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Finding Gemstones | On the quest for mathematical beauty and truth

On the quest for mathematical beauty and truth

http://mathematicalgemstones.wordpress.com/

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Finding Gemstones | On the quest for mathematical beauty and truth | mathematicalgemstones.wordpress.com Reviews
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On the quest for mathematical beauty and truth
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Finding Gemstones | On the quest for mathematical beauty and truth | mathematicalgemstones.wordpress.com Reviews

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On the quest for mathematical beauty and truth

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Finding Gemstones | On the quest for mathematical beauty and truth | Page 2

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On the quest for mathematical beauty and truth. Newer posts →. The Fundamental Theorem of Symmetric Function Theory. July 6, 2012. This little gemstone is hidden within the folds of algebraic combinatorics, but certainly deserves its name. Just as the Fundamental Theorem of Arithmetic gives us a way of writing common objects (numbers) in a canonical form (prime factorization), the Fundamental Theorem of Symmetric Function Theory allows us to express any symmetric function in a useful canonical form.

2

September | 2012 | Finding Gemstones

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On the quest for mathematical beauty and truth. Monthly Archives: September 2012. This blog has moved. September 2, 2012. Please visit http:/ www.mathematicalgemstones.com. Where this blog will be updated from now on. This blog has moved. The 3x 1 problem! Summary: Symmetric functions transition table. A bridge between two worlds: the Frobenius map. Blog at WordPress.com.

3

mariamonks | Finding Gemstones

https://mathematicalgemstones.wordpress.com/author/mariamonks

On the quest for mathematical beauty and truth. I am currently a graduate student in mathematics at UC Berkeley. This blog has moved. September 2, 2012. Please visit http:/ www.mathematicalgemstones.com. Where this blog will be updated from now on. The 3x 1 problem! August 12, 2012. Summary: Symmetric functions transition table. August 4, 2012. A bridge between two worlds: the Frobenius map. July 29, 2012. There is a reason I’ve been building up the theory of symmetric functions in the last few pos...

4

Addendum: An alternate proof of the FTSFT | Finding Gemstones

https://mathematicalgemstones.wordpress.com/2012/07/13/addendum-an-alternate-proof-of-the-ftsft

On the quest for mathematical beauty and truth. The Fundamental Theorem of Symmetric Function Theory. Theme and variations: the Newton-Girard identities →. Addendum: An alternate proof of the FTSFT. July 13, 2012. Last week I posted about the Fundamental Theorem of Symmetric Function Theory. Zarathustra Brady pointed me to the following alternate proof in Serge Lang’s book. While not as direct or useful in terms of changing basis from the. Assume for contradiction that the. To have minimal degree. In the...

5

The Fundamental Theorem of Symmetric Function Theory | Finding Gemstones

https://mathematicalgemstones.wordpress.com/2012/07/06/the-fundamental-theorem-of-symmetric-function-theory

On the quest for mathematical beauty and truth. Circles of Apollonius… and magnetism! Addendum: An alternate proof of the FTSFT →. The Fundamental Theorem of Symmetric Function Theory. July 6, 2012. First, some background on symmetric functions. Like generating functions, symmetric functions arise naturally in combinatorics, and the coefficients are often the point of interest. In the poetic words of Herbert Wilf in his book generatingfunctionology. I claim, and aim to demonstrate here, that. Is a symmet...

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Characters of the symmetric group | Mathematical Gemstones

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On the quest for mathematical beauty and truth. Skip to primary content. Skip to secondary content. Characters of the symmetric group. May 21, 2012. Last week, I sat down to compute the character table of $S 5$ for the first time in several years. It turned out that it was possible to laboriously use this theory to compute the characters one at a time, by finding an explicit matrix representation for each irreducible representation. However, I still had a nagging feeling that there should be a faster...

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Finding Gemstones | On the quest for mathematical beauty and truth

On the quest for mathematical beauty and truth. This blog has moved. September 2, 2012. Please visit www.mathematicalgemstones.com. Where this blog will be updated from now on. The 3x 1 problem! August 12, 2012. I have exciting news today: The first ever joint paper by Monks, Monks, Monks, and Monks has been accepted for publication in Discrete Mathematics. It’s an addictive and fun problem to play around with (see http:/ xkcd.com/710/. But it is frustratingly difficult to solve completely. Websites, whe...

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