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Feb
2
asked Integer and fractional pars of Gaussian random variables
Jan
26
accepted Structure of the $L_1$ space of measurable subsets of $[0,1]$
Jan
25
asked Structure of the $L_1$ space of measurable subsets of $[0,1]$
Jan
25
accepted Quotient metric space
Jan
25
asked Quotient metric space
Jan
15
awarded  Yearling
Jan
2
awarded  Enlightened
Jan
2
awarded  Nice Answer
Dec
22
comment Kolmogorov extension theorem
... which coincides with the Borel $\sigma$-algebra generated by the product topology
Dec
9
asked Integral equation: existence
Dec
9
comment Representation of a linear functional Lipschitz in total variation
I am not sure, why the previous answer was deleted, but anybody is welcome to reply here.
Dec
8
answered Simultaneous and Marginal distribution Proof
Dec
8
comment Can we apply Fundamental theorem of Algebra on entire, nonconstant functions?
How would the theorem look like then? Any such function, which is not polynomial, has countably many zeros counting multiplicity?
Dec
4
asked Integral equation: averaging
Nov
30
comment $f: [0, 1] \to \mathbb{R}$ with $f = 0$ a.e. on $[0, 1]$ and range $\mathbb{R}$?
You don't really have to take $0$ off.
Nov
27
comment Equidistant sequence in a normed space
Your first answer also need Hilbert structure it seems
Nov
27
asked Equidistant sequence in a normed space
Nov
27
comment Does there exist a sequence with $ \int_{[0,1]^2}| f_i - f_j |\, {\rm d}x = {\rm const.} > 0 $ for $ \forall i \neq j $?
You did not mention them to be distinct, so any $f_i \equiv f$ will work.
Nov
27
revised Famous Burning Ropes: Optimal Measuring in General Case
edited tags
Nov
24
comment Existence of a section of non-zero measure
That's fine, it was just our of idle interest, and there was some progress on the problem. Perhaps, indeed I'll ask this on MO once I have time.