Post them boys
Favourite topological spaces
A dog
accept no substitutes
Sierpinski because why not
The walking quiver, aka the von Neumann ordinal 3.
The door space
these have very interesting properties
Lp
Trivial one, followed by discrete, followed by Euclidean in 2D
R^n
PR^n
the Cantor set
the circle
the interval
As long as it's locally compact and abelian then it doesn't matter to me, serves my purposes just fine.
Ur moms pussy
zariski cos i proved its compact in an exam on general topology
Do you know of any topological space whose existence is equivalent to some large cardinal?
[math]\mathbb R[/math]
Technically not a "topological space", but Schemes over F_q w/ etale topology.
...
For me it's the McChicken, the best topological space
coffee donut
Noice
If k is any ordinal, then k is a topological space under the order topology. So just let k be whatever large cardinal you want.
Lmao, has this meme started to spread outside of Veeky Forums?
The only topology on the empty set, because it's just so concise.
>help2.png
is there a help1.png?
any set whose cardinality is equal to the large cardinal in question, with the indiscrete topology
looks like a classification of 2-surfaces, hence the 2
K but I meant not so obvious spaces. More like some weird thing on the reals or whatever. One that the existence of the topology would depend on a large cardinal, not the universe of the space.
>Favourite topological spaces
metric spaces...