draks ...

6,283 reputation

31647

bio	website	mathoverflow.net/users/11856/…
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visits	member for	1 year, 6 months
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Jarrell: I thought you said to stay on the path!
Old Man: Yes, but you must know when to break the rules!

Questions still longing for an answer: $\scriptstyle \phantom{ 3987^12 + 4365^12 = 4472^12}$

Mathematics (SE) should be the most comprehensive, most visited, and most valuable mathematics resource on the web. I don't see a reason to shoot for anything less. [Amen]

From Area51:

Chuck Norris solved the Travelling Salesman problem in $O(1)$ time. Useful links:

$profile for draks... at Mathematics, Q&A for people studying math at any level and professionals in related fields$

	6,283 reputation	bio	website	mathoverflow.net/users/11856/…	visits	member for	1 year, 6 months
31647 badges		location	Death Star, Alderan		seen	12 hours ago

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Jul 17	comment	General form of Integration by Parts To get something new, it wouldn't hurt to see what you already have: Drop your pants! (not literally!!!)
Jul 17	reviewed	Reject suggested edit on Improper integral involving $\frac{\sin{nt}}{t}$
Jul 17	comment	limit of an integral with a Lorentzian function We are physicist sounds like ""We are Borg. Resistance is futile..."
Jul 17	comment	Improper integral involving $\frac{\sin{nt}}{t}$ What exactly have you tried?
Jul 17	answered	Limit of a sequence involving root of a factorial: $\lim_{n \to \infty} \frac{n}{ \sqrt [n]{n!}}$
Jul 17	comment	Limit of a sequence involving root of a factorial: $\lim_{n \to \infty} \frac{n}{ \sqrt [n]{n!}}$ Use Stirling's Approximation: $ n! \sim \sqrt{2 \pi n} \left(\frac{n}{e}\right)^n. $
Jul 17	reviewed	Approve suggested edit on Is there a proof of Gödel's Incompleteness Theorem without self-referential statements?
Jul 17	revised	Formula obtained by using Trignometric approximation for a triangle with a very small side added 113 characters in body
Jul 17	revised	Formula obtained by using Trignometric approximation for a triangle with a very small side added 69 characters in body
Jul 17	answered	Formula obtained by using Trignometric approximation for a triangle with a very small side
Jul 17	revised	Evaluating $\int (x^6+x^3)\sqrt[3]{x^3+2}dx$ deleted 4 characters in body
Jul 17	reviewed	Reject suggested edit on Solving the recurrence $t(n)=(t(n-1))^2 + 1$
Jul 17	reviewed	Reject suggested edit on Test the convergence of $\sum\limits_{n=1}^\infty \frac{n^n}{3^n n!}$
Jul 17	reviewed	Reject suggested edit on How to calculate the displacement between points?
Jul 17	reviewed	Approve suggested edit on connected component of $\rm{GL_n}(\mathbb{R})$
Jul 17	reviewed	Approve suggested edit on Is there a proof of Gödel's Incompleteness Theorem without self-referential statements?
Jul 17	comment	Finding the angle between the negative y-axis and the cross product of two vectors right. So the angle is $\pi/2$, as in Ross' answer.
Jul 17	comment	Prove $\frac{\sin A \cos A}{\cos^2 A - \sin^2 A} = \frac{\tan A}{1-\tan^2 A}$ @HenningMakholm ah right, sorry, I forgot.
Jul 16	reviewed	Approve suggested edit on Taylor expansion: $\lim\limits_{x\to 0}{\frac{\sqrt{x}\sin{\sqrt{x}}+\log(1-x)}{x-\tan{x}}}$
Jul 16	comment	Finding the angle between the negative y-axis and the cross product of two vectors Think of any vector lying on the $y$-axis (pointing in the negative direction) and calculate the dot product between this and $A\times B$.