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Ruben Zilibowitz's Blog | Math, computing, and music

Math, computing, and music (by ruben)

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Ruben Zilibowitz's Blog | Math, computing, and music | rubenzilibowitz.wordpress.com Reviews
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Ruben Zilibowitz's Blog | Math, computing, and music | rubenzilibowitz.wordpress.com Reviews

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Math, computing, and music (by ruben)

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Steiner’s regions of space problem – Ruben Zilibowitz's Blog

https://rubenzilibowitz.wordpress.com/2013/04/15/steiners-regions-of-space-problem

Ruben Zilibowitz's Blog. Math, computing, and music. April 15, 2013. Steiner’s regions of space problem. My solution to bonus problem 11.2 from N.J. Wildberger’s video. It is given as a recurrence relation for the polynomial expression for the k-space case. Be the maximum number of regions in k-space formed by n (k-1) dimensional hyperplanes. This entry was tagged math. Factoring big numbers →. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:.

2

Factoring big numbers – Ruben Zilibowitz's Blog

https://rubenzilibowitz.wordpress.com/2014/10/05/factoring-big-numbers

Ruben Zilibowitz's Blog. Math, computing, and music. October 5, 2014. N J Wildberger asks about the prime factorisation of a very large number in this video Infinity: does it exist? A debate with James Franklin and N J Wildberger. The number in question is. Using Knuth’s up arrow notation. It is possible to find some of the small factors, as I will show here for factors 3, 13, and 139. First the factor of. This is slightly more difficult to demonstrate but still not that hard. It is easy to verify that.

3

Tilings of the plane – Ruben Zilibowitz's Blog

https://rubenzilibowitz.wordpress.com/2015/01/07/tilings-of-the-plane

Ruben Zilibowitz's Blog. Math, computing, and music. January 7, 2015. Tilings of the plane. Recently I came across some very lovely java applets that demonstrate quasi-periodic tilings of the plane. For example this one. It shows a plane embedded in a 6 dimensional lattice in different rotations and positions. Recurrence formulas for primes →. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). Tilings of the plane.

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June 2015 – Ruben Zilibowitz's Blog

https://rubenzilibowitz.wordpress.com/2015/06

Ruben Zilibowitz's Blog. Math, computing, and music. June 26, 2015. Recurrence formulas for primes. I recently came across the paper by Eric Rowland about a recurrence formula for prime numbers here. The formula given in the paper is. He shows that the sequence of first differences. Contains only prime numbers and the number one. He conjectures that this sequence contains all odd primes. I was inspired by this to come up with a variant. My sequence is given by. This has the following property.

5

Recurrence formulas for primes – Ruben Zilibowitz's Blog

https://rubenzilibowitz.wordpress.com/2015/06/26/recurrence-formulas-for-primes

Ruben Zilibowitz's Blog. Math, computing, and music. June 26, 2015. Recurrence formulas for primes. I recently came across the paper by Eric Rowland about a recurrence formula for prime numbers here. The formula given in the paper is. He shows that the sequence of first differences. Contains only prime numbers and the number one. He conjectures that this sequence contains all odd primes. I was inspired by this to come up with a variant. My sequence is given by. This has the following property.

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Ruben Zilibowitz's Blog | Math, computing, and music

Ruben Zilibowitz's Blog Math, computing, and music. Ruben Zilibowitz's Blog. Math, computing, and music. June 26, 2015. Recurrence formulas for primes. I recently came across the paper by Eric Rowland about a recurrence formula for prime numbers here. The formula given in the paper is. He shows that the sequence of first differences. Contains only prime numbers and the number one. He conjectures that this sequence contains all odd primes. This has the following property. January 7, 2015. This has been an...

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