暑期班 Summer Class 2020


數論與密碼學

課程編號: SAYT1114

上課日期: 19/9, 26/9, 3/10, 10/10, 17/10, 24/10, 31/10, 7/11, 14/11, 2020 (Sat)

考試日期: 21/11/2020 (Sat) ; 後備考試日期: 28/11/2020 (Sat)

上課時間: 10:30am – 5:15pm

上課地點: [中文大學, 詳情有待公佈]*

任教導師: 廖振隆博士 (香港中文大學)

大學認可: 中文大學2學分

教學語言:粵語為主,附以英文教材

對象: 準備升上中四或中五的同學,學員須具備良好的抽象數學推理能力。

內容簡介: 同學會由淺入深學習數論的知識,包括:整數的整除性、歐幾里得演算法、同餘式、中國剩餘定理、數論函數、歐拉定理、費馬小定理和連分數理論等。

學費: 港幣 3,970元正 (已包含港幣20元申請費用)**

備註
*此課程暫定於中文大學內授課,或有可能轉為線上授課,視乎實際情況而定。

**如課程最終轉為線上授課,學費將會調整為港幣 3,020元正 (已包含港幣20元申請費用) 。


Number Theory and Cryptography

Course code: SAYT1114

Date: 19/9, 26/9, 3/10, 10/10, 17/10, 24/10, 31/10, 7/11, 14/11, 2020 (Sat)

Examination Date: 21/11/2020 ; Reserved Date: 28/11/2020 (Sat)

Time: 10:30am – 5:15pm

Venue: [CUHK. Detail to be announced]*

Lecturer: Dr. Liu Chun Lung Kelvin (CUHK)

University Recognition: 2 credits of CUHK

Medium of Instruction: mainly in Cantonese with English course materials

Expected applicants: : Students advancing to Secondary 4 or 5, and have high competence in abstract mathematical reasoning.

Introduction: We will proceed from basic to deeper knowledge about Number Theory, including Divisibility Theory, Euclidean Algorithm, Congruence Equation, Chinese Remainder Theorem, Euler’s Theorem, Fermat’s Little Theorem and Continued Fractions.

Tuition fee: HK$3,970 (with $20 application fee included)**

Remark:
*This course is offered face-to-face lessons at CUHK campus. It may switch to online teaching, subject to the actual situation.


**The tuition fee will be adjusted to HK$3,020 (with $20 application fee included) if the course finally switches to online teaching.

 

網上報名(Online application)


入學試免試條款 Conditions for Admission Screening Test Exemption

凡符合以下其中一項條款的申請人,可免除入學試而獲本科直接取錄。(參考附註)

Applicants who satisfy either one of the following condition may be exempted from Admission Screening Test and will be directly admitted into this course. (refer to note below)
  1. 曾修讀並及格完成以下任何一個科目取錄: 「複數的幾何面貌」、「複數與解析幾何」、「近世代數初探」。
    Passed in any of the following courses before: Geometric Perspectives of Complex Numbers, Complex Number and Analytical Geometry, and Towards Modern Algebra.

  2. 曾獲得以下任何一個科目取錄:「數論與密碼學」、「微分幾何初探」、「數學分析入門」、「非歐幾何賞析」。
    Being admitted in one of the following courses before: Number Theory and Cryptography, Towards Differential Geometry, Mathematical Analysis, and Understanding Non-Euclidean Geometry.

(參考附註 note)
曾修讀「數學啟導修習I或II」的學生,仍須參加入學試,但可獲優先考慮。
Those who had taken "Enrichment Mentoring Mathematics I or II" still need to sit the Test, but will be considered with priority.

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