Skip to main content
Jonas Meyer's user avatar
Jonas Meyer's user avatar
Jonas Meyer's user avatar
Jonas Meyer
  • Member for 13 years, 11 months
  • Last seen more than a month ago
  • Wisconsin, USA
148 votes

What functions or classes of functions are $L^1$ but not $L^2$?

147 votes

How can I evaluate $\sum_{n=0}^\infty(n+1)x^n$?

119 votes
Accepted

Difference between complete and closed set

102 votes
Accepted

Does every Abelian group admit a ring structure?

78 votes
Accepted

Finding the limit of $\frac {n}{\sqrt[n]{n!}}$

74 votes
Accepted

No continuous function switches $\mathbb{Q}$ and the irrationals

69 votes
Accepted

Is there a name for function with the exponential property $f(x+y)=f(x) \cdot f(y)$?

68 votes
Accepted

What is the difference between isometric and unitary operators on a Hilbert space?

67 votes
Accepted

What makes $5$ and $6$ so special that taking powers doesn't change the last digit?

67 votes

Entire one-to-one functions are linear

66 votes
Accepted

Derivation of the formula for the vertex of a parabola

63 votes
Accepted

Why doesn't induction extend to infinity? (re: Fourier series)

61 votes

"Negative" versus "Minus"

57 votes
Accepted

A function that is $L^p$ for all $p$ but is not $L^\infty$?

49 votes
Accepted

How do I rigorously show $f(z)$ is analytic if and only if $\overline{f(\bar{z})}$ is?

46 votes
Accepted

When is the image of a linear operator closed?

45 votes
Accepted

How to prove $\sin(1/x)$ is not uniformly continuous

45 votes
Accepted

The identity cannot be a commutator in a Banach algebra?

41 votes

Differentiating an Inner Product

40 votes
Accepted

Topologist's sine curve is not path-connected

38 votes
Accepted

Is every Lebesgue measurable function on $\mathbb{R}$ the pointwise limit of continuous functions?

37 votes
Accepted

In written mathematics, is $f(x)$a function or a number?

36 votes
Accepted

Norm of an inverse operator: $\|T^{-1}\|=\|T\|^{-1}$?

35 votes
Accepted

Monotone+continuous but not differentiable

33 votes
Accepted

Why can't Cantor sets cover $\mathbb{ R}$?

33 votes

Showing that $\int\limits_{-a}^a \frac{f(x)}{1+e^{x}} \mathrm dx = \int\limits_0^a f(x) \mathrm dx$, when $f$ is even

32 votes
Accepted

Is the void set (∅) a proper subset of every set?

32 votes
Accepted

Interchanging the order of differentiation and summation

31 votes

Measure of the Cantor set plus the Cantor set

30 votes

vector space of all smooth functions has infinite dimension

1
2 3 4 5
47