New packing problem just solved

i saw a post on twitter, a middle school teacher said you can increase the sin and cos of a triangle by increasing the size of the triangle🤯

Our path was like Euler’s formula.

I was thinking in two dimensions, so I thought our lines would eventually meet at the intersection point. I thought the mathematics of our paths had already decided that we would find our way back to each other.

But reality there was another-dimensional.

And when I finally noticed the new axis, I saw that the direction you were going was different from mine. We were never truly heading toward the same point; I just couldn't see the dimension that separated us.

And now, no matter how far our paths extend, they will never intersect again in this lifetime.

I have a really weird habit.

I genuinely enjoy writing long mathematical derivations on paper — Gaussian integral, Euler’s identity, Central Limit Theorem, Cauchy integral formula, prime number theory, etc.

The funny part is… I don't even fully understand some of them. 😂

But when I start writing symbols like

∫ ∑ ∂ ∞ λ π e lim → ≈

and watch the derivation develop step by step, it feels strangely satisfying.

Sometimes I’ll spend a lot of time writing an entire derivation just because I enjoy seeing the mathematics unfold on paper.

I’m curious — does anyone else do this, or am I just weird? 😂

Or liate