- 22,169
- 3,327
So, if we consider ÷ and / as topological spaces (as subsets of \mathbb{R}^2). Then we can calculate the Betti numbers of these spaces. The question is how many Betti numbers of these spaces are actually different from each other...
gb7nash said:I immediately facepalmed when I saw the title of this thread. Where's the Picard facepalm picture when you need it.
FtlIsAwesome said:*cracks up*