# He won 4 gold medals in the International Math Olympiads: tips and tricks

TLDRIn this engaging video, the speaker reflects on the International Mathematical Olympiad (IMO) 2023 held in Japan, comparing it to the Olympics but for exceptionally intelligent yet less renowned and wealthy participants. The speaker shares personal anecdotes, including meeting Theodore van Berg, a four-time gold medalist. They emphasize the importance of enjoying math for success in competitions like IMO, recounting their own journey from age four and the persistence in solving challenging problems. The video also highlights the camaraderie and sportsmanship at IMO, with a teaser for a future segment featuring an interview with China's deputy leader.

###### Takeaways

- π The speaker won a bronze medal at the International Mathematical Olympiad (IMO) in 2023, held in Japan, which is a prestigious competition for young mathematicians.
- π€ The IMO is likened to the Olympic Games, but for highly intelligent individuals who are less famous and financially well-off.
- π€ Theodore van Berg, a four-time gold medalist and second in the Hall of Fame, is mentioned as a significant figure in the IMO community.
- π‘ The speaker emphasizes the importance of enjoying math and finding it interesting as a key to success in mathematical competitions.
- π The speaker did not have a preferred math book for IMO preparation but learned from solving a variety of difficult problems.
- π§ The speaker developed a significant advantage in math at a young age, knowing what most seven or eight-year-olds knew by the age of four or five.
- π Persistence is highlighted as a key trait, with the speaker mentioning working on a problem for years until it was solved.
- π ββοΈ The speaker dislikes looking at solutions and prefers to develop problem-solving strategies and approaches on their own.
- π The speaker's first IMO was in 2007 in Vietnam, where they competed against older students and managed to secure a spot on the team.
- π€ The speaker suggests that having at least one unsolved problem in one's memory is beneficial for continuous learning and improvement.
- π The IMO is described as a good-natured event where the ultimate winner is mathematics itself, and there is a friendly atmosphere among competitors.

###### Q & A

### What is the meaning of life according to the speaker in the video?

-The speaker believes the meaning of life is to try to enjoy it.

### What accomplishment did the speaker achieve in the International Mathematic Olympiad (IMO)?

-The speaker won the bronze medal in the International Mathematic Olympiad in 20123.

### Where was the International Math Olympiad 2023 held?

-The International Math Olympiad 2023 was held in Japan.

### How does the speaker compare the IMO to the Olympic Games?

-The speaker compares the IMO to the Olympic Games, noting that the contestants are smarter, less famous, and poorer.

### Who is Theodore Vanberg and what is his significance in the IMO?

-Theodore Vanberg is a four-time gold medalist in the IMO and ranks second in the Hall of Fame.

### What advice does Theodore Vanberg offer for excelling in mathematics?

-Theodore Vanberg advises that one needs to love and find mathematics interesting. Enjoyment, hard work, and talent will eventually lead to success at the Olympia level.

### How did the speaker develop an advantage in mathematics at a young age?

-The speaker developed a significant advantage in mathematics at age four or five by knowing what most seven or eight-year-olds knew.

### What was the speaker's approach to preparing for the IMO?

-The speaker prepared for the IMO by solving difficult problems from various collections rather than reading a lot of math books. Persistent practice and memory retention of strategies were key to their preparation.

### What is the speaker's attitude towards looking at solutions for math problems?

-The speaker does not like looking at solutions to problems they struggle with and prefers to solve them on their own.

### What does the speaker believe is important for a quality competitor in mathematics?

-The speaker believes a quality competitor should always have at least one problem in their mind that they do not know how to solve, constantly thinking about it until they find a solution.

###### Outlines

##### π Reflections on the International Mathematical Olympiad (IMO) 2023

The speaker begins by humorously comparing the complexity of their relationship status to the intricacies of an Olympiad problem, mentioning Theodore van Berg, a four-time gold medalist and second in the Hall of Fame. They emphasize the importance of enjoying math as the key to success in competitions like the IMO, held in Japan in 2023. The speaker shares their personal journey, starting from a young age and their unique method of preparation, which involved solving difficult problems and learning from their solutions. They also recount their experience of competing at the age of 14 against older students and their eventual selection for the IMO team in 2007.

###### Mindmap

###### Keywords

##### π‘International Mathematical Olympiad (IMO)

##### π‘Olympiad Preparation

##### π‘Problem-Solving

##### π‘Persistence

##### π‘Mathematical Talent

##### π‘Mathematical Books

##### π‘Competition Mindset

##### π‘Continuous Memory

##### π‘Mathematical Community

##### π‘Mathematical Challenges

###### Highlights

V discusses the meaning of life and emphasizes the importance of enjoying it.

V won the bronze medal in the International Mathematics Olympiad 2023.

The International Mathematics Olympiad 2023 was held in Japan, with contestants being described as smart but less famous and poorer compared to other Olympians.

V shares his early experience with math, noting a significant advantage by the age of four or five.

V talks about his preparation for the Olympiad, focusing on solving difficult problems rather than reading math books.

V mentions that 'Proofs from THE BOOK' by Arash is a nice book but not particularly useful for IMO preparation.

V stresses the importance of persistence when solving problems and building a memory of strategies and approaches.

V worked on a challenging problem for a couple of years, periodically returning to it.

V expresses a strong dislike for looking at solutions when struggling with a problem.

At age 14, V competed against 17-year-olds and passed every level, eventually making it to the Serbian Mathematics Olympiad team.

V was surprised to be selected for the IMO team at age 14, where he was the sixth member.

V shares that a good competitor should always have at least one unsolved problem in their continuous memory.

V currently has two or three problems he does not know how to solve, which he keeps in mind.

V advises finding a challenging problem to work on if you donβt have one in mind.

V reflects on the nature of the IMO competition, emphasizing that while everyone wants to win, ultimately, math is the real winner.

###### Transcripts

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