(48G/50g) Binomial Transform, Difference Table
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01-18-2019, 05:53 AM
Post: #2
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RE: (48G/50g) Binomial Transform, Difference Table
(01-17-2019 09:56 PM)John Keith Wrote: A simple modification of the program above will return the inverse binomial transform of the list on level 1: This can be used to find an explicit formula for a polynomial sequence given only the first couple of values. From the older thread Solving a Recursive Sequence in Sequence App: { 0 1 4 10 20 35 56 } → { 0 1 2 1 0 0 0 } Thus: \(a_n=0\binom{n}{0}+1\binom{n}{1}+2\binom{n}{2}+1\binom{n}{3}\) Cheers Thomas |
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Messages In This Thread |
(48G/50g) Binomial Transform, Difference Table - John Keith - 01-17-2019, 09:56 PM
RE: (48G/50g) Binomial Transform, Difference Table - Thomas Klemm - 01-18-2019 05:53 AM
RE: (48G/50g) Binomial Transform, Difference Table - John Keith - 01-18-2019, 08:01 PM
RE: (48G/50g) Binomial Transform, Difference Table - Thomas Klemm - 01-18-2019, 08:14 AM
RE: (48G/50g) Binomial Transform, Difference Table - John Keith - 01-18-2019, 07:39 PM
RE: (48G/50g) Binomial Transform, Difference Table - Thomas Klemm - 01-18-2019, 08:50 PM
RE: (48G/50g) Binomial Transform, Difference Table - John Keith - 01-18-2019, 09:44 PM
RE: (48G/50g) Binomial Transform, Difference Table - John Keith - 05-27-2019, 09:07 PM
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