Newbetuts
.
New posts in continuity
Are "most" continuous functions also differentiable?
probability
measure-theory
derivatives
continuity
Is a function defined at a single point continuous?
continuity
definition
Inverse image of a compact set is compact
general-topology
continuity
compactness
An inflection point where the second derivative doesn't exist?
calculus
real-analysis
derivatives
continuity
When is the image of a proper map closed?
general-topology
continuity
compactness
closed-map
How misleading is it to regard $i$ as *the* square root of $-1$?
complex-analysis
continuity
notation
branch-cuts
Proving continuity of two functions, one from a subspace of Y and other from the space Y
general-topology
functions
continuity
Discontinuous functions with closed graphs
general-topology
examples-counterexamples
continuity
Condition for continuity of bilinear form
continuity
bilinear-form
Can a surjective continuous function from the reals to the reals assume each value an even number of times?
calculus
real-analysis
continuity
To show that the supremum of any collection of lower semicontinuous functions is lower semicontinuous
general-topology
continuity
supremum-and-infimum
semicontinuous-functions
Lipschitz continuity of $\sqrt{f}$ for $f(x) = \sup_{\alpha \in T} \sum_{i=1}^d \left(\sum_{j=1}^D \alpha_j x_{ij}\right)^2$
continuity
lipschitz-functions
Is the limit of the mean value of a function around a point equal to the value of the function at that point? [closed]
integration
limits
continuity
average
Continuous Injective Map $f :\mathbb{S}^2 \rightarrow \mathbb{S}^1$
general-topology
continuity
connectedness
$\sqrt{x}$ isn't Lipschitz function
real-analysis
analysis
continuity
holder-spaces
lipschitz-functions
Fixed point in a continuous function
functions
limits
continuity
If $f$ is continuous at $a$, is it continuous in some open interval around $a$?
calculus
real-analysis
continuity
examples-counterexamples
For an arbitrary continuous $\mathbb{R}\to\mathbb{R}$, how to show that a certain Borel set is contained in the set of finite differentiability?
real-analysis
derivatives
continuity
borel-sets
If $\lim_n f_n(x_n)=f(x)$ for every $x_n \to x$ then $f_n \to f$ uniformly on $[0,1]$?
real-analysis
convergence-divergence
continuity
Why is this message “Good Morning/Evening” on the handoff section of the app switcher?
iphone
ios
continuity
Prev
Next