【國立臺灣大學109學年度畢業典禮 致詞代表 資訊工程學系韓哈斯】
Student Address, National Taiwan University Commencement 2021
International student Seth Austin Harding from Department of Computer Science and Information Engineering
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校長、教授、以及在螢幕前的各位同學,大家好。非常感謝臺大給我這個機會。我是韓哈斯,來自美國華盛頓特區。我會以自身的真實經驗出發,來跟大家分享臺大帶給我的收穫。
我當初為什麼選擇來台灣求學呢?我小時候非常喜歡看武打片,然後我十歲的時候去看了一部電影叫做「功夫熊貓」。這部電影成為了我最喜歡的電影,主角「阿波」的故事跟我的故事很像。我看完了之後就決定要開始學功夫,所以去了「美國武術學院」。那個時候我每天都聽旁邊的人講中文,到了高中我就決定開始學中文。當時我遇到了一位貴人,她是從台北到美國來教書的中文老師,她教的課是我當時最喜歡的課,我每天去她的教室跟好朋友練習。到了高中畢業時,我是全高中中文最好的非母語人士。同時,我第二喜歡的課程是電腦科學,那時候我是程式能力數一數二的學生。後來在成功錄取夢寐以求的學校:臺灣大學之後,我感到雀躍不已,因為我既可以繼續學習中文,也可以持續在世界頂尖的學府中,往電腦科學的方向精進自我。
不過老實說,當我回顧大一的時期,我也曾迷失自我。雖然我修了很多很多的中文課,但是我那時只聽得懂大概一半的課程內容。跟大家對美國人的印象不同,我其實很害羞,也很害怕舉手提問,我甚至不太敢參與社交,所以當時朋友也很少。我開始想家,也變得有一點憂鬱。那時籃球是我唯一的紓壓方式。
但更不幸的是,我在打籃球時弄傷了我的前十字韌帶,做了兩次手術,需要一年半才能恢復。許多的負面情緒壓得我喘不過氣。我被困在人生的低谷,不知如何是好。我覺得我的中文不夠好,我也被診斷出失眠跟ADHD,另外,美國高中的數學太簡單了,來這邊不夠用。種種壓力讓我足不出戶,找不到自己的人生方向。後來,我向臺大心輔中心以及我的心理醫師尋求協助,然後我也開始跟系上有更多互動。有一位教授叫徐宏民跟我說,"Never give up",雖然那時候我覺得這句話太過於簡化了我的問題,不過,在我仔細思考了一個禮拜之後,我下定決心,發誓不讓自己被這些事擊敗。我決定要克盡全力,認真做好每件事。這是我人生的轉捩點,我開始變得異常自律。當時廖世偉教授和洪士灝系主任帶我進入它們的研究室鑽研學術。這重燃了我對資訊工程的熱忱,提醒了我當初會愛上這個領域的原因。我開始研究人工智慧以及區塊鏈,也開始跟其他系上同學交朋友,一起成立臺大人工智慧應用社NTUAI。NTUAI現在是校內頗具規模的技術研究社團,致力於推廣人工智慧給任何對該領域有熱忱的學生。歡迎加入NTUAI,可以掃描我們的QR CODE。
最近,由於疫情的緣故,我已經一年半沒回美國了。但是沒關係,因為我已經找到了我第二個家。我很愛臺大,以及台灣的人事物。雖然我經歷了人生的低潮,但這裡的一切總是給我滿滿的祝福與協助。最後,我想送給大家「功夫熊貓」裡的一句台詞: "You just need to believe"。只要用樂觀的態度去面對困難,就有能力改變自己,甚至改變身旁所愛的人。就像阿波的父親說的,"心誠則靈,只要你相信,點石就能成金。根本沒有什麼秘笈。只有你。"謝謝大家。
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==============================
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President, professors, and classmates, I'm very honored to be here. Thank you to NTU for giving me this opportunity. My name's Seth Austin Harding, and I'm from the D.C. metropolitan area. I'm going to tell a real story that's personal but that's relatable and what I see as the real me.
What motivated and guided me to take my undergraduate studies in Taiwan? When I was very young, I really loved watching kung fu movies, and when I was 10 years old, I went to the theater to watch "Kung Fu Panda". This became my favorite movie as I felt like the story of the main character Po was one to which I could very much relate. After watching this movie, I decided that I wanted to start learning kung fu, so I went to the United States Wushu Academy. At the time, I began hearing Mandarin on a daily basis, so when I was in high school, I decided to begin formally studying Chinese. It ended up being my Chinese teacher from Taipei who was my favorite teacher who taught my favorite class, so I decided I'd hang out in the Chinese classroom every day and practice lots. By the time graduation came around, I had attained the highest proficiency in Chinese among any non-native speaker in my school. My second favorite class was computer science, and I ended up attaining among the best coding skills in my school. After getting accepted to the school of my dreams -- National Taiwan University -- I felt honored, humbled, and excited; I could now spend time at among the world's finest universities studying Chinese and at the same time advancing my knowledge of computer science.
But when I look back at my freshman year, to be honest with you, I didn't know what I was doing. Despite having taken very many Chinese classes, when I went to the NTU lectures, I understood only about half of what the teachers were saying. Contrary to most people's impressions of an American, I was actually too shy to raise my hand, to ask questions, or to even meet with teachers after class, so I had very few friends at the time. I started to become homesick and depressed. At that time, I found that basketball was the only way I knew of relieving my stress. However, while playing basketball, I had torn my ACL and it would take two surgeries and a year and a half in time to fully recover. At this point, I felt caught between a rock and a hard place. In fact, this was the lowest point of my life, and I didn't know what to do. I felt like my Chinese wasn't good enough, I had been diagnosed with insomnia and ADHD, and I felt like the math taught in America was too simple to allow for me to keep up with my classmates. I was under immense pressure, and at this time, I lost any sense of purpose or direction. Later on, I went to seek help from NTU counseling, from my psychiatrist, and from my department. I reached out to Professor Winston Hsu from CSIE, and he told me this: "Never give up"; it was such an oversimplified way to approach such a complex series of problems, I had thought. However, I pondered these words intensely for one week, and by the end of that week, I had made a firm decision. This would NOT be another example of me giving up. I decided to go all out, to work diligently and passionately on all tasks at hand. This was the turning point of my life; I started to discipline myself to a very high degree. At this time, I met my then-to-become advisors Professor Shih-Wei Liao and Professor Shih-Hao Hung and entered their labs to begin research. Finally, the passion that I had for computer science that I had previously held in high school was kindled again, and I was finally reminded why I loved this field. I began my research life in blockchain and AI, and at the time I entered the lab, I also began creating NTUAI. NTUAI is now a large and highly successful NTU club that is dedicated to the research and public understanding of AI. Welcome one and all to join us; please scan our QR code here.
For a year and a half I haven't returned to America because of covid. But not to worry; I have found my second home, away from home. I love it here in NTU and I cherish all of the things I've had the privilege to experience in Taiwan. I've gone through the most difficult of struggles in my life here, but I've also had the most fortunate and blessed of experiences. To conclude, I'd like to quote a line from "Kung Fu Panda": "You just need to believe". As long as you are willing to adopt an optimistic attitude in facing challenges and hardships, you may become a positive force in changing the lives of those around you as well as your own life. It all depends on how you view it; just like what Po's father says, "there is no secret ingredient. It's just you." Thank you, everyone.
詳見:
https://www.facebook.com/NTUCommencement/posts/2718185771805180
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#臺灣大學 #畢業典禮 #NTUCommencement2021 #學生致詞代表 #臺大資訊工程學系 #韓哈斯 #SethAustinHarding
同時也有232部Youtube影片,追蹤數超過6萬的網紅Herman Yeung,也在其Youtube影片中提到,電子書 (手稿e-book) (共261頁) (HK$199) https://play.google.com/store/books/details?id=Fw_6DwAAQBAJ Calculus 微積分系列︰ https://www.youtube.com/playlist?list=PLz...
「field math」的推薦目錄:
- 關於field math 在 國立臺灣大學 National Taiwan University Facebook 的最佳解答
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- 關於field math 在 Scholarship for Vietnamese students Facebook 的精選貼文
- 關於field math 在 Herman Yeung Youtube 的最讚貼文
- 關於field math 在 Herman Yeung Youtube 的最佳解答
- 關於field math 在 Herman Yeung Youtube 的最讚貼文
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- 關於field math 在 axioms - Is $\{0\}$ a field? - Mathematics Stack Exchange 的評價
- 關於field math 在 math-comp/algebra-tactics: Ring, field, lra, nra, and ... - GitHub 的評價
field math 在 Facebook 的最佳解答
Well I also wanna show my support to u! (Pls dun show my name though🤣)
You hv been demonstrating a PR style that not much ppl can carry and I knew that from somewhere that one of ur idols is Donald Trump and I started to realize u are basically using similar strategies as him: bad publicity is still a publicity
But to understand the humor behind ur acts requires, I believe, a certain level of intelligence and that’s why ppl who dislike are usually unable to formulate a sound deduction to explain where their hatre comes from
U first graduated as a Math student and soon devoted itself to law field, and then teacher and insurance, all are well developed and this show u hv high level of execution power, u are basically an expert of doing anything if u are willing to
And come on, u are 71kg and there’s no weight upper limit for u
Just boost ur weight into 80kg and I believe u can win
Add oil and I hope more ppl can understand u, no “good luck” bc I think u dun need it, as u create it
field math 在 Scholarship for Vietnamese students Facebook 的精選貼文
6 CHƯƠNG TRÌNH NGẮN HẠN, TÌNH NGUYỆN BẠN CẦN BIẾT
Nếu như các bạn học sinh, sinh viên, các bạn đang đi làm muốn tìm các chương trình ngắn một chút để có cơ hội ra nước ngoài trải nghiệm, nâng cao kiến thức mà không lo "đau ví" mất nhiều chi phí check out liền 6 chương trình này nhé. Một số chương trình như Fulbright ASEAN mở hàng năm á, nên các bạn lưu/share lại post sau này dùng nha:
✅ Tổng hợp 3 chương trình hè tại châu Âu deadline đa dạng tới tháng 2/2021: https://bom.to/kQCDJve
Các bạn background sẽ được ưu tiên hơn xíu xíu:
Engineering, Math, Physics, Biology, Computer Science, Chemistry, Neuroscience or related field.
✅ Chương trình ngắn hạn Fulbright ASEAN Mỹ deadline 10/01: https://bom.to/RbfUXom2
Các ngành học đã dạng, kiểu gì cũng có bạn apply được :):
- Education
- Financial Market Integration
- Food Technology
- Information Sciences
- Journalism
- Law
- Public Administration
- Public/Global Health
- Statistics
- Trade and Investment
- Trade Facilitation
✅ Chương trình ngắn hạn với Đại học Yale Mỹ deadline 2/12 khá sát rồi: https://bom.to/2bxSjj5
✅ Cơ hội tình nguyện ở quanh Đông Nam Á: https://bom.to/1XBYx9x
Bạn nào cần hỗ trợ apply bất cứ chương trình nào cứ nhắn page hoặc email về [email protected] nhé.
<3 Like page, tag và share bạn bè nhé <3
#HannahEd #sanhocbong #scholarshipforVietnamesestudents #hocbong #HannahEdVolunteer
field math 在 Herman Yeung Youtube 的最讚貼文
電子書 (手稿e-book) (共261頁) (HK$199)
https://play.google.com/store/books/details?id=Fw_6DwAAQBAJ
Calculus 微積分系列︰ https://www.youtube.com/playlist?list=PLzDe9mOi1K8o2lveHTSM04WAhaGEZE7xB
適合 DSE 無讀 M1, M2,
但上左 U 之後要讀 Calculus 的同學收睇
由最 basic (中三的 level) 教到 pure maths 的 level,
現大致已有以下內容︰
(1) Concept of Differentiation 微分概念
(2) First Principle 基本原理
(3) Rule development 法則證明
(4) Trigonometric skills 三角學技術
(5) Limit 極限
(6) Sandwiches Theorem 迫近定理
(7) Leibniz Theorem 萊布尼茲定理
(8) Logarithmic differentiation 對數求導法
(9) Implicit differentiation 隱函數微分
(10) Differentiation of more than 2 variables 超過2個變數之微分
(11) Differentiation by Calculator 微分計數機功能
(12) Application of Differentiation - curve sketching 微分應用之曲線描繪
(13) Meaning of Integration 積分意義
(14) Rule of Integration 積分法則
(15) Trigonometric rule of Integration 三角積分法則
(16) Exponential, Logarithmic rule of integration 指數、對數積分法則
(17) Integration by Substitution 代換積分法
(18) Integration by Part 分部積分法
(19) Integration Skill : Partial Fraction 積分技術︰部分分式
(20) Integration by Trigonometric Substitution 三角代換積分法
(21) t-formula
(22) Reduction formula 歸約公式
(23) Limit + Summation = Integration 極限 + 連加 = 積分
(24) Application of Integration – Area 積分應用之求面積
(25) Application of Integration – Volume 積分應用之求體積
(26) Application of Integration – Length of curve 積分應用之求曲線長度
(27) Application of Integration – Surface area 積分應用之求表面積
(28) L’ Hospital rule 洛必達定理
(29) Fundamental Theorem of Integral Calculus 微積分基礎原理
(30) Calculus on Physics 微積分於物理上的應用
(31) Calculus on Economics 微積分於經濟上的應用
(32) Calculus on Archeology 微積分於考古學上的應用
之後不斷 updated,大家密切留意
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http://goo.gl/forms/NgqVAfMVB9
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field math 在 Herman Yeung Youtube 的最佳解答
電子書 (手稿e-book) (共261頁) (HK$199)
https://play.google.com/store/books/details?id=Fw_6DwAAQBAJ
Calculus 微積分系列︰ https://www.youtube.com/playlist?list=PLzDe9mOi1K8o2lveHTSM04WAhaGEZE7xB
適合 DSE 無讀 M1, M2,
但上左 U 之後要讀 Calculus 的同學收睇
由最 basic (中三的 level) 教到 pure maths 的 level,
現大致已有以下內容︰
(1) Concept of Differentiation 微分概念
(2) First Principle 基本原理
(3) Rule development 法則證明
(4) Trigonometric skills 三角學技術
(5) Limit 極限
(6) Sandwiches Theorem 迫近定理
(7) Leibniz Theorem 萊布尼茲定理
(8) Logarithmic differentiation 對數求導法
(9) Implicit differentiation 隱函數微分
(10) Differentiation of more than 2 variables 超過2個變數之微分
(11) Differentiation by Calculator 微分計數機功能
(12) Application of Differentiation - curve sketching 微分應用之曲線描繪
(13) Meaning of Integration 積分意義
(14) Rule of Integration 積分法則
(15) Trigonometric rule of Integration 三角積分法則
(16) Exponential, Logarithmic rule of integration 指數、對數積分法則
(17) Integration by Substitution 代換積分法
(18) Integration by Part 分部積分法
(19) Integration Skill : Partial Fraction 積分技術︰部分分式
(20) Integration by Trigonometric Substitution 三角代換積分法
(21) t-formula
(22) Reduction formula 歸約公式
(23) Limit + Summation = Integration 極限 + 連加 = 積分
(24) Application of Integration – Area 積分應用之求面積
(25) Application of Integration – Volume 積分應用之求體積
(26) Application of Integration – Length of curve 積分應用之求曲線長度
(27) Application of Integration – Surface area 積分應用之求表面積
(28) L’ Hospital rule 洛必達定理
(29) Fundamental Theorem of Integral Calculus 微積分基礎原理
(30) Calculus on Physics 微積分於物理上的應用
(31) Calculus on Economics 微積分於經濟上的應用
(32) Calculus on Archeology 微積分於考古學上的應用
之後不斷 updated,大家密切留意
------------------------------------------------------------------------------
Pure Maths 再現系列 Playlist: https://www.youtube.com/playlist?list=PLzDe9mOi1K8os36AdSf64ouFT_iKbQfSZ
------------------------------------------------------------------------------
Please subscribe 請訂閱︰
https://www.youtube.com/hermanyeung?sub_confirmation=1
------------------------------------------------------------------------------
HKDSE Mathematics 數學天書 訂購表格及方法︰
http://goo.gl/forms/NgqVAfMVB9
------------------------------------------------------------------------------
Blogger︰ https://goo.gl/SBmVOO
Facebook︰ https://www.facebook.com/hy.page
YouTube︰ https://www.youtube.com/HermanYeung
------------------------------------------------------------------------------

field math 在 Herman Yeung Youtube 的最讚貼文
電子書 (手稿e-book) (共261頁) (HK$199)
https://play.google.com/store/books/details?id=Fw_6DwAAQBAJ
Calculus 微積分系列︰ https://www.youtube.com/playlist?list=PLzDe9mOi1K8o2lveHTSM04WAhaGEZE7xB
適合 DSE 無讀 M1, M2,
但上左 U 之後要讀 Calculus 的同學收睇
由最 basic (中三的 level) 教到 pure maths 的 level,
現大致已有以下內容︰
(1) Concept of Differentiation 微分概念
(2) First Principle 基本原理
(3) Rule development 法則證明
(4) Trigonometric skills 三角學技術
(5) Limit 極限
(6) Sandwiches Theorem 迫近定理
(7) Leibniz Theorem 萊布尼茲定理
(8) Logarithmic differentiation 對數求導法
(9) Implicit differentiation 隱函數微分
(10) Differentiation of more than 2 variables 超過2個變數之微分
(11) Differentiation by Calculator 微分計數機功能
(12) Application of Differentiation - curve sketching 微分應用之曲線描繪
(13) Meaning of Integration 積分意義
(14) Rule of Integration 積分法則
(15) Trigonometric rule of Integration 三角積分法則
(16) Exponential, Logarithmic rule of integration 指數、對數積分法則
(17) Integration by Substitution 代換積分法
(18) Integration by Part 分部積分法
(19) Integration Skill : Partial Fraction 積分技術︰部分分式
(20) Integration by Trigonometric Substitution 三角代換積分法
(21) t-formula
(22) Reduction formula 歸約公式
(23) Limit + Summation = Integration 極限 + 連加 = 積分
(24) Application of Integration – Area 積分應用之求面積
(25) Application of Integration – Volume 積分應用之求體積
(26) Application of Integration – Length of curve 積分應用之求曲線長度
(27) Application of Integration – Surface area 積分應用之求表面積
(28) L’ Hospital rule 洛必達定理
(29) Fundamental Theorem of Integral Calculus 微積分基礎原理
(30) Calculus on Physics 微積分於物理上的應用
(31) Calculus on Economics 微積分於經濟上的應用
(32) Calculus on Archeology 微積分於考古學上的應用
之後不斷 updated,大家密切留意
------------------------------------------------------------------------------
Pure Maths 再現系列 Playlist: https://www.youtube.com/playlist?list=PLzDe9mOi1K8os36AdSf64ouFT_iKbQfSZ
------------------------------------------------------------------------------
Please subscribe 請訂閱︰
https://www.youtube.com/hermanyeung?sub_confirmation=1
------------------------------------------------------------------------------
HKDSE Mathematics 數學天書 訂購表格及方法︰
http://goo.gl/forms/NgqVAfMVB9
------------------------------------------------------------------------------
Blogger︰ https://goo.gl/SBmVOO
Facebook︰ https://www.facebook.com/hy.page
YouTube︰ https://www.youtube.com/HermanYeung
------------------------------------------------------------------------------

field math 在 axioms - Is $\{0\}$ a field? - Mathematics Stack Exchange 的推薦與評價
This is not a field. All fields must contain at least two distinct elements, the additive identity and the multiplicative identity. – Potato. ... <看更多>
相關內容
field math 在 math-comp/algebra-tactics: Ring, field, lra, nra, and ... - GitHub 的推薦與評價
This library provides ring , field , and lra tactics for Mathematical Components, that work with any comRingType , fieldType , and realDomainType or ... ... <看更多>
field math 在 Field Definition (expanded) - Abstract Algebra - YouTube 的推薦與評價
The field is one of the key objects you will learn about in abstract algebra. Fields generalize the real numbers and complex numbers. ... <看更多>