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Mar
23
revised How To differentiate this integral
added 10 characters in body
Mar
23
comment Hölder space continuously embeds into $L^2$ space?
$\|f\|_{C^{0,\alpha}} = \|f\|_{C^0} + [f]_{C^{0,\alpha}}$
Mar
23
comment Hölder space continuously embeds into $L^2$ space?
@Ian $$ \|f\|_{C^0} \le \|f\|_{C^{0,\alpha}}$$ holds. And we need it that way :)
Mar
23
answered Hölder space continuously embeds into $L^2$ space?
Mar
23
answered Prove the function is a homeomorphism.
Mar
23
answered Prove that $\lim_{x\to\infty} \frac{1}{x}\int_0^xf(t)dt$ exists and find it, where $f(t)$ is an alternating function.
Mar
23
answered Different limits convergence L2 and a.s.
Mar
23
answered How To differentiate this integral
Mar
23
answered Can you give example of unbounded sequence with convergent subsequence?
Mar
23
answered How to prove that $\max(\min(g,M),-M)$ is close to $f$, given $g$ is close to $f$
Mar
23
answered Norm of the Dual Transform = Norm of the Transform?
Mar
23
comment Mapping, relations and logical expressions
And probably (check your definitions) $\underline 3 = \{1,2,3\} $.
Mar
22
comment noncommutative ring with unity..
@user26857 Thx, corrected.
Mar
22
revised noncommutative ring with unity..
added 3 characters in body
Mar
22
comment Verifying if a function is a.e. equal to a continuous function then it is continuous a.e.
Yes. Although $f$ does a.e. equal the continuous function $0$, $f$ is nowhere continuous.
Mar
22
answered Verifying if a function is a.e. equal to a continuous function then it is continuous a.e.
Mar
22
reviewed Looks OK Decelerating function property, calculus
Mar
22
comment Are there any non-trival sequences which satisfy these conditions?
$a_k = 1$ for finitely many $k$ and $a_k = 0$ otherwise provides more solutions.
Mar
22
comment Mapping, relations and logical expressions
@AndresMejia Yes. And $$ 3 \times 3 = \{(0,0), (0,1), (1,0), (2,0), (0,2), (1,1), (2,1), (1,2), (2,2) \} $$
Mar
22
comment Mapping, relations and logical expressions
And what are the elements of $3$? Or do you by any chance, mean $\{1,2,3\} \times \{1,2,3\}$?