• views: 125
• date: 24 November 2024
• posted by: voska89

All the counting techniques you will ever need!
What you'll learn
Learn counting techniques for Math Olympiad problems.
Practice lots of Olympiad quality problems.
Get an understanding of advanced techniques like recurrences, generating functions and graph theory.
Learn the basics of conditional probability, pigeon-hole principle and invariants.
Requirements
No prior experience is required.
Description
This course has 27 lectures and over 17 hours of content. The course covers both the theoretical and problem-solving aspects of Combinatorics. As such, it will be useful for students who wish to appear in National and International Math Contests like the AMC, AIME, IMO, RMO, INMO etc. The course covers advanced techniques like Principle of Inclusion and Exclusion, Pigeonhole Principle, Mono variants and Invariants, solutions of Recurrence relations, Generating functions and Graph Theory. We also discuss problems based on Conditional Probability, Combinatorial Games and there are a lot of practice problems for you to gain a better understanding of these topics. The course is divided into two sections - Theory and Problem-solving lectures. You can do them in a sequence or you can switch between the two sections and get your hands dirty with some problems. Anyone who wishes to get started with Olympiad Combinatorics can use this course fruitfully and will learn a lot of new ideas and concepts. I will be adding more problem-solving videos to the course as students join in. Feel free to reach out to me on Udemy in case you need help with a particular topic, and I will be happy to add more content around that topic. This course is a collaborative learning experience, and your feedback makes the course better.Happy learning!
Who this course is for
This course is directed towards parents of students who are going to appear in National and International Math Contests.
Homepage

https://www.udemy.com/course/combinatorics-for-math-contests/

   
   
   

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