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.

	1	BAREISS, E.H. Sylvester's identity and multlstep integer-preserving Gaussian elimination. Math. Comput 22 (1968) 565-578.
	2	W. M. Gentleman , S. C. Johnson, Analysis of algorithms, a case study: Determinants of polynomials, Proceedings of the fifth annual ACM symposium on Theory of computing, p.135-141, April 30-May 02, 1973, Austin, Texas, United States  [doi>10.1145/800125.804044]
	3	Martin L. Griss, An efficient sparse minor expansion algorithm, Proceedings of the annual conference, p.429-434, October 20-22, 1976, Houston, Texas, United States  [doi>10.1145/800191.805633]
	4	HEARN, A.C. REDUCE 2 User's Manual. University of Utah, Salt Lake City, 1973.
	5	E. Horowitz , S. Sahni, On Computing the Exact Determinant of Matrices with Polynomial Entries, Journal of the ACM (JACM), v.22 n.1, p.38-50, Jan. 1975  [doi>10.1145/321864.321868]
	6	Michael T. McClellan, The Exact Solution of Systems of Linear Equations with Polynomial Coefficients, Journal of the ACM (JACM), v.20 n.4, p.563-588, Oct. 1973  [doi>10.1145/321784.321787]
	7	SANO, M The new method for obtaining the upper triangular matrix with the parameter element (in Japanese). Bull Inst. Elec Eng. Japan Alll (1981), 359-366.
	8	SMIT, J The efficient calculation of symbolic determinants In Proc. 1976ACM Syrup. Symbolw and Algebraic Computation (Yorktown Heights, N Y., August 10-12, 1976), ACM, New York, pp. 105-113.
	9	J. Smit, A cancellation free algorithm, with factoring capabilities, for the efficient solution of large sparse sets of equations, Proceedings of the fourth ACM symposium on Symbolic and algebraic computation, p.146-154, August 05-07, 1981, Snowbird, Utah, United States  [doi>10.1145/800206.806386]

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