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| bio | website | sigurdhsson.org |
|---|---|---|
| location | Gothenburg, Sweden | |
| age | 23 | |
| visits | member for | 2 years, 9 months |
| seen | 2 days ago | |
| stats | profile views | 78 |
Student at Chalmers University of Technology.
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Jan 5 |
comment |
Minimum for this function For the "in" operator, use \in, not \epsilon. (Also what's up with the ugly sans-serif math font, did I miss something?) |
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Dec 29 |
comment |
Different notations for roots? There are simpler, less error-prone and more intuitive ways to find roots than $p,q$-formulas. I suggest that you learn those instead. |
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Dec 11 |
awarded | Critic |
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Dec 11 |
awarded | Nice Answer |
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Dec 10 |
awarded | Teacher |
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Dec 10 |
answered | What's the thing with $\sqrt{-1} = i$ |
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Nov 11 |
comment |
How do I explain 2 to the power of zero equals 1 to a child @J. M. and addition. |
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Oct 27 |
comment |
How safe is it to ignore low probability events? Risk analysis may be appropriate here. |
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Oct 6 |
comment |
Evaluating $\int_{0}^{\infty }(2e^{-3x}+4e^{-7x})^2dx$ That's the approach I would use. |
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Oct 4 |
comment |
The Expectation and the Variance of the runs Good point, although OP doesn't specify this. |
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Oct 4 |
awarded | Editor |
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Oct 4 |
revised |
The Expectation and the Variance of the runs added 55 characters in body |
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Oct 4 |
comment |
The Expectation and the Variance of the runs Whoever downvoted me is welcome to enlighten me as to why, so I may improve this and/or any future answers. |
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Oct 4 |
answered | The Expectation and the Variance of the runs |
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Sep 23 |
awarded | Scholar |
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Sep 23 |
accepted | Approximating $\pi$ using Monte Carlo integration |
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Sep 23 |
awarded | Student |
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Sep 22 |
asked | Approximating $\pi$ using Monte Carlo integration |
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Sep 9 |
comment |
Trying to derive two dimensional version of Parseval's theorem (for real valued functions) There is no such thing as the "Dirac function" — the Dirac delta is a distribution (i.e. generalized function, not probability distribution). |
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Sep 6 |
awarded | Supporter |
