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The Mathematical Zorro

The outlaw you can count on

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The Mathematical Zorro | blog.mathzorro.com Reviews
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The outlaw you can count on
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1 the mathematical zorro
2 blog home
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6 the permutation $2341$
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the mathematical zorro,blog home,about blog,podcasts,qc home,the permutation $2341$,posted by,christopher hanusa,email this,blogthis,share to twitter,share to facebook,share to pinterest,simultaneous core partitions,drew armstrong,partitions,a partition
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The Mathematical Zorro | blog.mathzorro.com Reviews

https://blog.mathzorro.com

The outlaw you can count on

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1

The Mathematical Zorro: Permutations corresponding to sequences of reflections.

http://blog.mathzorro.com/2013/10/permutations-corresponding-to-sequences.html

The outlaw you can count on. Wednesday, October 30, 2013. Permutations corresponding to sequences of reflections. In a recent Google post. I shared an animation that sliced a tetrahedron along the six planes of symmetry and casually mentioned that the 24 colored regions corresponded to the permutations of $ {1,2,3,4 }$. Here is a new animation that highlights the appearance of permutations of $ {1,2,3,4 }$. Or reflect then rotate. The tetrahedron and get back the same shape afterward.).

2

The Mathematical Zorro: August 2013

http://blog.mathzorro.com/2013_08_01_archive.html

The outlaw you can count on. Tuesday, August 27, 2013. In this post I hope to share insights into an article that Brant Jones. And I wrote up this year and submitted for publication at the beginning of August named "Results and conjectures on simultaneous core partitions"—it is available online at http:/ arxiv.org/abs/1308.0572. As I mentioned earlier. What is the best part? What can be improved? Of an integer $n$) is a way to break down $n$ into smaller integral parts. For example, $5 4 2 1 1=13$, s...

3

The Mathematical Zorro: Hello World.

http://blog.mathzorro.com/2013/08/do-not-expect-miracles.html

The outlaw you can count on. Friday, August 9, 2013. Do not expect miracles. Subscribe to: Post Comments (Atom). View my complete profile. Why blog about mathematics? Simple theme. Powered by Blogger.

4

The Mathematical Zorro: October 2013

http://blog.mathzorro.com/2013_10_01_archive.html

The outlaw you can count on. Wednesday, October 30, 2013. Permutations corresponding to sequences of reflections. In a recent Google post. I shared an animation that sliced a tetrahedron along the six planes of symmetry and casually mentioned that the 24 colored regions corresponded to the permutations of $ {1,2,3,4 }$. Here is a new animation that highlights the appearance of permutations of $ {1,2,3,4 }$. Or reflect then rotate. The tetrahedron and get back the same shape afterward.).

5

The Mathematical Zorro: Simultaneous core partitions

http://blog.mathzorro.com/2013/08/simultaneous-core-partitions.html

The outlaw you can count on. Tuesday, August 27, 2013. In this post I hope to share insights into an article that Brant Jones. And I wrote up this year and submitted for publication at the beginning of August named "Results and conjectures on simultaneous core partitions"—it is available online at http:/ arxiv.org/abs/1308.0572. As I mentioned earlier. What is the best part? What can be improved? Of an integer $n$) is a way to break down $n$ into smaller integral parts. For example, $5 4 2 1 1=13$, s...

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The outlaw you can count on. Wednesday, October 30, 2013. Permutations corresponding to sequences of reflections. In a recent Google post. I shared an animation that sliced a tetrahedron along the six planes of symmetry and casually mentioned that the 24 colored regions corresponded to the permutations of $ {1,2,3,4 }$. Here is a new animation that highlights the appearance of permutations of $ {1,2,3,4 }$. Or reflect then rotate. The tetrahedron and get back the same shape afterward.). I aim to write in...

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