Is $\mathbb{R}^\omega$ a completely normal space, in the box topology?
133085
Is $\mathbb{R}^\omega$ endowed with the box topology completely normal (or hereditarily normal)?
125610
Space of bounded continuous functions is complete
158221
Prob. 4 (a), Sec. 20 in Munkres' Topology, 2nd ed: Are these functions continuous in the product, uniform, and box topologies?
124458
Quotient of a Banach space $X$ gets quotient topology under standard norm induced from $X$.
123470
Why are box topology and product topology different on infinite products of topological spaces?
43584
Separability and normal closure
143674
Space of bounded functions is complete
95321
Subspaces of all real-valued continuous functions on $\mathbb{R}^1$
133820
The product topology on $\mathbb R_d\times \mathbb R$ vs. the dictionary order topology on $\mathbb R\times \mathbb R$
59424
Showing that $B=\{(x,y) \in \Bbb{R^2} \mid \ xy>0 \}$ is an open set
84830
Vector space of infinite sequences in $\Bbb R$
64375
Non-Metrizable Topological Spaces
149822
If $\omega \in \Omega^q(M)$, and $(\omega|_{U})_p = 0$, is $\omega_p = 0$?
127522
Space $\mathcal{L}^p(X, \Sigma, \mu)$ is separable iff $(\Sigma, \rho_\Delta)$ is separable
144246
Subset of $\mathbb{R}^n$ homeomorphic to $\mathbb{R}^n$
113915
A star shaped open set in $\mathbb{R}^n$ is diffeomorphic to $\mathbb{R}^n$
90782
Examples of topologies in which all open sets are regular?