CSE 101 Exam 2 Review CSE 101 Exam 3 Review Greedy Algorithms (Ch 5) • Basics • Change making • Interval scheduling • Exchange arguments • Optimal caching • Huffman codes • Minimal spanning trees Greedy Algorithms General Algorithmic Technique: 1. Find decision criterion 2. Make best choice according to criterion 3. Repeat until done […]
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CSE 101: Introduction to Algorithms CSE 101: Introduction to Algorithms Professor: Daniel Kane Course webpage: http://cseweb.ucsd.edu/~dakane/CSE101/ Lecture Zoom Meeting Link: https://ucsd.zoom.us/j/93843292201?pwd =a1FDQS9Da0ZWWjRKUnZ3a3FQWHo5 QT09 mailto: http://cseweb.ucsd.edu/~dakane/Math154/ https://ucsd.zoom.us/j/93843292201?pwd=a1FDQS9Da0ZWWjRKUnZ3a3FQWHo5QT09 https://ucsd.zoom.us/j/93843292201?pwd=a1FDQS9Da0ZWWjRKUnZ3a3FQWHo5QT09 https://ucsd.zoom.us/j/93843292201?pwd=a1FDQS9Da0ZWWjRKUnZ3a3FQWHo5QT09 Basic Logistical Information Course Technology Guide: http://cseweb.ucsd.edu/~dakane/CSE101/ Technology.pdf Course Syllabus: http://cseweb.ucsd.edu/~dakane/CSE101/ Syllabus.pdf http://cseweb.ucsd.edu/~dakane/CSE101/Technology.pdf http://cseweb.ucsd.edu/~dakane/CSE101/Technology.pdf http://cseweb.ucsd.edu/~dakane/CSE101/Syllabus.pdf http://cseweb.ucsd.edu/~dakane/CSE101/Syllabus.pdf Practice Quiz Office Hours Daniel Kane: Thursday and Friday 2:30-4:00pm or
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CSE 101 Exam 2 Review CSE 101 Exam 3 Review Greedy Algorithms (Ch 5) Basics Change making Interval scheduling Exchange arguments Optimal caching Huffman codes Minimal spanning trees Greedy Algorithms General Algorithmic Technique: Find decision criterion Make best choice according to criterion Repeat until done Surprisingly, this sometimes works. Things to Keep in Mind about
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Announcements Announcements • HW 3 Due Today • Exam Next Friday – Basically the same rules as the last exam. – Complete exam instructions assignment on gradescope. – If you cannot make the usual time (and could last time), please email me by Wednesday. – Review video on course webpage. Exam Topics • Chapters 4
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CM30173: Cryptography\reserved@d =[@let@token art IV CM30173: Cryptography Part IV Mathematical background The Chinese remainder theorem Fermat’s little theorem The RSA cryptosystem Description of RSA Encryption is the inverse of decryption E!ciency concerns Part V Public-key cryptography CM30173: Cryptography Part IV Mathematical background The Chinese remainder theorem Fermat’s little theorem The RSA cryptosystem Description of RSA
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Announcements Announcements Exam 2 on F Please let me know if you need to take the exam at an alternate time and did not need to for exam 1. Please complete the exam instructions assignment on gradescope before the exam No HW this week. Last Time Greedy Algorithms Find decision Procedure Repeatedly make best available
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Microsoft PowerPoint – CSE101 B Time Complexity and Proving Correctness of Algorithms.pptx 1Appendix B Time Complexity and Correctness Time complexity Big O and its relatives 2Appendix B Time Complexity and Correctness Definition of Big O For functions we say to mean there are constants, C and k such that for all n > k. Example: What constants can we use to prove that? A. C = 1/3, k
Announcements Announcements • Exam 2 on F – Please let me know if you need to take the exam at an alternate time and did not need to for exam 1. – Please complete the exam instructions assignment on gradescope before the exam • No HW this week. Last Time • Greedy Algorithms – Find
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Oliver Braun CSE 101 (Summer Session 2021) Homework 1: Algorithms and Optimization Problems Instructions Homework questions will be similar to your future exam questions. The homework will not be graded, however, you are highly recommended to practice using these questions for better preparations of the exams. Key Concepts Algorithms, Optimization Problems, Minimization: Assignment, Maximization: Knap-
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CSE 101 Homework 4 Winter 2021 This homework is due on gradescope Friday February 19th at 11:59pm pacific time. Remember to justify your work even if the problem does not explicitly say so. Writing your solutions in LATEXis recommend though not required. Question 1 (Dropping Lowest Grades, 35 points). In a class Ronaldo had to
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