Finite differences of the partition function
Math. Comp. 32 (1978), 1241-1243
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Abstract: From the Hardy-Ramanujan-Rademacher formula for --the number of unrestricted partitions of n, it is not difficult to deduce that there exists a least positive integer such that for each , where and . In this note, we give values of for each and conjecture that .
Gupta, Two theorems in partitions, Indian J. Math.
14 (1972), 7–8. MR 0327653
H. GUPTA, C. E. GWYTHER & J. C. P. MILLER, Tables of Partitions, University Press, Cambridge, 1958.
- H. GUPTA, "Two theorems in partitions," Indian J. Math., v. 14, 1972, pp. 7-8. MR 48 #5995. MR 0327653 (48:5995)
- H. GUPTA, C. E. GWYTHER & J. C. P. MILLER, Tables of Partitions, University Press, Cambridge, 1958.
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