There's 100 drawers and 100 shuffled balls. Can you find the one I choose?
This post gives you the code to mess around with "Tupper's self-referential formula", a formula that plots itself.
This post shows how fractals occur naturally in broccoli, one of my favourite vegetables.
Can you cover all of the rational numbers in [0, 1] with tiny intervals?
Split the numbers 0, 1, ..., 15 into two sets with sum interesting properties!
In high school I had a colleague that had his birthday on the same day as I did. What a coincidence, right? Right..?
Given some paper squares, can you slice them and then glue them back together to form a single square?
Is it true that every integer you can think of has a multiple written out only with \(0\)s and \(1\)s?
I find the problem in this post rather fun to think about because it is a problem about a game that can actually be played between two players.
In this post we will talk about three different, all very common, ways of writing proofs: proofs by construction, by contrapositive and by contradiction.
This problem is a really interesting problem I solved two times. The first time I solved it I failed to prove exactly how it works... then some years later I remembered the problem statement and was able to solve it properly. Let's see how you do!
I have always loved solving mazes... so naturally I had to write a program to solve mazes for me!
In this post I talked about the riddle of the water buckets. Now I challenge you to prove that in some situations it is impossible to solve it!
