![general topology - "The closure of the unit ball of $C^1[0, 1]$ in $C[0, 1]$" and its compactness - Mathematics Stack Exchange](https://i.stack.imgur.com/Bp0CC.jpg "general topology - \"The closure of the unit ball of $C^1[0, 1]$ in $C[0, 1]$\" and its compactness - Mathematics Stack Exchange")
general topology - "The closure of the unit ball of $C^1[0, 1]$ in $C[0, 1]$" and its compactness - Mathematics Stack Exchange
proof that metrics generate the same topology, if their balls can be contained in one another. - Mathematics Stack Exchange
general topology - Is the analogy of neighborhood as open ball applicable to arbitrary topological spaces? - Mathematics Stack Exchange
topology - Plotting open balls for the given metric spaces - Mathematica Stack Exchange
calculus - Sketching open balls - Mathematics Stack Exchange
What is the book Lee's Introduction to Smooth Manifolds about? - Quora
metric spaces - An open ball is an open set - Mathematics Stack Exchange
![My next Math StackExchange post: "how do i prove that \{x\in R:0≤1≤1\} is [closed]" : r/mathmemes](https://preview.redd.it/infinite-root-does-this-mean-that-1-1-1-forever-or-is-this-v0-c5dvwaz2mnqa1.jpg?auto=webp&s=a8472dda1964597eba5a4895b8f61f9b9b0e0e61 "My next Math StackExchange post: \"how do i prove that \{x\in R:0≤1≤1\} is [closed]\" : r/mathmemes")
My next Math StackExchange post: "how do i prove that \{x\in R:0≤1≤1\} is [closed]" : r/mathmemes
What's the most abstract / roundabout way of defining Euclidean space? : r/ math
Balls and spheres - wiki.math.ntnu.no
metric spaces - Equivalent norms understanding proof visually - Mathematics Stack Exchange
general topology - Does it make geometric sense to say that open rectangles and open balls generate the same open sets - Mathematics Stack Exchange
real analysis - Sketch the open ball at the origin $(0,0)$, and radius $1$. - Mathematics Stack Exchange
real analysis - Showing that open subsets for two metrics of same space coincide. - Mathematics Stack Exchange
functional analysis - How to develop an intuitive feel for spaces - Mathematics Stack Exchange
general topology - open ball on metric $d''(z,z') = \max \{d_i(x_i,x_i'), i\in \{1,\cdots,n\}\}$ in $\mathbb{R}^2$ - Mathematics Stack Exchange
real analysis - epsilon balls and 0- and 1- norms in optimal control - Mathematics Stack Exchange
![analysis - In $C([0,1],\mathbb{R})$, the sup norm and the $L^1$ norm are not equivalent. - Mathematics Stack Exchange](https://i.stack.imgur.com/PwslL.png "analysis - In $C([0,1],\mathbb{R})$, the sup norm and the $L^1$ norm are not equivalent. - Mathematics Stack Exchange")
analysis - In $C([0,1],\mathbb{R})$, the sup norm and the $L^1$ norm are not equivalent. - Mathematics Stack Exchange
Equivalent metrics determine the same topology - Mathematics Stack Exchange
real analysis - about shape of open ball in metric space - Mathematics Stack Exchange
What is the equation for P-norm balls? : r/askmath
