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2h ago
If $S \times \Bbb{R}^k$ is homeomorphic to $T \times \Bbb{R}^k$ and $S$ is compact, can we conclude that $T$ is compact?
— Alexander Thumm
3,235522
may 15 at 7:26
How to expand the Fourier series for $f(x)=\max \{0, \frac{\pi}{2}-\lvert x\rvert \} $?
— Toralf Westström
329
may 13 at 20:05
Distance between point and a line - problems simplifying the minimised distance equation
— PeteUK
560211
may 12 at 14:15
Minimizing the expectation over a set, wrt to the Gaussian measure
— Clement C.
1,26811
may 12 at 1:05
Reference request: Newton-Kantorovich hypothesis for polynomials of integral coefficients
— Pteromys
608110
may 11 at 3:19
Why does the standard deviation change from confidence intervals to hypothesis tests?
— Sim
586122
may 5 at 20:59
How do I calculate the 2nd term of continued fraction for the power tower ${^5}e=e^{e^{e^{e^{e}}}}$
— Vladimir Reshetnikov
1,582630
may 4 at 6:43
Confidence interval of a random variable with infinite mean. (St. Petersburg paradox)
— Xoff
1,249111
may 2 at 3:43
If we have $m$ indistinguishable objects how many ways is it possible to put them in $n$ indistinguihable positions?
— agustin
422112
may 1 at 15:39
Max length of meaningful combinations of union and intersection of three sets.
— 13Tazer31
785
apr 28 at 8:54
Can one define the derivative of a function using tangent cones? Does such a notion already exist?
— jkn
1,500219
apr 18 at 16:25
How can I find $\sum\limits_{n=0}^{\infty}\left(\frac{(-1)^n}{2n+1}\sum\limits_{k=0}^{2n}\frac{1}{2n+4k+3}\right)$?
— math110
1,857225
apr 18 at 11:15
Sets $f_n\in A_f$ where $f_{n+1}=f_n \circ S \circ f^{\circ (-1)}_n$ and operator $\alpha(f_n)=f_{n+1}$
— MphLee
613221
apr 18 at 1:55
Eisenstein and Quadratic Reciprocity as a consequence of Artin Reciprocity, and Composition of Reciprocity Laws
— Ash GX
13010
apr 14 at 14:58
What is the asymptotic behaviour of the solution of an inhomogeneous linear ODE?
— Alexander Sokol
31118
apr 13 at 5:51
Quadratic equation with tricky conditions. Need to prove resulting inequalities.
— John Marty
936224