help annotate
Contents Next: About this document Up: Pfaff's Method (III): Comparison Previous: Conclusion.

[Annotate][Shownotes]


References

1
G. E. Andrews. Pfaff's method I: the Mills-Robbins-Rumsey determinant. Discrete Math., (to appear).
[1] [2] [3] [4] [5] [6] [7]

2
G. E. Andrews. Pfaff's method II: diverse applications. J. of Computational and Appl. Math., (to appear).
[1] [2] [3] [4] [5]

3
G. E. Andrews and W. H. Burge. Determinant identities. Pac. J. Math., 158:1--14, 1993.
[1] [2] [3] [4]

4
G. E. Andrews and D. Stanton. Determinants in plane partitions enumeration. (to appear).
[1] [2] [3]

5
W. N. Bailey. Some identities involving generalized hypergeometric series. Proc. London Math. Soc., Ser. 2, 29:503--516, 1929.
[1] [2] [3] [4] [5]

6
W. N. Bailey. Generalized Hypergeometric Series. Cambridge University Press, London and New York, 1935. [Reprinted: Hafner, New York, 1964].
[1] [2] [3] [4] [5] [6] [7] [8]

7
S. B. Ekhad and D. Zeilberger. A 21st century proof of Dougall's hypergeometric sum identity. J. Math. Analysis and Appl., 147:610--611, 1990.
[1] [2] [3] [4] [5] [6] [7]

8
I. Gessel and D. Stanton. Strange evaluations of hypergeometric series. SIAM J. Math. Anal., 13:295--308, 1982.
[1]

9
T. H. Koornwinder. On Zeilberger's algorithm and its q-analogue. J. Comp. and Appl. Math., 48:91--111, 1993.
[1] [2]

10
A. Lakin. A hypergeometric identity related to Dougall's theorem. J. London Math. Soc., 27:229--234, 1952.
[1] [2]

11
J. F. Pfaff. Observationes analyticae ad L. Euler Institutiones Calculi Integralis. Nova Acta Acad. Sci Petropolitanae, 11:38--57, 1797. Vol. IV, Supplem. II et IV, Historia de 1793.
[1]

12
F. J. W. Whipple. On well-poised series, generalized hypergeometric series having parameters in pairs, each pair with the same sum. Proc. London Math. Soc. (2), 24:247--263, 1926.
[1]

13
H. S. Wilf and D. Zeilberger. Rational functions certify combinatorial identities. J. Amer. Math. Soc., 3:147--158, 1990.
[1] [2] [3]

14
D. Zeilberger. A fast algorithm for proving terminating hypergeometric identities. Discr. Math., 80:207--211, 1990.
[1] [2]

15
D. Zeilberger. The method of creative telescoping. J. Symbolic Computation, 11:195--204, 1991.
[1] [2] [3] [4]

16
D. Zeilberger. Identities in search of identity. J. The. Comp. Sci., 117:23--38, 1993.
[1] [2] [3] [4]

17
D. Zeilberger. Theorems for a price: tomorrow's semi-rigorous mathematical culture. Notices of the Amer. Math. Soc., 40:978--981, 1993.
[1] [2] [3] [4] [5]



help annotate
Contents Next: About this document Up: Pfaff's Method (III): Comparison Previous: Conclusion.