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Rob Hubbard's Blog | Mathematics — Algorithms — Version Control

Mathematics — Algorithms — Version Control (by Rob)

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Rob Hubbard's Blog | Mathematics — Algorithms — Version Control | rhubbarb.wordpress.com Reviews
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Rob Hubbard's Blog | Mathematics — Algorithms — Version Control | rhubbarb.wordpress.com Reviews

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Mathematics — Algorithms — Version Control (by Rob)

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On Fibonacci-style Sequences continued | Rob Hubbard's Blog

https://rhubbarb.wordpress.com/2013/10/01/fibonacci-style-sequences-2

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Laquo; On Fibonacci-style Sequences. Surface Areas and Volumes of Hyperspheres. On Fibonacci-style Sequences continued. In my previous post on Fibonacci-style sequences. I gave the formulae for the closed form. Given the recurrence values. But I did not show that the formula is valid. I do that here. In that previous post, the closed form was derived from its applications to. There, we showed that. We proceed by induction. From your own site.

2

Surface Areas and Volumes of Hyperspheres | Rob Hubbard's Blog

https://rhubbarb.wordpress.com/2013/10/03/hyperspheres

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Laquo; On Fibonacci-style Sequences continued. Surface Areas and Volumes of Hyperspheres. I noticed that the formulae for the sizes of the surface (or rather, boundary) and volume (interior) of circles, spheres and hyperspheres seem to have discontinuities (or ‘jumps’) in the index of. However, this is only a result of simplifying a uniform formula for particular cases. And for those of you who, like me, are ‘tau-ists’:. 7 5 3 1 = 105. The calcu...

3

November | 2013 | Rob Hubbard's Blog

https://rhubbarb.wordpress.com/2013/11

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Archive for November, 2013. Thursday, 21 November 2013. Whilst doodling with the Fibonacci sequence. I found some interesting formulae:. The first of these is not new, but I did not find the other two on the web. There’s more information about the Fibonacci sequence. And the binomial coefficients. An Intuitive Representation of the Eisenstein Integers. Wednesday, 6 November 2013. Where ω is a primitive cube root of 1 given by.

4

An Intuitive Representation of the Eisenstein Integers | Rob Hubbard's Blog

https://rhubbarb.wordpress.com/2013/11/06/eisenstein-representation

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Laquo; Sublime Text Tip: Indicating Current and Edited Tabs. An Intuitive Representation of the Eisenstein Integers. Where ω is a primitive cube root of 1 given by. Are often represented in the form. And perhaps abbreviated by pair notation such as. Where the asterisk is to distinguish this notation from that introduced below). Here is a more intuitive representation that is simpler to manipulate and reason about. Let σ, τ be primitive.

5

Fibonacci Formulae | Rob Hubbard's Blog

https://rhubbarb.wordpress.com/2013/11/21/fibonacci-formulae

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Laquo; An Intuitive Representation of the Eisenstein Integers. Reversal of Indices in Infinite Triangular Sums. Whilst doodling with the Fibonacci sequence. I found some interesting formulae:. The first of these is not new, but I did not find the other two on the web. There’s more information about the Fibonacci sequence. And the binomial coefficients. This entry was posted on Thursday, 21 November 2013 at 23:08 and is filed under Contribution.

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Rob Hubbard's Blog | Mathematics — Algorithms — Version Control

Rob Hubbard's Blog. Mathematics Algorithms Version Control. Reversal of Indices in Infinite Triangular Sums. Friday, 31 January 2014. In an earlier post. I showed the finite version of this result:. This might be seen to hold as both sums are. Thursday, 21 November 2013. Whilst doodling with the Fibonacci sequence. I found some interesting formulae:. The first of these is not new, but I did not find the other two on the web. There’s more information about the Fibonacci sequence. Wednesday, 6 November 2013.

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