meta user
network profile
| bio | website | |
|---|---|---|
| location | ||
| age | 20 | |
| visits | member for | 10 months |
| seen | 3 hours ago | |
| stats | profile views | 190 |
2nd year Math student
Avid tennis player
Mahler aficionado
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Apr 19 |
asked | Subspaces stabilized by representations of $\mathrm O(9)$ |
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Apr 10 |
comment |
Standard representation of $\frak S_4$ I see, just found a webpage detailing that mistake, thanks. I include the webpage for completeness: groupprops.subwiki.org/wiki/… |
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Apr 10 |
asked | Standard representation of $\frak S_4$ |
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Apr 8 |
comment |
Factoring $x^{255} -1 $ over $\Bbb F_2$ I just uploaded a picture of the answer I came up with, but thanks all for the help. |
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Apr 8 |
revised |
Factoring $x^{255} -1 $ over $\Bbb F_2$ added 81 characters in body |
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Apr 8 |
comment |
Factoring $x^{255} -1 $ over $\Bbb F_2$ I ended up figuring out how to go about this problem, I will post my solution shortly |
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Apr 8 |
accepted | Factoring $x^{255} -1 $ over $\Bbb F_2$ |
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Apr 2 |
comment |
Factoring $x^{255} -1 $ over $\Bbb F_2$ This approach is the one that my teacher hinted at for the test question (this is a question on a test that I did not get and am now trying to solve). Can you elaborate on how we know that $\sum_{i = 0}^k x^i$ for $k = 2,4,16$ divides $x^{255}-1$? |
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Apr 2 |
revised |
Factoring $x^{255} -1 $ over $\Bbb F_2$ added 178 characters in body |
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Apr 2 |
comment |
Factoring $x^{255} -1 $ over $\Bbb F_2$ Ah! I read the Proposition wrongly, and the monic primes are indeed in $\Bbb F_2[x]$, I was under the wrong impression as you can see from my wording in the question. Thank you! |
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Apr 2 |
asked | Factoring $x^{255} -1 $ over $\Bbb F_2$ |
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Mar 7 |
revised |
Galois relations between subfields deleted 35 characters in body |
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Mar 7 |
asked | Galois relations between subfields |
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Mar 1 |
comment |
Meaning of measure zero This answer made the most sense to me as someone who happened upon this question, for what that's worth. |
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Feb 28 |
revised |
Proving that the Fourier Basis is complete for C(R/$2*\pi$ , C) with $L^2$ norm formatting |
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Feb 28 |
suggested | suggested edit on Proving that the Fourier Basis is complete for C(R/$2*\pi$ , C) with $L^2$ norm |
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Feb 28 |
comment |
Connection between Galois trace and matrix trace Works well, thanks! |
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Feb 28 |
accepted | Connection between Galois trace and matrix trace |
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Feb 28 |
comment |
Connection between Galois trace and matrix trace Thanks for your help Dmitri! The only part I am not quite seeing is how you arrived at the last column of your basis matrix? |
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Feb 27 |
asked | Connection between Galois trace and matrix trace |
