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A deductive database of the groups of order dividing 128
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Source International Conference on Symbolic and Algebraic Computation archive
Proceedings of the 1991 international symposium on Symbolic and algebraic computation table of contents
Bonn, West Germany
Pages: 210 - 218  
Year of Publication: 1991
ISBN:0-89791-437-6
Authors
Greg Butler  Basser Department of Computer Science, University of Sydney, Sydney NSW 2006 Australia
Sridhar S. Iyer  Basser Department of Computer Science, University of Sydney, Sydney NSW 2006 Australia
Susan H. Ley  Basser Department of Computer Science, University of Sydney, Sydney NSW 2006 Australia
Sponsors
GMD : German Natl Research Ctr for Information Tech. - Gesellschft
German Comp Soc : GI - Gesellshaft for Informatik
SIGSAM: ACM Special Interest Group on Symbolic and Algebraic Manipulation
Publisher
ACM  New York, NY, USA
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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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John J. Cannon, An introduction to the group theory language, Cayley, Computational Group Theory M. D. Atkinson, editor, Academic Press, London, 1984, 145-183.
 
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J.H. Conway, R.T. Curtis, S.P. Norton, R.A. Parker, R.A. Wilson, Atlas of Finite Groups, Clarendon Press, Oxford, 1985.
 
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M. Hall, Jr and j.K. Senior, The Groups of Order 2n, (n <= 6), Macmillan, New York, 1964.
 
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D.F. tIolt and W. Plesken, Perfect Groups, Oxford University Press, 1989.
 
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R. James, M.F. Newman, E.A. O'Brien, The groups of order 128, J. Algebra, 129, 1 (1990) 136-158.
 
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S.H. Ley, TWOGPS : A Deductive Database for Groups of Order 2n. Honours Thesis, University of Sydney, 1988.
 
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J.W. Lloyd, An introduction to deductive database systems, Australian Computer Journal 15, 2 (1983) 52-57.
 
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J.K.S. McKay, The non-abeliau simple groups G, IGI < 106 - character lables, Communications in Algebra, 7, 13 (1979) 1407-1445.
 
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J. Neubfiser, H. Pahlings, and W. Plesken, CAS; Design and use of a system for the handling of characters of ini~e groups, Computational Group Theory M. D. Atkinson, cditor, Academic Press, London, 1984, 195- 247.
 
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M.F. Newman and E.A. O'Brien, A Cayley library .for the groups of order dividing 128, Group Theory (Singapore, 1989), Walter de Gruyter, Berlin, New York, 1989, pp. 337-342.
 
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E.A. O'Brien, The Groups of Order Dividing 256, Ph.D. Thesis, Australian National University, 1988.
 
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F.C. Periera and D.H.D. Warren, Definite clause grammars for language analysis- a survey of the formalism aad a comparison with augmented ~ransi~ion networks, Artificial Intelligence 13 (1980) 231-278.
 
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C.C. Sims, Computational methods for permutation groups, Computational Problems in Abstract Algebra, (Proceedings of a conference in Oxford, 1967), J. Leech (ed.), Pergamon Press, Oxford, 1970, pp.169- 183.
 
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J.A. Thom and L. Naish, The MU.Prolog deductive dalabase, TR 83/10, Department of Computer Science, University of Melbourne, 1983.
 
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J.A. Thom and J. Zobels (eds), NU-Prolog Reference Manual vet 1.1, TR 86/10, Department of Computer Science, University of Melbourne, 1987.
 
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Collaborative Colleagues:
Greg Butler: colleagues
Sridhar S. Iyer: colleagues
Susan H. Ley: colleagues