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2012-03-08 00:33:29 -0600 | answered a question | A proper combinatorics tutorial? I'm not sure if this is still terribly relevant for you any more but I have made a good start on a tutorial. http://sagenb.org/home/pub/4474/ I hope this is helpful. |

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2012-03-08 00:26:26 -0600 | marked best answer | calculating n!/(n-k)! for k-permutations Sure, what you are looking for is the falling factorial. for n in (0..7) : [falling_factorial(n,k) for k in (0..n)] [1] [1, 1] [1, 2, 2] [1, 3, 6, 6] [1, 4, 12, 24, 24] [1, 5, 20, 60, 120, 120] [1, 6, 30, 120, 360, 720, 720] [1, 7, 42, 210, 840, 2520, 5040, 5040] |

2012-03-03 10:22:16 -0600 | answered a question | calculating n!/(n-k)! for k-permutations Thanks, I thought doing it this way might be really slow but after some testing it appears that even with large inputs it doesn't take long to calculate. |

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2012-03-03 10:01:08 -0600 | answered a question | calculating n!/(n-k)! for k-permutations I am not looking for the binomial coefficient, what the binomial(n,k) calculates is n!/(k!(n-k)!). What I am looking for is a the number of ways to get k-permutations out of n elements. Sorry if I was not clear. |

2012-03-03 09:40:33 -0600 | asked a question | calculating n!/(n-k)! for k-permutations I was wondering if there is a way to calculate n!/(n-k)! in sage without using the factorial(n) method for n and n-k and then dividing. |

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