Figure out the number I'm thinking of with a single question!

I'm thinking of a number amongst 1, 2, and 3. You are allowed to ask me a single question, to which I will truthfully answer with βyesβ, βnoβ, or βI don't knowβ.

How can you find out the number I picked?

Give it some thought!

If you need any clarification whatsoever, feel free to ask in the comment section below.

(I originally found this puzzle on Reddit.)

Know how to solve this? Be the first to join the list of solvers by emailing me your solution!

Congratulations to the ones that solved this problem correctly and, in particular, to the ones who sent me their correct solutions:

- Carlos C., Portugal;
- Ventsislav K., Bulgaria;
- Reza K., Iran;
- Martin J., Czech Republic;
- Macdara M., Ireland;
- Luke J., UK;
- Panicz G., Poland;
- Santiago V., USA;
- David H., Taiwan;
- Pedro G., Portugal;
- Boro S., North Macedonia;
- Jerry J., USA;
- Lucas K., Brazil;
- Kees L., Netherlands;

Join the list of solvers by emailing me your solution!

**Lots** of people sent in their solutions and I was very pleased
with the amount of different solutions people came up with!
Hence, the solution I present here is not the *only one*,
but it's one I find very elegant.

The question you will ask me is

βIf I pick one of the other two numbers, is yours larger?β

If I picked 3, then I know 3 is larger than any of the two other numbers (1 and 2). Therefore, I answer βYes.β.

If I picked 1, then I know 1 is smaller than any of the two other numbers (2 and 3). Therefore, I answer βNo.β.

If I picked 2, then I have no idea if you got 1 or 3, and that implies I need to reply βI don't know.β.

That's a pretty elegant solution, isn't it?

Feel free to share alternative solutions in the comments!

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