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Original Articles

On Two Truncated Quintuple Series Theorems

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References

  • [Andrews and Merca 12] G. E. Andrews and M. Merca. “The Truncated Pentagonal Number Theorem.” J. Combin. Theor Ser. A. 119:8 (2012), 1639–1643.
  • [Carlitz and Subbarao 72] L. Carlitz and M. V. Subbarao. “A Simple Proof of the Quintuple Product Identity.” Proc. Amer. Math. Soc. 32:1 (1972), 42–44.
  • [Chan et al. 16] S. H. Chan, T. P. N. Ho, and R. Mao. “Truncated Series from the Quintuple Product Identity.” J. Number Theory. 169 (2016), 420–438.
  • [MacMahon 16] P. A. MacMahon. Combinatory Analysis, Vol. 2. New York, NY: Cambridge University Press, 1916.
  • [Mao 15] R. Mao. “Proofs of Two Conjectures on Truncated Series.” J. Combin. Theor. Ser. A. 130 (2015), 15–25.
  • [Merca 19] M. Merca. “Truncated Theta Series and Rogers-Ramanujan Functions.” Exp. Math. (to appear), 1. doi: https://doi.org/10.1080/10586458.2018.1542642.
  • [Ramanujan 19] S. Ramanujan. “Proof of Certain Identities in Combinatory Analysis.” Proc. Cambridge Philos. Soc. 19 (1919), 214–216.
  • [Rogers 94] L. J. Rogers. “Second Memoir on the Expansion of Certain Infinite Products.” Proc. Lond. Math. Soc. 25 (1894), 318–343.
  • [Subbarao and Vidyasagar 70] M. V. Subbarao and M. Vidyasagar. “On Watson’s Quintuple Product Identity.” Proc. Amer. Math. Soc. 26 (1970), 23–27.
  • [Wang and Yee 19] C. Wang and A. J. Yee. “Truncated Jacobi’s triple product series.” J. Combin. Theor. Ser. A. 166 (2019), 382–392.
  • [Yee 15] A. J. Yee. “Truncated Jacobi Triple Product Theorems.” J. Combin. Theor. Ser. A. 130 (2015), 1–14.

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