The speaker describes IMO Problem 1 as a combinatorial geometry problem involving integer cases for positive integers n ≥ 3.

“For example, like the, if you look at the problem one, we can”

“start from problem one. It's like a combinatorial geometry.”

“So it kind of involves like integer.”

“You need to kind of, it kind of asks you a question about”

“the all the possibilities for different cases like for different n uh for the any any positive integer that greater than a greater or equal to three and so it requires you to find a key lemma which is like uh for any n greater than three like let's say n equal to five you can”