Taylor Martin
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 Apr 22 answered Does this property hold for these type of functions? Apr 21 answered Solve differential equation $f'(x)+f^2(x)=4$ Apr 21 answered Show convexity of a function via inequalities Apr 15 answered When are differentials actually useful? Apr 12 answered Finding an integration using the value of another integration Apr 12 answered Liouville’s theorem proof question Oct 27 answered Conditional Expectation and Interpretation of Projection of $Y$ Onto $X$ vs. $Y$ onto $L^{2}(\sigma(X))$ Oct 26 asked Conditional Expectation and Interpretation of Projection of $Y$ Onto $X$ vs. $Y$ onto $L^{2}(\sigma(X))$ Apr 12 answered Show that a Cauchy sequence has a fast-Cauchy subsequence Apr 10 answered $dx=\frac {dx}{dt}dt$. Why is this equality true and what does it mean? Jan 15 asked Deriving the definition of stochastic integrals with respect to Ito processes from first principles Jan 5 answered Inequality of fourier coefficients Jan 4 answered Proving $P \bigg( \bigcup_n \bigcap_{k = n}^{\infty}A_k \bigg) = lim_{n \rightarrow \infty}P \bigg( \bigcap_{k = n}^{\infty}A_k \bigg)$? Dec 23 answered Is Hoffman-Kunze a good book to read next? Dec 21 asked What is the explicit obstruction to almost sure convergence in stochastic integrals? Dec 3 answered Suppose that $f: \mathbb R \to \mathbb R$ is a continuous function and there is a number $p \in [a,b]$ so that $f(p) = q$. Dec 1 answered $y=ce^{y/x};\quad y'=y^2/(xy-x^2)$ Dec 1 answered Proving uniform convergence of an integral-defined function on compact sets Dec 1 answered If $\lim_{n \to \infty} f_n=f$ (Almost everywhere) then $\lim_{n \to \infty} f_n=f$ ( in measure on$E$) Nov 17 answered Equivalency of Norms and the Open Mapping Theorem