}jo,  J., Bentz, W., Mitchell, J. D. and Schneider, C.[116X, [17XThe
  rank  of  the semigroup of transformations stabilising a partition of a finite
  set[117X (2014), ((in preparation)).
  
  [[20XFL98[120X]  [16XFitzgerald,  D.  G.  and Leech, J.[116X, [17XDual symmetric inverse monoids and
  representation theory[117X, [18XJ. Austral. Math. Soc. A[118X, [19X64[119X (1998), 345-67.
  
  [[20XGGR68[120X] [16XGraham, N., Graham, R. and Rhodes, J.[116X, [17XMaximal subsemigroups of finite
  semigroups[117X, [18XJ. Combinatorial Theory[118X, [19X4[119X (1968), 203--209.
  
  [[20XHow95[120X]  [16XHowie,  J.  M.[116X, [17XFundamentals of semigroup theory[117X, The Clarendon Press
  Oxford  University  Press, London Mathematical Society Monographs. New Series,
  [19X12[119X, New York (1995), x+351 pages, ((Oxford Science Publications)).
  
  [[20XSch92[120X]  [16XSchein,  B.  M.[116X,  [17XThe  minimal  degree of a finite inverse semigroup[117X,
  [18XTrans. Amer. Math. Soc.[118X, [19X333[119X, 2 (1992), 877--888.
  
  
  
  [32X
