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Jonas Meyer

Dubuque, IA

As of August 2011 I am an assistant professor of mathematics at Loras College in Dubuque, Iowa, USA.

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Top Questions
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42
Is there a name for function with the exponential property $f(x+y)=f(x) \times f(y)$?
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36
“Negative” versus “Minus”
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32
Why can't Cantor sets cover $\mathbb{ R}$?
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32
Finding the limit of $\frac {n}{\sqrt[n]{n!}}$
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27
Does every Abelian group admit a ring structure?
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25
In written mathematics, is $f(x)$a function or a number?
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24
No continuous function switches $\mathbb{Q}$ and the irrationals
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23
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
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21
Show that, for $t>0$, $\log t$ is not a polynomial.
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20
entire 1-1 function
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20
The identity cannot be a commutator in a Banach algebra?
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19
Does an infinite matrix exist with each row converging to 0 and each column to 1?
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18
Difference between complete and closed set
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18
How do I rigorously show $f(z)$ is analytic if and only if $\overline{f(\bar{z})}$ is?
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17
Which is bigger?
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17
Euler's Approximation of pi.
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16
Is every Lebesgue measurable function on $\mathbb{R}$ the pointwise limit of continuous functions?
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15
what functions or classes of functions are $L^1$ but not $L^2$
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15
Simple proof that $8\left(\frac{9}{10}\right)^8 > 1$
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15
How can I prove that this function is continuous at $0$?
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14
does $\sum_{n=1}^{\infty} \frac{1}{\zeta(1+\frac{1}{n})}$ diverge or converge?
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14
Measure of the Cantor set plus the Cantor set
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14
A function that is $L^p$ for all $p$ but is not $L^\infty$?
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13
Convergence for log 2
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13
Convergence of series involving iterated $ \sin $
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13
The free group $F_3$ being a quotient of $F_2$
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13
Can spectrum “specify” an operator?
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13
the approximation of $\log(266)$?
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13
More Properties of Entire Functions
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13
Stone Cech compactification of the naturals a cts image of the Cantor set?
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