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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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BABAI, L., GOODMAN, A. J., KANTOR, W. M., LUKS, E., AND P J~LFY, P. P. Short presentations for finite groups. J. Algebra 19~ (1997), 97-112.
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BRAY, J. Symmetric Presentations of Sporadic Groups and Related Topics. PhD thesis, The University of Birmingham, 1997.
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4
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CANNON, J. J. Construction of defining relators for finite groups. Discrete Math. 5 (1973), 105-129.
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5
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CELLER, F., NEUB{ISER, J., AND WRIGHT, C. R. B. Some remarks on the computation of complements and normalizers in soluble groups. Acta Appl. Math. 21 (1990), 57-76.
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DIXON, J. D., AND MORTIMER, B. Permutation Groups, vol. 163 of Graduate Texts in Mathematics. Springer, Heidelberg, 1996.
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7
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EASDOWN, D., AND PRAEGER, C. E. On minimal faithful permutation representations of finite groups. Bull. Austral. Math. Soc. 38 (1988), 207-220.
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FEIT, W., AND THOMPSON, J. G. Solvability of groups of odd order. Pacific J. Math. 13 (1963), 775-1029.
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THE GAP GROUP. GAP- Groups, Algorithms, and Programming, Version ~. Lehrstuhl D fiir Mathematik, RWTH Aachen, Germany and School of Mathematical and Computational Sciences, U. St. Andrews, Scotland, 1997.
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HULPKE, A. Computing subgroups invariant under a set of automorphisms, submitted ().
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HULPKE, A. Konstruktion transitiver Permutationsgruppen. PhD thesis, Rheinisch-Westf/ilische Technische Hochschule, Aachen, Germany, 1996.
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ISAACS, I. M., KANTOR, W. M., AND SPALTENSTEIN, N. On the probability that a group element is psingular. J. Algebra 176, 1 (1995), 139-181.
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KANTOR, W. M., AND SERESS, Jr. Permutation group algorithms via black box recognition algorithms. In Groups '97 Bath/St. Andrews (to appear), C. M. Campbell, E. F. Robertson, and G. C. Smith, Eds., Cambridge University Press.
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15
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LINTON, S. A. The art and science of computing in large groups. In Proceedings of CANT '92 (1995), W. Bosma and A. J. van der Poorten, Eds., Kluwer, pp. 91-109.
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NEUMANN, P. M. Some algorithms for computing with finite permutation groups. In Groups - St. Andrews 1985 (1986), E. F. Robertson and C. M. Campbell, Eds., Cambridge University Press, pp. 59-92.
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PARKER, R. The Computer Calculation of Modular Characters (the MeatAxe). In Computational Group theory (1984), M. D. Atkinson, Ed., Academic press, pp. 267-274.
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SERESS, A. Nearly linear time algorithms for permutation groups: an interplay between theory and practice. Acta Appl. Math. (1998), to appear.
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