Kuba Helsztyński

952 reputation

313

bio	website
	location	Warsaw, Poland
	age	21
visits	member for	10 months
	seen	3 hours ago
stats	profile views	296

	952 reputation	bio	website		visits	member for	10 months
313 badges		location	Warsaw, Poland		seen	3 hours ago

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1d	awarded	Constituent
May 10	revised	Use Green's Theorem to compute the area inside the curve edited latex and fixed typos
May 10	suggested	suggested edit on Use Green's Theorem to compute the area inside the curve
May 7	awarded	Caucus
May 6	revised	Roll a pair of dice..what is the expected value? edited tags
May 6	revised	Seeking Fourier series solution on Laplace equation…still looking, am I on track? made Fourier and Laplace real men
May 6	suggested	suggested edit on Seeking Fourier series solution on Laplace equation…still looking, am I on track?
May 6	reviewed	No Action Needed Is it true that if $a>b$ where $a,b\in[0,\infty)$ then $a^x>b^x$ or $a^x<b^x$ for any $x\in\mathbb R-\mathbb Q$ according as $x>0$ or $x<0?$
May 6	reviewed	No Action Needed How did theta become equal to 3pi/4 here?
May 4	revised	Number of distinct real roots edited title
May 4	suggested	suggested edit on Number of distinct real roots
May 4	revised	Why is $e^{g(x)} = \pi$ where $g(x)$ is holomorphic in Weierstrass factorization of sine function? edited title
May 4	suggested	suggested edit on Why is $e^{g(x)} = \pi$ where $g(x)$ is holomorphic in Weierstrass factorization of sine function?
May 4	revised	conditional expectations for independent random variables edited latex
May 4	revised	Karnaugh map question $\displaystyle \sum_{} (2,3,6,7) $ brought Karnaugh his real name back
May 4	suggested	suggested edit on conditional expectations for independent random variables
May 4	suggested	suggested edit on Karnaugh map question $\displaystyle \sum_{} (2,3,6,7) $
May 4	revised	Every undirected graph with $n$ vertices and $2n$ edges is connected? added latex
May 4	suggested	suggested edit on Every undirected graph with $n$ vertices and $2n$ edges is connected?
May 4	comment	What does $\mathbb{\bar C}$ denote in complex analysis? The symbol $\bar{\mathbb{C}}$ often denotes the Alexandroff compactification of a complex plane, i.e. the set $\mathbb{C}\cup \{\infty\}$, which extends $\mathbb{C}$ to a compact space. If you meant $\bar A$ for proper subsets $A\subset \mathbb{C}$, please consider editing title.