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10 Nov 2019
Expand the permutation number formulas, P(m, k) - C(m, k) k!, for m -1, 2, 3, 4, 5, & 6, to express the permutation numbers in terms of powers. Examples: C(m, 3) 3!-P(m, 3) m(m 1)(m 2)-mA3 - 3m 2 2m Ignore the alternating signs and arrange these numbers in a triangle Is there a formula for generating each successive row in this triangle?
Expand the permutation number formulas, P(m, k) - C(m, k) k!, for m -1, 2, 3, 4, 5, & 6, to express the permutation numbers in terms of powers. Examples: C(m, 3) 3!-P(m, 3) m(m 1)(m 2)-mA3 - 3m 2 2m Ignore the alternating signs and arrange these numbers in a triangle Is there a formula for generating each successive row in this triangle?
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