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Journey To The West(by Chingyun Hsu)
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Montaigne, Of Quick and Slow Speech | Journey To The West
https://chingyunhsu.wordpress.com/2014/06/02/montaigne-of-quick-and-slow-speech
Journey To The West. Montaigne, Of Quick and Slow Speech. Since the issue of slow speech has long been my concern, it is especially interesting for me to read Montaigne’s essay. Of Quick and Slow Speech. As Montaigne put it, there are people with the gift of promptness and eloquence, as well as people with deliberation and thoroughness. Unfortunately, while I still have a mock trial competition next month, Montaigne remarked that I would be better for the pulpit, instead of for the bar. You are commentin...
Houses Are Art: Kazuo Shinohara | Journey To The West
https://chingyunhsu.wordpress.com/2014/06/19/houses-are-art-kazuo-shinohara
Journey To The West. Houses Are Art: Kazuo Shinohara. Kazuo Shinohara (1925-2006) is one of the most influential post-war Japanese architect. Different from many other architects in the modern era, Kazuo Shinohara was not involved in public architecture until his later years. Instead of public buildings, he chose houses as his main subjects and designed over thirty houses in his entire career, proposing that “houses are art”. For instance, the column in the middle of House in White almost looks abrupt, y...
Conservation Laws and Symmetry (Noether’s Theorem) | Journey To The West
https://chingyunhsu.wordpress.com/2014/05/27/conservation-laws-and-symmetry-noethers-theorem
Journey To The West. Conservation Laws and Symmetry (Noether’s Theorem). Although honestly I was not yet able to understand many of its important applications, I was immediately amazed by such a simple and beautiful relationship, so I thought I must write it down on my blog. For detailed explanation of Noether’s Theorem, you might want to look at this post: http:/ gravityandlevity.wordpress.com/2011/01/20/problems-you-can-solve-just-by-looking-at-them-the-meaning-of-noethers-theorem/. You are commenting ...
Claude Monet Exhibition – A Growing Demand for Art in Shanghai? | Journey To The West
https://chingyunhsu.wordpress.com/2014/05/29/claude-monet-exhibition-a-growing-demand-for-art-in-shanghai
Journey To The West. Claude Monet Exhibition – A Growing Demand for Art in Shanghai? Recently, in Shanghai, a Claude Monet exhibition has been enjoying unprecedented popularity for art exhibitions. It has almost become a cultural phenomenon, as everyone has been talking about it, including people who do not usually go to art museums. Honestly, I did not expect to meet such a big crowd when I visited the exhibition during working hours on a typical Monday. Is there a growing demand for art in Shanghai?
Partial Fraction Decomposition | Journey To The West
https://chingyunhsu.wordpress.com/2014/06/18/partial-fraction-decomposition
Journey To The West. A partial decomposition of a rational function P(x)/Q(x) is a sum of fractions with simpler denominators. To be more exact, every fraction is either in the form of (A)/(x a) k or (Bx C)/(x 2 bx c) k where x 2 bx c is irreducible. For instance, we can decompose 4/(1-x 4) and express it by 4/(1-x 4) = 2/(1 x 2) 1/(1-x) 1/(1 x). And tagged partial-fraction integration rational function fundamental theorem of algebra Euclidean algorithm mathematical induction. Leave a Reply Cancel reply.
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Students | Teaching blog
https://caicedoteaching.wordpress.com/students
About myself – Contact info. On Spring 2007, I mentored Will Sladek. Then an undergraduate student at Caltech, as part of the. Course. The result was the nice paper. The termite and the tower. On Spring and Summer 2008, I mentored Shawn E. Davis. As part of the McNair Scholars Program. Resulting on the paper. Representing Propositional Logic Connec. Tives with Modular Polynomials. Boise State McNair Scholars Research Journal. Vol 6 (2010), 1-12. Daniel A. Donado. Co-advisor: Ramiro de la Vega. 275: Calcu...
305 – Projects | Teaching blog
https://caicedoteaching.wordpress.com/2012/01/26/305-projects
About myself – Contact info. 305 – Projects. Edited, April 3, 2012.]. As mentioned on the syllabus. I expect groups of two or three per project. The deadline for submission is the scheduled time of the final exam. This will constitute 20% or your total grade. Your final project must be typeset; I encourage you to consult with me through the semester in terms of how it looks and its contents. The Banach-Tarski paradox. Chosen by two groups:. J Giudicelli, Ch. Kelly, and J. Kunz. Rubik cube. Chosen by:.
305 – Projects | Teaching blog
https://caicedoteaching.wordpress.com/2012/05/09/305-projects-2
About myself – Contact info. 305 – Projects. I asked my 305 students to write a short paper as a final project. I am posting them here, with their permission; it is my hope that people will find them useful. There are some very nice papers here. The 17 plane symmetry groups. By Samantha Burns, Courtney Fletcher, and Aubray Zell. By Josh Giudicelli, Chantel Kelly, and James Kunz. The quaternions and octonions. By Mike Mesenbrink, and Nicole Stevenson. 17 plane symmetry groups. Feed You can leave a response.
305 – A brief update on n(3) | Teaching blog
https://caicedoteaching.wordpress.com/2012/04/12/305-a-brief-update-on-n3
About myself – Contact info. 305 – A brief update on n(3). This continues the previous post on A lower bound for. Only recently I was made aware of a note. Dated November 22, 2001, posted on Harvey Friedman. 8216;s page, “Lecture notes on enormous integers”. In section 8, Friedman recalls the definition of the function. The length of the longest possible sequence. With the property that for no. Is a subsequence of. Friedman says that “A good upper bound for. He also indicates a much larger. You are comme...
515 – Caratheodory’s characterization of measurability (Homework 3) | Teaching blog
https://caicedoteaching.wordpress.com/2012/04/12/515-caratheodorys-characterization-of-measurability-homework-3
About myself – Contact info. 515 – Caratheodory’s characterization of measurability (Homework 3). This set is due Friday, April 27. The goal of these problems is to prove Carathéodory. 8216;s theorem that “extracts” a measure from any outer measure. In particular, when applied to Lebesgue outer measure, this construction recovers Lebesgue measure. Recall that an outer measure. And an outer measure. Denote the collection of subsets. With the property that. First, check that. Such that, for any. If so, is ...
305 – Homework V | Teaching blog
https://caicedoteaching.wordpress.com/2012/04/09/305-homework-v
About myself – Contact info. 305 – Homework V. This is the last homework set of the term. It is due Friday, April 27, 2012. At the beginning of lecture, but I am fine collecting it during dead week, if that works better. Recall that, given a group. Is the subgroup of. Generated by the commutators,. In class we saw that. And that equality holds for. Determine (with a proof or a counterexample) whether equality holds for all. Or what else is needed? The book lists for all. It is not true that for every.
305 – A lower bound for n(3) | Teaching blog
https://caicedoteaching.wordpress.com/2012/02/14/305-a-lower-bound-for-n3
About myself – Contact info. 305 – A lower bound for n(3). This continues the previous post on Friedman’s theorem. I want to give a brief idea of the size of Friedman’s. As defined on homework 2. The reference for what follows is. J Combin. Theory Ser. A, 95 (1). 2001), 102 144. Is the largest possible size. All of whose terms are 1, 2, or 3. Here, to have property. Is not a subsequence of the sequence. In lecture we gave an example of such a sequence, of length 216, namely. Larger than 216. We know.
305 – Cube moves | Teaching blog
https://caicedoteaching.wordpress.com/2012/04/11/305-cube-moves
About myself – Contact info. 305 – Cube moves. Here is a small catalogue of moves of the Rubik’s cube. Appropriately combining them and their natural analogues under rotations or reflections, allow us to solve Rubik’s cube starting from any (legal) position. I show the effect the moves have when applied to the solved cube. But, first, some relevant links:. Rubik’s Cube World Records. Here is the video. To the current record. Lego Rubik’s Cube Solver. And the current mechanical record, the CubeStormer II.
305 – Derived subgroups of symmetric groups | Teaching blog
https://caicedoteaching.wordpress.com/2012/04/11/305-derived-subgroups-of-symmetric-groups
About myself – Contact info. 305 – Derived subgroups of symmetric groups. One of the problems in the last homework set. Is to study the derived group of the symmetric group. Is a group and. Then their commutator is defined as. Is the subgroup of. Generated by the commutators. Note that, since any permutation has the same parity as its inverse, any commutator in. Is even. This means that. The following short program is Sage allows us to verify that, for. In these 4 cases:. The output is in this case:.
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日出太陽
Tuesday, 17 September 2013. 剛剛在 fb 上看到有朋友 share 這個. 訪問，感覺特別深。三年前才第一次聽這首在 2004 年的歌曲，一聽就愛上 … 雖然歌詞沒有經歷上的共鳴，但每次聽著，思潮總是像透過那音樂和歌聲在傲翔 … 而音樂更成為了我的手機鈴聲。 巧合地，這兩三年也在拼命的的旅行，或是因工作或其他原因而不時出門。當然相比其他人我去過的地方還很少，但總算這三年去過九個國家，約廿二個城市。每次去到機場，望著那反光的地磚，望著飛機，或看著在半空中的雲，又或坐火車時看著窗外擦身而過的景物，腦海總會響起這首歌 … 而當我品嘗了夜的巴黎，踏過下雪的紐約，累積了很多飛行，擁抱過熱情的島嶼 … 每次都會問自己，旅行的意義是什麼。 或者是因為為了擴闊眼界，為了証明自己渺小，讓自己學懂謙卑安靜和寬容。 或者，是想籍著離開，讓我對一個我可以稱之為家的地方，更加有歸屬感。 或者是因為想刺激自己的思想和思考，腦袋就像海綿般想肆意吸收所看到的所聽到的知識，更希望能夠提升自己的創作力和思考能力。 Sunday, 2 June 2013. 當然，相比純粹年年例行式的悼念ᦁ...
Ching Yuet Badminton Club
chingyume18 - DeviantArt
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Journey To The West
Journey To The West. Houses Are Art: Kazuo Shinohara. Kazuo Shinohara (1925-2006) is one of the most influential post-war Japanese architect. Different from many other architects in the modern era, Kazuo Shinohara was not involved in public architecture until his later years. Instead of public buildings, he chose houses as his main subjects and designed over thirty houses in his entire career, proposing that “houses are art”. For instance, the column in the middle of House in White almost looks abrupt, y...
Ching-Yun Hu, Pianist
Speaking in terms of sheer technical brilliance, I don’t recall being as amazed even by Horowitz’s performance of the same work.". New York Concert Review. Elusive superstar quality that everybody looks for. Musical, energetic and full of flair.". She has the suspense of Brendel, Perahia's lyricism and Barenboim's depth. Are we witnessing the birth of a new Martha Argerich? YEDIOT ACHARONOT ( Israel ). Leave this field empty if you're human:.
Ching-Yun Hu, Pianist | 鋼琴家.胡瀞云的部落格
Ching-Yun Hu, Pianist. Visit Ching-Yun’s Official Website. 面對世界的藝術家 胡瀞云談音樂的使命與展望 摘自 MUZIK 謬斯客 古典樂刊 第69期，2012年10月號. MUZIK 可否請您與我們分享創辦 云想國際音樂節 的動力與靈感為何 希望達到什麼樣的目標. 胡瀞云 云想國際音樂節 的創立構想其實相當單純，一開始我只是想 如果能讓像是我的老師巴拜楊 Sergei Babayan 等音樂大師來到台灣，讓台灣樂友有機會聆聽到他們的演出、甚至讓年輕台灣音樂家有機會與他們同台演出，進而在音樂上有所增長，豈不是再好也不過了 由於此想法對社會具有相當正面積極的貢獻，因此我周遭的朋友以及有共同理想的人皆給予支持，我花了過去十五個月把此音樂節從無到有，希望能夠提供學生與大師一個良好的環境與經驗，以展現出他們最高的藝術層面，並希望 云想 能成為人們建立起夢想的地方。 MUZIK 從您剛剛的談話內容與上次的報導中，我們得知您舉辦 云想 的原因是因為希望能邀請恩師巴拜揚來台演出，可否再深入與我們談您與巴拜揚的求學經歷 他教導給您最大的收穫是什麼. Pianist...
Ching-Yun Tu, violoniste
Ching-Yun Tu, violoniste. Saluée par la critique française pour sa technique brillante et sa grande sensibilité, la violoniste Ching-Yun Tu explore toutes les facettes du métier de violoniste et mène de façon exemplaire une carrière complète : soliste, orchestre, chambriste, pédagogie. Gérardmer-Kichompré, Jean Françaix, Flame, Ernest Chausson .Ching-Yu Tu est aussi Lauréate des Fondations Cziffra et Zaleski. Passionnée par le travail en orchestre, Ching-Yun Tu. A Taiwan, elle est régulièrement sollicité...
Han Mochi ♥ Han Yuuki
Han Mochi Han Yuuki. Apologies, but no results were found. Perhaps searching will help find a related post. Blog at WordPress.com. Han Mochi Han Yuuki. Blog at WordPress.com.
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