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My Pitiful Geek Revealed | Some math stuff.

Some math stuff.

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My Pitiful Geek Revealed | Some math stuff. | mypitifulgeekrevealed.wordpress.com Reviews
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Some math stuff.
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1 some math stuff
2 continued fractions
3 leave a comment
4 posted by pfedak
5 is at worst
6 which is
7 is then around
8 uncategorized
9 posted by emilgouliev
10 read his blog
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some math stuff,continued fractions,leave a comment,posted by pfedak,is at worst,which is,is then around,uncategorized,posted by emilgouliev,read his blog,i swear,3 comments,sphere knots 2,manipulate,colorfunction,sphere knots,1 comment,so yeah,rss feed
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My Pitiful Geek Revealed | Some math stuff. | mypitifulgeekrevealed.wordpress.com Reviews

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Some math stuff.

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1

4D rotations (Part 2) | My Pitiful Geek Revealed

https://mypitifulgeekrevealed.wordpress.com/2011/12/29/4d-rotations-part-2

My Pitiful Geek Revealed. 4D rotations (Part 2). On December 29, 2011. It’s been such a long time since my last post and it has mostly been because of my laziness. I’ll be honest, though. The reason I am doing this post now is because a friend of mine put a link to this blog on his blog, which reminded me that I have a blog! I’ll return the favor and link to his blog, and to the post that mentions my blog:. His blog: http:/ soffer801.wordpress.com/. Here’s a picture:. 8220;Why is this better than just a ...

2

November | 2011 | My Pitiful Geek Revealed

https://mypitifulgeekrevealed.wordpress.com/2011/11

My Pitiful Geek Revealed. Monthly Archives: November 2011. On November 20, 2011. Since the Mathematica code is significantly better than what I have in the first post, I figured I’d include just the Mathematica code here for those that are interested:. ParametricPlot3D[{(2 Cos[3 t]) Cos[2 t] Sqrt[1 – z 2], (2 Cos[3 t]) Sin[. 2 t] Sqrt[1 – z 2], 2 z}, {t, -Pi, unwrap}, {z, -1, 1 – top},. Boxed - False, Mesh - False, Axes - False,. Function[{a, b, c, t, z}, Hue[( Sin[3 t] 1)/3)*Sqrt[1 – z 2] ],. The points...

3

December | 2011 | My Pitiful Geek Revealed

https://mypitifulgeekrevealed.wordpress.com/2011/12

My Pitiful Geek Revealed. Monthly Archives: December 2011. 4D rotations (Part 2). On December 29, 2011. It’s been such a long time since my last post and it has mostly been because of my laziness. I’ll be honest, though. The reason I am doing this post now is because a friend of mine put a link to this blog on his blog, which reminded me that I have a blog! I’ll return the favor and link to his blog, and to the post that mentions my blog:. His blog: http:/ soffer801.wordpress.com/. Here’s a picture:.

4

Sphere Knots | My Pitiful Geek Revealed

https://mypitifulgeekrevealed.wordpress.com/2011/11/18/sphere-knots

My Pitiful Geek Revealed. On November 18, 2011. A while ago, I wondered whether spheres (denoted as. Could be knotted in. 4-dimensional space), just like a circle (denoted as. Could be knotted in. Now, we are going to do the same thing in 3D, except it’s a bit trickier. It’s not exactly clear how you can pretend to be an ant on. We don’t even know what we are projecting down to 3 dimensions! Sphere lying in 4D-space; seeing a pattern yet? As you watch this movie of how. Intersects your 3D space, you see ...

5

pfedak | My Pitiful Geek Revealed

https://mypitifulgeekrevealed.wordpress.com/author/pfedak

My Pitiful Geek Revealed. On January 1, 2012. A minor but (I hope) interesting point came up when I was telling my brother about continued fractions. I mentioned that continued fraction convergents in a sense give the “closest” rationals to a given number, one of the most commonly seen being. What I meant, of course, is that while the best rational approximation for a number. With a given denominator. Away, the error for continued fraction convergents is bounded by. Uniformly distributed on the interval.

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My Pitiful Geek Revealed | Some math stuff.

My Pitiful Geek Revealed. On January 1, 2012. A minor but (I hope) interesting point came up when I was telling my brother about continued fractions. I mentioned that continued fraction convergents in a sense give the “closest” rationals to a given number, one of the most commonly seen being. What I meant, of course, is that while the best rational approximation for a number. With a given denominator. Away, the error for continued fraction convergents is bounded by. Uniformly distributed on the interval.

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