| bio | website | |
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| visits | member for | 1 year, 7 months |
| seen | Apr 9 at 20:35 | |
| stats | profile views | 19 |
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Jan 22 |
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How to define the term closed-form expression? @BillDubuque Thanks for the hint! I searched the archive, but couldn't find any similar question (I marked it as duplicated). The answers and comments there confirmed my suspicion, that it is not always meant to be a really precise term. Anyhow, I'll clarify my question a bit. |
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Dec 23 |
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Does the math behind this joke work? @Daniel I don't agree with the others. I think they just didn't understand your question. I suppose this should be clear too now after your edit. There is no reason why not to ask if cyclic groups are Abelian. But I guess, every mathematical joke will contains only true mathematical statements otherwise mathematicians won't like joke... ;) |
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Dec 22 |
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general triangle angles and lengths Yes, both is correct. |
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Nov 14 |
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Linear recursion with coefficients depending on n Sorry, you acutally answered my question completly. I had different expectations and didn't want to see that you are right... ;) |
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Nov 12 |
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Is there a good proof that all the polynomials in this family are irreducible? Sorry, I improved the answere a little bit. |
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Nov 12 |
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Linear recursion with coefficients depending on n You were some seconds faster... :) Since there is a genreal method for all linear recursions, I thought maybe this could be extended to this case somehow. But if you say that you don't think so it's also a very useful answere! |
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Nov 12 |
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Linear recursion with coefficients depending on n Yeah you are right of course, but there are helpful methods anyway. Either through generating functions or the characteristic polynomial, see here for example. |
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Nov 12 |
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Linear recursion with coefficients depending on n Well also if have specefic $(b_n)_{n≥0}$ and $(c_n)_{n≥0}$, it might be really difficult to find the solution if I dont' have the right idea. I was wondering if there is something like a characteristic polynomial for this case. |
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Oct 7 |
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Recursive Generating function for enumerating leaf labeled binary trees Uh yes, thanks a lot! I totally forgot that I've to deal with labeled structures. |