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| bio | website | embeddedrelated.com/blogs-1/… |
|---|---|---|
| location | Arizona | |
| age | ||
| visits | member for | 2 years, 10 months |
| seen | Feb 12 at 3:54 | |
| stats | profile views | 159 |
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May 2 |
comment |
order-independent accumulator operations? 0 - a - b - c - d = 0 - b - c - a - d |
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May 2 |
asked | order-independent accumulator operations? |
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Apr 2 |
comment |
There are infinitely many primes such that $p^n \equiv 1 \pmod{b^m}$ implies $b^{m-1} \mid n$ @Arturo: OK, I follow. (though your restatement is slightly off: the claim is that for fixed m and n, for any odd b, there are infinitely many primes p such that (if p^n congruent to 1 (mod b^m), then b^(m-1) | n). (my parentheses as per the original problem statement)) |
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Apr 2 |
comment |
There are infinitely many primes such that $p^n \equiv 1 \pmod{b^m}$ implies $b^{m-1} \mid n$ :confused: b is any given odd positive integer, that's a condition on b... I'm just not following why the contrapositive is false. |
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Apr 2 |
comment |
There are infinitely many primes such that $p^n \equiv 1 \pmod{b^m}$ implies $b^{m-1} \mid n$ that may be, but why would that imply the OP's theorem isn't true? |
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Feb 14 |
revised |
LFSR with limited numbers of runs? added 216 characters in body |
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Feb 14 |
asked | LFSR with limited numbers of runs? |
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Dec 11 |
awarded | Quorum |
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Nov 3 |
asked | characterizing noise PDF |
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Nov 3 |
revised |
What are the three cube roots of -1? edited tags |
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Oct 30 |
comment |
Does Stirling's formula give the correct number of digits for $n!\phantom{}$? Please edit the title to be useful. |
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Oct 30 |
comment |
What requirements should a CRC polynomial satisfy? You should restate your question more clearly. Under what constraints? (e.g. given the polynomial degree) Are you talking about GF2 polynomials? (the usual for cyclic redundancy check e.g. CRC-16-CCITT and CRC-32-IEEE 802.3) Or GF2^N as in Reed-Solomon codes which are essentially similar? |
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Oct 18 |
awarded | Organizer |
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Oct 18 |
revised |
Median of distinct numbers edited tags |
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Oct 18 |
accepted | do Householder reflections describe all reflections? |
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Oct 18 |
answered | determining orthonormal matrix of rank N with special first row |
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Oct 18 |
awarded | Scholar |
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Oct 18 |
accepted | determining orthonormal matrix of rank N with special first row |
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Oct 18 |
revised |
do Householder reflections describe all reflections? added 63 characters in body |
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Oct 18 |
comment |
determining orthonormal matrix of rank N with special first row Hmmm. I don't follow why "its first row and column is all 1/sqrt(n)" is consistent with it being a reflection swapping v and w. |
