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- Ken Ono, Neville Robbins, Brad Wilson
- 2004

Euler proved the following recurrence for p(n), the number of partitions of an integer n : (1) p(n) + ∞ X k=1 (−1) k (p(n − ω(k)) + p(n − ω(−k))) = 0 for ω(k) = 3k 2 +k 2. Using the Jacobi Triple Product identity we show analogues of Euler's recurrence formula for common restricted partition functions. Moreover following Kolberg, these recurrences allow us… (More)

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